Lower bounds on APN-distance for all known APN functions in dimension 8: Difference between revisions

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<td>1</td>
<td>1</td>
<td><math>\{ 111^{85}, 135^{170}, 256 \}</math></td>
<td> 111<sup>85</sup>, 135<sup>170</sup>, 256 </td>
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<td>2</td>
<td>2</td>
<td><math>\{ 111^{85}, 135^{170}, 256 \}</math></td>
<td> 111<sup>85</sup>, 135<sup>170</sup>, 256 </td>
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<td>3</td>
<td>3</td>
<td><math>\{ 111^{85}, 135^{170}, 256 \}</math></td>
<td> 111<sup>85</sup>, 135<sup>170</sup>, 256 </td>
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<td>4</td>
<td>4</td>
<td><math>\{ 111^{85}, 135^{170}, 256 \}</math></td>
<td> 111<sup>85</sup>, 135<sup>170</sup>, 256 </td>
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<td>5</td>
<td>5</td>
<td><math>\{ 111^{85}, 135^{170}, 256 \}</math></td>
<td> 111<sup>85</sup>, 135<sup>170</sup>, 256 </td>
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<td>6</td>
<td>6</td>
<td><math>\{ 111^{85}, 135^{170}, 256 \}</math></td>
<td> 111<sup>85</sup>, 135<sup>170</sup>, 256 </td>
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<td>7</td>
<td>7</td>
<td><math>\{ 111^{85}, 135^{170}, 256 \}</math></td>
<td> 111<sup>85</sup>, 135<sup>170</sup>, 256 </td>
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<td>8</td>
<td>8</td>
<td><math>\{ 111^{85}, 135^{170}, 256 \}</math></td>
<td> 111<sup>85</sup>, 135<sup>170</sup>, 256 </td>
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<td>9</td>
<td>9</td>
<td><math>\{ 111^{85}, 135^{170}, 256 \}</math></td>
<td> 111<sup>85</sup>, 135<sup>170</sup>, 256 </td>
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<td>10</td>
<td>10</td>
<td><math>\{ 99^{12}, 111^{10}, 117^{48}, 123^{40}, 129^{64}, 135^{44}, 141^{16}, 147^{20}, 159, 256 \}</math></td>
<td> 99<sup>12</sup>, 111<sup>10</sup>, 117<sup>48</sup>, 123<sup>40</sup>, 129<sup>64</sup>, 135<sup>44</sup>, 141<sup>16</sup>, 147<sup>20</sup>, 159, 256 </td>
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<td>11</td>
<td>11</td>
<td><math>\{ 105^{8}, 111^{20}, 117^{48}, 123^{48}, 129^{48}, 135^{48}, 141^{16}, 147^{8}, 153^{8}, 159^{3}, 256 \}</math></td>
<td> 105<sup>8</sup>, 111<sup>20</sup>, 117<sup>48</sup>, 123<sup>48</sup>, 129<sup>48</sup>, 135<sup>48</sup>, 141<sup>16</sup>, 147<sup>8</sup>, 153<sup>8</sup>, 159<sup>3</sup>, 256 </td>
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<td>12</td>
<td>12</td>
<td><math>\{ 105^{16}, 111^{18}, 117^{32}, 123^{56}, 129^{48}, 135^{36}, 141^{32}, 147^{16}, 159, 256 \}</math></td>
<td> 105<sup>16</sup>, 111<sup>18</sup>, 117<sup>32</sup>, 123<sup>56</sup>, 129<sup>48</sup>, 135<sup>36</sup>, 141<sup>32</sup>, 147<sup>16</sup>, 159, 256 </td>
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<td>13</td>
<td>13</td>
<td><math>\{ 111^{85}, 135^{170}, 256 \}</math></td>
<td> 111<sup>85</sup>, 135<sup>170</sup>, 256 </td>
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<td>14</td>
<td>14</td>
<td><math>\{ 99^{3}, 105^{8}, 111^{25}, 117^{36}, 123^{42}, 129^{52}, 135^{46}, 141^{28}, 147^{11}, 153^{4}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>25</sup>, 117<sup>36</sup>, 123<sup>42</sup>, 129<sup>52</sup>, 135<sup>46</sup>, 141<sup>28</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 256 </td>
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<td>15</td>
<td>15</td>
<td><math>\{ 111^{85}, 135^{170}, 256 \}</math></td>
<td> 111<sup>85</sup>, 135<sup>170</sup>, 256 </td>
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<td>16</td>
<td>16</td>
<td><math>\{ 111^{85}, 135^{170}, 256 \}</math></td>
<td> 111<sup>85</sup>, 135<sup>170</sup>, 256 </td>
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<td>17</td>
<td>17</td>
<td><math>\{ 111^{85}, 135^{170}, 256 \}</math></td>
<td> 111<sup>85</sup>, 135<sup>170</sup>, 256 </td>
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<td>18</td>
<td>18</td>
<td><math>\{ 111^{85}, 135^{170}, 256 \}</math></td>
<td> 111<sup>85</sup>, 135<sup>170</sup>, 256 </td>
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<td>19</td>
<td>19</td>
<td><math>\{ 111^{85}, 135^{170}, 256 \}</math></td>
<td> 111<sup>85</sup>, 135<sup>170</sup>, 256 </td>
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<td>20</td>
<td>20</td>
<td><math>\{ 111^{85}, 135^{170}, 256 \}</math></td>
<td> 111<sup>85</sup>, 135<sup>170</sup>, 256 </td>
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<td>21</td>
<td>21</td>
<td><math>\{ 111^{85}, 135^{170}, 256 \}</math></td>
<td> 111<sup>85</sup>, 135<sup>170</sup>, 256 </td>
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<tr>
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<td>22</td>
<td>22</td>
<td><math>\{ 111^{85}, 135^{170}, 256 \}</math></td>
<td> 111<sup>85</sup>, 135<sup>170</sup>, 256 </td>
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<td>23</td>
<td>23</td>
<td><math>\{ 111^{85}, 135^{170}, 256 \}</math></td>
<td> 111<sup>85</sup>, 135<sup>170</sup>, 256 </td>
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<td>24</td>
<td>24</td>
<td><math>\{ 99, 105^{11}, 111^{19}, 117^{42}, 123^{48}, 129^{48}, 135^{44}, 141^{22}, 147^{15}, 153^{5}, 256 \}</math></td>
<td> 99, 105<sup>11</sup>, 111<sup>19</sup>, 117<sup>42</sup>, 123<sup>48</sup>, 129<sup>48</sup>, 135<sup>44</sup>, 141<sup>22</sup>, 147<sup>15</sup>, 153<sup>5</sup>, 256 </td>
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<td>25</td>
<td>25</td>
<td><math>\{ 93, 99^{6}, 105^{7}, 111^{16}, 117^{34}, 123^{50}, 129^{54}, 135^{46}, 141^{29}, 147^{8}, 153^{3}, 159, 256 \}</math></td>
<td> 93, 99<sup>6</sup>, 105<sup>7</sup>, 111<sup>16</sup>, 117<sup>34</sup>, 123<sup>50</sup>, 129<sup>54</sup>, 135<sup>46</sup>, 141<sup>29</sup>, 147<sup>8</sup>, 153<sup>3</sup>, 159, 256 </td>
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<td>26</td>
<td>26</td>
<td><math>\{ 99^{6}, 105^{5}, 111^{19}, 117^{38}, 123^{50}, 129^{56}, 135^{36}, 141^{26}, 147^{16}, 153^{3}, 256 \}</math></td>
<td> 99<sup>6</sup>, 105<sup>5</sup>, 111<sup>19</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>56</sup>, 135<sup>36</sup>, 141<sup>26</sup>, 147<sup>16</sup>, 153<sup>3</sup>, 256 </td>
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<td>27</td>
<td>27</td>
<td><math>\{ 99^{4}, 111^{43}, 123^{98}, 135^{88}, 147^{18}, 159^{4}, 256 \}</math></td>
<td> 99<sup>4</sup>, 111<sup>43</sup>, 123<sup>98</sup>, 135<sup>88</sup>, 147<sup>18</sup>, 159<sup>4</sup>, 256 </td>
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<td>28</td>
<td>28</td>
<td><math>\{ 93, 99^{2}, 105^{7}, 111^{20}, 117^{39}, 123^{46}, 129^{62}, 135^{42}, 141^{15}, 147^{16}, 153^{3}, 159, 165, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>20</sup>, 117<sup>39</sup>, 123<sup>46</sup>, 129<sup>62</sup>, 135<sup>42</sup>, 141<sup>15</sup>, 147<sup>16</sup>, 153<sup>3</sup>, 159, 165, 256 </td>
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<td>29</td>
<td>29</td>
<td><math>\{ 93, 99^{2}, 105^{9}, 111^{21}, 117^{32}, 123^{54}, 129^{52}, 135^{40}, 141^{31}, 147^{8}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>21</sup>, 117<sup>32</sup>, 123<sup>54</sup>, 129<sup>52</sup>, 135<sup>40</sup>, 141<sup>31</sup>, 147<sup>8</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
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<td>30</td>
<td>30</td>
<td><math>\{ 87, 93^{2}, 99, 105^{7}, 111^{22}, 117^{32}, 123^{48}, 129^{54}, 135^{47}, 141^{30}, 147^{7}, 153^{3}, 159, 256 \}</math></td>
<td> 87, 93<sup>2</sup>, 99, 105<sup>7</sup>, 111<sup>22</sup>, 117<sup>32</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>47</sup>, 141<sup>30</sup>, 147<sup>7</sup>, 153<sup>3</sup>, 159, 256 </td>
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<td>31</td>
<td>31</td>
<td><math>\{ 99^{4}, 105^{5}, 111^{22}, 117^{34}, 123^{54}, 129^{64}, 135^{30}, 141^{22}, 147^{14}, 153^{3}, 159^{3}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>5</sup>, 111<sup>22</sup>, 117<sup>34</sup>, 123<sup>54</sup>, 129<sup>64</sup>, 135<sup>30</sup>, 141<sup>22</sup>, 147<sup>14</sup>, 153<sup>3</sup>, 159<sup>3</sup>, 256 </td>
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<td>32</td>
<td>32</td>
<td><math>\{ 93, 99^{4}, 105^{10}, 111^{11}, 117^{42}, 123^{54}, 129^{44}, 135^{44}, 141^{29}, 147^{14}, 153^{2}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>10</sup>, 111<sup>11</sup>, 117<sup>42</sup>, 123<sup>54</sup>, 129<sup>44</sup>, 135<sup>44</sup>, 141<sup>29</sup>, 147<sup>14</sup>, 153<sup>2</sup>, 256 </td>
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<td>33</td>
<td>33</td>
<td><math>\{ 93, 99^{2}, 105^{7}, 111^{23}, 117^{36}, 123^{50}, 129^{52}, 135^{40}, 141^{27}, 147^{12}, 153^{5}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>23</sup>, 117<sup>36</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>40</sup>, 141<sup>27</sup>, 147<sup>12</sup>, 153<sup>5</sup>, 256 </td>
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<td>34</td>
<td>34</td>
<td><math>\{ 93, 99^{3}, 105^{10}, 111^{19}, 117^{30}, 123^{52}, 129^{56}, 135^{44}, 141^{25}, 147^{9}, 153^{6}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>30</sup>, 123<sup>52</sup>, 129<sup>56</sup>, 135<sup>44</sup>, 141<sup>25</sup>, 147<sup>9</sup>, 153<sup>6</sup>, 256 </td>
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<td>35</td>
<td>35</td>
<td><math>\{ 99^{3}, 105^{7}, 111^{21}, 117^{38}, 123^{52}, 129^{52}, 135^{40}, 141^{26}, 147^{9}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>21</sup>, 117<sup>38</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>40</sup>, 141<sup>26</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
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<td>36</td>
<td>36</td>
<td><math>\{ 99^{2}, 105^{7}, 111^{23}, 117^{38}, 123^{52}, 129^{52}, 135^{38}, 141^{26}, 147^{10}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>23</sup>, 117<sup>38</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>38</sup>, 141<sup>26</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
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<td>37</td>
<td>37</td>
<td><math>\{ 93^{3}, 99^{5}, 105^{17}, 111^{18}, 117^{28}, 123^{42}, 129^{48}, 135^{44}, 141^{25}, 147^{17}, 153^{7}, 159, 256 \}</math></td>
<td> 93<sup>3</sup>, 99<sup>5</sup>, 105<sup>17</sup>, 111<sup>18</sup>, 117<sup>28</sup>, 123<sup>42</sup>, 129<sup>48</sup>, 135<sup>44</sup>, 141<sup>25</sup>, 147<sup>17</sup>, 153<sup>7</sup>, 159, 256 </td>
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<td>38</td>
<td>38</td>
<td><math>\{ 99^{3}, 105^{3}, 111^{24}, 117^{42}, 123^{50}, 129^{56}, 135^{36}, 141^{22}, 147^{11}, 153^{5}, 159^{3}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>3</sup>, 111<sup>24</sup>, 117<sup>42</sup>, 123<sup>50</sup>, 129<sup>56</sup>, 135<sup>36</sup>, 141<sup>22</sup>, 147<sup>11</sup>, 153<sup>5</sup>, 159<sup>3</sup>, 256 </td>
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<tr>
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<td>39</td>
<td>39</td>
<td><math>\{ 99, 105^{11}, 111^{17}, 117^{42}, 123^{52}, 129^{48}, 135^{44}, 141^{22}, 147^{11}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 99, 105<sup>11</sup>, 111<sup>17</sup>, 117<sup>42</sup>, 123<sup>52</sup>, 129<sup>48</sup>, 135<sup>44</sup>, 141<sup>22</sup>, 147<sup>11</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
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<td>40</td>
<td>40</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{8}, 111^{23}, 117^{28}, 123^{48}, 129^{60}, 135^{46}, 141^{26}, 147^{6}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>23</sup>, 117<sup>28</sup>, 123<sup>48</sup>, 129<sup>60</sup>, 135<sup>46</sup>, 141<sup>26</sup>, 147<sup>6</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
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<td>41</td>
<td>41</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{9}, 111^{12}, 117^{38}, 123^{56}, 129^{52}, 135^{42}, 141^{24}, 147^{13}, 153^{3}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>12</sup>, 117<sup>38</sup>, 123<sup>56</sup>, 129<sup>52</sup>, 135<sup>42</sup>, 141<sup>24</sup>, 147<sup>13</sup>, 153<sup>3</sup>, 159, 256 </td>
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<td>42</td>
<td>42</td>
<td><math>\{ 93, 99^{4}, 105^{8}, 111^{16}, 117^{34}, 123^{58}, 129^{52}, 135^{38}, 141^{29}, 147^{10}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>16</sup>, 117<sup>34</sup>, 123<sup>58</sup>, 129<sup>52</sup>, 135<sup>38</sup>, 141<sup>29</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
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<tr>
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<td>43</td>
<td>43</td>
<td><math>\{ 105^{10}, 111^{28}, 117^{34}, 123^{46}, 129^{50}, 135^{42}, 141^{30}, 147^{10}, 153^{4}, 159, 256 \}</math></td>
<td> 105<sup>10</sup>, 111<sup>28</sup>, 117<sup>34</sup>, 123<sup>46</sup>, 129<sup>50</sup>, 135<sup>42</sup>, 141<sup>30</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 159, 256 </td>
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<tr>
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<td>44</td>
<td>44</td>
<td><math>\{ 93^{3}, 99, 105^{6}, 111^{21}, 117^{38}, 123^{46}, 129^{56}, 135^{42}, 141^{23}, 147^{17}, 153^{2}, 256 \}</math></td>
<td> 93<sup>3</sup>, 99, 105<sup>6</sup>, 111<sup>21</sup>, 117<sup>38</sup>, 123<sup>46</sup>, 129<sup>56</sup>, 135<sup>42</sup>, 141<sup>23</sup>, 147<sup>17</sup>, 153<sup>2</sup>, 256 </td>
</tr>
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<tr>
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<td>45</td>
<td>45</td>
<td><math>\{ 93, 99^{3}, 105^{7}, 111^{25}, 117^{34}, 123^{42}, 129^{54}, 135^{46}, 141^{29}, 147^{11}, 153^{3}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>25</sup>, 117<sup>34</sup>, 123<sup>42</sup>, 129<sup>54</sup>, 135<sup>46</sup>, 141<sup>29</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 256 </td>
</tr>
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<tr>
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<td>46</td>
<td>46</td>
<td><math>\{ 99, 105^{9}, 111^{27}, 117^{34}, 123^{48}, 129^{52}, 135^{36}, 141^{30}, 147^{15}, 153^{3}, 256 \}</math></td>
<td> 99, 105<sup>9</sup>, 111<sup>27</sup>, 117<sup>34</sup>, 123<sup>48</sup>, 129<sup>52</sup>, 135<sup>36</sup>, 141<sup>30</sup>, 147<sup>15</sup>, 153<sup>3</sup>, 256 </td>
</tr>
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<tr>
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<td>47</td>
<td>47</td>
<td><math>\{ 99^{2}, 105^{11}, 111^{24}, 117^{28}, 123^{50}, 129^{58}, 135^{38}, 141^{28}, 147^{12}, 153^{3}, 159, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>11</sup>, 111<sup>24</sup>, 117<sup>28</sup>, 123<sup>50</sup>, 129<sup>58</sup>, 135<sup>38</sup>, 141<sup>28</sup>, 147<sup>12</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
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<tr>
<tr>
<td>48</td>
<td>48</td>
<td><math>\{ 93^{2}, 99^{6}, 105^{13}, 111^{22}, 117^{32}, 123^{44}, 129^{42}, 135^{40}, 141^{30}, 147^{14}, 153^{9}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>6</sup>, 105<sup>13</sup>, 111<sup>22</sup>, 117<sup>32</sup>, 123<sup>44</sup>, 129<sup>42</sup>, 135<sup>40</sup>, 141<sup>30</sup>, 147<sup>14</sup>, 153<sup>9</sup>, 159, 256 </td>
</tr>
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<tr>
<tr>
<td>49</td>
<td>49</td>
<td><math>\{ 93, 99^{4}, 105^{6}, 111^{19}, 117^{34}, 123^{56}, 129^{56}, 135^{34}, 141^{29}, 147^{12}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>19</sup>, 117<sup>34</sup>, 123<sup>56</sup>, 129<sup>56</sup>, 135<sup>34</sup>, 141<sup>29</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>50</td>
<td>50</td>
<td><math>\{ 93^{2}, 99, 105^{9}, 111^{21}, 117^{32}, 123^{54}, 129^{50}, 135^{42}, 141^{30}, 147^{9}, 153^{5}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99, 105<sup>9</sup>, 111<sup>21</sup>, 117<sup>32</sup>, 123<sup>54</sup>, 129<sup>50</sup>, 135<sup>42</sup>, 141<sup>30</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 256 </td>
</tr>
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<tr>
<tr>
<td>51</td>
<td>51</td>
<td><math>\{ 93, 105^{10}, 111^{20}, 117^{38}, 123^{50}, 129^{56}, 135^{42}, 141^{17}, 147^{14}, 153^{6}, 159, 256 \}</math></td>
<td> 93, 105<sup>10</sup>, 111<sup>20</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>56</sup>, 135<sup>42</sup>, 141<sup>17</sup>, 147<sup>14</sup>, 153<sup>6</sup>, 159, 256 </td>
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<td>52</td>
<td>52</td>
<td><math>\{ 93^{2}, 99^{7}, 105^{12}, 111^{19}, 117^{38}, 123^{38}, 129^{46}, 135^{42}, 141^{24}, 147^{19}, 153^{6}, 159^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>7</sup>, 105<sup>12</sup>, 111<sup>19</sup>, 117<sup>38</sup>, 123<sup>38</sup>, 129<sup>46</sup>, 135<sup>42</sup>, 141<sup>24</sup>, 147<sup>19</sup>, 153<sup>6</sup>, 159<sup>2</sup>, 256 </td>
</tr>
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<tr>
<tr>
<td>53</td>
<td>53</td>
<td><math>\{ 99^{5}, 105^{8}, 111^{21}, 117^{34}, 123^{42}, 129^{58}, 135^{50}, 141^{22}, 147^{9}, 153^{6}, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>34</sup>, 123<sup>42</sup>, 129<sup>58</sup>, 135<sup>50</sup>, 141<sup>22</sup>, 147<sup>9</sup>, 153<sup>6</sup>, 256 </td>
</tr>
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<tr>
<tr>
<td>54</td>
<td>54</td>
<td><math>\{ 99, 105^{12}, 111^{25}, 117^{28}, 123^{50}, 129^{56}, 135^{38}, 141^{28}, 147^{13}, 153^{4}, 256 \}</math></td>
<td> 99, 105<sup>12</sup>, 111<sup>25</sup>, 117<sup>28</sup>, 123<sup>50</sup>, 129<sup>56</sup>, 135<sup>38</sup>, 141<sup>28</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>55</td>
<td>55</td>
<td><math>\{ 93^{2}, 99^{4}, 105^{5}, 111^{16}, 117^{36}, 123^{58}, 129^{54}, 135^{38}, 141^{26}, 147^{10}, 153^{5}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>4</sup>, 105<sup>5</sup>, 111<sup>16</sup>, 117<sup>36</sup>, 123<sup>58</sup>, 129<sup>54</sup>, 135<sup>38</sup>, 141<sup>26</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>56</td>
<td>56</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{9}, 111^{19}, 117^{38}, 123^{42}, 129^{52}, 135^{52}, 141^{24}, 147^{12}, 153^{3}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>38</sup>, 123<sup>42</sup>, 129<sup>52</sup>, 135<sup>52</sup>, 141<sup>24</sup>, 147<sup>12</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>57</td>
<td>57</td>
<td><math>\{ 87, 93, 99^{3}, 105^{14}, 111^{26}, 117^{30}, 123^{44}, 129^{48}, 135^{35}, 141^{25}, 147^{17}, 153^{10}, 159, 256 \}</math></td>
<td> 87, 93, 99<sup>3</sup>, 105<sup>14</sup>, 111<sup>26</sup>, 117<sup>30</sup>, 123<sup>44</sup>, 129<sup>48</sup>, 135<sup>35</sup>, 141<sup>25</sup>, 147<sup>17</sup>, 153<sup>10</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>58</td>
<td>58</td>
<td><math>\{ 99, 105^{13}, 111^{23}, 117^{34}, 123^{48}, 129^{40}, 135^{48}, 141^{38}, 147^{7}, 153^{3}, 256 \}</math></td>
<td> 99, 105<sup>13</sup>, 111<sup>23</sup>, 117<sup>34</sup>, 123<sup>48</sup>, 129<sup>40</sup>, 135<sup>48</sup>, 141<sup>38</sup>, 147<sup>7</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>59</td>
<td>59</td>
<td><math>\{ 93, 99^{3}, 105^{9}, 111^{19}, 117^{36}, 123^{52}, 129^{44}, 135^{44}, 141^{35}, 147^{9}, 153^{3}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>36</sup>, 123<sup>52</sup>, 129<sup>44</sup>, 135<sup>44</sup>, 141<sup>35</sup>, 147<sup>9</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>60</td>
<td>60</td>
<td><math>\{ 99^{4}, 105^{5}, 111^{17}, 117^{42}, 123^{60}, 129^{52}, 135^{30}, 141^{22}, 147^{16}, 153^{7}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>5</sup>, 111<sup>17</sup>, 117<sup>42</sup>, 123<sup>60</sup>, 129<sup>52</sup>, 135<sup>30</sup>, 141<sup>22</sup>, 147<sup>16</sup>, 153<sup>7</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>61</td>
<td>61</td>
<td><math>\{ 99^{3}, 105^{10}, 111^{19}, 117^{38}, 123^{42}, 129^{58}, 135^{50}, 141^{18}, 147^{11}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>38</sup>, 123<sup>42</sup>, 129<sup>58</sup>, 135<sup>50</sup>, 141<sup>18</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>62</td>
<td>62</td>
<td><math>\{ 99^{4}, 105^{7}, 111^{24}, 117^{38}, 123^{42}, 129^{48}, 135^{46}, 141^{34}, 147^{10}, 153, 159, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>7</sup>, 111<sup>24</sup>, 117<sup>38</sup>, 123<sup>42</sup>, 129<sup>48</sup>, 135<sup>46</sup>, 141<sup>34</sup>, 147<sup>10</sup>, 153, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>63</td>
<td>63</td>
<td><math>\{ 93, 99^{2}, 105^{9}, 111^{19}, 117^{40}, 123^{44}, 129^{52}, 135^{50}, 141^{23}, 147^{10}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>40</sup>, 123<sup>44</sup>, 129<sup>52</sup>, 135<sup>50</sup>, 141<sup>23</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>64</td>
<td>64</td>
<td><math>\{ 93, 99^{4}, 105^{7}, 111^{16}, 117^{44}, 123^{46}, 129^{48}, 135^{46}, 141^{27}, 147^{14}, 153, 159, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>7</sup>, 111<sup>16</sup>, 117<sup>44</sup>, 123<sup>46</sup>, 129<sup>48</sup>, 135<sup>46</sup>, 141<sup>27</sup>, 147<sup>14</sup>, 153, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>65</td>
<td>65</td>
<td><math>\{ 99^{2}, 105^{8}, 111^{22}, 117^{38}, 123^{52}, 129^{50}, 135^{40}, 141^{26}, 147^{10}, 153^{6}, 159, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>22</sup>, 117<sup>38</sup>, 123<sup>52</sup>, 129<sup>50</sup>, 135<sup>40</sup>, 141<sup>26</sup>, 147<sup>10</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>66</td>
<td>66</td>
<td><math>\{ 93, 99^{2}, 105^{9}, 111^{20}, 117^{30}, 123^{58}, 129^{58}, 135^{34}, 141^{25}, 147^{12}, 153^{5}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>20</sup>, 117<sup>30</sup>, 123<sup>58</sup>, 129<sup>58</sup>, 135<sup>34</sup>, 141<sup>25</sup>, 147<sup>12</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>67</td>
<td>67</td>
<td><math>\{ 93, 99^{4}, 105^{7}, 111^{21}, 117^{34}, 123^{48}, 129^{54}, 135^{42}, 141^{29}, 147^{12}, 153^{3}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>7</sup>, 111<sup>21</sup>, 117<sup>34</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>42</sup>, 141<sup>29</sup>, 147<sup>12</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>68</td>
<td>68</td>
<td><math>\{ 93, 99^{2}, 105^{10}, 111^{19}, 117^{34}, 123^{54}, 129^{48}, 135^{44}, 141^{29}, 147^{8}, 153^{6}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>34</sup>, 123<sup>54</sup>, 129<sup>48</sup>, 135<sup>44</sup>, 141<sup>29</sup>, 147<sup>8</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>69</td>
<td>69</td>
<td><math>\{ 93, 99^{4}, 105^{9}, 111^{20}, 117^{28}, 123^{50}, 129^{60}, 135^{42}, 141^{27}, 147^{10}, 153^{3}, 159, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>20</sup>, 117<sup>28</sup>, 123<sup>50</sup>, 129<sup>60</sup>, 135<sup>42</sup>, 141<sup>27</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>70</td>
<td>70</td>
<td><math>\{ 99^{6}, 111^{36}, 123^{105}, 135^{88}, 147^{16}, 159^{3}, 171, 256 \}</math></td>
<td> 99<sup>6</sup>, 111<sup>36</sup>, 123<sup>105</sup>, 135<sup>88</sup>, 147<sup>16</sup>, 159<sup>3</sup>, 171, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>71</td>
<td>71</td>
<td><math>\{ 93^{2}, 99^{4}, 105^{9}, 111^{17}, 117^{26}, 123^{56}, 129^{60}, 135^{38}, 141^{28}, 147^{12}, 153^{3}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>17</sup>, 117<sup>26</sup>, 123<sup>56</sup>, 129<sup>60</sup>, 135<sup>38</sup>, 141<sup>28</sup>, 147<sup>12</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>72</td>
<td>72</td>
<td><math>\{ 87, 99^{3}, 105^{5}, 111^{18}, 117^{42}, 123^{52}, 129^{52}, 135^{43}, 141^{22}, 147^{9}, 153^{7}, 159, 256 \}</math></td>
<td> 87, 99<sup>3</sup>, 105<sup>5</sup>, 111<sup>18</sup>, 117<sup>42</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>43</sup>, 141<sup>22</sup>, 147<sup>9</sup>, 153<sup>7</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>73</td>
<td>73</td>
<td><math>\{ 93, 99^{2}, 105^{8}, 111^{24}, 117^{32}, 123^{46}, 129^{58}, 135^{46}, 141^{23}, 147^{8}, 153^{6}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>24</sup>, 117<sup>32</sup>, 123<sup>46</sup>, 129<sup>58</sup>, 135<sup>46</sup>, 141<sup>23</sup>, 147<sup>8</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>74</td>
<td>74</td>
<td><math>\{ 93, 99^{2}, 105^{10}, 111^{19}, 117^{32}, 123^{54}, 129^{54}, 135^{44}, 141^{23}, 147^{8}, 153^{8}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>32</sup>, 123<sup>54</sup>, 129<sup>54</sup>, 135<sup>44</sup>, 141<sup>23</sup>, 147<sup>8</sup>, 153<sup>8</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>75</td>
<td>75</td>
<td><math>\{ 93, 99^{3}, 105^{9}, 111^{23}, 117^{32}, 123^{44}, 129^{52}, 135^{48}, 141^{31}, 147^{9}, 153^{3}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>23</sup>, 117<sup>32</sup>, 123<sup>44</sup>, 129<sup>52</sup>, 135<sup>48</sup>, 141<sup>31</sup>, 147<sup>9</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>76</td>
<td>76</td>
<td><math>\{ 99, 105^{11}, 111^{17}, 117^{42}, 123^{52}, 129^{48}, 135^{44}, 141^{22}, 147^{11}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 99, 105<sup>11</sup>, 111<sup>17</sup>, 117<sup>42</sup>, 123<sup>52</sup>, 129<sup>48</sup>, 135<sup>44</sup>, 141<sup>22</sup>, 147<sup>11</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>77</td>
<td>77</td>
<td><math>\{ 93^{2}, 99^{4}, 105^{4}, 111^{15}, 117^{42}, 123^{58}, 129^{46}, 135^{40}, 141^{28}, 147^{10}, 153^{6}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>4</sup>, 105<sup>4</sup>, 111<sup>15</sup>, 117<sup>42</sup>, 123<sup>58</sup>, 129<sup>46</sup>, 135<sup>40</sup>, 141<sup>28</sup>, 147<sup>10</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>78</td>
<td>78</td>
<td><math>\{ 93^{2}, 99, 105^{5}, 111^{18}, 117^{49}, 123^{50}, 129^{42}, 135^{44}, 141^{28}, 147^{13}, 153, 159, 165, 256 \}</math></td>
<td> 93<sup>2</sup>, 99, 105<sup>5</sup>, 111<sup>18</sup>, 117<sup>49</sup>, 123<sup>50</sup>, 129<sup>42</sup>, 135<sup>44</sup>, 141<sup>28</sup>, 147<sup>13</sup>, 153, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>79</td>
<td>79</td>
<td><math>\{ 99, 105^{9}, 111^{22}, 117^{38}, 123^{54}, 129^{48}, 135^{40}, 141^{26}, 147^{9}, 153^{7}, 159, 256 \}</math></td>
<td> 99, 105<sup>9</sup>, 111<sup>22</sup>, 117<sup>38</sup>, 123<sup>54</sup>, 129<sup>48</sup>, 135<sup>40</sup>, 141<sup>26</sup>, 147<sup>9</sup>, 153<sup>7</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>80</td>
<td>80</td>
<td><math>\{ 99^{3}, 105^{5}, 111^{26}, 117^{42}, 123^{38}, 129^{52}, 135^{52}, 141^{22}, 147^{7}, 153^{7}, 159, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>5</sup>, 111<sup>26</sup>, 117<sup>42</sup>, 123<sup>38</sup>, 129<sup>52</sup>, 135<sup>52</sup>, 141<sup>22</sup>, 147<sup>7</sup>, 153<sup>7</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>81</td>
<td>81</td>
<td><math>\{ 93, 99, 105^{11}, 111^{15}, 117^{40}, 123^{56}, 129^{48}, 135^{40}, 141^{23}, 147^{15}, 153^{5}, 256 \}</math></td>
<td> 93, 99, 105<sup>11</sup>, 111<sup>15</sup>, 117<sup>40</sup>, 123<sup>56</sup>, 129<sup>48</sup>, 135<sup>40</sup>, 141<sup>23</sup>, 147<sup>15</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>82</td>
<td>82</td>
<td><math>\{ 87, 99^{4}, 105^{5}, 111^{15}, 117^{41}, 123^{58}, 129^{50}, 135^{37}, 141^{30}, 147^{10}, 153, 159^{2}, 165, 256 \}</math></td>
<td> 87, 99<sup>4</sup>, 105<sup>5</sup>, 111<sup>15</sup>, 117<sup>41</sup>, 123<sup>58</sup>, 129<sup>50</sup>, 135<sup>37</sup>, 141<sup>30</sup>, 147<sup>10</sup>, 153, 159<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>83</td>
<td>83</td>
<td><math>\{ 99, 105^{10}, 111^{26}, 117^{32}, 123^{46}, 129^{56}, 135^{44}, 141^{24}, 147^{9}, 153^{6}, 159, 256 \}</math></td>
<td> 99, 105<sup>10</sup>, 111<sup>26</sup>, 117<sup>32</sup>, 123<sup>46</sup>, 129<sup>56</sup>, 135<sup>44</sup>, 141<sup>24</sup>, 147<sup>9</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>84</td>
<td>84</td>
<td><math>\{ 93, 99^{4}, 105^{10}, 111^{11}, 117^{38}, 123^{56}, 129^{52}, 135^{42}, 141^{25}, 147^{12}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>10</sup>, 111<sup>11</sup>, 117<sup>38</sup>, 123<sup>56</sup>, 129<sup>52</sup>, 135<sup>42</sup>, 141<sup>25</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>85</td>
<td>85</td>
<td><math>\{ 99^{6}, 105^{5}, 111^{17}, 117^{38}, 123^{52}, 129^{60}, 135^{38}, 141^{18}, 147^{14}, 153^{7}, 256 \}</math></td>
<td> 99<sup>6</sup>, 105<sup>5</sup>, 111<sup>17</sup>, 117<sup>38</sup>, 123<sup>52</sup>, 129<sup>60</sup>, 135<sup>38</sup>, 141<sup>18</sup>, 147<sup>14</sup>, 153<sup>7</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>86</td>
<td>86</td>
<td><math>\{ 81^{2}, 87, 93, 99^{2}, 105^{10}, 111^{22}, 117^{33}, 123^{50}, 129^{44}, 135^{39}, 141^{29}, 147^{12}, 153^{8}, 159, 165, 256 \}</math></td>
<td> 81<sup>2</sup>, 87, 93, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>22</sup>, 117<sup>33</sup>, 123<sup>50</sup>, 129<sup>44</sup>, 135<sup>39</sup>, 141<sup>29</sup>, 147<sup>12</sup>, 153<sup>8</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>87</td>
<td>87</td>
<td><math>\{ 87, 99^{2}, 105^{6}, 111^{22}, 117^{36}, 123^{50}, 129^{60}, 135^{39}, 141^{20}, 147^{12}, 153^{6}, 159, 256 \}</math></td>
<td> 87, 99<sup>2</sup>, 105<sup>6</sup>, 111<sup>22</sup>, 117<sup>36</sup>, 123<sup>50</sup>, 129<sup>60</sup>, 135<sup>39</sup>, 141<sup>20</sup>, 147<sup>12</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>88</td>
<td>88</td>
<td><math>\{ 93, 99^{5}, 105^{7}, 111^{20}, 117^{30}, 123^{48}, 129^{62}, 135^{42}, 141^{25}, 147^{11}, 153^{3}, 159, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>7</sup>, 111<sup>20</sup>, 117<sup>30</sup>, 123<sup>48</sup>, 129<sup>62</sup>, 135<sup>42</sup>, 141<sup>25</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>89</td>
<td>89</td>
<td><math>\{ 93, 99^{5}, 105^{5}, 111^{13}, 117^{44}, 123^{52}, 129^{56}, 135^{40}, 141^{19}, 147^{15}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>5</sup>, 111<sup>13</sup>, 117<sup>44</sup>, 123<sup>52</sup>, 129<sup>56</sup>, 135<sup>40</sup>, 141<sup>19</sup>, 147<sup>15</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>90</td>
<td>90</td>
<td><math>\{ 105^{11}, 111^{21}, 117^{40}, 123^{50}, 129^{50}, 135^{40}, 141^{24}, 147^{14}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 105<sup>11</sup>, 111<sup>21</sup>, 117<sup>40</sup>, 123<sup>50</sup>, 129<sup>50</sup>, 135<sup>40</sup>, 141<sup>24</sup>, 147<sup>14</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>91</td>
<td>91</td>
<td><math>\{ 99^{3}, 105^{9}, 111^{27}, 117^{30}, 123^{40}, 129^{60}, 135^{44}, 141^{26}, 147^{13}, 153^{3}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>27</sup>, 117<sup>30</sup>, 123<sup>40</sup>, 129<sup>60</sup>, 135<sup>44</sup>, 141<sup>26</sup>, 147<sup>13</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>92</td>
<td>92</td>
<td><math>\{ 93^{2}, 105^{8}, 111^{23}, 117^{42}, 123^{42}, 129^{46}, 135^{48}, 141^{28}, 147^{14}, 153^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 105<sup>8</sup>, 111<sup>23</sup>, 117<sup>42</sup>, 123<sup>42</sup>, 129<sup>46</sup>, 135<sup>48</sup>, 141<sup>28</sup>, 147<sup>14</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>93</td>
<td>93</td>
<td><math>\{ 93, 99^{2}, 105^{8}, 111^{25}, 117^{34}, 123^{44}, 129^{52}, 135^{46}, 141^{29}, 147^{10}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>25</sup>, 117<sup>34</sup>, 123<sup>44</sup>, 129<sup>52</sup>, 135<sup>46</sup>, 141<sup>29</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>94</td>
<td>94</td>
<td><math>\{ 93^{3}, 99, 105^{4}, 111^{23}, 117^{40}, 123^{44}, 129^{58}, 135^{40}, 141^{21}, 147^{19}, 153^{2}, 256 \}</math></td>
<td> 93<sup>3</sup>, 99, 105<sup>4</sup>, 111<sup>23</sup>, 117<sup>40</sup>, 123<sup>44</sup>, 129<sup>58</sup>, 135<sup>40</sup>, 141<sup>21</sup>, 147<sup>19</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>95</td>
<td>95</td>
<td><math>\{ 93^{4}, 99^{5}, 105^{8}, 111^{22}, 117^{37}, 123^{46}, 129^{40}, 135^{40}, 141^{30}, 147^{13}, 153^{8}, 159, 165, 256 \}</math></td>
<td> 93<sup>4</sup>, 99<sup>5</sup>, 105<sup>8</sup>, 111<sup>22</sup>, 117<sup>37</sup>, 123<sup>46</sup>, 129<sup>40</sup>, 135<sup>40</sup>, 141<sup>30</sup>, 147<sup>13</sup>, 153<sup>8</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>96</td>
<td>96</td>
<td><math>\{ 87, 99^{4}, 105^{9}, 111^{16}, 117^{34}, 123^{52}, 129^{52}, 135^{45}, 141^{30}, 147^{8}, 153^{3}, 159, 256 \}</math></td>
<td> 87, 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>16</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>45</sup>, 141<sup>30</sup>, 147<sup>8</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>97</td>
<td>97</td>
<td><math>\{ 75, 93, 99^{7}, 105^{10}, 111^{19}, 117^{38}, 123^{41}, 129^{44}, 135^{44}, 141^{25}, 147^{15}, 153^{10}, 256 \}</math></td>
<td> 75, 93, 99<sup>7</sup>, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>38</sup>, 123<sup>41</sup>, 129<sup>44</sup>, 135<sup>44</sup>, 141<sup>25</sup>, 147<sup>15</sup>, 153<sup>10</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>98</td>
<td>98</td>
<td><math>\{ 93, 99^{2}, 105^{12}, 111^{13}, 117^{38}, 123^{56}, 129^{48}, 135^{42}, 141^{25}, 147^{14}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>12</sup>, 111<sup>13</sup>, 117<sup>38</sup>, 123<sup>56</sup>, 129<sup>48</sup>, 135<sup>42</sup>, 141<sup>25</sup>, 147<sup>14</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>99</td>
<td>99</td>
<td><math>\{ 87, 93, 105^{7}, 111^{22}, 117^{33}, 123^{54}, 129^{60}, 135^{39}, 141^{21}, 147^{10}, 153^{5}, 159, 165, 256 \}</math></td>
<td> 87, 93, 105<sup>7</sup>, 111<sup>22</sup>, 117<sup>33</sup>, 123<sup>54</sup>, 129<sup>60</sup>, 135<sup>39</sup>, 141<sup>21</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>100</td>
<td>100</td>
<td><math>\{ 87, 93, 99, 105^{8}, 111^{19}, 117^{32}, 123^{60}, 129^{54}, 135^{33}, 141^{31}, 147^{11}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 87, 93, 99, 105<sup>8</sup>, 111<sup>19</sup>, 117<sup>32</sup>, 123<sup>60</sup>, 129<sup>54</sup>, 135<sup>33</sup>, 141<sup>31</sup>, 147<sup>11</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>101</td>
<td>101</td>
<td><math>\{ 99^{3}, 105^{10}, 111^{25}, 117^{30}, 123^{44}, 129^{54}, 135^{44}, 141^{34}, 147^{9}, 159^{2}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>25</sup>, 117<sup>30</sup>, 123<sup>44</sup>, 129<sup>54</sup>, 135<sup>44</sup>, 141<sup>34</sup>, 147<sup>9</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>102</td>
<td>102</td>
<td><math>\{ 99^{2}, 105^{11}, 111^{21}, 117^{30}, 123^{54}, 129^{56}, 135^{40}, 141^{26}, 147^{8}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>11</sup>, 111<sup>21</sup>, 117<sup>30</sup>, 123<sup>54</sup>, 129<sup>56</sup>, 135<sup>40</sup>, 141<sup>26</sup>, 147<sup>8</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>103</td>
<td>103</td>
<td><math>\{ 93, 99^{2}, 105^{8}, 111^{22}, 117^{34}, 123^{52}, 129^{52}, 135^{40}, 141^{29}, 147^{10}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>22</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>40</sup>, 141<sup>29</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>104</td>
<td>104</td>
<td><math>\{ 93, 99^{2}, 105^{11}, 111^{20}, 117^{30}, 123^{54}, 129^{50}, 135^{42}, 141^{33}, 147^{8}, 153^{3}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>11</sup>, 111<sup>20</sup>, 117<sup>30</sup>, 123<sup>54</sup>, 129<sup>50</sup>, 135<sup>42</sup>, 141<sup>33</sup>, 147<sup>8</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>105</td>
<td>105</td>
<td><math>\{ 87, 99^{2}, 105^{9}, 111^{19}, 117^{36}, 123^{46}, 129^{62}, 135^{41}, 141^{20}, 147^{16}, 153, 159^{2}, 256 \}</math></td>
<td> 87, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>36</sup>, 123<sup>46</sup>, 129<sup>62</sup>, 135<sup>41</sup>, 141<sup>20</sup>, 147<sup>16</sup>, 153, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>106</td>
<td>106</td>
<td><math>\{ 99, 105^{12}, 111^{22}, 117^{36}, 123^{46}, 129^{52}, 135^{40}, 141^{28}, 147^{17}, 159, 256 \}</math></td>
<td> 99, 105<sup>12</sup>, 111<sup>22</sup>, 117<sup>36</sup>, 123<sup>46</sup>, 129<sup>52</sup>, 135<sup>40</sup>, 141<sup>28</sup>, 147<sup>17</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>107</td>
<td>107</td>
<td><math>\{ 99, 105^{15}, 111^{18}, 117^{33}, 123^{46}, 129^{54}, 135^{52}, 141^{22}, 147^{9}, 153^{3}, 159, 165, 256 \}</math></td>
<td> 99, 105<sup>15</sup>, 111<sup>18</sup>, 117<sup>33</sup>, 123<sup>46</sup>, 129<sup>54</sup>, 135<sup>52</sup>, 141<sup>22</sup>, 147<sup>9</sup>, 153<sup>3</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>108</td>
<td>108</td>
<td><math>\{ 99^{2}, 105^{11}, 111^{21}, 117^{30}, 123^{54}, 129^{56}, 135^{40}, 141^{26}, 147^{8}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>11</sup>, 111<sup>21</sup>, 117<sup>30</sup>, 123<sup>54</sup>, 129<sup>56</sup>, 135<sup>40</sup>, 141<sup>26</sup>, 147<sup>8</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>109</td>
<td>109</td>
<td><math>\{ 99^{4}, 105^{5}, 111^{25}, 117^{40}, 123^{40}, 129^{54}, 135^{46}, 141^{24}, 147^{12}, 153^{5}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>5</sup>, 111<sup>25</sup>, 117<sup>40</sup>, 123<sup>40</sup>, 129<sup>54</sup>, 135<sup>46</sup>, 141<sup>24</sup>, 147<sup>12</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>110</td>
<td>110</td>
<td><math>\{ 93, 99^{5}, 105^{8}, 111^{16}, 117^{32}, 123^{56}, 129^{54}, 135^{38}, 141^{31}, 147^{11}, 153^{2}, 159, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>8</sup>, 111<sup>16</sup>, 117<sup>32</sup>, 123<sup>56</sup>, 129<sup>54</sup>, 135<sup>38</sup>, 141<sup>31</sup>, 147<sup>11</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>111</td>
<td>111</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{8}, 111^{17}, 117^{42}, 123^{46}, 129^{46}, 135^{52}, 141^{28}, 147^{8}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>17</sup>, 117<sup>42</sup>, 123<sup>46</sup>, 129<sup>46</sup>, 135<sup>52</sup>, 141<sup>28</sup>, 147<sup>8</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>112</td>
<td>112</td>
<td><math>\{ 93, 99^{4}, 105^{10}, 111^{16}, 117^{36}, 123^{42}, 129^{58}, 135^{54}, 141^{19}, 147^{10}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>10</sup>, 111<sup>16</sup>, 117<sup>36</sup>, 123<sup>42</sup>, 129<sup>58</sup>, 135<sup>54</sup>, 141<sup>19</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>113</td>
<td>113</td>
<td><math>\{ 93, 105^{10}, 111^{24}, 117^{38}, 123^{42}, 129^{52}, 135^{46}, 141^{25}, 147^{14}, 153^{2}, 159, 256 \}</math></td>
<td> 93, 105<sup>10</sup>, 111<sup>24</sup>, 117<sup>38</sup>, 123<sup>42</sup>, 129<sup>52</sup>, 135<sup>46</sup>, 141<sup>25</sup>, 147<sup>14</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>114</td>
<td>114</td>
<td><math>\{ 75, 99^{2}, 105^{3}, 111^{25}, 117^{42}, 123^{45}, 129^{52}, 135^{38}, 141^{30}, 147^{16}, 153, 256 \}</math></td>
<td> 75, 99<sup>2</sup>, 105<sup>3</sup>, 111<sup>25</sup>, 117<sup>42</sup>, 123<sup>45</sup>, 129<sup>52</sup>, 135<sup>38</sup>, 141<sup>30</sup>, 147<sup>16</sup>, 153, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>115</td>
<td>115</td>
<td><math>\{ 87, 93^{2}, 99, 105^{9}, 111^{17}, 117^{32}, 123^{50}, 129^{62}, 135^{43}, 141^{22}, 147^{13}, 153, 159^{2}, 256 \}</math></td>
<td> 87, 93<sup>2</sup>, 99, 105<sup>9</sup>, 111<sup>17</sup>, 117<sup>32</sup>, 123<sup>50</sup>, 129<sup>62</sup>, 135<sup>43</sup>, 141<sup>22</sup>, 147<sup>13</sup>, 153, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>116</td>
<td>116</td>
<td><math>\{ 99^{4}, 105^{10}, 111^{23}, 117^{28}, 123^{46}, 129^{60}, 135^{40}, 141^{28}, 147^{14}, 153^{2}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>10</sup>, 111<sup>23</sup>, 117<sup>28</sup>, 123<sup>46</sup>, 129<sup>60</sup>, 135<sup>40</sup>, 141<sup>28</sup>, 147<sup>14</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>117</td>
<td>117</td>
<td><math>\{ 93^{2}, 99, 105^{11}, 111^{17}, 117^{32}, 123^{52}, 129^{58}, 135^{44}, 141^{22}, 147^{11}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99, 105<sup>11</sup>, 111<sup>17</sup>, 117<sup>32</sup>, 123<sup>52</sup>, 129<sup>58</sup>, 135<sup>44</sup>, 141<sup>22</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>118</td>
<td>118</td>
<td><math>\{ 99^{2}, 105^{6}, 111^{24}, 117^{40}, 123^{50}, 129^{52}, 135^{38}, 141^{24}, 147^{12}, 153^{6}, 159, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>6</sup>, 111<sup>24</sup>, 117<sup>40</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>38</sup>, 141<sup>24</sup>, 147<sup>12</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>119</td>
<td>119</td>
<td><math>\{ 93, 99^{5}, 105^{6}, 111^{20}, 117^{36}, 123^{44}, 129^{54}, 135^{50}, 141^{27}, 147^{7}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>6</sup>, 111<sup>20</sup>, 117<sup>36</sup>, 123<sup>44</sup>, 129<sup>54</sup>, 135<sup>50</sup>, 141<sup>27</sup>, 147<sup>7</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>120</td>
<td>120</td>
<td><math>\{ 93, 99^{3}, 105^{6}, 111^{20}, 117^{37}, 123^{52}, 129^{54}, 135^{42}, 141^{25}, 147^{9}, 153^{4}, 159, 165, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>6</sup>, 111<sup>20</sup>, 117<sup>37</sup>, 123<sup>52</sup>, 129<sup>54</sup>, 135<sup>42</sup>, 141<sup>25</sup>, 147<sup>9</sup>, 153<sup>4</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>121</td>
<td>121</td>
<td><math>\{ 93^{2}, 99^{8}, 105^{13}, 111^{15}, 117^{36}, 123^{41}, 129^{46}, 135^{46}, 141^{26}, 147^{14}, 153^{5}, 159^{2}, 171, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>8</sup>, 105<sup>13</sup>, 111<sup>15</sup>, 117<sup>36</sup>, 123<sup>41</sup>, 129<sup>46</sup>, 135<sup>46</sup>, 141<sup>26</sup>, 147<sup>14</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 171, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>122</td>
<td>122</td>
<td><math>\{ 93, 99^{2}, 105^{6}, 111^{22}, 117^{38}, 123^{54}, 129^{48}, 135^{38}, 141^{33}, 147^{8}, 153^{2}, 159^{3}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>6</sup>, 111<sup>22</sup>, 117<sup>38</sup>, 123<sup>54</sup>, 129<sup>48</sup>, 135<sup>38</sup>, 141<sup>33</sup>, 147<sup>8</sup>, 153<sup>2</sup>, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>123</td>
<td>123</td>
<td><math>\{ 99^{3}, 105^{10}, 111^{19}, 117^{38}, 123^{44}, 129^{58}, 135^{44}, 141^{18}, 147^{17}, 153^{4}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>38</sup>, 123<sup>44</sup>, 129<sup>58</sup>, 135<sup>44</sup>, 141<sup>18</sup>, 147<sup>17</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>124</td>
<td>124</td>
<td><math>\{ 93, 99^{3}, 105^{11}, 111^{12}, 117^{36}, 123^{56}, 129^{56}, 135^{42}, 141^{19}, 147^{13}, 153^{5}, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>11</sup>, 111<sup>12</sup>, 117<sup>36</sup>, 123<sup>56</sup>, 129<sup>56</sup>, 135<sup>42</sup>, 141<sup>19</sup>, 147<sup>13</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>125</td>
<td>125</td>
<td><math>\{ 93, 99, 105^{7}, 111^{23}, 117^{40}, 123^{52}, 129^{44}, 135^{40}, 141^{31}, 147^{11}, 153^{5}, 256 \}</math></td>
<td> 93, 99, 105<sup>7</sup>, 111<sup>23</sup>, 117<sup>40</sup>, 123<sup>52</sup>, 129<sup>44</sup>, 135<sup>40</sup>, 141<sup>31</sup>, 147<sup>11</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>126</td>
<td>126</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{9}, 111^{14}, 117^{38}, 123^{50}, 129^{52}, 135^{48}, 141^{24}, 147^{11}, 153^{3}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>14</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>48</sup>, 141<sup>24</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>127</td>
<td>127</td>
<td><math>\{ 99, 105^{8}, 111^{29}, 117^{33}, 123^{42}, 129^{60}, 135^{42}, 141^{22}, 147^{13}, 153^{4}, 165, 256 \}</math></td>
<td> 99, 105<sup>8</sup>, 111<sup>29</sup>, 117<sup>33</sup>, 123<sup>42</sup>, 129<sup>60</sup>, 135<sup>42</sup>, 141<sup>22</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>128</td>
<td>128</td>
<td><math>\{ 99^{3}, 105^{12}, 111^{17}, 117^{36}, 123^{46}, 129^{56}, 135^{46}, 141^{20}, 147^{15}, 153^{4}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>12</sup>, 111<sup>17</sup>, 117<sup>36</sup>, 123<sup>46</sup>, 129<sup>56</sup>, 135<sup>46</sup>, 141<sup>20</sup>, 147<sup>15</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>129</td>
<td>129</td>
<td><math>\{ 99^{3}, 105^{7}, 111^{24}, 117^{36}, 123^{48}, 129^{54}, 135^{38}, 141^{28}, 147^{13}, 153^{3}, 159, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>24</sup>, 117<sup>36</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>38</sup>, 141<sup>28</sup>, 147<sup>13</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>130</td>
<td>130</td>
<td><math>\{ 93, 99^{3}, 105^{6}, 111^{20}, 117^{36}, 123^{53}, 129^{54}, 135^{42}, 141^{27}, 147^{7}, 153^{4}, 159, 171, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>6</sup>, 111<sup>20</sup>, 117<sup>36</sup>, 123<sup>53</sup>, 129<sup>54</sup>, 135<sup>42</sup>, 141<sup>27</sup>, 147<sup>7</sup>, 153<sup>4</sup>, 159, 171, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>131</td>
<td>131</td>
<td><math>\{ 99^{2}, 105^{6}, 111^{26}, 117^{38}, 123^{48}, 129^{54}, 135^{36}, 141^{26}, 147^{14}, 153^{4}, 159, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>6</sup>, 111<sup>26</sup>, 117<sup>38</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>36</sup>, 141<sup>26</sup>, 147<sup>14</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>132</td>
<td>132</td>
<td><math>\{ 93, 99, 105^{12}, 111^{18}, 117^{32}, 123^{52}, 129^{58}, 135^{42}, 141^{23}, 147^{11}, 153^{2}, 159^{3}, 256 \}</math></td>
<td> 93, 99, 105<sup>12</sup>, 111<sup>18</sup>, 117<sup>32</sup>, 123<sup>52</sup>, 129<sup>58</sup>, 135<sup>42</sup>, 141<sup>23</sup>, 147<sup>11</sup>, 153<sup>2</sup>, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>133</td>
<td>133</td>
<td><math>\{ 93, 99^{2}, 105^{7}, 111^{25}, 117^{36}, 123^{44}, 129^{52}, 135^{46}, 141^{27}, 147^{10}, 153^{5}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>25</sup>, 117<sup>36</sup>, 123<sup>44</sup>, 129<sup>52</sup>, 135<sup>46</sup>, 141<sup>27</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>134</td>
<td>134</td>
<td><math>\{ 99^{2}, 105^{7}, 111^{21}, 117^{43}, 123^{46}, 129^{56}, 135^{40}, 141^{20}, 147^{16}, 153, 159^{2}, 165, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>21</sup>, 117<sup>43</sup>, 123<sup>46</sup>, 129<sup>56</sup>, 135<sup>40</sup>, 141<sup>20</sup>, 147<sup>16</sup>, 153, 159<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>135</td>
<td>135</td>
<td><math>\{ 99^{5}, 105^{7}, 111^{14}, 117^{39}, 123^{58}, 129^{52}, 135^{40}, 141^{24}, 147^{9}, 153^{5}, 159, 165, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>7</sup>, 111<sup>14</sup>, 117<sup>39</sup>, 123<sup>58</sup>, 129<sup>52</sup>, 135<sup>40</sup>, 141<sup>24</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>136</td>
<td>136</td>
<td><math>\{ 93^{3}, 99^{3}, 105^{16}, 111^{25}, 117^{30}, 123^{36}, 129^{44}, 135^{44}, 141^{31}, 147^{17}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 93<sup>3</sup>, 99<sup>3</sup>, 105<sup>16</sup>, 111<sup>25</sup>, 117<sup>30</sup>, 123<sup>36</sup>, 129<sup>44</sup>, 135<sup>44</sup>, 141<sup>31</sup>, 147<sup>17</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>137</td>
<td>137</td>
<td><math>\{ 87, 99^{2}, 105^{8}, 111^{18}, 117^{32}, 123^{59}, 129^{60}, 135^{35}, 141^{24}, 147^{10}, 153^{4}, 159, 171, 256 \}</math></td>
<td> 87, 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>18</sup>, 117<sup>32</sup>, 123<sup>59</sup>, 129<sup>60</sup>, 135<sup>35</sup>, 141<sup>24</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 159, 171, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>138</td>
<td>138</td>
<td><math>\{ 93, 99^{3}, 105^{8}, 111^{15}, 117^{40}, 123^{52}, 129^{54}, 135^{44}, 141^{23}, 147^{9}, 153^{2}, 159^{4}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>15</sup>, 117<sup>40</sup>, 123<sup>52</sup>, 129<sup>54</sup>, 135<sup>44</sup>, 141<sup>23</sup>, 147<sup>9</sup>, 153<sup>2</sup>, 159<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>139</td>
<td>139</td>
<td><math>\{ 93, 99^{4}, 105^{4}, 111^{18}, 117^{41}, 123^{52}, 129^{54}, 135^{44}, 141^{21}, 147^{8}, 153^{6}, 159, 165, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>4</sup>, 111<sup>18</sup>, 117<sup>41</sup>, 123<sup>52</sup>, 129<sup>54</sup>, 135<sup>44</sup>, 141<sup>21</sup>, 147<sup>8</sup>, 153<sup>6</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>140</td>
<td>140</td>
<td><math>\{ 93, 99^{5}, 105^{5}, 111^{19}, 117^{38}, 123^{48}, 129^{54}, 135^{44}, 141^{25}, 147^{11}, 153^{5}, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>5</sup>, 111<sup>19</sup>, 117<sup>38</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>44</sup>, 141<sup>25</sup>, 147<sup>11</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>141</td>
<td>141</td>
<td><math>\{ 87, 99^{2}, 105^{12}, 111^{15}, 117^{36}, 123^{48}, 129^{56}, 135^{47}, 141^{20}, 147^{14}, 153^{4}, 256 \}</math></td>
<td> 87, 99<sup>2</sup>, 105<sup>12</sup>, 111<sup>15</sup>, 117<sup>36</sup>, 123<sup>48</sup>, 129<sup>56</sup>, 135<sup>47</sup>, 141<sup>20</sup>, 147<sup>14</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>142</td>
<td>142</td>
<td><math>\{ 93, 99, 105^{9}, 111^{24}, 117^{32}, 123^{48}, 129^{56}, 135^{46}, 141^{23}, 147^{7}, 153^{7}, 159, 256 \}</math></td>
<td> 93, 99, 105<sup>9</sup>, 111<sup>24</sup>, 117<sup>32</sup>, 123<sup>48</sup>, 129<sup>56</sup>, 135<sup>46</sup>, 141<sup>23</sup>, 147<sup>7</sup>, 153<sup>7</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>143</td>
<td>143</td>
<td><math>\{ 99, 105^{10}, 111^{20}, 117^{42}, 123^{46}, 129^{50}, 135^{48}, 141^{22}, 147^{9}, 153^{4}, 159^{3}, 256 \}</math></td>
<td> 99, 105<sup>10</sup>, 111<sup>20</sup>, 117<sup>42</sup>, 123<sup>46</sup>, 129<sup>50</sup>, 135<sup>48</sup>, 141<sup>22</sup>, 147<sup>9</sup>, 153<sup>4</sup>, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>144</td>
<td>144</td>
<td><math>\{ 93, 99^{2}, 105^{12}, 111^{17}, 117^{36}, 123^{48}, 129^{50}, 135^{46}, 141^{27}, 147^{14}, 153^{2}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>12</sup>, 111<sup>17</sup>, 117<sup>36</sup>, 123<sup>48</sup>, 129<sup>50</sup>, 135<sup>46</sup>, 141<sup>27</sup>, 147<sup>14</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>145</td>
<td>145</td>
<td><math>\{ 93^{2}, 99^{4}, 105^{6}, 111^{18}, 117^{32}, 123^{56}, 129^{56}, 135^{36}, 141^{30}, 147^{12}, 153^{2}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>18</sup>, 117<sup>32</sup>, 123<sup>56</sup>, 129<sup>56</sup>, 135<sup>36</sup>, 141<sup>30</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>146</td>
<td>146</td>
<td><math>\{ 93^{3}, 99^{5}, 105^{12}, 111^{25}, 117^{28}, 123^{40}, 129^{48}, 135^{44}, 141^{31}, 147^{11}, 153^{4}, 159^{2}, 165^{2}, 256 \}</math></td>
<td> 93<sup>3</sup>, 99<sup>5</sup>, 105<sup>12</sup>, 111<sup>25</sup>, 117<sup>28</sup>, 123<sup>40</sup>, 129<sup>48</sup>, 135<sup>44</sup>, 141<sup>31</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 165<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>147</td>
<td>147</td>
<td><math>\{ 99^{2}, 105^{5}, 111^{25}, 117^{38}, 123^{53}, 129^{56}, 135^{30}, 141^{26}, 147^{16}, 153^{3}, 171, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>5</sup>, 111<sup>25</sup>, 117<sup>38</sup>, 123<sup>53</sup>, 129<sup>56</sup>, 135<sup>30</sup>, 141<sup>26</sup>, 147<sup>16</sup>, 153<sup>3</sup>, 171, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>148</td>
<td>148</td>
<td><math>\{ 99^{4}, 105^{9}, 111^{21}, 117^{34}, 123^{48}, 129^{52}, 135^{42}, 141^{30}, 147^{12}, 153^{3}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>21</sup>, 117<sup>34</sup>, 123<sup>48</sup>, 129<sup>52</sup>, 135<sup>42</sup>, 141<sup>30</sup>, 147<sup>12</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>149</td>
<td>149</td>
<td><math>\{ 99^{5}, 111^{40}, 123^{104}, 135^{78}, 147^{27}, 159, 256 \}</math></td>
<td> 99<sup>5</sup>, 111<sup>40</sup>, 123<sup>104</sup>, 135<sup>78</sup>, 147<sup>27</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>150</td>
<td>150</td>
<td><math>\{ 93, 99, 105^{11}, 111^{23}, 117^{28}, 123^{48}, 129^{58}, 135^{48}, 141^{25}, 147^{7}, 153^{3}, 165^{2}, 256 \}</math></td>
<td> 93, 99, 105<sup>11</sup>, 111<sup>23</sup>, 117<sup>28</sup>, 123<sup>48</sup>, 129<sup>58</sup>, 135<sup>48</sup>, 141<sup>25</sup>, 147<sup>7</sup>, 153<sup>3</sup>, 165<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>151</td>
<td>151</td>
<td><math>\{ 93, 105^{11}, 111^{26}, 117^{27}, 123^{48}, 129^{58}, 135^{44}, 141^{27}, 147^{8}, 153^{3}, 159, 165, 256 \}</math></td>
<td> 93, 105<sup>11</sup>, 111<sup>26</sup>, 117<sup>27</sup>, 123<sup>48</sup>, 129<sup>58</sup>, 135<sup>44</sup>, 141<sup>27</sup>, 147<sup>8</sup>, 153<sup>3</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>152</td>
<td>152</td>
<td><math>\{ 93, 99^{3}, 105^{12}, 111^{14}, 117^{34}, 123^{50}, 129^{56}, 135^{48}, 141^{21}, 147^{11}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>12</sup>, 111<sup>14</sup>, 117<sup>34</sup>, 123<sup>50</sup>, 129<sup>56</sup>, 135<sup>48</sup>, 141<sup>21</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>153</td>
<td>153</td>
<td><math>\{ 93, 99^{3}, 105^{8}, 111^{16}, 117^{44}, 123^{48}, 129^{46}, 135^{46}, 141^{27}, 147^{13}, 153^{2}, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>16</sup>, 117<sup>44</sup>, 123<sup>48</sup>, 129<sup>46</sup>, 135<sup>46</sup>, 141<sup>27</sup>, 147<sup>13</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>154</td>
<td>154</td>
<td><math>\{ 93^{2}, 99, 105^{10}, 111^{21}, 117^{32}, 123^{44}, 129^{60}, 135^{48}, 141^{22}, 147^{11}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99, 105<sup>10</sup>, 111<sup>21</sup>, 117<sup>32</sup>, 123<sup>44</sup>, 129<sup>60</sup>, 135<sup>48</sup>, 141<sup>22</sup>, 147<sup>11</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>155</td>
<td>155</td>
<td><math>\{ 93, 99^{3}, 105^{7}, 111^{25}, 117^{30}, 123^{46}, 129^{62}, 135^{38}, 141^{25}, 147^{15}, 153^{3}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>25</sup>, 117<sup>30</sup>, 123<sup>46</sup>, 129<sup>62</sup>, 135<sup>38</sup>, 141<sup>25</sup>, 147<sup>15</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>156</td>
<td>156</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{11}, 111^{23}, 117^{39}, 123^{48}, 129^{48}, 135^{28}, 141^{22}, 147^{21}, 153^{5}, 159^{4}, 165, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>11</sup>, 111<sup>23</sup>, 117<sup>39</sup>, 123<sup>48</sup>, 129<sup>48</sup>, 135<sup>28</sup>, 141<sup>22</sup>, 147<sup>21</sup>, 153<sup>5</sup>, 159<sup>4</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>157</td>
<td>157</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{7}, 111^{18}, 117^{32}, 123^{60}, 129^{58}, 135^{36}, 141^{22}, 147^{10}, 153^{7}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>18</sup>, 117<sup>32</sup>, 123<sup>60</sup>, 129<sup>58</sup>, 135<sup>36</sup>, 141<sup>22</sup>, 147<sup>10</sup>, 153<sup>7</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>158</td>
<td>158</td>
<td><math>\{ 93, 99^{5}, 105^{8}, 111^{17}, 117^{30}, 123^{54}, 129^{60}, 135^{38}, 141^{25}, 147^{13}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>8</sup>, 111<sup>17</sup>, 117<sup>30</sup>, 123<sup>54</sup>, 129<sup>60</sup>, 135<sup>38</sup>, 141<sup>25</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>159</td>
<td>159</td>
<td><math>\{ 93^{3}, 99, 105^{8}, 111^{18}, 117^{36}, 123^{50}, 129^{54}, 135^{44}, 141^{25}, 147^{13}, 153^{2}, 159, 256 \}</math></td>
<td> 93<sup>3</sup>, 99, 105<sup>8</sup>, 111<sup>18</sup>, 117<sup>36</sup>, 123<sup>50</sup>, 129<sup>54</sup>, 135<sup>44</sup>, 141<sup>25</sup>, 147<sup>13</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>160</td>
<td>160</td>
<td><math>\{ 99^{2}, 105^{7}, 111^{25}, 117^{38}, 123^{48}, 129^{52}, 135^{38}, 141^{26}, 147^{14}, 153^{5}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>25</sup>, 117<sup>38</sup>, 123<sup>48</sup>, 129<sup>52</sup>, 135<sup>38</sup>, 141<sup>26</sup>, 147<sup>14</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>161</td>
<td>161</td>
<td><math>\{ 93, 99^{4}, 105^{9}, 111^{19}, 117^{32}, 123^{50}, 129^{52}, 135^{44}, 141^{31}, 147^{10}, 153^{3}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>32</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>44</sup>, 141<sup>31</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>162</td>
<td>162</td>
<td><math>\{ 99^{4}, 105^{9}, 111^{23}, 117^{32}, 123^{42}, 129^{58}, 135^{48}, 141^{24}, 147^{10}, 153^{5}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>23</sup>, 117<sup>32</sup>, 123<sup>42</sup>, 129<sup>58</sup>, 135<sup>48</sup>, 141<sup>24</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>163</td>
<td>163</td>
<td><math>\{ 105^{11}, 111^{27}, 117^{36}, 123^{42}, 129^{46}, 135^{52}, 141^{28}, 147^{6}, 153^{7}, 256 \}</math></td>
<td> 105<sup>11</sup>, 111<sup>27</sup>, 117<sup>36</sup>, 123<sup>42</sup>, 129<sup>46</sup>, 135<sup>52</sup>, 141<sup>28</sup>, 147<sup>6</sup>, 153<sup>7</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>164</td>
<td>164</td>
<td><math>\{ 99^{2}, 105^{11}, 111^{18}, 117^{40}, 123^{48}, 129^{50}, 135^{44}, 141^{24}, 147^{14}, 153^{3}, 159, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>11</sup>, 111<sup>18</sup>, 117<sup>40</sup>, 123<sup>48</sup>, 129<sup>50</sup>, 135<sup>44</sup>, 141<sup>24</sup>, 147<sup>14</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>165</td>
<td>165</td>
<td><math>\{ 93, 99^{3}, 105^{10}, 111^{21}, 117^{32}, 123^{46}, 129^{50}, 135^{50}, 141^{31}, 147^{7}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>21</sup>, 117<sup>32</sup>, 123<sup>46</sup>, 129<sup>50</sup>, 135<sup>50</sup>, 141<sup>31</sup>, 147<sup>7</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>166</td>
<td>166</td>
<td><math>\{ 93, 99^{3}, 105^{9}, 111^{12}, 117^{44}, 123^{56}, 129^{44}, 135^{42}, 141^{27}, 147^{13}, 153^{3}, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>12</sup>, 117<sup>44</sup>, 123<sup>56</sup>, 129<sup>44</sup>, 135<sup>42</sup>, 141<sup>27</sup>, 147<sup>13</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>167</td>
<td>167</td>
<td><math>\{ 99^{2}, 105^{12}, 111^{17}, 117^{36}, 123^{50}, 129^{56}, 135^{44}, 141^{20}, 147^{12}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>12</sup>, 111<sup>17</sup>, 117<sup>36</sup>, 123<sup>50</sup>, 129<sup>56</sup>, 135<sup>44</sup>, 141<sup>20</sup>, 147<sup>12</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>168</td>
<td>168</td>
<td><math>\{ 99^{4}, 105^{5}, 111^{21}, 117^{44}, 123^{48}, 129^{46}, 135^{42}, 141^{28}, 147^{12}, 153^{5}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>5</sup>, 111<sup>21</sup>, 117<sup>44</sup>, 123<sup>48</sup>, 129<sup>46</sup>, 135<sup>42</sup>, 141<sup>28</sup>, 147<sup>12</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>169</td>
<td>169</td>
<td><math>\{ 99^{2}, 105^{8}, 111^{21}, 117^{40}, 123^{52}, 129^{48}, 135^{42}, 141^{24}, 147^{10}, 153^{8}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>40</sup>, 123<sup>52</sup>, 129<sup>48</sup>, 135<sup>42</sup>, 141<sup>24</sup>, 147<sup>10</sup>, 153<sup>8</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>170</td>
<td>170</td>
<td><math>\{ 99^{4}, 105^{8}, 111^{17}, 117^{37}, 123^{56}, 129^{52}, 135^{38}, 141^{26}, 147^{12}, 153^{4}, 165, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>17</sup>, 117<sup>37</sup>, 123<sup>56</sup>, 129<sup>52</sup>, 135<sup>38</sup>, 141<sup>26</sup>, 147<sup>12</sup>, 153<sup>4</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>171</td>
<td>171</td>
<td><math>\{ 99^{2}, 105^{9}, 111^{22}, 117^{36}, 123^{52}, 129^{50}, 135^{40}, 141^{28}, 147^{10}, 153^{5}, 159, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>22</sup>, 117<sup>36</sup>, 123<sup>52</sup>, 129<sup>50</sup>, 135<sup>40</sup>, 141<sup>28</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>172</td>
<td>172</td>
<td><math>\{ 87, 93, 99^{2}, 105^{8}, 111^{20}, 117^{30}, 123^{52}, 129^{60}, 135^{41}, 141^{25}, 147^{10}, 153^{4}, 159, 256 \}</math></td>
<td> 87, 93, 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>20</sup>, 117<sup>30</sup>, 123<sup>52</sup>, 129<sup>60</sup>, 135<sup>41</sup>, 141<sup>25</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>173</td>
<td>173</td>
<td><math>\{ 87, 93, 99, 105^{8}, 111^{17}, 117^{46}, 123^{44}, 129^{44}, 135^{53}, 141^{25}, 147^{11}, 153^{4}, 256 \}</math></td>
<td> 87, 93, 99, 105<sup>8</sup>, 111<sup>17</sup>, 117<sup>46</sup>, 123<sup>44</sup>, 129<sup>44</sup>, 135<sup>53</sup>, 141<sup>25</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>174</td>
<td>174</td>
<td><math>\{ 93, 99^{6}, 105^{8}, 111^{11}, 117^{40}, 123^{48}, 129^{54}, 135^{50}, 141^{23}, 147^{10}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>6</sup>, 105<sup>8</sup>, 111<sup>11</sup>, 117<sup>40</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>50</sup>, 141<sup>23</sup>, 147<sup>10</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>175</td>
<td>175</td>
<td><math>\{ 93^{2}, 99^{5}, 105^{14}, 111^{19}, 117^{37}, 123^{42}, 129^{44}, 135^{42}, 141^{24}, 147^{17}, 153^{6}, 159^{2}, 165, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>5</sup>, 105<sup>14</sup>, 111<sup>19</sup>, 117<sup>37</sup>, 123<sup>42</sup>, 129<sup>44</sup>, 135<sup>42</sup>, 141<sup>24</sup>, 147<sup>17</sup>, 153<sup>6</sup>, 159<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>176</td>
<td>176</td>
<td><math>\{ 99, 105^{10}, 111^{20}, 117^{40}, 123^{56}, 129^{40}, 135^{42}, 141^{32}, 147^{7}, 153^{6}, 159, 256 \}</math></td>
<td> 99, 105<sup>10</sup>, 111<sup>20</sup>, 117<sup>40</sup>, 123<sup>56</sup>, 129<sup>40</sup>, 135<sup>42</sup>, 141<sup>32</sup>, 147<sup>7</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>177</td>
<td>177</td>
<td><math>\{ 93, 105^{11}, 111^{22}, 117^{36}, 123^{46}, 129^{52}, 135^{46}, 141^{27}, 147^{10}, 153, 159^{3}, 256 \}</math></td>
<td> 93, 105<sup>11</sup>, 111<sup>22</sup>, 117<sup>36</sup>, 123<sup>46</sup>, 129<sup>52</sup>, 135<sup>46</sup>, 141<sup>27</sup>, 147<sup>10</sup>, 153, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>178</td>
<td>178</td>
<td><math>\{ 93, 99^{3}, 105^{10}, 111^{18}, 117^{32}, 123^{54}, 129^{50}, 135^{44}, 141^{31}, 147^{7}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>18</sup>, 117<sup>32</sup>, 123<sup>54</sup>, 129<sup>50</sup>, 135<sup>44</sup>, 141<sup>31</sup>, 147<sup>7</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>179</td>
<td>179</td>
<td><math>\{ 93^{3}, 99, 105^{6}, 111^{16}, 117^{40}, 123^{52}, 129^{58}, 135^{46}, 141^{13}, 147^{11}, 153^{8}, 159, 256 \}</math></td>
<td> 93<sup>3</sup>, 99, 105<sup>6</sup>, 111<sup>16</sup>, 117<sup>40</sup>, 123<sup>52</sup>, 129<sup>58</sup>, 135<sup>46</sup>, 141<sup>13</sup>, 147<sup>11</sup>, 153<sup>8</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>180</td>
<td>180</td>
<td><math>\{ 93, 99^{5}, 105^{8}, 111^{17}, 117^{32}, 123^{50}, 129^{58}, 135^{46}, 141^{23}, 147^{9}, 153^{6}, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>8</sup>, 111<sup>17</sup>, 117<sup>32</sup>, 123<sup>50</sup>, 129<sup>58</sup>, 135<sup>46</sup>, 141<sup>23</sup>, 147<sup>9</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>181</td>
<td>181</td>
<td><math>\{ 99^{4}, 105^{11}, 111^{17}, 117^{40}, 123^{40}, 129^{50}, 135^{54}, 141^{24}, 147^{12}, 153^{3}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>11</sup>, 111<sup>17</sup>, 117<sup>40</sup>, 123<sup>40</sup>, 129<sup>50</sup>, 135<sup>54</sup>, 141<sup>24</sup>, 147<sup>12</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>182</td>
<td>182</td>
<td><math>\{ 93, 99^{3}, 105^{5}, 111^{20}, 117^{40}, 123^{52}, 129^{52}, 135^{42}, 141^{23}, 147^{9}, 153^{7}, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>5</sup>, 111<sup>20</sup>, 117<sup>40</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>42</sup>, 141<sup>23</sup>, 147<sup>9</sup>, 153<sup>7</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>183</td>
<td>183</td>
<td><math>\{ 99^{4}, 105^{3}, 111^{25}, 117^{44}, 123^{42}, 129^{50}, 135^{44}, 141^{28}, 147^{10}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>3</sup>, 111<sup>25</sup>, 117<sup>44</sup>, 123<sup>42</sup>, 129<sup>50</sup>, 135<sup>44</sup>, 141<sup>28</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>184</td>
<td>184</td>
<td><math>\{ 93, 99, 105^{7}, 111^{18}, 117^{43}, 123^{52}, 129^{54}, 135^{42}, 141^{19}, 147^{11}, 153^{3}, 159^{3}, 165, 256 \}</math></td>
<td> 93, 99, 105<sup>7</sup>, 111<sup>18</sup>, 117<sup>43</sup>, 123<sup>52</sup>, 129<sup>54</sup>, 135<sup>42</sup>, 141<sup>19</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 159<sup>3</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>185</td>
<td>185</td>
<td><math>\{ 99^{3}, 105^{7}, 111^{25}, 117^{36}, 123^{42}, 129^{56}, 135^{46}, 141^{26}, 147^{11}, 153, 165^{2}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>25</sup>, 117<sup>36</sup>, 123<sup>42</sup>, 129<sup>56</sup>, 135<sup>46</sup>, 141<sup>26</sup>, 147<sup>11</sup>, 153, 165<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>186</td>
<td>186</td>
<td><math>\{ 93, 99^{5}, 105^{8}, 111^{15}, 117^{36}, 123^{56}, 129^{46}, 135^{40}, 141^{35}, 147^{11}, 153^{2}, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>8</sup>, 111<sup>15</sup>, 117<sup>36</sup>, 123<sup>56</sup>, 129<sup>46</sup>, 135<sup>40</sup>, 141<sup>35</sup>, 147<sup>11</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>187</td>
<td>187</td>
<td><math>\{ 93, 99, 105^{15}, 111^{17}, 117^{32}, 123^{46}, 129^{52}, 135^{54}, 141^{23}, 147^{9}, 153^{5}, 256 \}</math></td>
<td> 93, 99, 105<sup>15</sup>, 111<sup>17</sup>, 117<sup>32</sup>, 123<sup>46</sup>, 129<sup>52</sup>, 135<sup>54</sup>, 141<sup>23</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>188</td>
<td>188</td>
<td><math>\{ 87, 99^{5}, 105^{7}, 111^{15}, 117^{36}, 123^{50}, 129^{58}, 135^{47}, 141^{20}, 147^{9}, 153^{7}, 256 \}</math></td>
<td> 87, 99<sup>5</sup>, 105<sup>7</sup>, 111<sup>15</sup>, 117<sup>36</sup>, 123<sup>50</sup>, 129<sup>58</sup>, 135<sup>47</sup>, 141<sup>20</sup>, 147<sup>9</sup>, 153<sup>7</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>189</td>
<td>189</td>
<td><math>\{ 99^{4}, 105^{11}, 111^{13}, 117^{31}, 123^{62}, 129^{56}, 135^{40}, 141^{24}, 147^{6}, 153^{5}, 159^{2}, 165, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>11</sup>, 111<sup>13</sup>, 117<sup>31</sup>, 123<sup>62</sup>, 129<sup>56</sup>, 135<sup>40</sup>, 141<sup>24</sup>, 147<sup>6</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>190</td>
<td>190</td>
<td><math>\{ 99^{2}, 105^{14}, 111^{19}, 117^{30}, 123^{46}, 129^{62}, 135^{44}, 141^{18}, 147^{16}, 153^{4}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>14</sup>, 111<sup>19</sup>, 117<sup>30</sup>, 123<sup>46</sup>, 129<sup>62</sup>, 135<sup>44</sup>, 141<sup>18</sup>, 147<sup>16</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>191</td>
<td>191</td>
<td><math>\{ 93, 99^{2}, 105^{11}, 111^{17}, 117^{38}, 123^{48}, 129^{50}, 135^{46}, 141^{25}, 147^{14}, 153^{3}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>11</sup>, 111<sup>17</sup>, 117<sup>38</sup>, 123<sup>48</sup>, 129<sup>50</sup>, 135<sup>46</sup>, 141<sup>25</sup>, 147<sup>14</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>192</td>
<td>192</td>
<td><math>\{ 87, 99^{2}, 105^{7}, 111^{21}, 117^{36}, 123^{52}, 129^{54}, 135^{39}, 141^{28}, 147^{10}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 87, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>21</sup>, 117<sup>36</sup>, 123<sup>52</sup>, 129<sup>54</sup>, 135<sup>39</sup>, 141<sup>28</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>193</td>
<td>193</td>
<td><math>\{ 99^{3}, 105^{9}, 111^{24}, 117^{30}, 123^{46}, 129^{60}, 135^{44}, 141^{26}, 147^{7}, 153^{3}, 159^{3}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>24</sup>, 117<sup>30</sup>, 123<sup>46</sup>, 129<sup>60</sup>, 135<sup>44</sup>, 141<sup>26</sup>, 147<sup>7</sup>, 153<sup>3</sup>, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>194</td>
<td>194</td>
<td><math>\{ 93, 99^{3}, 105^{7}, 111^{23}, 117^{32}, 123^{45}, 129^{60}, 135^{48}, 141^{23}, 147^{7}, 153^{5}, 171, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>23</sup>, 117<sup>32</sup>, 123<sup>45</sup>, 129<sup>60</sup>, 135<sup>48</sup>, 141<sup>23</sup>, 147<sup>7</sup>, 153<sup>5</sup>, 171, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>195</td>
<td>195</td>
<td><math>\{ 75, 99^{4}, 105^{5}, 111^{18}, 117^{38}, 123^{49}, 129^{56}, 135^{44}, 141^{26}, 147^{10}, 153^{3}, 159, 256 \}</math></td>
<td> 75, 99<sup>4</sup>, 105<sup>5</sup>, 111<sup>18</sup>, 117<sup>38</sup>, 123<sup>49</sup>, 129<sup>56</sup>, 135<sup>44</sup>, 141<sup>26</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>196</td>
<td>196</td>
<td><math>\{ 99^{3}, 105^{15}, 111^{15}, 117^{28}, 123^{60}, 129^{46}, 135^{40}, 141^{36}, 147^{9}, 153^{3}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>15</sup>, 111<sup>15</sup>, 117<sup>28</sup>, 123<sup>60</sup>, 129<sup>46</sup>, 135<sup>40</sup>, 141<sup>36</sup>, 147<sup>9</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>197</td>
<td>197</td>
<td><math>\{ 81, 105^{7}, 111^{25}, 117^{34}, 123^{54}, 129^{53}, 135^{36}, 141^{30}, 147^{10}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 81, 105<sup>7</sup>, 111<sup>25</sup>, 117<sup>34</sup>, 123<sup>54</sup>, 129<sup>53</sup>, 135<sup>36</sup>, 141<sup>30</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>198</td>
<td>198</td>
<td><math>\{ 93^{3}, 99^{5}, 105^{11}, 111^{27}, 117^{30}, 123^{38}, 129^{46}, 135^{42}, 141^{31}, 147^{13}, 153^{7}, 159^{2}, 256 \}</math></td>
<td> 93<sup>3</sup>, 99<sup>5</sup>, 105<sup>11</sup>, 111<sup>27</sup>, 117<sup>30</sup>, 123<sup>38</sup>, 129<sup>46</sup>, 135<sup>42</sup>, 141<sup>31</sup>, 147<sup>13</sup>, 153<sup>7</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>199</td>
<td>199</td>
<td><math>\{ 99^{4}, 105^{9}, 111^{19}, 117^{34}, 123^{52}, 129^{52}, 135^{42}, 141^{30}, 147^{8}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>42</sup>, 141<sup>30</sup>, 147<sup>8</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>200</td>
<td>200</td>
<td><math>\{ 99^{4}, 105^{7}, 111^{20}, 117^{38}, 123^{50}, 129^{52}, 135^{42}, 141^{26}, 147^{10}, 153^{5}, 159, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>7</sup>, 111<sup>20</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>42</sup>, 141<sup>26</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>201</td>
<td>201</td>
<td><math>\{ 87, 93, 99^{2}, 105^{5}, 111^{19}, 117^{38}, 123^{56}, 129^{54}, 135^{35}, 141^{25}, 147^{14}, 153^{5}, 256 \}</math></td>
<td> 87, 93, 99<sup>2</sup>, 105<sup>5</sup>, 111<sup>19</sup>, 117<sup>38</sup>, 123<sup>56</sup>, 129<sup>54</sup>, 135<sup>35</sup>, 141<sup>25</sup>, 147<sup>14</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>202</td>
<td>202</td>
<td><math>\{ 105^{9}, 111^{23}, 117^{37}, 123^{56}, 129^{50}, 135^{38}, 141^{26}, 147^{8}, 153^{5}, 159^{2}, 165, 256 \}</math></td>
<td> 105<sup>9</sup>, 111<sup>23</sup>, 117<sup>37</sup>, 123<sup>56</sup>, 129<sup>50</sup>, 135<sup>38</sup>, 141<sup>26</sup>, 147<sup>8</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>203</td>
<td>203</td>
<td><math>\{ 87, 93, 99^{5}, 105^{13}, 111^{21}, 117^{33}, 123^{46}, 129^{44}, 135^{39}, 141^{29}, 147^{13}, 153^{7}, 159^{2}, 165, 256 \}</math></td>
<td> 87, 93, 99<sup>5</sup>, 105<sup>13</sup>, 111<sup>21</sup>, 117<sup>33</sup>, 123<sup>46</sup>, 129<sup>44</sup>, 135<sup>39</sup>, 141<sup>29</sup>, 147<sup>13</sup>, 153<sup>7</sup>, 159<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>204</td>
<td>204</td>
<td><math>\{ 99^{2}, 105^{7}, 111^{26}, 117^{36}, 123^{44}, 129^{58}, 135^{44}, 141^{20}, 147^{10}, 153^{7}, 159, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>26</sup>, 117<sup>36</sup>, 123<sup>44</sup>, 129<sup>58</sup>, 135<sup>44</sup>, 141<sup>20</sup>, 147<sup>10</sup>, 153<sup>7</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>205</td>
<td>205</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{7}, 111^{17}, 117^{41}, 123^{48}, 129^{54}, 135^{46}, 141^{20}, 147^{14}, 153^{3}, 165, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>17</sup>, 117<sup>41</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>46</sup>, 141<sup>20</sup>, 147<sup>14</sup>, 153<sup>3</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>206</td>
<td>206</td>
<td><math>\{ 93, 99^{3}, 105^{9}, 111^{21}, 117^{26}, 123^{52}, 129^{66}, 135^{40}, 141^{21}, 147^{9}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>21</sup>, 117<sup>26</sup>, 123<sup>52</sup>, 129<sup>66</sup>, 135<sup>40</sup>, 141<sup>21</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>207</td>
<td>207</td>
<td><math>\{ 93, 99^{2}, 105^{7}, 111^{26}, 117^{34}, 123^{44}, 129^{54}, 135^{44}, 141^{29}, 147^{10}, 153^{3}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>26</sup>, 117<sup>34</sup>, 123<sup>44</sup>, 129<sup>54</sup>, 135<sup>44</sup>, 141<sup>29</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>208</td>
<td>208</td>
<td><math>\{ 99^{4}, 105^{9}, 111^{20}, 117^{31}, 123^{50}, 129^{60}, 135^{42}, 141^{24}, 147^{10}, 153^{3}, 159, 165, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>20</sup>, 117<sup>31</sup>, 123<sup>50</sup>, 129<sup>60</sup>, 135<sup>42</sup>, 141<sup>24</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>209</td>
<td>209</td>
<td><math>\{ 93^{3}, 99^{3}, 105^{3}, 111^{23}, 117^{32}, 123^{46}, 129^{64}, 135^{46}, 141^{21}, 147^{7}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 93<sup>3</sup>, 99<sup>3</sup>, 105<sup>3</sup>, 111<sup>23</sup>, 117<sup>32</sup>, 123<sup>46</sup>, 129<sup>64</sup>, 135<sup>46</sup>, 141<sup>21</sup>, 147<sup>7</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>210</td>
<td>210</td>
<td><math>\{ 93, 99^{4}, 105^{4}, 111^{20}, 117^{44}, 123^{46}, 129^{46}, 135^{50}, 141^{27}, 147^{6}, 153^{6}, 159, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>4</sup>, 111<sup>20</sup>, 117<sup>44</sup>, 123<sup>46</sup>, 129<sup>46</sup>, 135<sup>50</sup>, 141<sup>27</sup>, 147<sup>6</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>211</td>
<td>211</td>
<td><math>\{ 93, 99^{2}, 105^{10}, 111^{18}, 117^{38}, 123^{48}, 129^{52}, 135^{44}, 141^{25}, 147^{14}, 153^{2}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>18</sup>, 117<sup>38</sup>, 123<sup>48</sup>, 129<sup>52</sup>, 135<sup>44</sup>, 141<sup>25</sup>, 147<sup>14</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>212</td>
<td>212</td>
<td><math>\{ 93, 99^{3}, 105^{6}, 111^{23}, 117^{36}, 123^{48}, 129^{54}, 135^{40}, 141^{27}, 147^{13}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>6</sup>, 111<sup>23</sup>, 117<sup>36</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>40</sup>, 141<sup>27</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>213</td>
<td>213</td>
<td><math>\{ 93^{2}, 99^{6}, 105^{3}, 111^{18}, 117^{36}, 123^{48}, 129^{58}, 135^{44}, 141^{26}, 147^{10}, 153^{3}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>6</sup>, 105<sup>3</sup>, 111<sup>18</sup>, 117<sup>36</sup>, 123<sup>48</sup>, 129<sup>58</sup>, 135<sup>44</sup>, 141<sup>26</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>214</td>
<td>214</td>
<td><math>\{ 75, 93^{2}, 105^{10}, 111^{17}, 117^{30}, 123^{57}, 129^{50}, 135^{46}, 141^{32}, 147^{6}, 153^{4}, 256 \}</math></td>
<td> 75, 93<sup>2</sup>, 105<sup>10</sup>, 111<sup>17</sup>, 117<sup>30</sup>, 123<sup>57</sup>, 129<sup>50</sup>, 135<sup>46</sup>, 141<sup>32</sup>, 147<sup>6</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>215</td>
<td>215</td>
<td><math>\{ 87, 99^{3}, 105^{8}, 111^{18}, 117^{34}, 123^{52}, 129^{58}, 135^{43}, 141^{22}, 147^{9}, 153^{6}, 159, 256 \}</math></td>
<td> 87, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>18</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>58</sup>, 135<sup>43</sup>, 141<sup>22</sup>, 147<sup>9</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>216</td>
<td>216</td>
<td><math>\{ 99, 105^{8}, 111^{25}, 117^{36}, 123^{52}, 129^{52}, 135^{36}, 141^{28}, 147^{11}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 99, 105<sup>8</sup>, 111<sup>25</sup>, 117<sup>36</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>36</sup>, 141<sup>28</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>217</td>
<td>217</td>
<td><math>\{ 99^{2}, 105^{11}, 111^{18}, 117^{40}, 123^{46}, 129^{50}, 135^{50}, 141^{24}, 147^{8}, 153^{3}, 159^{3}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>11</sup>, 111<sup>18</sup>, 117<sup>40</sup>, 123<sup>46</sup>, 129<sup>50</sup>, 135<sup>50</sup>, 141<sup>24</sup>, 147<sup>8</sup>, 153<sup>3</sup>, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>218</td>
<td>218</td>
<td><math>\{ 93, 99, 105^{10}, 111^{25}, 117^{28}, 123^{50}, 129^{58}, 135^{38}, 141^{27}, 147^{13}, 153^{4}, 256 \}</math></td>
<td> 93, 99, 105<sup>10</sup>, 111<sup>25</sup>, 117<sup>28</sup>, 123<sup>50</sup>, 129<sup>58</sup>, 135<sup>38</sup>, 141<sup>27</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>219</td>
<td>219</td>
<td><math>\{ 99^{6}, 105^{9}, 111^{15}, 117^{32}, 123^{54}, 129^{58}, 135^{40}, 141^{24}, 147^{12}, 153^{5}, 256 \}</math></td>
<td> 99<sup>6</sup>, 105<sup>9</sup>, 111<sup>15</sup>, 117<sup>32</sup>, 123<sup>54</sup>, 129<sup>58</sup>, 135<sup>40</sup>, 141<sup>24</sup>, 147<sup>12</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>220</td>
<td>220</td>
<td><math>\{ 81, 99^{2}, 105^{7}, 111^{19}, 117^{42}, 123^{44}, 129^{53}, 135^{50}, 141^{22}, 147^{10}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 81, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>19</sup>, 117<sup>42</sup>, 123<sup>44</sup>, 129<sup>53</sup>, 135<sup>50</sup>, 141<sup>22</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>221</td>
<td>221</td>
<td><math>\{ 93, 99^{3}, 105^{10}, 111^{15}, 117^{36}, 123^{52}, 129^{58}, 135^{40}, 141^{19}, 147^{17}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>15</sup>, 117<sup>36</sup>, 123<sup>52</sup>, 129<sup>58</sup>, 135<sup>40</sup>, 141<sup>19</sup>, 147<sup>17</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>222</td>
<td>222</td>
<td><math>\{ 93, 99^{2}, 105^{8}, 111^{21}, 117^{36}, 123^{52}, 129^{50}, 135^{42}, 141^{27}, 147^{10}, 153^{6}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>36</sup>, 123<sup>52</sup>, 129<sup>50</sup>, 135<sup>42</sup>, 141<sup>27</sup>, 147<sup>10</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>223</td>
<td>223</td>
<td><math>\{ 87, 99^{2}, 105^{9}, 111^{17}, 117^{35}, 123^{58}, 129^{52}, 135^{37}, 141^{28}, 147^{12}, 153^{3}, 165, 256 \}</math></td>
<td> 87, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>17</sup>, 117<sup>35</sup>, 123<sup>58</sup>, 129<sup>52</sup>, 135<sup>37</sup>, 141<sup>28</sup>, 147<sup>12</sup>, 153<sup>3</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>224</td>
<td>224</td>
<td><math>\{ 81, 105^{10}, 111^{19}, 117^{40}, 123^{50}, 129^{49}, 135^{44}, 141^{24}, 147^{14}, 153^{4}, 256 \}</math></td>
<td> 81, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>40</sup>, 123<sup>50</sup>, 129<sup>49</sup>, 135<sup>44</sup>, 141<sup>24</sup>, 147<sup>14</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>225</td>
<td>225</td>
<td><math>\{ 99^{4}, 105^{10}, 111^{15}, 117^{44}, 123^{42}, 129^{48}, 135^{56}, 141^{20}, 147^{10}, 153^{6}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>10</sup>, 111<sup>15</sup>, 117<sup>44</sup>, 123<sup>42</sup>, 129<sup>48</sup>, 135<sup>56</sup>, 141<sup>20</sup>, 147<sup>10</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>226</td>
<td>226</td>
<td><math>\{ 87^{2}, 93, 99^{2}, 105^{14}, 111^{24}, 117^{31}, 123^{46}, 129^{44}, 135^{36}, 141^{31}, 147^{16}, 153^{6}, 159, 165, 256 \}</math></td>
<td> 87<sup>2</sup>, 93, 99<sup>2</sup>, 105<sup>14</sup>, 111<sup>24</sup>, 117<sup>31</sup>, 123<sup>46</sup>, 129<sup>44</sup>, 135<sup>36</sup>, 141<sup>31</sup>, 147<sup>16</sup>, 153<sup>6</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>227</td>
<td>227</td>
<td><math>\{ 99^{4}, 105^{8}, 111^{22}, 117^{38}, 123^{44}, 129^{46}, 135^{48}, 141^{34}, 147^{8}, 153^{2}, 159, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>22</sup>, 117<sup>38</sup>, 123<sup>44</sup>, 129<sup>46</sup>, 135<sup>48</sup>, 141<sup>34</sup>, 147<sup>8</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>228</td>
<td>228</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{7}, 111^{15}, 117^{41}, 123^{48}, 129^{54}, 135^{48}, 141^{20}, 147^{13}, 153^{3}, 165, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>15</sup>, 117<sup>41</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>48</sup>, 141<sup>20</sup>, 147<sup>13</sup>, 153<sup>3</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>229</td>
<td>229</td>
<td><math>\{ 93, 99^{4}, 105^{8}, 111^{21}, 117^{32}, 123^{48}, 129^{54}, 135^{42}, 141^{31}, 147^{12}, 153^{2}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>32</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>42</sup>, 141<sup>31</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>230</td>
<td>230</td>
<td><math>\{ 93, 99, 105^{6}, 111^{25}, 117^{35}, 123^{52}, 129^{56}, 135^{36}, 141^{27}, 147^{11}, 153^{2}, 159^{2}, 165, 256 \}</math></td>
<td> 93, 99, 105<sup>6</sup>, 111<sup>25</sup>, 117<sup>35</sup>, 123<sup>52</sup>, 129<sup>56</sup>, 135<sup>36</sup>, 141<sup>27</sup>, 147<sup>11</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>231</td>
<td>231</td>
<td><math>\{ 105^{9}, 111^{24}, 117^{37}, 123^{52}, 129^{50}, 135^{44}, 141^{26}, 147^{4}, 153^{5}, 159^{3}, 165, 256 \}</math></td>
<td> 105<sup>9</sup>, 111<sup>24</sup>, 117<sup>37</sup>, 123<sup>52</sup>, 129<sup>50</sup>, 135<sup>44</sup>, 141<sup>26</sup>, 147<sup>4</sup>, 153<sup>5</sup>, 159<sup>3</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>232</td>
<td>232</td>
<td><math>\{ 93, 99^{3}, 105^{8}, 111^{19}, 117^{34}, 123^{56}, 129^{52}, 135^{36}, 141^{29}, 147^{13}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>19</sup>, 117<sup>34</sup>, 123<sup>56</sup>, 129<sup>52</sup>, 135<sup>36</sup>, 141<sup>29</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>233</td>
<td>233</td>
<td><math>\{ 81, 87, 93, 99^{6}, 105^{11}, 111^{16}, 117^{34}, 123^{52}, 129^{43}, 135^{37}, 141^{29}, 147^{14}, 153^{9}, 159, 256 \}</math></td>
<td> 81, 87, 93, 99<sup>6</sup>, 105<sup>11</sup>, 111<sup>16</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>43</sup>, 135<sup>37</sup>, 141<sup>29</sup>, 147<sup>14</sup>, 153<sup>9</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>234</td>
<td>234</td>
<td><math>\{ 93, 99^{4}, 105^{6}, 111^{20}, 117^{32}, 123^{54}, 129^{62}, 135^{34}, 141^{23}, 147^{14}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>20</sup>, 117<sup>32</sup>, 123<sup>54</sup>, 129<sup>62</sup>, 135<sup>34</sup>, 141<sup>23</sup>, 147<sup>14</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>235</td>
<td>235</td>
<td><math>\{ 93, 99^{3}, 105^{9}, 111^{20}, 117^{32}, 123^{52}, 129^{52}, 135^{42}, 141^{31}, 147^{9}, 153^{3}, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>20</sup>, 117<sup>32</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>42</sup>, 141<sup>31</sup>, 147<sup>9</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>236</td>
<td>236</td>
<td><math>\{ 99^{3}, 105^{12}, 111^{15}, 117^{34}, 123^{54}, 129^{58}, 135^{38}, 141^{22}, 147^{15}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>12</sup>, 111<sup>15</sup>, 117<sup>34</sup>, 123<sup>54</sup>, 129<sup>58</sup>, 135<sup>38</sup>, 141<sup>22</sup>, 147<sup>15</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>237</td>
<td>237</td>
<td><math>\{ 93, 99^{5}, 105^{8}, 111^{21}, 117^{30}, 123^{44}, 129^{56}, 135^{48}, 141^{33}, 147^{7}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>30</sup>, 123<sup>44</sup>, 129<sup>56</sup>, 135<sup>48</sup>, 141<sup>33</sup>, 147<sup>7</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>238</td>
<td>238</td>
<td><math>\{ 99^{3}, 105^{8}, 111^{23}, 117^{36}, 123^{48}, 129^{52}, 135^{40}, 141^{28}, 147^{13}, 153^{4}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>23</sup>, 117<sup>36</sup>, 123<sup>48</sup>, 129<sup>52</sup>, 135<sup>40</sup>, 141<sup>28</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>239</td>
<td>239</td>
<td><math>\{ 99^{4}, 105^{4}, 111^{24}, 117^{42}, 123^{42}, 129^{54}, 135^{46}, 141^{22}, 147^{10}, 153^{6}, 159, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>4</sup>, 111<sup>24</sup>, 117<sup>42</sup>, 123<sup>42</sup>, 129<sup>54</sup>, 135<sup>46</sup>, 141<sup>22</sup>, 147<sup>10</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>240</td>
<td>240</td>
<td><math>\{ 93, 99, 105^{10}, 111^{21}, 117^{34}, 123^{54}, 129^{48}, 135^{42}, 141^{29}, 147^{9}, 153^{6}, 256 \}</math></td>
<td> 93, 99, 105<sup>10</sup>, 111<sup>21</sup>, 117<sup>34</sup>, 123<sup>54</sup>, 129<sup>48</sup>, 135<sup>42</sup>, 141<sup>29</sup>, 147<sup>9</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>241</td>
<td>241</td>
<td><math>\{ 93, 99^{3}, 105^{6}, 111^{20}, 117^{38}, 123^{52}, 129^{52}, 135^{42}, 141^{25}, 147^{9}, 153^{6}, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>6</sup>, 111<sup>20</sup>, 117<sup>38</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>42</sup>, 141<sup>25</sup>, 147<sup>9</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>242</td>
<td>242</td>
<td><math>\{ 93^{2}, 99^{4}, 105^{9}, 111^{13}, 117^{36}, 123^{50}, 129^{54}, 135^{48}, 141^{26}, 147^{10}, 153, 159^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>13</sup>, 117<sup>36</sup>, 123<sup>50</sup>, 129<sup>54</sup>, 135<sup>48</sup>, 141<sup>26</sup>, 147<sup>10</sup>, 153, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>243</td>
<td>243</td>
<td><math>\{ 93, 99^{5}, 105^{14}, 111^{27}, 117^{31}, 123^{38}, 129^{44}, 135^{42}, 141^{31}, 147^{13}, 153^{6}, 159^{2}, 165, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>14</sup>, 111<sup>27</sup>, 117<sup>31</sup>, 123<sup>38</sup>, 129<sup>44</sup>, 135<sup>42</sup>, 141<sup>31</sup>, 147<sup>13</sup>, 153<sup>6</sup>, 159<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>244</td>
<td>244</td>
<td><math>\{ 99^{4}, 105^{11}, 111^{16}, 117^{38}, 123^{46}, 129^{52}, 135^{46}, 141^{26}, 147^{14}, 153, 159, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>11</sup>, 111<sup>16</sup>, 117<sup>38</sup>, 123<sup>46</sup>, 129<sup>52</sup>, 135<sup>46</sup>, 141<sup>26</sup>, 147<sup>14</sup>, 153, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>245</td>
<td>245</td>
<td><math>\{ 99^{3}, 105^{12}, 111^{18}, 117^{32}, 123^{54}, 129^{48}, 135^{44}, 141^{32}, 147^{7}, 153^{4}, 159, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>12</sup>, 111<sup>18</sup>, 117<sup>32</sup>, 123<sup>54</sup>, 129<sup>48</sup>, 135<sup>44</sup>, 141<sup>32</sup>, 147<sup>7</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>246</td>
<td>246</td>
<td><math>\{ 93, 99, 105^{9}, 111^{20}, 117^{42}, 123^{48}, 129^{46}, 135^{42}, 141^{29}, 147^{15}, 153, 159, 256 \}</math></td>
<td> 93, 99, 105<sup>9</sup>, 111<sup>20</sup>, 117<sup>42</sup>, 123<sup>48</sup>, 129<sup>46</sup>, 135<sup>42</sup>, 141<sup>29</sup>, 147<sup>15</sup>, 153, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>247</td>
<td>247</td>
<td><math>\{ 93, 105^{12}, 111^{24}, 117^{28}, 123^{54}, 129^{50}, 135^{38}, 141^{35}, 147^{10}, 153^{2}, 159, 256 \}</math></td>
<td> 93, 105<sup>12</sup>, 111<sup>24</sup>, 117<sup>28</sup>, 123<sup>54</sup>, 129<sup>50</sup>, 135<sup>38</sup>, 141<sup>35</sup>, 147<sup>10</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>248</td>
<td>248</td>
<td><math>\{ 93^{2}, 99^{6}, 105^{6}, 111^{27}, 117^{41}, 123^{40}, 129^{44}, 135^{34}, 141^{28}, 147^{18}, 153^{6}, 159^{2}, 165, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>6</sup>, 105<sup>6</sup>, 111<sup>27</sup>, 117<sup>41</sup>, 123<sup>40</sup>, 129<sup>44</sup>, 135<sup>34</sup>, 141<sup>28</sup>, 147<sup>18</sup>, 153<sup>6</sup>, 159<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>249</td>
<td>249</td>
<td><math>\{ 87, 93, 99^{2}, 105^{5}, 111^{26}, 117^{32}, 123^{42}, 129^{64}, 135^{43}, 141^{23}, 147^{12}, 153^{3}, 159, 256 \}</math></td>
<td> 87, 93, 99<sup>2</sup>, 105<sup>5</sup>, 111<sup>26</sup>, 117<sup>32</sup>, 123<sup>42</sup>, 129<sup>64</sup>, 135<sup>43</sup>, 141<sup>23</sup>, 147<sup>12</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>250</td>
<td>250</td>
<td><math>\{ 93, 99^{3}, 105^{4}, 111^{25}, 117^{34}, 123^{48}, 129^{64}, 135^{36}, 141^{21}, 147^{13}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>4</sup>, 111<sup>25</sup>, 117<sup>34</sup>, 123<sup>48</sup>, 129<sup>64</sup>, 135<sup>36</sup>, 141<sup>21</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>251</td>
<td>251</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{9}, 111^{18}, 117^{38}, 123^{44}, 129^{52}, 135^{52}, 141^{24}, 147^{10}, 153^{3}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>18</sup>, 117<sup>38</sup>, 123<sup>44</sup>, 129<sup>52</sup>, 135<sup>52</sup>, 141<sup>24</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>252</td>
<td>252</td>
<td><math>\{ 93, 99, 105^{19}, 111^{23}, 117^{32}, 123^{47}, 129^{44}, 135^{38}, 141^{23}, 147^{15}, 153^{9}, 159^{2}, 171, 256 \}</math></td>
<td> 93, 99, 105<sup>19</sup>, 111<sup>23</sup>, 117<sup>32</sup>, 123<sup>47</sup>, 129<sup>44</sup>, 135<sup>38</sup>, 141<sup>23</sup>, 147<sup>15</sup>, 153<sup>9</sup>, 159<sup>2</sup>, 171, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>253</td>
<td>253</td>
<td><math>\{ 99^{2}, 105^{13}, 111^{17}, 117^{34}, 123^{52}, 129^{56}, 135^{38}, 141^{22}, 147^{18}, 153^{3}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>13</sup>, 111<sup>17</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>56</sup>, 135<sup>38</sup>, 141<sup>22</sup>, 147<sup>18</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>254</td>
<td>254</td>
<td><math>\{ 93, 99^{5}, 105^{21}, 111^{16}, 117^{28}, 123^{46}, 129^{44}, 135^{44}, 141^{27}, 147^{13}, 153^{7}, 159^{3}, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>21</sup>, 111<sup>16</sup>, 117<sup>28</sup>, 123<sup>46</sup>, 129<sup>44</sup>, 135<sup>44</sup>, 141<sup>27</sup>, 147<sup>13</sup>, 153<sup>7</sup>, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>255</td>
<td>255</td>
<td><math>\{ 87, 93, 99^{3}, 105^{7}, 111^{21}, 117^{34}, 123^{44}, 129^{54}, 135^{49}, 141^{29}, 147^{9}, 153^{3}, 256 \}</math></td>
<td> 87, 93, 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>21</sup>, 117<sup>34</sup>, 123<sup>44</sup>, 129<sup>54</sup>, 135<sup>49</sup>, 141<sup>29</sup>, 147<sup>9</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>256</td>
<td>256</td>
<td><math>\{ 87, 93, 99^{4}, 105^{6}, 111^{19}, 117^{34}, 123^{48}, 129^{56}, 135^{43}, 141^{29}, 147^{12}, 153^{2}, 256 \}</math></td>
<td> 87, 93, 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>19</sup>, 117<sup>34</sup>, 123<sup>48</sup>, 129<sup>56</sup>, 135<sup>43</sup>, 141<sup>29</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>257</td>
<td>257</td>
<td><math>\{ 99^{5}, 105^{9}, 111^{18}, 117^{34}, 123^{50}, 129^{52}, 135^{44}, 141^{30}, 147^{9}, 153^{3}, 159, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>9</sup>, 111<sup>18</sup>, 117<sup>34</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>44</sup>, 141<sup>30</sup>, 147<sup>9</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>258</td>
<td>258</td>
<td><math>\{ 93, 99, 105^{11}, 111^{19}, 117^{38}, 123^{48}, 129^{50}, 135^{44}, 141^{25}, 147^{15}, 153^{3}, 256 \}</math></td>
<td> 93, 99, 105<sup>11</sup>, 111<sup>19</sup>, 117<sup>38</sup>, 123<sup>48</sup>, 129<sup>50</sup>, 135<sup>44</sup>, 141<sup>25</sup>, 147<sup>15</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>259</td>
<td>259</td>
<td><math>\{ 93^{2}, 99, 105^{8}, 111^{20}, 117^{41}, 123^{44}, 129^{48}, 135^{50}, 141^{28}, 147^{11}, 159, 165, 256 \}</math></td>
<td> 93<sup>2</sup>, 99, 105<sup>8</sup>, 111<sup>20</sup>, 117<sup>41</sup>, 123<sup>44</sup>, 129<sup>48</sup>, 135<sup>50</sup>, 141<sup>28</sup>, 147<sup>11</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>260</td>
<td>260</td>
<td><math>\{ 93, 99^{2}, 105^{6}, 111^{24}, 117^{38}, 123^{50}, 129^{48}, 135^{38}, 141^{33}, 147^{12}, 153^{2}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>6</sup>, 111<sup>24</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>48</sup>, 135<sup>38</sup>, 141<sup>33</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>261</td>
<td>261</td>
<td><math>\{ 93^{2}, 99^{4}, 105^{6}, 111^{15}, 117^{36}, 123^{54}, 129^{54}, 135^{48}, 141^{24}, 147^{6}, 153^{4}, 165^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>15</sup>, 117<sup>36</sup>, 123<sup>54</sup>, 129<sup>54</sup>, 135<sup>48</sup>, 141<sup>24</sup>, 147<sup>6</sup>, 153<sup>4</sup>, 165<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>262</td>
<td>262</td>
<td><math>\{ 93, 99^{4}, 105^{10}, 111^{19}, 117^{28}, 123^{50}, 129^{58}, 135^{44}, 141^{27}, 147^{10}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>28</sup>, 123<sup>50</sup>, 129<sup>58</sup>, 135<sup>44</sup>, 141<sup>27</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>263</td>
<td>263</td>
<td><math>\{ 105^{13}, 111^{18}, 117^{37}, 123^{56}, 129^{50}, 135^{36}, 141^{26}, 147^{16}, 153, 159, 165, 256 \}</math></td>
<td> 105<sup>13</sup>, 111<sup>18</sup>, 117<sup>37</sup>, 123<sup>56</sup>, 129<sup>50</sup>, 135<sup>36</sup>, 141<sup>26</sup>, 147<sup>16</sup>, 153, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>264</td>
<td>264</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{8}, 111^{15}, 117^{36}, 123^{52}, 129^{60}, 135^{40}, 141^{18}, 147^{17}, 153^{4}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>15</sup>, 117<sup>36</sup>, 123<sup>52</sup>, 129<sup>60</sup>, 135<sup>40</sup>, 141<sup>18</sup>, 147<sup>17</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>265</td>
<td>265</td>
<td><math>\{ 87, 99^{5}, 105^{6}, 111^{15}, 117^{41}, 123^{50}, 129^{48}, 135^{47}, 141^{30}, 147^{9}, 153^{2}, 165, 256 \}</math></td>
<td> 87, 99<sup>5</sup>, 105<sup>6</sup>, 111<sup>15</sup>, 117<sup>41</sup>, 123<sup>50</sup>, 129<sup>48</sup>, 135<sup>47</sup>, 141<sup>30</sup>, 147<sup>9</sup>, 153<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>266</td>
<td>266</td>
<td><math>\{ 93, 99^{3}, 105^{6}, 111^{23}, 117^{34}, 123^{48}, 129^{56}, 135^{44}, 141^{29}, 147^{5}, 153^{2}, 159^{4}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>6</sup>, 111<sup>23</sup>, 117<sup>34</sup>, 123<sup>48</sup>, 129<sup>56</sup>, 135<sup>44</sup>, 141<sup>29</sup>, 147<sup>5</sup>, 153<sup>2</sup>, 159<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>267</td>
<td>267</td>
<td><math>\{ 93, 99^{3}, 105^{10}, 111^{17}, 117^{28}, 123^{60}, 129^{58}, 135^{36}, 141^{27}, 147^{9}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>17</sup>, 117<sup>28</sup>, 123<sup>60</sup>, 129<sup>58</sup>, 135<sup>36</sup>, 141<sup>27</sup>, 147<sup>9</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>268</td>
<td>268</td>
<td><math>\{ 93, 99^{4}, 105^{6}, 111^{19}, 117^{36}, 123^{50}, 129^{58}, 135^{44}, 141^{19}, 147^{10}, 153^{8}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>19</sup>, 117<sup>36</sup>, 123<sup>50</sup>, 129<sup>58</sup>, 135<sup>44</sup>, 141<sup>19</sup>, 147<sup>10</sup>, 153<sup>8</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>269</td>
<td>269</td>
<td><math>\{ 93, 99^{3}, 105^{9}, 111^{20}, 117^{30}, 123^{52}, 129^{58}, 135^{42}, 141^{25}, 147^{9}, 153^{5}, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>20</sup>, 117<sup>30</sup>, 123<sup>52</sup>, 129<sup>58</sup>, 135<sup>42</sup>, 141<sup>25</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>270</td>
<td>270</td>
<td><math>\{ 99, 105^{13}, 111^{21}, 117^{32}, 123^{54}, 129^{46}, 135^{42}, 141^{32}, 147^{9}, 153^{5}, 256 \}</math></td>
<td> 99, 105<sup>13</sup>, 111<sup>21</sup>, 117<sup>32</sup>, 123<sup>54</sup>, 129<sup>46</sup>, 135<sup>42</sup>, 141<sup>32</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>271</td>
<td>271</td>
<td><math>\{ 99^{3}, 105^{4}, 111^{21}, 117^{43}, 123^{52}, 129^{54}, 135^{40}, 141^{20}, 147^{9}, 153^{6}, 159^{2}, 165, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>4</sup>, 111<sup>21</sup>, 117<sup>43</sup>, 123<sup>52</sup>, 129<sup>54</sup>, 135<sup>40</sup>, 141<sup>20</sup>, 147<sup>9</sup>, 153<sup>6</sup>, 159<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>272</td>
<td>272</td>
<td><math>\{ 99^{5}, 105^{8}, 111^{17}, 117^{36}, 123^{52}, 129^{52}, 135^{44}, 141^{28}, 147^{7}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>8</sup>, 111<sup>17</sup>, 117<sup>36</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>44</sup>, 141<sup>28</sup>, 147<sup>7</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>273</td>
<td>273</td>
<td><math>\{ 99^{3}, 105^{10}, 111^{19}, 117^{36}, 123^{46}, 129^{60}, 135^{42}, 141^{20}, 147^{15}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>36</sup>, 123<sup>46</sup>, 129<sup>60</sup>, 135<sup>42</sup>, 141<sup>20</sup>, 147<sup>15</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>274</td>
<td>274</td>
<td><math>\{ 93, 99^{3}, 105^{8}, 111^{21}, 117^{36}, 123^{50}, 129^{46}, 135^{42}, 141^{35}, 147^{11}, 153^{2}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>36</sup>, 123<sup>50</sup>, 129<sup>46</sup>, 135<sup>42</sup>, 141<sup>35</sup>, 147<sup>11</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>275</td>
<td>275</td>
<td><math>\{ 93^{2}, 99, 105^{7}, 111^{27}, 117^{28}, 123^{46}, 129^{62}, 135^{42}, 141^{26}, 147^{9}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99, 105<sup>7</sup>, 111<sup>27</sup>, 117<sup>28</sup>, 123<sup>46</sup>, 129<sup>62</sup>, 135<sup>42</sup>, 141<sup>26</sup>, 147<sup>9</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>276</td>
<td>276</td>
<td><math>\{ 99^{6}, 105^{5}, 111^{22}, 117^{34}, 123^{42}, 129^{64}, 135^{46}, 141^{22}, 147^{8}, 153^{3}, 159^{3}, 256 \}</math></td>
<td> 99<sup>6</sup>, 105<sup>5</sup>, 111<sup>22</sup>, 117<sup>34</sup>, 123<sup>42</sup>, 129<sup>64</sup>, 135<sup>46</sup>, 141<sup>22</sup>, 147<sup>8</sup>, 153<sup>3</sup>, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>277</td>
<td>277</td>
<td><math>\{ 99^{2}, 105^{9}, 111^{23}, 117^{36}, 123^{50}, 129^{50}, 135^{40}, 141^{28}, 147^{12}, 153^{5}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>23</sup>, 117<sup>36</sup>, 123<sup>50</sup>, 129<sup>50</sup>, 135<sup>40</sup>, 141<sup>28</sup>, 147<sup>12</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>278</td>
<td>278</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{3}, 111^{21}, 117^{42}, 123^{50}, 129^{48}, 135^{42}, 141^{28}, 147^{11}, 153^{5}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>3</sup>, 111<sup>21</sup>, 117<sup>42</sup>, 123<sup>50</sup>, 129<sup>48</sup>, 135<sup>42</sup>, 141<sup>28</sup>, 147<sup>11</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>279</td>
<td>279</td>
<td><math>\{ 93^{5}, 99, 105^{20}, 111^{5}, 117^{50}, 123^{33}, 129^{44}, 135^{56}, 141^{9}, 147^{29}, 159^{2}, 171, 256 \}</math></td>
<td> 93<sup>5</sup>, 99, 105<sup>20</sup>, 111<sup>5</sup>, 117<sup>50</sup>, 123<sup>33</sup>, 129<sup>44</sup>, 135<sup>56</sup>, 141<sup>9</sup>, 147<sup>29</sup>, 159<sup>2</sup>, 171, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>280</td>
<td>280</td>
<td><math>\{ 99^{2}, 105^{10}, 111^{22}, 117^{32}, 123^{52}, 129^{56}, 135^{40}, 141^{24}, 147^{10}, 153^{6}, 159, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>22</sup>, 117<sup>32</sup>, 123<sup>52</sup>, 129<sup>56</sup>, 135<sup>40</sup>, 141<sup>24</sup>, 147<sup>10</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>281</td>
<td>281</td>
<td><math>\{ 93, 99^{3}, 105^{11}, 111^{21}, 117^{24}, 123^{50}, 129^{64}, 135^{42}, 141^{23}, 147^{11}, 153^{5}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>11</sup>, 111<sup>21</sup>, 117<sup>24</sup>, 123<sup>50</sup>, 129<sup>64</sup>, 135<sup>42</sup>, 141<sup>23</sup>, 147<sup>11</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>282</td>
<td>282</td>
<td><math>\{ 93, 99^{3}, 105^{9}, 111^{20}, 117^{32}, 123^{52}, 129^{52}, 135^{42}, 141^{31}, 147^{9}, 153^{3}, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>20</sup>, 117<sup>32</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>42</sup>, 141<sup>31</sup>, 147<sup>9</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>283</td>
<td>283</td>
<td><math>\{ 75, 93, 99, 105^{3}, 111^{18}, 117^{43}, 123^{59}, 129^{50}, 135^{36}, 141^{27}, 147^{11}, 153^{3}, 159, 165, 256 \}</math></td>
<td> 75, 93, 99, 105<sup>3</sup>, 111<sup>18</sup>, 117<sup>43</sup>, 123<sup>59</sup>, 129<sup>50</sup>, 135<sup>36</sup>, 141<sup>27</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>284</td>
<td>284</td>
<td><math>\{ 93, 99^{3}, 105^{8}, 111^{15}, 117^{44}, 123^{48}, 129^{50}, 135^{48}, 141^{19}, 147^{13}, 153^{6}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>15</sup>, 117<sup>44</sup>, 123<sup>48</sup>, 129<sup>50</sup>, 135<sup>48</sup>, 141<sup>19</sup>, 147<sup>13</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>285</td>
<td>285</td>
<td><math>\{ 93, 99^{3}, 105^{7}, 111^{19}, 117^{33}, 123^{58}, 129^{56}, 135^{34}, 141^{29}, 147^{11}, 153, 159^{2}, 165, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>19</sup>, 117<sup>33</sup>, 123<sup>58</sup>, 129<sup>56</sup>, 135<sup>34</sup>, 141<sup>29</sup>, 147<sup>11</sup>, 153, 159<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>286</td>
<td>286</td>
<td><math>\{ 93, 99^{5}, 105^{16}, 111^{24}, 117^{30}, 123^{44}, 129^{40}, 135^{38}, 141^{33}, 147^{15}, 153^{8}, 159, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>16</sup>, 111<sup>24</sup>, 117<sup>30</sup>, 123<sup>44</sup>, 129<sup>40</sup>, 135<sup>38</sup>, 141<sup>33</sup>, 147<sup>15</sup>, 153<sup>8</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>287</td>
<td>287</td>
<td><math>\{ 93, 99^{2}, 105^{8}, 111^{18}, 117^{44}, 123^{48}, 129^{46}, 135^{44}, 141^{27}, 147^{14}, 153^{2}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>18</sup>, 117<sup>44</sup>, 123<sup>48</sup>, 129<sup>46</sup>, 135<sup>44</sup>, 141<sup>27</sup>, 147<sup>14</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>288</td>
<td>288</td>
<td><math>\{ 99^{3}, 105^{10}, 111^{19}, 117^{42}, 123^{40}, 129^{50}, 135^{52}, 141^{22}, 147^{13}, 153^{4}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>42</sup>, 123<sup>40</sup>, 129<sup>50</sup>, 135<sup>52</sup>, 141<sup>22</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>289</td>
<td>289</td>
<td><math>\{ 87, 105^{9}, 111^{19}, 117^{42}, 123^{50}, 129^{52}, 135^{41}, 141^{22}, 147^{14}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 87, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>42</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>41</sup>, 141<sup>22</sup>, 147<sup>14</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>290</td>
<td>290</td>
<td><math>\{ 93, 99^{3}, 105^{7}, 111^{21}, 117^{35}, 123^{50}, 129^{54}, 135^{42}, 141^{27}, 147^{11}, 153^{3}, 165, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>21</sup>, 117<sup>35</sup>, 123<sup>50</sup>, 129<sup>54</sup>, 135<sup>42</sup>, 141<sup>27</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>291</td>
<td>291</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{9}, 111^{12}, 117^{40}, 123^{52}, 129^{50}, 135^{50}, 141^{22}, 147^{9}, 153^{5}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>12</sup>, 117<sup>40</sup>, 123<sup>52</sup>, 129<sup>50</sup>, 135<sup>50</sup>, 141<sup>22</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>292</td>
<td>292</td>
<td><math>\{ 93, 99^{2}, 105^{8}, 111^{21}, 117^{38}, 123^{52}, 129^{44}, 135^{42}, 141^{33}, 147^{10}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>38</sup>, 123<sup>52</sup>, 129<sup>44</sup>, 135<sup>42</sup>, 141<sup>33</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>293</td>
<td>293</td>
<td><math>\{ 99, 105^{10}, 111^{25}, 117^{34}, 123^{50}, 129^{50}, 135^{38}, 141^{30}, 147^{13}, 153^{4}, 256 \}</math></td>
<td> 99, 105<sup>10</sup>, 111<sup>25</sup>, 117<sup>34</sup>, 123<sup>50</sup>, 129<sup>50</sup>, 135<sup>38</sup>, 141<sup>30</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>294</td>
<td>294</td>
<td><math>\{ 99^{2}, 105^{18}, 111^{15}, 117^{32}, 123^{46}, 129^{44}, 135^{56}, 141^{32}, 147^{8}, 153^{2}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>18</sup>, 111<sup>15</sup>, 117<sup>32</sup>, 123<sup>46</sup>, 129<sup>44</sup>, 135<sup>56</sup>, 141<sup>32</sup>, 147<sup>8</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>295</td>
<td>295</td>
<td><math>\{ 93, 99^{3}, 105^{9}, 111^{19}, 117^{30}, 123^{56}, 129^{58}, 135^{36}, 141^{25}, 147^{13}, 153^{5}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>30</sup>, 123<sup>56</sup>, 129<sup>58</sup>, 135<sup>36</sup>, 141<sup>25</sup>, 147<sup>13</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>296</td>
<td>296</td>
<td><math>\{ 87, 93, 99^{3}, 105^{6}, 111^{14}, 117^{38}, 123^{60}, 129^{52}, 135^{39}, 141^{25}, 147^{9}, 153^{6}, 159, 256 \}</math></td>
<td> 87, 93, 99<sup>3</sup>, 105<sup>6</sup>, 111<sup>14</sup>, 117<sup>38</sup>, 123<sup>60</sup>, 129<sup>52</sup>, 135<sup>39</sup>, 141<sup>25</sup>, 147<sup>9</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>297</td>
<td>297</td>
<td><math>\{ 99^{3}, 105^{8}, 111^{23}, 117^{33}, 123^{48}, 129^{60}, 135^{40}, 141^{22}, 147^{13}, 153^{4}, 165, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>23</sup>, 117<sup>33</sup>, 123<sup>48</sup>, 129<sup>60</sup>, 135<sup>40</sup>, 141<sup>22</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>298</td>
<td>298</td>
<td><math>\{ 99^{4}, 105^{8}, 111^{19}, 117^{37}, 123^{50}, 129^{52}, 135^{44}, 141^{26}, 147^{10}, 153^{4}, 165, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>19</sup>, 117<sup>37</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>44</sup>, 141<sup>26</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>299</td>
<td>299</td>
<td><math>\{ 99^{4}, 105^{12}, 111^{13}, 117^{36}, 123^{50}, 129^{56}, 135^{48}, 141^{20}, 147^{10}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>12</sup>, 111<sup>13</sup>, 117<sup>36</sup>, 123<sup>50</sup>, 129<sup>56</sup>, 135<sup>48</sup>, 141<sup>20</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>300</td>
<td>300</td>
<td><math>\{ 93, 99^{2}, 105^{6}, 111^{17}, 117^{48}, 123^{50}, 129^{46}, 135^{44}, 141^{23}, 147^{12}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>6</sup>, 111<sup>17</sup>, 117<sup>48</sup>, 123<sup>50</sup>, 129<sup>46</sup>, 135<sup>44</sup>, 141<sup>23</sup>, 147<sup>12</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>301</td>
<td>301</td>
<td><math>\{ 93, 99, 105^{9}, 111^{25}, 117^{26}, 123^{52}, 129^{66}, 135^{36}, 141^{21}, 147^{11}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 93, 99, 105<sup>9</sup>, 111<sup>25</sup>, 117<sup>26</sup>, 123<sup>52</sup>, 129<sup>66</sup>, 135<sup>36</sup>, 141<sup>21</sup>, 147<sup>11</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>302</td>
<td>302</td>
<td><math>\{ 93, 99^{3}, 105^{7}, 111^{23}, 117^{32}, 123^{48}, 129^{60}, 135^{40}, 141^{23}, 147^{13}, 153^{5}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>23</sup>, 117<sup>32</sup>, 123<sup>48</sup>, 129<sup>60</sup>, 135<sup>40</sup>, 141<sup>23</sup>, 147<sup>13</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>303</td>
<td>303</td>
<td><math>\{ 99^{2}, 105^{10}, 111^{25}, 117^{30}, 123^{48}, 129^{58}, 135^{38}, 141^{26}, 147^{14}, 153^{4}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>25</sup>, 117<sup>30</sup>, 123<sup>48</sup>, 129<sup>58</sup>, 135<sup>38</sup>, 141<sup>26</sup>, 147<sup>14</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>304</td>
<td>304</td>
<td><math>\{ 87, 99, 105^{12}, 111^{19}, 117^{34}, 123^{46}, 129^{58}, 135^{43}, 141^{22}, 147^{17}, 153^{2}, 256 \}</math></td>
<td> 87, 99, 105<sup>12</sup>, 111<sup>19</sup>, 117<sup>34</sup>, 123<sup>46</sup>, 129<sup>58</sup>, 135<sup>43</sup>, 141<sup>22</sup>, 147<sup>17</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>305</td>
<td>305</td>
<td><math>\{ 99^{6}, 105^{3}, 111^{20}, 117^{46}, 123^{42}, 129^{48}, 135^{50}, 141^{26}, 147^{8}, 153^{5}, 159, 256 \}</math></td>
<td> 99<sup>6</sup>, 105<sup>3</sup>, 111<sup>20</sup>, 117<sup>46</sup>, 123<sup>42</sup>, 129<sup>48</sup>, 135<sup>50</sup>, 141<sup>26</sup>, 147<sup>8</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>306</td>
<td>306</td>
<td><math>\{ 99, 105^{10}, 111^{23}, 117^{34}, 123^{54}, 129^{50}, 135^{38}, 141^{30}, 147^{9}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 99, 105<sup>10</sup>, 111<sup>23</sup>, 117<sup>34</sup>, 123<sup>54</sup>, 129<sup>50</sup>, 135<sup>38</sup>, 141<sup>30</sup>, 147<sup>9</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>307</td>
<td>307</td>
<td><math>\{ 99^{4}, 105^{8}, 111^{21}, 117^{33}, 123^{48}, 129^{60}, 135^{42}, 141^{22}, 147^{12}, 153^{4}, 165, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>33</sup>, 123<sup>48</sup>, 129<sup>60</sup>, 135<sup>42</sup>, 141<sup>22</sup>, 147<sup>12</sup>, 153<sup>4</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>308</td>
<td>308</td>
<td><math>\{ 99^{5}, 105^{8}, 111^{18}, 117^{38}, 123^{50}, 129^{46}, 135^{44}, 141^{34}, 147^{9}, 153^{2}, 159, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>8</sup>, 111<sup>18</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>46</sup>, 135<sup>44</sup>, 141<sup>34</sup>, 147<sup>9</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>309</td>
<td>309</td>
<td><math>\{ 93^{2}, 99^{6}, 105^{7}, 111^{14}, 117^{28}, 123^{56}, 129^{62}, 135^{40}, 141^{26}, 147^{10}, 153^{3}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>6</sup>, 105<sup>7</sup>, 111<sup>14</sup>, 117<sup>28</sup>, 123<sup>56</sup>, 129<sup>62</sup>, 135<sup>40</sup>, 141<sup>26</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>310</td>
<td>310</td>
<td><math>\{ 99^{3}, 105^{8}, 111^{13}, 117^{45}, 123^{56}, 129^{52}, 135^{40}, 141^{18}, 147^{13}, 153^{4}, 159^{2}, 165, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>13</sup>, 117<sup>45</sup>, 123<sup>56</sup>, 129<sup>52</sup>, 135<sup>40</sup>, 141<sup>18</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>311</td>
<td>311</td>
<td><math>\{ 99^{3}, 105^{12}, 111^{19}, 117^{28}, 123^{56}, 129^{56}, 135^{36}, 141^{28}, 147^{13}, 153^{4}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>12</sup>, 111<sup>19</sup>, 117<sup>28</sup>, 123<sup>56</sup>, 129<sup>56</sup>, 135<sup>36</sup>, 141<sup>28</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>312</td>
<td>312</td>
<td><math>\{ 99^{3}, 105^{12}, 111^{12}, 117^{40}, 123^{56}, 129^{48}, 135^{42}, 141^{24}, 147^{13}, 153^{4}, 159, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>12</sup>, 111<sup>12</sup>, 117<sup>40</sup>, 123<sup>56</sup>, 129<sup>48</sup>, 135<sup>42</sup>, 141<sup>24</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>313</td>
<td>313</td>
<td><math>\{ 93, 99^{3}, 105^{9}, 111^{21}, 117^{32}, 123^{50}, 129^{52}, 135^{42}, 141^{31}, 147^{11}, 153^{3}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>21</sup>, 117<sup>32</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>42</sup>, 141<sup>31</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>314</td>
<td>314</td>
<td><math>\{ 87, 99, 105^{11}, 111^{18}, 117^{31}, 123^{60}, 129^{52}, 135^{35}, 141^{32}, 147^{11}, 153, 159, 165, 256 \}</math></td>
<td> 87, 99, 105<sup>11</sup>, 111<sup>18</sup>, 117<sup>31</sup>, 123<sup>60</sup>, 129<sup>52</sup>, 135<sup>35</sup>, 141<sup>32</sup>, 147<sup>11</sup>, 153, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>315</td>
<td>315</td>
<td><math>\{ 87, 93, 99, 105^{8}, 111^{15}, 117^{40}, 123^{56}, 129^{54}, 135^{37}, 141^{23}, 147^{15}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 87, 93, 99, 105<sup>8</sup>, 111<sup>15</sup>, 117<sup>40</sup>, 123<sup>56</sup>, 129<sup>54</sup>, 135<sup>37</sup>, 141<sup>23</sup>, 147<sup>15</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>316</td>
<td>316</td>
<td><math>\{ 99^{4}, 105^{11}, 111^{19}, 117^{28}, 123^{54}, 129^{58}, 135^{36}, 141^{28}, 147^{14}, 153^{3}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>11</sup>, 111<sup>19</sup>, 117<sup>28</sup>, 123<sup>54</sup>, 129<sup>58</sup>, 135<sup>36</sup>, 141<sup>28</sup>, 147<sup>14</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>317</td>
<td>317</td>
<td><math>\{ 99^{3}, 105^{7}, 111^{26}, 117^{35}, 123^{42}, 129^{56}, 135^{44}, 141^{28}, 147^{11}, 153, 159, 165, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>26</sup>, 117<sup>35</sup>, 123<sup>42</sup>, 129<sup>56</sup>, 135<sup>44</sup>, 141<sup>28</sup>, 147<sup>11</sup>, 153, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>318</td>
<td>318</td>
<td><math>\{ 93, 99^{5}, 105^{10}, 111^{17}, 117^{26}, 123^{54}, 129^{60}, 135^{38}, 141^{29}, 147^{13}, 153^{2}, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>10</sup>, 111<sup>17</sup>, 117<sup>26</sup>, 123<sup>54</sup>, 129<sup>60</sup>, 135<sup>38</sup>, 141<sup>29</sup>, 147<sup>13</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>319</td>
<td>319</td>
<td><math>\{ 93, 99^{4}, 105^{8}, 111^{16}, 117^{34}, 123^{58}, 129^{52}, 135^{38}, 141^{29}, 147^{10}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>16</sup>, 117<sup>34</sup>, 123<sup>58</sup>, 129<sup>52</sup>, 135<sup>38</sup>, 141<sup>29</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>320</td>
<td>320</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{10}, 111^{15}, 117^{30}, 123^{60}, 129^{50}, 135^{40}, 141^{32}, 147^{9}, 153^{4}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>15</sup>, 117<sup>30</sup>, 123<sup>60</sup>, 129<sup>50</sup>, 135<sup>40</sup>, 141<sup>32</sup>, 147<sup>9</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>321</td>
<td>321</td>
<td><math>\{ 93, 99^{6}, 105^{9}, 111^{15}, 117^{32}, 123^{50}, 129^{52}, 135^{48}, 141^{31}, 147^{8}, 153^{3}, 256 \}</math></td>
<td> 93, 99<sup>6</sup>, 105<sup>9</sup>, 111<sup>15</sup>, 117<sup>32</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>48</sup>, 141<sup>31</sup>, 147<sup>8</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>322</td>
<td>322</td>
<td><math>\{ 93, 99^{2}, 105^{6}, 111^{23}, 117^{37}, 123^{50}, 129^{54}, 135^{40}, 141^{25}, 147^{12}, 153^{4}, 165, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>6</sup>, 111<sup>23</sup>, 117<sup>37</sup>, 123<sup>50</sup>, 129<sup>54</sup>, 135<sup>40</sup>, 141<sup>25</sup>, 147<sup>12</sup>, 153<sup>4</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>323</td>
<td>323</td>
<td><math>\{ 93^{2}, 99^{5}, 105^{12}, 111^{23}, 117^{34}, 123^{40}, 129^{54}, 135^{36}, 141^{20}, 147^{19}, 153^{6}, 159^{4}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>5</sup>, 105<sup>12</sup>, 111<sup>23</sup>, 117<sup>34</sup>, 123<sup>40</sup>, 129<sup>54</sup>, 135<sup>36</sup>, 141<sup>20</sup>, 147<sup>19</sup>, 153<sup>6</sup>, 159<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>324</td>
<td>324</td>
<td><math>\{ 99, 105^{8}, 111^{26}, 117^{36}, 123^{46}, 129^{56}, 135^{44}, 141^{20}, 147^{9}, 153^{8}, 159, 256 \}</math></td>
<td> 99, 105<sup>8</sup>, 111<sup>26</sup>, 117<sup>36</sup>, 123<sup>46</sup>, 129<sup>56</sup>, 135<sup>44</sup>, 141<sup>20</sup>, 147<sup>9</sup>, 153<sup>8</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>325</td>
<td>325</td>
<td><math>\{ 93^{2}, 99, 105^{5}, 111^{19}, 117^{42}, 123^{60}, 129^{44}, 135^{36}, 141^{28}, 147^{11}, 153^{7}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99, 105<sup>5</sup>, 111<sup>19</sup>, 117<sup>42</sup>, 123<sup>60</sup>, 129<sup>44</sup>, 135<sup>36</sup>, 141<sup>28</sup>, 147<sup>11</sup>, 153<sup>7</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>326</td>
<td>326</td>
<td><math>\{ 99, 105^{8}, 111^{20}, 117^{50}, 123^{48}, 129^{38}, 135^{42}, 141^{30}, 147^{15}, 153^{2}, 159, 256 \}</math></td>
<td> 99, 105<sup>8</sup>, 111<sup>20</sup>, 117<sup>50</sup>, 123<sup>48</sup>, 129<sup>38</sup>, 135<sup>42</sup>, 141<sup>30</sup>, 147<sup>15</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>327</td>
<td>327</td>
<td><math>\{ 99^{3}, 105^{9}, 111^{21}, 117^{34}, 123^{52}, 129^{52}, 135^{40}, 141^{30}, 147^{9}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>21</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>40</sup>, 141<sup>30</sup>, 147<sup>9</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>328</td>
<td>328</td>
<td><math>\{ 87, 99^{9}, 105^{4}, 111^{13}, 117^{36}, 123^{44}, 129^{64}, 135^{49}, 141^{20}, 147^{11}, 153^{4}, 256 \}</math></td>
<td> 87, 99<sup>9</sup>, 105<sup>4</sup>, 111<sup>13</sup>, 117<sup>36</sup>, 123<sup>44</sup>, 129<sup>64</sup>, 135<sup>49</sup>, 141<sup>20</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>329</td>
<td>329</td>
<td><math>\{ 93^{2}, 99, 105^{8}, 111^{23}, 117^{32}, 123^{52}, 129^{52}, 135^{40}, 141^{30}, 147^{11}, 153^{4}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99, 105<sup>8</sup>, 111<sup>23</sup>, 117<sup>32</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>40</sup>, 141<sup>30</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>330</td>
<td>330</td>
<td><math>\{ 99^{4}, 105^{6}, 111^{20}, 117^{36}, 123^{54}, 129^{60}, 135^{34}, 141^{20}, 147^{14}, 153^{6}, 159, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>20</sup>, 117<sup>36</sup>, 123<sup>54</sup>, 129<sup>60</sup>, 135<sup>34</sup>, 141<sup>20</sup>, 147<sup>14</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>331</td>
<td>331</td>
<td><math>\{ 93, 99^{4}, 105^{9}, 111^{19}, 117^{28}, 123^{54}, 129^{60}, 135^{36}, 141^{27}, 147^{14}, 153^{3}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>28</sup>, 123<sup>54</sup>, 129<sup>60</sup>, 135<sup>36</sup>, 141<sup>27</sup>, 147<sup>14</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>332</td>
<td>332</td>
<td><math>\{ 93, 99^{8}, 105^{10}, 111^{22}, 117^{37}, 123^{40}, 129^{46}, 135^{40}, 141^{25}, 147^{16}, 153^{8}, 159, 165, 256 \}</math></td>
<td> 93, 99<sup>8</sup>, 105<sup>10</sup>, 111<sup>22</sup>, 117<sup>37</sup>, 123<sup>40</sup>, 129<sup>46</sup>, 135<sup>40</sup>, 141<sup>25</sup>, 147<sup>16</sup>, 153<sup>8</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>333</td>
<td>333</td>
<td><math>\{ 99^{2}, 105^{12}, 111^{17}, 117^{40}, 123^{48}, 129^{48}, 135^{46}, 141^{24}, 147^{14}, 153^{4}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>12</sup>, 111<sup>17</sup>, 117<sup>40</sup>, 123<sup>48</sup>, 129<sup>48</sup>, 135<sup>46</sup>, 141<sup>24</sup>, 147<sup>14</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>334</td>
<td>334</td>
<td><math>\{ 93^{5}, 99^{3}, 105^{13}, 111^{18}, 117^{30}, 123^{54}, 129^{46}, 135^{28}, 141^{29}, 147^{23}, 153^{5}, 159, 256 \}</math></td>
<td> 93<sup>5</sup>, 99<sup>3</sup>, 105<sup>13</sup>, 111<sup>18</sup>, 117<sup>30</sup>, 123<sup>54</sup>, 129<sup>46</sup>, 135<sup>28</sup>, 141<sup>29</sup>, 147<sup>23</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>335</td>
<td>335</td>
<td><math>\{ 93, 99, 105^{8}, 111^{19}, 117^{40}, 123^{50}, 129^{58}, 135^{42}, 141^{15}, 147^{13}, 153^{6}, 159^{2}, 256 \}</math></td>
<td> 93, 99, 105<sup>8</sup>, 111<sup>19</sup>, 117<sup>40</sup>, 123<sup>50</sup>, 129<sup>58</sup>, 135<sup>42</sup>, 141<sup>15</sup>, 147<sup>13</sup>, 153<sup>6</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>336</td>
<td>336</td>
<td><math>\{ 93, 99^{2}, 105^{7}, 111^{18}, 117^{42}, 123^{50}, 129^{54}, 135^{42}, 141^{21}, 147^{12}, 153^{3}, 159^{3}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>18</sup>, 117<sup>42</sup>, 123<sup>50</sup>, 129<sup>54</sup>, 135<sup>42</sup>, 141<sup>21</sup>, 147<sup>12</sup>, 153<sup>3</sup>, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>337</td>
<td>337</td>
<td><math>\{ 99^{2}, 105^{12}, 111^{16}, 117^{38}, 123^{50}, 129^{54}, 135^{46}, 141^{18}, 147^{12}, 153^{6}, 159, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>12</sup>, 111<sup>16</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>54</sup>, 135<sup>46</sup>, 141<sup>18</sup>, 147<sup>12</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>338</td>
<td>338</td>
<td><math>\{ 93, 99, 105^{11}, 111^{20}, 117^{27}, 123^{60}, 129^{58}, 135^{34}, 141^{27}, 147^{11}, 153^{3}, 159, 165, 256 \}</math></td>
<td> 93, 99, 105<sup>11</sup>, 111<sup>20</sup>, 117<sup>27</sup>, 123<sup>60</sup>, 129<sup>58</sup>, 135<sup>34</sup>, 141<sup>27</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>339</td>
<td>339</td>
<td><math>\{ 93, 99^{3}, 105^{5}, 111^{20}, 117^{41}, 123^{52}, 129^{48}, 135^{42}, 141^{29}, 147^{9}, 153^{3}, 159, 165, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>5</sup>, 111<sup>20</sup>, 117<sup>41</sup>, 123<sup>52</sup>, 129<sup>48</sup>, 135<sup>42</sup>, 141<sup>29</sup>, 147<sup>9</sup>, 153<sup>3</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>340</td>
<td>340</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{5}, 111^{23}, 117^{35}, 123^{50}, 129^{56}, 135^{40}, 141^{26}, 147^{12}, 153^{3}, 165, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>5</sup>, 111<sup>23</sup>, 117<sup>35</sup>, 123<sup>50</sup>, 129<sup>56</sup>, 135<sup>40</sup>, 141<sup>26</sup>, 147<sup>12</sup>, 153<sup>3</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>341</td>
<td>341</td>
<td><math>\{ 99^{5}, 105^{7}, 111^{21}, 117^{36}, 123^{46}, 129^{54}, 135^{42}, 141^{28}, 147^{13}, 153^{3}, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>7</sup>, 111<sup>21</sup>, 117<sup>36</sup>, 123<sup>46</sup>, 129<sup>54</sup>, 135<sup>42</sup>, 141<sup>28</sup>, 147<sup>13</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>342</td>
<td>342</td>
<td><math>\{ 93, 99, 105^{11}, 111^{15}, 117^{39}, 123^{56}, 129^{50}, 135^{40}, 141^{23}, 147^{15}, 153^{3}, 165, 256 \}</math></td>
<td> 93, 99, 105<sup>11</sup>, 111<sup>15</sup>, 117<sup>39</sup>, 123<sup>56</sup>, 129<sup>50</sup>, 135<sup>40</sup>, 141<sup>23</sup>, 147<sup>15</sup>, 153<sup>3</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>343</td>
<td>343</td>
<td><math>\{ 99^{4}, 105^{9}, 111^{17}, 117^{42}, 123^{44}, 129^{52}, 135^{46}, 141^{22}, 147^{16}, 153^{3}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>17</sup>, 117<sup>42</sup>, 123<sup>44</sup>, 129<sup>52</sup>, 135<sup>46</sup>, 141<sup>22</sup>, 147<sup>16</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>344</td>
<td>344</td>
<td><math>\{ 93, 99, 105^{12}, 111^{18}, 117^{32}, 123^{52}, 129^{58}, 135^{42}, 141^{23}, 147^{11}, 153^{2}, 159^{3}, 256 \}</math></td>
<td> 93, 99, 105<sup>12</sup>, 111<sup>18</sup>, 117<sup>32</sup>, 123<sup>52</sup>, 129<sup>58</sup>, 135<sup>42</sup>, 141<sup>23</sup>, 147<sup>11</sup>, 153<sup>2</sup>, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>345</td>
<td>345</td>
<td><math>\{ 81, 93, 99, 105^{6}, 111^{23}, 117^{34}, 123^{48}, 129^{57}, 135^{48}, 141^{21}, 147^{7}, 153^{8}, 256 \}</math></td>
<td> 81, 93, 99, 105<sup>6</sup>, 111<sup>23</sup>, 117<sup>34</sup>, 123<sup>48</sup>, 129<sup>57</sup>, 135<sup>48</sup>, 141<sup>21</sup>, 147<sup>7</sup>, 153<sup>8</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>346</td>
<td>346</td>
<td><math>\{ 93, 99, 105^{8}, 111^{20}, 117^{43}, 123^{44}, 129^{52}, 135^{50}, 141^{19}, 147^{11}, 153^{4}, 159, 165, 256 \}</math></td>
<td> 93, 99, 105<sup>8</sup>, 111<sup>20</sup>, 117<sup>43</sup>, 123<sup>44</sup>, 129<sup>52</sup>, 135<sup>50</sup>, 141<sup>19</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>347</td>
<td>347</td>
<td><math>\{ 87, 93^{2}, 99^{2}, 105^{6}, 111^{19}, 117^{38}, 123^{48}, 129^{46}, 135^{51}, 141^{32}, 147^{6}, 153^{4}, 256 \}</math></td>
<td> 87, 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>6</sup>, 111<sup>19</sup>, 117<sup>38</sup>, 123<sup>48</sup>, 129<sup>46</sup>, 135<sup>51</sup>, 141<sup>32</sup>, 147<sup>6</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>348</td>
<td>348</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{10}, 111^{15}, 117^{34}, 123^{56}, 129^{54}, 135^{38}, 141^{28}, 147^{14}, 159^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>15</sup>, 117<sup>34</sup>, 123<sup>56</sup>, 129<sup>54</sup>, 135<sup>38</sup>, 141<sup>28</sup>, 147<sup>14</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>349</td>
<td>349</td>
<td><math>\{ 87, 93^{3}, 105^{12}, 111^{15}, 117^{28}, 123^{52}, 129^{58}, 135^{47}, 141^{25}, 147^{12}, 153^{2}, 256 \}</math></td>
<td> 87, 93<sup>3</sup>, 105<sup>12</sup>, 111<sup>15</sup>, 117<sup>28</sup>, 123<sup>52</sup>, 129<sup>58</sup>, 135<sup>47</sup>, 141<sup>25</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>350</td>
<td>350</td>
<td><math>\{ 99^{2}, 105^{5}, 111^{23}, 117^{42}, 123^{56}, 129^{48}, 135^{30}, 141^{30}, 147^{14}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>5</sup>, 111<sup>23</sup>, 117<sup>42</sup>, 123<sup>56</sup>, 129<sup>48</sup>, 135<sup>30</sup>, 141<sup>30</sup>, 147<sup>14</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>351</td>
<td>351</td>
<td><math>\{ 99^{3}, 105^{10}, 111^{18}, 117^{42}, 123^{42}, 129^{50}, 135^{52}, 141^{22}, 147^{11}, 153^{4}, 159, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>18</sup>, 117<sup>42</sup>, 123<sup>42</sup>, 129<sup>50</sup>, 135<sup>52</sup>, 141<sup>22</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>352</td>
<td>352</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{5}, 111^{21}, 117^{34}, 123^{52}, 129^{56}, 135^{40}, 141^{28}, 147^{9}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>5</sup>, 111<sup>21</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>56</sup>, 135<sup>40</sup>, 141<sup>28</sup>, 147<sup>9</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>353</td>
<td>353</td>
<td><math>\{ 99^{5}, 105^{8}, 111^{18}, 117^{34}, 123^{50}, 129^{58}, 135^{44}, 141^{22}, 147^{9}, 153^{6}, 159, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>8</sup>, 111<sup>18</sup>, 117<sup>34</sup>, 123<sup>50</sup>, 129<sup>58</sup>, 135<sup>44</sup>, 141<sup>22</sup>, 147<sup>9</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>354</td>
<td>354</td>
<td><math>\{ 99^{3}, 105^{10}, 111^{20}, 117^{36}, 123^{44}, 129^{60}, 135^{42}, 141^{20}, 147^{17}, 153^{2}, 159, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>20</sup>, 117<sup>36</sup>, 123<sup>44</sup>, 129<sup>60</sup>, 135<sup>42</sup>, 141<sup>20</sup>, 147<sup>17</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>355</td>
<td>355</td>
<td><math>\{ 93, 99^{3}, 105^{9}, 111^{19}, 117^{39}, 123^{40}, 129^{54}, 135^{52}, 141^{23}, 147^{13}, 153, 165, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>39</sup>, 123<sup>40</sup>, 129<sup>54</sup>, 135<sup>52</sup>, 141<sup>23</sup>, 147<sup>13</sup>, 153, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>356</td>
<td>356</td>
<td><math>\{ 99^{5}, 105^{5}, 111^{22}, 117^{36}, 123^{46}, 129^{62}, 135^{40}, 141^{20}, 147^{13}, 153^{5}, 159, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>5</sup>, 111<sup>22</sup>, 117<sup>36</sup>, 123<sup>46</sup>, 129<sup>62</sup>, 135<sup>40</sup>, 141<sup>20</sup>, 147<sup>13</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>357</td>
<td>357</td>
<td><math>\{ 99^{3}, 105^{12}, 111^{21}, 117^{32}, 123^{46}, 129^{48}, 135^{50}, 141^{32}, 147^{7}, 153^{4}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>12</sup>, 111<sup>21</sup>, 117<sup>32</sup>, 123<sup>46</sup>, 129<sup>48</sup>, 135<sup>50</sup>, 141<sup>32</sup>, 147<sup>7</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>358</td>
<td>358</td>
<td><math>\{ 99^{3}, 105^{8}, 111^{21}, 117^{37}, 123^{50}, 129^{52}, 135^{42}, 141^{26}, 147^{11}, 153^{4}, 165, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>37</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>42</sup>, 141<sup>26</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>359</td>
<td>359</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{12}, 111^{26}, 117^{33}, 123^{46}, 129^{45}, 135^{36}, 141^{28}, 147^{15}, 153^{6}, 159, 165, 177, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>12</sup>, 111<sup>26</sup>, 117<sup>33</sup>, 123<sup>46</sup>, 129<sup>45</sup>, 135<sup>36</sup>, 141<sup>28</sup>, 147<sup>15</sup>, 153<sup>6</sup>, 159, 165, 177, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>360</td>
<td>360</td>
<td><math>\{ 99^{5}, 105^{7}, 111^{21}, 117^{32}, 123^{48}, 129^{62}, 135^{40}, 141^{24}, 147^{11}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>7</sup>, 111<sup>21</sup>, 117<sup>32</sup>, 123<sup>48</sup>, 129<sup>62</sup>, 135<sup>40</sup>, 141<sup>24</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>361</td>
<td>361</td>
<td><math>\{ 93^{2}, 99^{4}, 105^{10}, 111^{14}, 117^{26}, 123^{60}, 129^{58}, 135^{40}, 141^{28}, 147^{8}, 153^{4}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>4</sup>, 105<sup>10</sup>, 111<sup>14</sup>, 117<sup>26</sup>, 123<sup>60</sup>, 129<sup>58</sup>, 135<sup>40</sup>, 141<sup>28</sup>, 147<sup>8</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>362</td>
<td>362</td>
<td><math>\{ 93, 99^{6}, 105^{11}, 111^{26}, 117^{36}, 123^{34}, 129^{46}, 135^{50}, 141^{25}, 147^{8}, 153^{7}, 159^{3}, 165^{2}, 256 \}</math></td>
<td> 93, 99<sup>6</sup>, 105<sup>11</sup>, 111<sup>26</sup>, 117<sup>36</sup>, 123<sup>34</sup>, 129<sup>46</sup>, 135<sup>50</sup>, 141<sup>25</sup>, 147<sup>8</sup>, 153<sup>7</sup>, 159<sup>3</sup>, 165<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>363</td>
<td>363</td>
<td><math>\{ 93, 99^{2}, 105^{5}, 111^{19}, 117^{43}, 123^{58}, 129^{46}, 135^{36}, 141^{27}, 147^{12}, 153^{5}, 165, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>5</sup>, 111<sup>19</sup>, 117<sup>43</sup>, 123<sup>58</sup>, 129<sup>46</sup>, 135<sup>36</sup>, 141<sup>27</sup>, 147<sup>12</sup>, 153<sup>5</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>364</td>
<td>364</td>
<td><math>\{ 93^{2}, 105^{11}, 111^{18}, 117^{32}, 123^{52}, 129^{62}, 135^{44}, 141^{14}, 147^{12}, 153^{7}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 105<sup>11</sup>, 111<sup>18</sup>, 117<sup>32</sup>, 123<sup>52</sup>, 129<sup>62</sup>, 135<sup>44</sup>, 141<sup>14</sup>, 147<sup>12</sup>, 153<sup>7</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>365</td>
<td>365</td>
<td><math>\{ 81, 99^{3}, 105^{8}, 111^{19}, 117^{28}, 123^{54}, 129^{65}, 135^{42}, 141^{20}, 147^{7}, 153^{6}, 159^{2}, 256 \}</math></td>
<td> 81, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>19</sup>, 117<sup>28</sup>, 123<sup>54</sup>, 129<sup>65</sup>, 135<sup>42</sup>, 141<sup>20</sup>, 147<sup>7</sup>, 153<sup>6</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>366</td>
<td>366</td>
<td><math>\{ 93, 99^{3}, 105^{7}, 111^{23}, 117^{34}, 123^{48}, 129^{54}, 135^{40}, 141^{29}, 147^{13}, 153^{3}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>23</sup>, 117<sup>34</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>40</sup>, 141<sup>29</sup>, 147<sup>13</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>367</td>
<td>367</td>
<td><math>\{ 93, 99^{6}, 105^{6}, 111^{14}, 117^{38}, 123^{56}, 129^{48}, 135^{40}, 141^{33}, 147^{10}, 153^{2}, 159, 256 \}</math></td>
<td> 93, 99<sup>6</sup>, 105<sup>6</sup>, 111<sup>14</sup>, 117<sup>38</sup>, 123<sup>56</sup>, 129<sup>48</sup>, 135<sup>40</sup>, 141<sup>33</sup>, 147<sup>10</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>368</td>
<td>368</td>
<td><math>\{ 93, 99, 105^{10}, 111^{19}, 117^{40}, 123^{48}, 129^{50}, 135^{44}, 141^{23}, 147^{15}, 153^{4}, 256 \}</math></td>
<td> 93, 99, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>40</sup>, 123<sup>48</sup>, 129<sup>50</sup>, 135<sup>44</sup>, 141<sup>23</sup>, 147<sup>15</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>369</td>
<td>369</td>
<td><math>\{ 99^{5}, 105^{8}, 111^{21}, 117^{32}, 123^{46}, 129^{60}, 135^{42}, 141^{24}, 147^{13}, 153^{4}, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>32</sup>, 123<sup>46</sup>, 129<sup>60</sup>, 135<sup>42</sup>, 141<sup>24</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>370</td>
<td>370</td>
<td><math>\{ 81, 99^{4}, 105^{7}, 111^{18}, 117^{32}, 123^{52}, 129^{59}, 135^{44}, 141^{24}, 147^{8}, 153^{5}, 159, 256 \}</math></td>
<td> 81, 99<sup>4</sup>, 105<sup>7</sup>, 111<sup>18</sup>, 117<sup>32</sup>, 123<sup>52</sup>, 129<sup>59</sup>, 135<sup>44</sup>, 141<sup>24</sup>, 147<sup>8</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>371</td>
<td>371</td>
<td><math>\{ 99^{2}, 105^{8}, 111^{19}, 117^{44}, 123^{48}, 129^{52}, 135^{42}, 141^{20}, 147^{14}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>19</sup>, 117<sup>44</sup>, 123<sup>48</sup>, 129<sup>52</sup>, 135<sup>42</sup>, 141<sup>20</sup>, 147<sup>14</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>372</td>
<td>372</td>
<td><math>\{ 99^{4}, 105^{12}, 111^{16}, 117^{34}, 123^{46}, 129^{58}, 135^{46}, 141^{22}, 147^{14}, 153^{2}, 159, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>12</sup>, 111<sup>16</sup>, 117<sup>34</sup>, 123<sup>46</sup>, 129<sup>58</sup>, 135<sup>46</sup>, 141<sup>22</sup>, 147<sup>14</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>373</td>
<td>373</td>
<td><math>\{ 99^{6}, 111^{39}, 123^{100}, 135^{86}, 147^{22}, 159^{2}, 256 \}</math></td>
<td> 99<sup>6</sup>, 111<sup>39</sup>, 123<sup>100</sup>, 135<sup>86</sup>, 147<sup>22</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>374</td>
<td>374</td>
<td><math>\{ 99^{3}, 105^{9}, 111^{19}, 117^{36}, 123^{54}, 129^{50}, 135^{42}, 141^{28}, 147^{7}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>36</sup>, 123<sup>54</sup>, 129<sup>50</sup>, 135<sup>42</sup>, 141<sup>28</sup>, 147<sup>7</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>375</td>
<td>375</td>
<td><math>\{ 93, 99, 105^{9}, 111^{25}, 117^{32}, 123^{48}, 129^{52}, 135^{44}, 141^{31}, 147^{7}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 93, 99, 105<sup>9</sup>, 111<sup>25</sup>, 117<sup>32</sup>, 123<sup>48</sup>, 129<sup>52</sup>, 135<sup>44</sup>, 141<sup>31</sup>, 147<sup>7</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>376</td>
<td>376</td>
<td><math>\{ 99, 105^{10}, 111^{28}, 117^{30}, 123^{44}, 129^{58}, 135^{42}, 141^{26}, 147^{11}, 153^{4}, 159, 256 \}</math></td>
<td> 99, 105<sup>10</sup>, 111<sup>28</sup>, 117<sup>30</sup>, 123<sup>44</sup>, 129<sup>58</sup>, 135<sup>42</sup>, 141<sup>26</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>377</td>
<td>377</td>
<td><math>\{ 99^{3}, 105^{9}, 111^{18}, 117^{37}, 123^{54}, 129^{50}, 135^{44}, 141^{26}, 147^{7}, 153^{5}, 159, 165, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>18</sup>, 117<sup>37</sup>, 123<sup>54</sup>, 129<sup>50</sup>, 135<sup>44</sup>, 141<sup>26</sup>, 147<sup>7</sup>, 153<sup>5</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>378</td>
<td>378</td>
<td><math>\{ 93^{2}, 105^{8}, 111^{21}, 117^{42}, 123^{44}, 129^{50}, 135^{50}, 141^{20}, 147^{12}, 153^{6}, 256 \}</math></td>
<td> 93<sup>2</sup>, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>42</sup>, 123<sup>44</sup>, 129<sup>50</sup>, 135<sup>50</sup>, 141<sup>20</sup>, 147<sup>12</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>379</td>
<td>379</td>
<td><math>\{ 87, 93^{2}, 99^{3}, 105^{7}, 111^{15}, 117^{34}, 123^{54}, 129^{52}, 135^{47}, 141^{28}, 147^{7}, 153^{5}, 256 \}</math></td>
<td> 87, 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>15</sup>, 117<sup>34</sup>, 123<sup>54</sup>, 129<sup>52</sup>, 135<sup>47</sup>, 141<sup>28</sup>, 147<sup>7</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>380</td>
<td>380</td>
<td><math>\{ 99^{3}, 105^{11}, 111^{19}, 117^{30}, 123^{54}, 129^{56}, 135^{42}, 141^{26}, 147^{7}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>11</sup>, 111<sup>19</sup>, 117<sup>30</sup>, 123<sup>54</sup>, 129<sup>56</sup>, 135<sup>42</sup>, 141<sup>26</sup>, 147<sup>7</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>381</td>
<td>381</td>
<td><math>\{ 87, 99, 105^{10}, 111^{17}, 117^{41}, 123^{48}, 129^{52}, 135^{45}, 141^{22}, 147^{15}, 153^{2}, 165, 256 \}</math></td>
<td> 87, 99, 105<sup>10</sup>, 111<sup>17</sup>, 117<sup>41</sup>, 123<sup>48</sup>, 129<sup>52</sup>, 135<sup>45</sup>, 141<sup>22</sup>, 147<sup>15</sup>, 153<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>382</td>
<td>382</td>
<td><math>\{ 93, 99^{3}, 105^{7}, 111^{20}, 117^{44}, 123^{40}, 129^{48}, 135^{50}, 141^{27}, 147^{13}, 153, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>20</sup>, 117<sup>44</sup>, 123<sup>40</sup>, 129<sup>48</sup>, 135<sup>50</sup>, 141<sup>27</sup>, 147<sup>13</sup>, 153, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>383</td>
<td>383</td>
<td><math>\{ 99^{3}, 105^{9}, 111^{17}, 117^{38}, 123^{58}, 129^{48}, 135^{38}, 141^{26}, 147^{11}, 153^{7}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>17</sup>, 117<sup>38</sup>, 123<sup>58</sup>, 129<sup>48</sup>, 135<sup>38</sup>, 141<sup>26</sup>, 147<sup>11</sup>, 153<sup>7</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>384</td>
<td>384</td>
<td><math>\{ 93^{2}, 99, 105^{9}, 111^{15}, 117^{40}, 123^{56}, 129^{50}, 135^{40}, 141^{22}, 147^{15}, 153^{5}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99, 105<sup>9</sup>, 111<sup>15</sup>, 117<sup>40</sup>, 123<sup>56</sup>, 129<sup>50</sup>, 135<sup>40</sup>, 141<sup>22</sup>, 147<sup>15</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>385</td>
<td>385</td>
<td><math>\{ 105^{7}, 111^{28}, 117^{38}, 123^{50}, 129^{52}, 135^{34}, 141^{26}, 147^{14}, 153^{5}, 159, 256 \}</math></td>
<td> 105<sup>7</sup>, 111<sup>28</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>34</sup>, 141<sup>26</sup>, 147<sup>14</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>386</td>
<td>386</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{9}, 111^{13}, 117^{34}, 123^{56}, 129^{60}, 135^{40}, 141^{20}, 147^{13}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>13</sup>, 117<sup>34</sup>, 123<sup>56</sup>, 129<sup>60</sup>, 135<sup>40</sup>, 141<sup>20</sup>, 147<sup>13</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>387</td>
<td>387</td>
<td><math>\{ 93, 99^{4}, 105^{9}, 111^{19}, 117^{32}, 123^{50}, 129^{52}, 135^{44}, 141^{31}, 147^{10}, 153^{3}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>32</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>44</sup>, 141<sup>31</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>388</td>
<td>388</td>
<td><math>\{ 93, 99, 105^{10}, 111^{24}, 117^{28}, 123^{52}, 129^{58}, 135^{38}, 141^{27}, 147^{11}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99, 105<sup>10</sup>, 111<sup>24</sup>, 117<sup>28</sup>, 123<sup>52</sup>, 129<sup>58</sup>, 135<sup>38</sup>, 141<sup>27</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>389</td>
<td>389</td>
<td><math>\{ 93^{2}, 99^{4}, 105^{6}, 111^{17}, 117^{32}, 123^{58}, 129^{56}, 135^{36}, 141^{30}, 147^{10}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>17</sup>, 117<sup>32</sup>, 123<sup>58</sup>, 129<sup>56</sup>, 135<sup>36</sup>, 141<sup>30</sup>, 147<sup>10</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>390</td>
<td>390</td>
<td><math>\{ 99^{3}, 105^{10}, 111^{19}, 117^{31}, 123^{56}, 129^{58}, 135^{36}, 141^{24}, 147^{13}, 153^{4}, 165, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>31</sup>, 123<sup>56</sup>, 129<sup>58</sup>, 135<sup>36</sup>, 141<sup>24</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>391</td>
<td>391</td>
<td><math>\{ 93, 99^{3}, 105^{13}, 111^{16}, 117^{32}, 123^{44}, 129^{56}, 135^{54}, 141^{23}, 147^{9}, 153^{3}, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>13</sup>, 111<sup>16</sup>, 117<sup>32</sup>, 123<sup>44</sup>, 129<sup>56</sup>, 135<sup>54</sup>, 141<sup>23</sup>, 147<sup>9</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>392</td>
<td>392</td>
<td><math>\{ 93, 99^{2}, 105^{6}, 111^{20}, 117^{40}, 123^{58}, 129^{46}, 135^{34}, 141^{31}, 147^{12}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>6</sup>, 111<sup>20</sup>, 117<sup>40</sup>, 123<sup>58</sup>, 129<sup>46</sup>, 135<sup>34</sup>, 141<sup>31</sup>, 147<sup>12</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>393</td>
<td>393</td>
<td><math>\{ 99^{3}, 105^{10}, 111^{18}, 117^{33}, 123^{58}, 129^{52}, 135^{36}, 141^{30}, 147^{11}, 153^{2}, 159, 165, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>18</sup>, 117<sup>33</sup>, 123<sup>58</sup>, 129<sup>52</sup>, 135<sup>36</sup>, 141<sup>30</sup>, 147<sup>11</sup>, 153<sup>2</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>394</td>
<td>394</td>
<td><math>\{ 87, 99^{2}, 105^{7}, 111^{21}, 117^{38}, 123^{50}, 129^{52}, 135^{41}, 141^{26}, 147^{12}, 153^{5}, 256 \}</math></td>
<td> 87, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>21</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>41</sup>, 141<sup>26</sup>, 147<sup>12</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>395</td>
<td>395</td>
<td><math>\{ 99^{2}, 105^{13}, 111^{19}, 117^{30}, 123^{54}, 129^{52}, 135^{44}, 141^{26}, 147^{8}, 153^{7}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>13</sup>, 111<sup>19</sup>, 117<sup>30</sup>, 123<sup>54</sup>, 129<sup>52</sup>, 135<sup>44</sup>, 141<sup>26</sup>, 147<sup>8</sup>, 153<sup>7</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>396</td>
<td>396</td>
<td><math>\{ 99^{3}, 105^{14}, 111^{17}, 117^{32}, 123^{46}, 129^{56}, 135^{46}, 141^{24}, 147^{15}, 153^{2}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>14</sup>, 111<sup>17</sup>, 117<sup>32</sup>, 123<sup>46</sup>, 129<sup>56</sup>, 135<sup>46</sup>, 141<sup>24</sup>, 147<sup>15</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>397</td>
<td>397</td>
<td><math>\{ 93^{2}, 99^{5}, 105^{7}, 111^{17}, 117^{29}, 123^{50}, 129^{62}, 135^{46}, 141^{24}, 147^{9}, 153^{3}, 165, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>5</sup>, 105<sup>7</sup>, 111<sup>17</sup>, 117<sup>29</sup>, 123<sup>50</sup>, 129<sup>62</sup>, 135<sup>46</sup>, 141<sup>24</sup>, 147<sup>9</sup>, 153<sup>3</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>398</td>
<td>398</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{7}, 111^{18}, 117^{42}, 123^{48}, 129^{48}, 135^{44}, 141^{28}, 147^{14}, 153, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>18</sup>, 117<sup>42</sup>, 123<sup>48</sup>, 129<sup>48</sup>, 135<sup>44</sup>, 141<sup>28</sup>, 147<sup>14</sup>, 153, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>399</td>
<td>399</td>
<td><math>\{ 93, 99^{4}, 105^{8}, 111^{21}, 117^{28}, 123^{52}, 129^{62}, 135^{34}, 141^{27}, 147^{16}, 153^{2}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>28</sup>, 123<sup>52</sup>, 129<sup>62</sup>, 135<sup>34</sup>, 141<sup>27</sup>, 147<sup>16</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>400</td>
<td>400</td>
<td><math>\{ 99^{5}, 105^{6}, 111^{20}, 117^{40}, 123^{48}, 129^{48}, 135^{42}, 141^{32}, 147^{11}, 153^{2}, 159, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>6</sup>, 111<sup>20</sup>, 117<sup>40</sup>, 123<sup>48</sup>, 129<sup>48</sup>, 135<sup>42</sup>, 141<sup>32</sup>, 147<sup>11</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>401</td>
<td>401</td>
<td><math>\{ 87, 99^{3}, 105^{9}, 111^{19}, 117^{34}, 123^{50}, 129^{52}, 135^{43}, 141^{30}, 147^{11}, 153^{3}, 256 \}</math></td>
<td> 87, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>34</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>43</sup>, 141<sup>30</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>402</td>
<td>402</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{8}, 111^{15}, 117^{40}, 123^{50}, 129^{48}, 135^{46}, 141^{30}, 147^{11}, 159^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>15</sup>, 117<sup>40</sup>, 123<sup>50</sup>, 129<sup>48</sup>, 135<sup>46</sup>, 141<sup>30</sup>, 147<sup>11</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>403</td>
<td>403</td>
<td><math>\{ 99, 105^{8}, 111^{21}, 117^{38}, 123^{60}, 129^{50}, 135^{32}, 141^{26}, 147^{11}, 153^{6}, 159^{2}, 256 \}</math></td>
<td> 99, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>38</sup>, 123<sup>60</sup>, 129<sup>50</sup>, 135<sup>32</sup>, 141<sup>26</sup>, 147<sup>11</sup>, 153<sup>6</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>404</td>
<td>404</td>
<td><math>\{ 87, 105^{10}, 111^{22}, 117^{42}, 123^{38}, 129^{50}, 135^{55}, 141^{22}, 147^{10}, 153^{4}, 159, 256 \}</math></td>
<td> 87, 105<sup>10</sup>, 111<sup>22</sup>, 117<sup>42</sup>, 123<sup>38</sup>, 129<sup>50</sup>, 135<sup>55</sup>, 141<sup>22</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>405</td>
<td>405</td>
<td><math>\{ 99^{2}, 105^{11}, 111^{19}, 117^{40}, 123^{46}, 129^{50}, 135^{44}, 141^{24}, 147^{16}, 153^{3}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>11</sup>, 111<sup>19</sup>, 117<sup>40</sup>, 123<sup>46</sup>, 129<sup>50</sup>, 135<sup>44</sup>, 141<sup>24</sup>, 147<sup>16</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>406</td>
<td>406</td>
<td><math>\{ 99^{2}, 105^{10}, 111^{19}, 117^{40}, 123^{44}, 129^{56}, 135^{50}, 141^{16}, 147^{10}, 153^{6}, 159^{2}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>40</sup>, 123<sup>44</sup>, 129<sup>56</sup>, 135<sup>50</sup>, 141<sup>16</sup>, 147<sup>10</sup>, 153<sup>6</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>407</td>
<td>407</td>
<td><math>\{ 93, 99^{2}, 105^{9}, 111^{24}, 117^{30}, 123^{46}, 129^{58}, 135^{46}, 141^{25}, 147^{8}, 153^{5}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>24</sup>, 117<sup>30</sup>, 123<sup>46</sup>, 129<sup>58</sup>, 135<sup>46</sup>, 141<sup>25</sup>, 147<sup>8</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>408</td>
<td>408</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{8}, 111^{15}, 117^{38}, 123^{50}, 129^{54}, 135^{46}, 141^{24}, 147^{11}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>15</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>54</sup>, 135<sup>46</sup>, 141<sup>24</sup>, 147<sup>11</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>409</td>
<td>409</td>
<td><math>\{ 93, 99^{3}, 105^{9}, 111^{19}, 117^{34}, 123^{52}, 129^{50}, 135^{44}, 141^{29}, 147^{9}, 153^{5}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>50</sup>, 135<sup>44</sup>, 141<sup>29</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>410</td>
<td>410</td>
<td><math>\{ 99^{3}, 105^{8}, 111^{13}, 117^{46}, 123^{56}, 129^{50}, 135^{40}, 141^{18}, 147^{13}, 153^{6}, 159^{2}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>13</sup>, 117<sup>46</sup>, 123<sup>56</sup>, 129<sup>50</sup>, 135<sup>40</sup>, 141<sup>18</sup>, 147<sup>13</sup>, 153<sup>6</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>411</td>
<td>411</td>
<td><math>\{ 87^{2}, 93, 99^{5}, 105^{12}, 111^{18}, 117^{40}, 123^{36}, 129^{46}, 135^{48}, 141^{23}, 147^{15}, 153^{6}, 159^{3}, 256 \}</math></td>
<td> 87<sup>2</sup>, 93, 99<sup>5</sup>, 105<sup>12</sup>, 111<sup>18</sup>, 117<sup>40</sup>, 123<sup>36</sup>, 129<sup>46</sup>, 135<sup>48</sup>, 141<sup>23</sup>, 147<sup>15</sup>, 153<sup>6</sup>, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>412</td>
<td>412</td>
<td><math>\{ 99^{2}, 105^{4}, 111^{26}, 117^{40}, 123^{50}, 129^{56}, 135^{34}, 141^{24}, 147^{12}, 153^{4}, 159^{3}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>4</sup>, 111<sup>26</sup>, 117<sup>40</sup>, 123<sup>50</sup>, 129<sup>56</sup>, 135<sup>34</sup>, 141<sup>24</sup>, 147<sup>12</sup>, 153<sup>4</sup>, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>413</td>
<td>413</td>
<td><math>\{ 99^{4}, 105^{8}, 111^{21}, 117^{34}, 123^{50}, 129^{54}, 135^{40}, 141^{30}, 147^{10}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>34</sup>, 123<sup>50</sup>, 129<sup>54</sup>, 135<sup>40</sup>, 141<sup>30</sup>, 147<sup>10</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>414</td>
<td>414</td>
<td><math>\{ 93, 105^{11}, 111^{19}, 117^{38}, 123^{52}, 129^{50}, 135^{42}, 141^{25}, 147^{12}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 93, 105<sup>11</sup>, 111<sup>19</sup>, 117<sup>38</sup>, 123<sup>52</sup>, 129<sup>50</sup>, 135<sup>42</sup>, 141<sup>25</sup>, 147<sup>12</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>415</td>
<td>415</td>
<td><math>\{ 99^{5}, 105^{9}, 111^{22}, 117^{30}, 123^{42}, 129^{60}, 135^{48}, 141^{26}, 147^{9}, 153^{3}, 159, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>9</sup>, 111<sup>22</sup>, 117<sup>30</sup>, 123<sup>42</sup>, 129<sup>60</sup>, 135<sup>48</sup>, 141<sup>26</sup>, 147<sup>9</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>416</td>
<td>416</td>
<td><math>\{ 87, 99^{3}, 105^{5}, 111^{22}, 117^{34}, 123^{50}, 129^{64}, 135^{37}, 141^{22}, 147^{11}, 153^{3}, 159^{3}, 256 \}</math></td>
<td> 87, 99<sup>3</sup>, 105<sup>5</sup>, 111<sup>22</sup>, 117<sup>34</sup>, 123<sup>50</sup>, 129<sup>64</sup>, 135<sup>37</sup>, 141<sup>22</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>417</td>
<td>417</td>
<td><math>\{ 93, 99^{4}, 105^{3}, 111^{23}, 117^{38}, 123^{50}, 129^{58}, 135^{32}, 141^{25}, 147^{18}, 153^{3}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>3</sup>, 111<sup>23</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>58</sup>, 135<sup>32</sup>, 141<sup>25</sup>, 147<sup>18</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>418</td>
<td>418</td>
<td><math>\{ 99^{4}, 105^{10}, 111^{23}, 117^{30}, 123^{42}, 129^{58}, 135^{48}, 141^{26}, 147^{10}, 153^{4}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>10</sup>, 111<sup>23</sup>, 117<sup>30</sup>, 123<sup>42</sup>, 129<sup>58</sup>, 135<sup>48</sup>, 141<sup>26</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>419</td>
<td>419</td>
<td><math>\{ 93, 99^{3}, 105^{7}, 111^{21}, 117^{35}, 123^{50}, 129^{54}, 135^{42}, 141^{27}, 147^{11}, 153^{3}, 165, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>21</sup>, 117<sup>35</sup>, 123<sup>50</sup>, 129<sup>54</sup>, 135<sup>42</sup>, 141<sup>27</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>420</td>
<td>420</td>
<td><math>\{ 99^{3}, 105^{7}, 111^{23}, 117^{40}, 123^{46}, 129^{46}, 135^{46}, 141^{32}, 147^{7}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>23</sup>, 117<sup>40</sup>, 123<sup>46</sup>, 129<sup>46</sup>, 135<sup>46</sup>, 141<sup>32</sup>, 147<sup>7</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>421</td>
<td>421</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{7}, 111^{14}, 117^{38}, 123^{62}, 129^{44}, 135^{40}, 141^{32}, 147^{7}, 153^{5}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>14</sup>, 117<sup>38</sup>, 123<sup>62</sup>, 129<sup>44</sup>, 135<sup>40</sup>, 141<sup>32</sup>, 147<sup>7</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>422</td>
<td>422</td>
<td><math>\{ 93, 99^{3}, 105^{8}, 111^{21}, 117^{34}, 123^{50}, 129^{52}, 135^{42}, 141^{29}, 147^{11}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>34</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>42</sup>, 141<sup>29</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>423</td>
<td>423</td>
<td><math>\{ 87, 93, 99^{3}, 105^{6}, 111^{17}, 117^{36}, 123^{56}, 129^{54}, 135^{37}, 141^{27}, 147^{13}, 153^{4}, 256 \}</math></td>
<td> 87, 93, 99<sup>3</sup>, 105<sup>6</sup>, 111<sup>17</sup>, 117<sup>36</sup>, 123<sup>56</sup>, 129<sup>54</sup>, 135<sup>37</sup>, 141<sup>27</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>424</td>
<td>424</td>
<td><math>\{ 87, 93, 99^{2}, 105^{11}, 111^{17}, 117^{34}, 123^{42}, 129^{58}, 135^{53}, 141^{21}, 147^{12}, 153^{3}, 256 \}</math></td>
<td> 87, 93, 99<sup>2</sup>, 105<sup>11</sup>, 111<sup>17</sup>, 117<sup>34</sup>, 123<sup>42</sup>, 129<sup>58</sup>, 135<sup>53</sup>, 141<sup>21</sup>, 147<sup>12</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>425</td>
<td>425</td>
<td><math>\{ 93, 99^{4}, 105^{9}, 111^{17}, 117^{33}, 123^{52}, 129^{52}, 135^{46}, 141^{29}, 147^{8}, 153^{3}, 165, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>17</sup>, 117<sup>33</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>46</sup>, 141<sup>29</sup>, 147<sup>8</sup>, 153<sup>3</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>426</td>
<td>426</td>
<td><math>\{ 87, 99, 105^{9}, 111^{21}, 117^{36}, 123^{52}, 129^{50}, 135^{41}, 141^{28}, 147^{11}, 153^{5}, 256 \}</math></td>
<td> 87, 99, 105<sup>9</sup>, 111<sup>21</sup>, 117<sup>36</sup>, 123<sup>52</sup>, 129<sup>50</sup>, 135<sup>41</sup>, 141<sup>28</sup>, 147<sup>11</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>427</td>
<td>427</td>
<td><math>\{ 99^{2}, 105^{8}, 111^{24}, 117^{34}, 123^{50}, 129^{58}, 135^{38}, 141^{22}, 147^{12}, 153^{6}, 159, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>24</sup>, 117<sup>34</sup>, 123<sup>50</sup>, 129<sup>58</sup>, 135<sup>38</sup>, 141<sup>22</sup>, 147<sup>12</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>428</td>
<td>428</td>
<td><math>\{ 93, 99^{5}, 105^{7}, 111^{19}, 117^{34}, 123^{48}, 129^{54}, 135^{44}, 141^{29}, 147^{11}, 153^{3}, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>7</sup>, 111<sup>19</sup>, 117<sup>34</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>44</sup>, 141<sup>29</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>429</td>
<td>429</td>
<td><math>\{ 99^{3}, 105^{11}, 111^{21}, 117^{30}, 123^{50}, 129^{56}, 135^{42}, 141^{26}, 147^{11}, 153^{5}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>11</sup>, 111<sup>21</sup>, 117<sup>30</sup>, 123<sup>50</sup>, 129<sup>56</sup>, 135<sup>42</sup>, 141<sup>26</sup>, 147<sup>11</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>430</td>
<td>430</td>
<td><math>\{ 93, 99^{4}, 105^{4}, 111^{19}, 117^{40}, 123^{52}, 129^{54}, 135^{42}, 141^{23}, 147^{8}, 153^{6}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>4</sup>, 111<sup>19</sup>, 117<sup>40</sup>, 123<sup>52</sup>, 129<sup>54</sup>, 135<sup>42</sup>, 141<sup>23</sup>, 147<sup>8</sup>, 153<sup>6</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>431</td>
<td>431</td>
<td><math>\{ 87, 99^{2}, 105^{7}, 111^{22}, 117^{36}, 123^{50}, 129^{54}, 135^{39}, 141^{28}, 147^{12}, 153^{3}, 159, 256 \}</math></td>
<td> 87, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>22</sup>, 117<sup>36</sup>, 123<sup>50</sup>, 129<sup>54</sup>, 135<sup>39</sup>, 141<sup>28</sup>, 147<sup>12</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>432</td>
<td>432</td>
<td><math>\{ 99^{3}, 105^{11}, 111^{17}, 117^{31}, 123^{58}, 129^{56}, 135^{38}, 141^{24}, 147^{11}, 153^{5}, 165, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>11</sup>, 111<sup>17</sup>, 117<sup>31</sup>, 123<sup>58</sup>, 129<sup>56</sup>, 135<sup>38</sup>, 141<sup>24</sup>, 147<sup>11</sup>, 153<sup>5</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>433</td>
<td>433</td>
<td><math>\{ 81, 93, 99^{2}, 105^{6}, 111^{18}, 117^{38}, 123^{48}, 129^{61}, 135^{44}, 141^{17}, 147^{14}, 153^{4}, 159, 256 \}</math></td>
<td> 81, 93, 99<sup>2</sup>, 105<sup>6</sup>, 111<sup>18</sup>, 117<sup>38</sup>, 123<sup>48</sup>, 129<sup>61</sup>, 135<sup>44</sup>, 141<sup>17</sup>, 147<sup>14</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>434</td>
<td>434</td>
<td><math>\{ 99^{2}, 105^{9}, 111^{25}, 117^{34}, 123^{46}, 129^{52}, 135^{44}, 141^{30}, 147^{8}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>25</sup>, 117<sup>34</sup>, 123<sup>46</sup>, 129<sup>52</sup>, 135<sup>44</sup>, 141<sup>30</sup>, 147<sup>8</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>435</td>
<td>435</td>
<td><math>\{ 93^{2}, 99^{10}, 105^{9}, 111^{19}, 117^{32}, 123^{44}, 129^{50}, 135^{34}, 141^{30}, 147^{18}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>10</sup>, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>32</sup>, 123<sup>44</sup>, 129<sup>50</sup>, 135<sup>34</sup>, 141<sup>30</sup>, 147<sup>18</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>436</td>
<td>436</td>
<td><math>\{ 87, 93, 99^{4}, 105^{6}, 111^{18}, 117^{32}, 123^{50}, 129^{62}, 135^{43}, 141^{23}, 147^{10}, 153^{4}, 159, 256 \}</math></td>
<td> 87, 93, 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>18</sup>, 117<sup>32</sup>, 123<sup>50</sup>, 129<sup>62</sup>, 135<sup>43</sup>, 141<sup>23</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>437</td>
<td>437</td>
<td><math>\{ 93, 99^{2}, 105^{9}, 111^{18}, 117^{36}, 123^{50}, 129^{60}, 135^{42}, 141^{19}, 147^{12}, 153^{3}, 159^{3}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>18</sup>, 117<sup>36</sup>, 123<sup>50</sup>, 129<sup>60</sup>, 135<sup>42</sup>, 141<sup>19</sup>, 147<sup>12</sup>, 153<sup>3</sup>, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>438</td>
<td>438</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{8}, 111^{20}, 117^{30}, 123^{52}, 129^{54}, 135^{42}, 141^{32}, 147^{9}, 153^{2}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>20</sup>, 117<sup>30</sup>, 123<sup>52</sup>, 129<sup>54</sup>, 135<sup>42</sup>, 141<sup>32</sup>, 147<sup>9</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>439</td>
<td>439</td>
<td><math>\{ 99^{6}, 105^{7}, 111^{20}, 117^{34}, 123^{46}, 129^{56}, 135^{42}, 141^{30}, 147^{12}, 153, 159, 256 \}</math></td>
<td> 99<sup>6</sup>, 105<sup>7</sup>, 111<sup>20</sup>, 117<sup>34</sup>, 123<sup>46</sup>, 129<sup>56</sup>, 135<sup>42</sup>, 141<sup>30</sup>, 147<sup>12</sup>, 153, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>440</td>
<td>440</td>
<td><math>\{ 99^{3}, 105^{10}, 111^{21}, 117^{32}, 123^{50}, 129^{56}, 135^{42}, 141^{24}, 147^{11}, 153^{6}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>21</sup>, 117<sup>32</sup>, 123<sup>50</sup>, 129<sup>56</sup>, 135<sup>42</sup>, 141<sup>24</sup>, 147<sup>11</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>441</td>
<td>441</td>
<td><math>\{ 99^{2}, 105^{9}, 111^{22}, 117^{35}, 123^{52}, 129^{52}, 135^{40}, 141^{28}, 147^{10}, 153^{3}, 159, 165, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>22</sup>, 117<sup>35</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>40</sup>, 141<sup>28</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>442</td>
<td>442</td>
<td><math>\{ 87, 99^{4}, 105^{7}, 111^{18}, 117^{36}, 123^{50}, 129^{54}, 135^{43}, 141^{28}, 147^{10}, 153^{3}, 159, 256 \}</math></td>
<td> 87, 99<sup>4</sup>, 105<sup>7</sup>, 111<sup>18</sup>, 117<sup>36</sup>, 123<sup>50</sup>, 129<sup>54</sup>, 135<sup>43</sup>, 141<sup>28</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>443</td>
<td>443</td>
<td><math>\{ 93, 99, 105^{11}, 111^{18}, 117^{34}, 123^{54}, 129^{58}, 135^{36}, 141^{21}, 147^{17}, 153^{3}, 159, 256 \}</math></td>
<td> 93, 99, 105<sup>11</sup>, 111<sup>18</sup>, 117<sup>34</sup>, 123<sup>54</sup>, 129<sup>58</sup>, 135<sup>36</sup>, 141<sup>21</sup>, 147<sup>17</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>444</td>
<td>444</td>
<td><math>\{ 99^{2}, 105^{9}, 111^{27}, 117^{30}, 123^{44}, 129^{60}, 135^{42}, 141^{26}, 147^{10}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>27</sup>, 117<sup>30</sup>, 123<sup>44</sup>, 129<sup>60</sup>, 135<sup>42</sup>, 141<sup>26</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>445</td>
<td>445</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{7}, 111^{21}, 117^{30}, 123^{54}, 129^{60}, 135^{40}, 141^{24}, 147^{8}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>21</sup>, 117<sup>30</sup>, 123<sup>54</sup>, 129<sup>60</sup>, 135<sup>40</sup>, 141<sup>24</sup>, 147<sup>8</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>446</td>
<td>446</td>
<td><math>\{ 93^{3}, 99, 105^{6}, 111^{16}, 117^{44}, 123^{52}, 129^{46}, 135^{46}, 141^{25}, 147^{11}, 153^{4}, 159, 256 \}</math></td>
<td> 93<sup>3</sup>, 99, 105<sup>6</sup>, 111<sup>16</sup>, 117<sup>44</sup>, 123<sup>52</sup>, 129<sup>46</sup>, 135<sup>46</sup>, 141<sup>25</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>447</td>
<td>447</td>
<td><math>\{ 93^{3}, 99^{5}, 105^{10}, 111^{23}, 117^{37}, 123^{44}, 129^{38}, 135^{40}, 141^{31}, 147^{15}, 153^{8}, 165, 256 \}</math></td>
<td> 93<sup>3</sup>, 99<sup>5</sup>, 105<sup>10</sup>, 111<sup>23</sup>, 117<sup>37</sup>, 123<sup>44</sup>, 129<sup>38</sup>, 135<sup>40</sup>, 141<sup>31</sup>, 147<sup>15</sup>, 153<sup>8</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>448</td>
<td>448</td>
<td><math>\{ 93, 99^{2}, 105^{7}, 111^{24}, 117^{40}, 123^{38}, 129^{56}, 135^{46}, 141^{23}, 147^{16}, 153, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>24</sup>, 117<sup>40</sup>, 123<sup>38</sup>, 129<sup>56</sup>, 135<sup>46</sup>, 141<sup>23</sup>, 147<sup>16</sup>, 153, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>449</td>
<td>449</td>
<td><math>\{ 99^{2}, 105^{9}, 111^{26}, 117^{31}, 123^{44}, 129^{60}, 135^{44}, 141^{24}, 147^{10}, 153^{3}, 159, 165, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>26</sup>, 117<sup>31</sup>, 123<sup>44</sup>, 129<sup>60</sup>, 135<sup>44</sup>, 141<sup>24</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>450</td>
<td>450</td>
<td><math>\{ 99^{5}, 105^{11}, 111^{14}, 117^{38}, 123^{46}, 129^{52}, 135^{48}, 141^{26}, 147^{13}, 153, 159, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>11</sup>, 111<sup>14</sup>, 117<sup>38</sup>, 123<sup>46</sup>, 129<sup>52</sup>, 135<sup>48</sup>, 141<sup>26</sup>, 147<sup>13</sup>, 153, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>451</td>
<td>451</td>
<td><math>\{ 93, 99^{3}, 105^{8}, 111^{23}, 117^{34}, 123^{44}, 129^{52}, 135^{48}, 141^{29}, 147^{9}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>23</sup>, 117<sup>34</sup>, 123<sup>44</sup>, 129<sup>52</sup>, 135<sup>48</sup>, 141<sup>29</sup>, 147<sup>9</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>452</td>
<td>452</td>
<td><math>\{ 99^{4}, 105^{7}, 111^{21}, 117^{37}, 123^{48}, 129^{54}, 135^{42}, 141^{26}, 147^{12}, 153^{3}, 165, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>7</sup>, 111<sup>21</sup>, 117<sup>37</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>42</sup>, 141<sup>26</sup>, 147<sup>12</sup>, 153<sup>3</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>453</td>
<td>453</td>
<td><math>\{ 99^{4}, 105^{11}, 111^{15}, 117^{38}, 123^{46}, 129^{56}, 135^{48}, 141^{18}, 147^{14}, 153^{5}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>11</sup>, 111<sup>15</sup>, 117<sup>38</sup>, 123<sup>46</sup>, 129<sup>56</sup>, 135<sup>48</sup>, 141<sup>18</sup>, 147<sup>14</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>454</td>
<td>454</td>
<td><math>\{ 99, 105^{10}, 111^{23}, 117^{40}, 123^{42}, 129^{52}, 135^{46}, 141^{24}, 147^{13}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 99, 105<sup>10</sup>, 111<sup>23</sup>, 117<sup>40</sup>, 123<sup>42</sup>, 129<sup>52</sup>, 135<sup>46</sup>, 141<sup>24</sup>, 147<sup>13</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>455</td>
<td>455</td>
<td><math>\{ 87, 99^{2}, 105^{4}, 111^{20}, 117^{44}, 123^{56}, 129^{48}, 135^{33}, 141^{28}, 147^{14}, 153^{4}, 159, 256 \}</math></td>
<td> 87, 99<sup>2</sup>, 105<sup>4</sup>, 111<sup>20</sup>, 117<sup>44</sup>, 123<sup>56</sup>, 129<sup>48</sup>, 135<sup>33</sup>, 141<sup>28</sup>, 147<sup>14</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>456</td>
<td>456</td>
<td><math>\{ 81, 93^{2}, 99^{6}, 105^{11}, 111^{22}, 117^{31}, 123^{40}, 129^{45}, 135^{48}, 141^{30}, 147^{10}, 153^{7}, 159, 165, 256 \}</math></td>
<td> 81, 93<sup>2</sup>, 99<sup>6</sup>, 105<sup>11</sup>, 111<sup>22</sup>, 117<sup>31</sup>, 123<sup>40</sup>, 129<sup>45</sup>, 135<sup>48</sup>, 141<sup>30</sup>, 147<sup>10</sup>, 153<sup>7</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>457</td>
<td>457</td>
<td><math>\{ 99^{4}, 105^{6}, 111^{19}, 117^{42}, 123^{52}, 129^{46}, 135^{42}, 141^{30}, 147^{8}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>19</sup>, 117<sup>42</sup>, 123<sup>52</sup>, 129<sup>46</sup>, 135<sup>42</sup>, 141<sup>30</sup>, 147<sup>8</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>458</td>
<td>458</td>
<td><math>\{ 99^{2}, 105^{10}, 111^{19}, 117^{42}, 123^{50}, 129^{46}, 135^{36}, 141^{30}, 147^{20}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>42</sup>, 123<sup>50</sup>, 129<sup>46</sup>, 135<sup>36</sup>, 141<sup>30</sup>, 147<sup>20</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>459</td>
<td>459</td>
<td><math>\{ 99^{3}, 105^{7}, 111^{22}, 117^{38}, 123^{50}, 129^{52}, 135^{40}, 141^{26}, 147^{11}, 153^{5}, 159, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>22</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>40</sup>, 141<sup>26</sup>, 147<sup>11</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>460</td>
<td>460</td>
<td><math>\{ 93^{3}, 99^{3}, 105^{5}, 111^{15}, 117^{46}, 123^{44}, 129^{46}, 135^{56}, 141^{23}, 147^{9}, 153^{5}, 256 \}</math></td>
<td> 93<sup>3</sup>, 99<sup>3</sup>, 105<sup>5</sup>, 111<sup>15</sup>, 117<sup>46</sup>, 123<sup>44</sup>, 129<sup>46</sup>, 135<sup>56</sup>, 141<sup>23</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>461</td>
<td>461</td>
<td><math>\{ 93, 99^{3}, 105^{8}, 111^{21}, 117^{34}, 123^{50}, 129^{52}, 135^{42}, 141^{29}, 147^{11}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>34</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>42</sup>, 141<sup>29</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>462</td>
<td>462</td>
<td><math>\{ 99^{3}, 105^{11}, 111^{19}, 117^{32}, 123^{54}, 129^{50}, 135^{42}, 141^{32}, 147^{7}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>11</sup>, 111<sup>19</sup>, 117<sup>32</sup>, 123<sup>54</sup>, 129<sup>50</sup>, 135<sup>42</sup>, 141<sup>32</sup>, 147<sup>7</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>463</td>
<td>463</td>
<td><math>\{ 93, 99^{2}, 105^{10}, 111^{20}, 117^{35}, 123^{42}, 129^{60}, 135^{50}, 141^{19}, 147^{12}, 153^{2}, 159, 165, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>20</sup>, 117<sup>35</sup>, 123<sup>42</sup>, 129<sup>60</sup>, 135<sup>50</sup>, 141<sup>19</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>464</td>
<td>464</td>
<td><math>\{ 87, 99, 105^{11}, 111^{20}, 117^{30}, 123^{54}, 129^{56}, 135^{41}, 141^{26}, 147^{9}, 153^{5}, 159, 256 \}</math></td>
<td> 87, 99, 105<sup>11</sup>, 111<sup>20</sup>, 117<sup>30</sup>, 123<sup>54</sup>, 129<sup>56</sup>, 135<sup>41</sup>, 141<sup>26</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>465</td>
<td>465</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{7}, 111^{18}, 117^{36}, 123^{56}, 129^{50}, 135^{44}, 141^{26}, 147^{6}, 153^{7}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>18</sup>, 117<sup>36</sup>, 123<sup>56</sup>, 129<sup>50</sup>, 135<sup>44</sup>, 141<sup>26</sup>, 147<sup>6</sup>, 153<sup>7</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>466</td>
<td>466</td>
<td><math>\{ 87, 99^{5}, 105^{15}, 111^{24}, 117^{30}, 123^{41}, 129^{44}, 135^{43}, 141^{34}, 147^{9}, 153^{5}, 159^{3}, 171, 256 \}</math></td>
<td> 87, 99<sup>5</sup>, 105<sup>15</sup>, 111<sup>24</sup>, 117<sup>30</sup>, 123<sup>41</sup>, 129<sup>44</sup>, 135<sup>43</sup>, 141<sup>34</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 159<sup>3</sup>, 171, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>467</td>
<td>467</td>
<td><math>\{ 93, 99^{4}, 105^{8}, 111^{13}, 117^{34}, 123^{66}, 129^{52}, 135^{32}, 141^{29}, 147^{10}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>13</sup>, 117<sup>34</sup>, 123<sup>66</sup>, 129<sup>52</sup>, 135<sup>32</sup>, 141<sup>29</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>468</td>
<td>468</td>
<td><math>\{ 99^{6}, 105^{10}, 111^{18}, 117^{28}, 123^{48}, 129^{60}, 135^{44}, 141^{28}, 147^{10}, 153^{2}, 159, 256 \}</math></td>
<td> 99<sup>6</sup>, 105<sup>10</sup>, 111<sup>18</sup>, 117<sup>28</sup>, 123<sup>48</sup>, 129<sup>60</sup>, 135<sup>44</sup>, 141<sup>28</sup>, 147<sup>10</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>469</td>
<td>469</td>
<td><math>\{ 99^{4}, 105^{9}, 111^{19}, 117^{38}, 123^{50}, 129^{44}, 135^{44}, 141^{34}, 147^{10}, 153^{3}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>44</sup>, 135<sup>44</sup>, 141<sup>34</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>470</td>
<td>470</td>
<td><math>\{ 81, 99, 105^{7}, 111^{17}, 117^{44}, 123^{54}, 129^{47}, 135^{42}, 141^{28}, 147^{9}, 153, 159^{4}, 256 \}</math></td>
<td> 81, 99, 105<sup>7</sup>, 111<sup>17</sup>, 117<sup>44</sup>, 123<sup>54</sup>, 129<sup>47</sup>, 135<sup>42</sup>, 141<sup>28</sup>, 147<sup>9</sup>, 153, 159<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>471</td>
<td>471</td>
<td><math>\{ 105^{9}, 111^{24}, 117^{43}, 123^{42}, 129^{52}, 135^{46}, 141^{20}, 147^{14}, 153^{3}, 159, 165, 256 \}</math></td>
<td> 105<sup>9</sup>, 111<sup>24</sup>, 117<sup>43</sup>, 123<sup>42</sup>, 129<sup>52</sup>, 135<sup>46</sup>, 141<sup>20</sup>, 147<sup>14</sup>, 153<sup>3</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>472</td>
<td>472</td>
<td><math>\{ 99^{5}, 105^{8}, 111^{18}, 117^{35}, 123^{50}, 129^{54}, 135^{44}, 141^{28}, 147^{9}, 153^{2}, 159, 165, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>8</sup>, 111<sup>18</sup>, 117<sup>35</sup>, 123<sup>50</sup>, 129<sup>54</sup>, 135<sup>44</sup>, 141<sup>28</sup>, 147<sup>9</sup>, 153<sup>2</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>473</td>
<td>473</td>
<td><math>\{ 87, 99^{3}, 105^{8}, 111^{21}, 117^{38}, 123^{44}, 129^{46}, 135^{49}, 141^{34}, 147^{9}, 153^{2}, 256 \}</math></td>
<td> 87, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>38</sup>, 123<sup>44</sup>, 129<sup>46</sup>, 135<sup>49</sup>, 141<sup>34</sup>, 147<sup>9</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>474</td>
<td>474</td>
<td><math>\{ 87, 93, 99, 105^{10}, 111^{16}, 117^{40}, 123^{46}, 129^{50}, 135^{53}, 141^{23}, 147^{9}, 153^{4}, 159, 256 \}</math></td>
<td> 87, 93, 99, 105<sup>10</sup>, 111<sup>16</sup>, 117<sup>40</sup>, 123<sup>46</sup>, 129<sup>50</sup>, 135<sup>53</sup>, 141<sup>23</sup>, 147<sup>9</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>475</td>
<td>475</td>
<td><math>\{ 99^{5}, 105^{7}, 111^{20}, 117^{36}, 123^{48}, 129^{54}, 135^{42}, 141^{28}, 147^{11}, 153^{3}, 159, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>7</sup>, 111<sup>20</sup>, 117<sup>36</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>42</sup>, 141<sup>28</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>476</td>
<td>476</td>
<td><math>\{ 99^{2}, 105^{11}, 111^{22}, 117^{30}, 123^{52}, 129^{56}, 135^{40}, 141^{26}, 147^{10}, 153^{5}, 159, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>11</sup>, 111<sup>22</sup>, 117<sup>30</sup>, 123<sup>52</sup>, 129<sup>56</sup>, 135<sup>40</sup>, 141<sup>26</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>477</td>
<td>477</td>
<td><math>\{ 99, 105^{11}, 111^{19}, 117^{38}, 123^{50}, 129^{56}, 135^{42}, 141^{18}, 147^{13}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 99, 105<sup>11</sup>, 111<sup>19</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>56</sup>, 135<sup>42</sup>, 141<sup>18</sup>, 147<sup>13</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>478</td>
<td>478</td>
<td><math>\{ 87, 99^{7}, 105^{12}, 111^{21}, 117^{35}, 123^{42}, 129^{46}, 135^{39}, 141^{28}, 147^{15}, 153^{6}, 159^{2}, 165, 256 \}</math></td>
<td> 87, 99<sup>7</sup>, 105<sup>12</sup>, 111<sup>21</sup>, 117<sup>35</sup>, 123<sup>42</sup>, 129<sup>46</sup>, 135<sup>39</sup>, 141<sup>28</sup>, 147<sup>15</sup>, 153<sup>6</sup>, 159<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>479</td>
<td>479</td>
<td><math>\{ 99^{2}, 105^{13}, 111^{16}, 117^{36}, 123^{50}, 129^{54}, 135^{46}, 141^{20}, 147^{12}, 153^{5}, 159, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>13</sup>, 111<sup>16</sup>, 117<sup>36</sup>, 123<sup>50</sup>, 129<sup>54</sup>, 135<sup>46</sup>, 141<sup>20</sup>, 147<sup>12</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>480</td>
<td>480</td>
<td><math>\{ 99^{2}, 105^{12}, 111^{23}, 117^{27}, 123^{50}, 129^{58}, 135^{40}, 141^{28}, 147^{12}, 153^{2}, 165, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>12</sup>, 111<sup>23</sup>, 117<sup>27</sup>, 123<sup>50</sup>, 129<sup>58</sup>, 135<sup>40</sup>, 141<sup>28</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>481</td>
<td>481</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{10}, 111^{15}, 117^{34}, 123^{48}, 129^{58}, 135^{48}, 141^{20}, 147^{13}, 153^{4}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>15</sup>, 117<sup>34</sup>, 123<sup>48</sup>, 129<sup>58</sup>, 135<sup>48</sup>, 141<sup>20</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>482</td>
<td>482</td>
<td><math>\{ 93^{2}, 99, 105^{13}, 111^{16}, 117^{34}, 123^{48}, 129^{48}, 135^{54}, 141^{28}, 147^{7}, 153^{3}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99, 105<sup>13</sup>, 111<sup>16</sup>, 117<sup>34</sup>, 123<sup>48</sup>, 129<sup>48</sup>, 135<sup>54</sup>, 141<sup>28</sup>, 147<sup>7</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>483</td>
<td>483</td>
<td><math>\{ 87, 99^{2}, 105^{10}, 111^{20}, 117^{32}, 123^{52}, 129^{52}, 135^{41}, 141^{32}, 147^{10}, 153^{2}, 159, 256 \}</math></td>
<td> 87, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>20</sup>, 117<sup>32</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>41</sup>, 141<sup>32</sup>, 147<sup>10</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>484</td>
<td>484</td>
<td><math>\{ 99^{5}, 105^{7}, 111^{19}, 117^{40}, 123^{48}, 129^{46}, 135^{44}, 141^{32}, 147^{11}, 153^{3}, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>7</sup>, 111<sup>19</sup>, 117<sup>40</sup>, 123<sup>48</sup>, 129<sup>46</sup>, 135<sup>44</sup>, 141<sup>32</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>485</td>
<td>485</td>
<td><math>\{ 93, 99^{4}, 105^{11}, 111^{14}, 117^{36}, 123^{48}, 129^{52}, 135^{48}, 141^{27}, 147^{12}, 153, 159, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>11</sup>, 111<sup>14</sup>, 117<sup>36</sup>, 123<sup>48</sup>, 129<sup>52</sup>, 135<sup>48</sup>, 141<sup>27</sup>, 147<sup>12</sup>, 153, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>486</td>
<td>486</td>
<td><math>\{ 87, 93, 99^{4}, 105^{7}, 111^{16}, 117^{34}, 123^{52}, 129^{54}, 135^{45}, 141^{29}, 147^{8}, 153^{3}, 159, 256 \}</math></td>
<td> 87, 93, 99<sup>4</sup>, 105<sup>7</sup>, 111<sup>16</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>54</sup>, 135<sup>45</sup>, 141<sup>29</sup>, 147<sup>8</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>487</td>
<td>487</td>
<td><math>\{ 99^{5}, 105^{8}, 111^{19}, 117^{36}, 123^{48}, 129^{52}, 135^{44}, 141^{28}, 147^{11}, 153^{4}, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>8</sup>, 111<sup>19</sup>, 117<sup>36</sup>, 123<sup>48</sup>, 129<sup>52</sup>, 135<sup>44</sup>, 141<sup>28</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>488</td>
<td>488</td>
<td><math>\{ 93, 99, 105^{9}, 111^{21}, 117^{38}, 123^{48}, 129^{54}, 135^{40}, 141^{25}, 147^{15}, 153, 159^{2}, 256 \}</math></td>
<td> 93, 99, 105<sup>9</sup>, 111<sup>21</sup>, 117<sup>38</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>40</sup>, 141<sup>25</sup>, 147<sup>15</sup>, 153, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>489</td>
<td>489</td>
<td><math>\{ 93, 99^{5}, 105^{10}, 111^{15}, 117^{32}, 123^{52}, 129^{50}, 135^{48}, 141^{31}, 147^{7}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>10</sup>, 111<sup>15</sup>, 117<sup>32</sup>, 123<sup>52</sup>, 129<sup>50</sup>, 135<sup>48</sup>, 141<sup>31</sup>, 147<sup>7</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>490</td>
<td>490</td>
<td><math>\{ 99^{3}, 105^{9}, 111^{21}, 117^{31}, 123^{54}, 129^{60}, 135^{34}, 141^{24}, 147^{15}, 153^{3}, 165, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>21</sup>, 117<sup>31</sup>, 123<sup>54</sup>, 129<sup>60</sup>, 135<sup>34</sup>, 141<sup>24</sup>, 147<sup>15</sup>, 153<sup>3</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>491</td>
<td>491</td>
<td><math>\{ 87, 99^{4}, 105^{9}, 111^{14}, 117^{33}, 123^{58}, 129^{54}, 135^{39}, 141^{30}, 147^{10}, 153, 159, 165, 256 \}</math></td>
<td> 87, 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>14</sup>, 117<sup>33</sup>, 123<sup>58</sup>, 129<sup>54</sup>, 135<sup>39</sup>, 141<sup>30</sup>, 147<sup>10</sup>, 153, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>492</td>
<td>492</td>
<td><math>\{ 99^{2}, 105^{11}, 111^{20}, 117^{32}, 123^{58}, 129^{50}, 135^{34}, 141^{32}, 147^{12}, 153^{3}, 159, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>11</sup>, 111<sup>20</sup>, 117<sup>32</sup>, 123<sup>58</sup>, 129<sup>50</sup>, 135<sup>34</sup>, 141<sup>32</sup>, 147<sup>12</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>493</td>
<td>493</td>
<td><math>\{ 87, 93, 99^{2}, 105^{10}, 111^{16}, 117^{36}, 123^{46}, 129^{54}, 135^{51}, 141^{27}, 147^{8}, 159^{3}, 256 \}</math></td>
<td> 87, 93, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>16</sup>, 117<sup>36</sup>, 123<sup>46</sup>, 129<sup>54</sup>, 135<sup>51</sup>, 141<sup>27</sup>, 147<sup>8</sup>, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>494</td>
<td>494</td>
<td><math>\{ 99^{3}, 105^{9}, 111^{18}, 117^{46}, 123^{42}, 129^{44}, 135^{52}, 141^{26}, 147^{11}, 153^{3}, 159, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>18</sup>, 117<sup>46</sup>, 123<sup>42</sup>, 129<sup>44</sup>, 135<sup>52</sup>, 141<sup>26</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>495</td>
<td>495</td>
<td><math>\{ 87, 99, 105^{8}, 111^{23}, 117^{38}, 123^{50}, 129^{46}, 135^{39}, 141^{34}, 147^{13}, 153^{2}, 256 \}</math></td>
<td> 87, 99, 105<sup>8</sup>, 111<sup>23</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>46</sup>, 135<sup>39</sup>, 141<sup>34</sup>, 147<sup>13</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>496</td>
<td>496</td>
<td><math>\{ 99^{2}, 105^{8}, 111^{27}, 117^{36}, 123^{42}, 129^{52}, 135^{44}, 141^{28}, 147^{12}, 153^{4}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>27</sup>, 117<sup>36</sup>, 123<sup>42</sup>, 129<sup>52</sup>, 135<sup>44</sup>, 141<sup>28</sup>, 147<sup>12</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>497</td>
<td>497</td>
<td><math>\{ 99^{4}, 105^{9}, 111^{25}, 117^{30}, 123^{40}, 129^{60}, 135^{46}, 141^{26}, 147^{12}, 153^{3}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>25</sup>, 117<sup>30</sup>, 123<sup>40</sup>, 129<sup>60</sup>, 135<sup>46</sup>, 141<sup>26</sup>, 147<sup>12</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>498</td>
<td>498</td>
<td><math>\{ 87, 93, 99^{2}, 105^{7}, 111^{18}, 117^{38}, 123^{54}, 129^{46}, 135^{43}, 141^{33}, 147^{8}, 153^{3}, 159, 256 \}</math></td>
<td> 87, 93, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>18</sup>, 117<sup>38</sup>, 123<sup>54</sup>, 129<sup>46</sup>, 135<sup>43</sup>, 141<sup>33</sup>, 147<sup>8</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>499</td>
<td>499</td>
<td><math>\{ 87, 93, 105^{9}, 111^{15}, 117^{40}, 123^{56}, 129^{52}, 135^{43}, 141^{23}, 147^{8}, 153^{3}, 159^{4}, 256 \}</math></td>
<td> 87, 93, 105<sup>9</sup>, 111<sup>15</sup>, 117<sup>40</sup>, 123<sup>56</sup>, 129<sup>52</sup>, 135<sup>43</sup>, 141<sup>23</sup>, 147<sup>8</sup>, 153<sup>3</sup>, 159<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>500</td>
<td>500</td>
<td><math>\{ 93, 99^{3}, 105^{9}, 111^{23}, 117^{28}, 123^{48}, 129^{60}, 135^{40}, 141^{27}, 147^{13}, 153^{3}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>23</sup>, 117<sup>28</sup>, 123<sup>48</sup>, 129<sup>60</sup>, 135<sup>40</sup>, 141<sup>27</sup>, 147<sup>13</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>501</td>
<td>501</td>
<td><math>\{ 99^{5}, 105^{9}, 111^{15}, 117^{36}, 123^{56}, 129^{50}, 135^{40}, 141^{28}, 147^{11}, 153^{5}, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>9</sup>, 111<sup>15</sup>, 117<sup>36</sup>, 123<sup>56</sup>, 129<sup>50</sup>, 135<sup>40</sup>, 141<sup>28</sup>, 147<sup>11</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>502</td>
<td>502</td>
<td><math>\{ 93, 105^{6}, 111^{27}, 117^{36}, 123^{52}, 129^{54}, 135^{34}, 141^{27}, 147^{12}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 93, 105<sup>6</sup>, 111<sup>27</sup>, 117<sup>36</sup>, 123<sup>52</sup>, 129<sup>54</sup>, 135<sup>34</sup>, 141<sup>27</sup>, 147<sup>12</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>503</td>
<td>503</td>
<td><math>\{ 99^{2}, 105^{12}, 111^{23}, 117^{30}, 123^{50}, 129^{50}, 135^{40}, 141^{34}, 147^{12}, 153^{2}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>12</sup>, 111<sup>23</sup>, 117<sup>30</sup>, 123<sup>50</sup>, 129<sup>50</sup>, 135<sup>40</sup>, 141<sup>34</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>504</td>
<td>504</td>
<td><math>\{ 87, 93, 99, 105^{5}, 111^{23}, 117^{39}, 123^{46}, 129^{54}, 135^{47}, 141^{23}, 147^{9}, 153^{5}, 165, 256 \}</math></td>
<td> 87, 93, 99, 105<sup>5</sup>, 111<sup>23</sup>, 117<sup>39</sup>, 123<sup>46</sup>, 129<sup>54</sup>, 135<sup>47</sup>, 141<sup>23</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>505</td>
<td>505</td>
<td><math>\{ 99^{2}, 105^{16}, 111^{16}, 117^{30}, 123^{50}, 129^{54}, 135^{46}, 141^{26}, 147^{12}, 153^{2}, 159, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>16</sup>, 111<sup>16</sup>, 117<sup>30</sup>, 123<sup>50</sup>, 129<sup>54</sup>, 135<sup>46</sup>, 141<sup>26</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>506</td>
<td>506</td>
<td><math>\{ 99^{3}, 105^{9}, 111^{23}, 117^{30}, 123^{52}, 129^{60}, 135^{32}, 141^{26}, 147^{17}, 153^{3}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>23</sup>, 117<sup>30</sup>, 123<sup>52</sup>, 129<sup>60</sup>, 135<sup>32</sup>, 141<sup>26</sup>, 147<sup>17</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>507</td>
<td>507</td>
<td><math>\{ 93^{2}, 99^{4}, 105^{7}, 111^{14}, 117^{34}, 123^{60}, 129^{52}, 135^{40}, 141^{28}, 147^{8}, 153^{5}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>4</sup>, 105<sup>7</sup>, 111<sup>14</sup>, 117<sup>34</sup>, 123<sup>60</sup>, 129<sup>52</sup>, 135<sup>40</sup>, 141<sup>28</sup>, 147<sup>8</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>508</td>
<td>508</td>
<td><math>\{ 87, 93, 99, 105^{5}, 111^{27}, 117^{32}, 123^{46}, 129^{64}, 135^{35}, 141^{23}, 147^{17}, 153^{3}, 256 \}</math></td>
<td> 87, 93, 99, 105<sup>5</sup>, 111<sup>27</sup>, 117<sup>32</sup>, 123<sup>46</sup>, 129<sup>64</sup>, 135<sup>35</sup>, 141<sup>23</sup>, 147<sup>17</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>509</td>
<td>509</td>
<td><math>\{ 93, 99^{4}, 105^{7}, 111^{19}, 117^{36}, 123^{50}, 129^{52}, 135^{44}, 141^{27}, 147^{10}, 153^{5}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>7</sup>, 111<sup>19</sup>, 117<sup>36</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>44</sup>, 141<sup>27</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>510</td>
<td>510</td>
<td><math>\{ 93^{2}, 105^{9}, 111^{18}, 117^{38}, 123^{56}, 129^{52}, 135^{36}, 141^{24}, 147^{16}, 153^{3}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 105<sup>9</sup>, 111<sup>18</sup>, 117<sup>38</sup>, 123<sup>56</sup>, 129<sup>52</sup>, 135<sup>36</sup>, 141<sup>24</sup>, 147<sup>16</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>511</td>
<td>511</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{5}, 111^{22}, 117^{34}, 123^{56}, 129^{56}, 135^{32}, 141^{28}, 147^{14}, 153^{3}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>5</sup>, 111<sup>22</sup>, 117<sup>34</sup>, 123<sup>56</sup>, 129<sup>56</sup>, 135<sup>32</sup>, 141<sup>28</sup>, 147<sup>14</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>512</td>
<td>512</td>
<td><math>\{ 81, 93, 99^{3}, 105^{9}, 111^{18}, 117^{28}, 123^{54}, 129^{53}, 135^{44}, 141^{35}, 147^{7}, 153, 159, 256 \}</math></td>
<td> 81, 93, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>18</sup>, 117<sup>28</sup>, 123<sup>54</sup>, 129<sup>53</sup>, 135<sup>44</sup>, 141<sup>35</sup>, 147<sup>7</sup>, 153, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>513</td>
<td>513</td>
<td><math>\{ 87, 93^{2}, 99^{2}, 105^{8}, 111^{31}, 117^{36}, 123^{40}, 129^{48}, 135^{35}, 141^{26}, 147^{14}, 153^{8}, 159^{4}, 256 \}</math></td>
<td> 87, 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>31</sup>, 117<sup>36</sup>, 123<sup>40</sup>, 129<sup>48</sup>, 135<sup>35</sup>, 141<sup>26</sup>, 147<sup>14</sup>, 153<sup>8</sup>, 159<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>514</td>
<td>514</td>
<td><math>\{ 93^{2}, 99^{4}, 105^{7}, 111^{12}, 117^{43}, 123^{50}, 129^{48}, 135^{50}, 141^{26}, 147^{10}, 153, 159, 165, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>4</sup>, 105<sup>7</sup>, 111<sup>12</sup>, 117<sup>43</sup>, 123<sup>50</sup>, 129<sup>48</sup>, 135<sup>50</sup>, 141<sup>26</sup>, 147<sup>10</sup>, 153, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>515</td>
<td>515</td>
<td><math>\{ 93^{2}, 99, 105^{11}, 111^{21}, 117^{32}, 123^{42}, 129^{58}, 135^{50}, 141^{22}, 147^{13}, 153^{3}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99, 105<sup>11</sup>, 111<sup>21</sup>, 117<sup>32</sup>, 123<sup>42</sup>, 129<sup>58</sup>, 135<sup>50</sup>, 141<sup>22</sup>, 147<sup>13</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>516</td>
<td>516</td>
<td><math>\{ 99^{2}, 105^{8}, 111^{25}, 117^{38}, 123^{44}, 129^{50}, 135^{46}, 141^{26}, 147^{10}, 153^{6}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>25</sup>, 117<sup>38</sup>, 123<sup>44</sup>, 129<sup>50</sup>, 135<sup>46</sup>, 141<sup>26</sup>, 147<sup>10</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>517</td>
<td>517</td>
<td><math>\{ 93^{3}, 99^{3}, 105^{5}, 111^{22}, 117^{30}, 123^{46}, 129^{62}, 135^{48}, 141^{23}, 147^{7}, 153^{5}, 159, 256 \}</math></td>
<td> 93<sup>3</sup>, 99<sup>3</sup>, 105<sup>5</sup>, 111<sup>22</sup>, 117<sup>30</sup>, 123<sup>46</sup>, 129<sup>62</sup>, 135<sup>48</sup>, 141<sup>23</sup>, 147<sup>7</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>518</td>
<td>518</td>
<td><math>\{ 99^{2}, 105^{7}, 111^{27}, 117^{34}, 123^{46}, 129^{60}, 135^{36}, 141^{22}, 147^{16}, 153^{5}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>27</sup>, 117<sup>34</sup>, 123<sup>46</sup>, 129<sup>60</sup>, 135<sup>36</sup>, 141<sup>22</sup>, 147<sup>16</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>519</td>
<td>519</td>
<td><math>\{ 99^{3}, 105^{7}, 111^{24}, 117^{40}, 123^{44}, 129^{46}, 135^{46}, 141^{32}, 147^{9}, 153^{3}, 159, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>24</sup>, 117<sup>40</sup>, 123<sup>44</sup>, 129<sup>46</sup>, 135<sup>46</sup>, 141<sup>32</sup>, 147<sup>9</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>520</td>
<td>520</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{6}, 111^{18}, 117^{41}, 123^{48}, 129^{56}, 135^{44}, 141^{20}, 147^{14}, 153^{2}, 159, 165, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>6</sup>, 111<sup>18</sup>, 117<sup>41</sup>, 123<sup>48</sup>, 129<sup>56</sup>, 135<sup>44</sup>, 141<sup>20</sup>, 147<sup>14</sup>, 153<sup>2</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>521</td>
<td>521</td>
<td><math>\{ 93, 99^{2}, 105^{10}, 111^{19}, 117^{34}, 123^{54}, 129^{48}, 135^{44}, 141^{29}, 147^{8}, 153^{6}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>34</sup>, 123<sup>54</sup>, 129<sup>48</sup>, 135<sup>44</sup>, 141<sup>29</sup>, 147<sup>8</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>522</td>
<td>522</td>
<td><math>\{ 93^{2}, 99, 105^{7}, 111^{16}, 117^{43}, 123^{56}, 129^{48}, 135^{38}, 141^{26}, 147^{15}, 153, 159, 165, 256 \}</math></td>
<td> 93<sup>2</sup>, 99, 105<sup>7</sup>, 111<sup>16</sup>, 117<sup>43</sup>, 123<sup>56</sup>, 129<sup>48</sup>, 135<sup>38</sup>, 141<sup>26</sup>, 147<sup>15</sup>, 153, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>523</td>
<td>523</td>
<td><math>\{ 99^{4}, 105^{6}, 111^{22}, 117^{38}, 123^{48}, 129^{54}, 135^{40}, 141^{26}, 147^{12}, 153^{4}, 159, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>22</sup>, 117<sup>38</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>40</sup>, 141<sup>26</sup>, 147<sup>12</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>524</td>
<td>524</td>
<td><math>\{ 99^{3}, 105^{8}, 111^{23}, 117^{31}, 123^{50}, 129^{62}, 135^{38}, 141^{24}, 147^{11}, 153^{2}, 159^{2}, 165, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>23</sup>, 117<sup>31</sup>, 123<sup>50</sup>, 129<sup>62</sup>, 135<sup>38</sup>, 141<sup>24</sup>, 147<sup>11</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>525</td>
<td>525</td>
<td><math>\{ 93, 99, 105^{10}, 111^{21}, 117^{34}, 123^{54}, 129^{48}, 135^{42}, 141^{29}, 147^{9}, 153^{6}, 256 \}</math></td>
<td> 93, 99, 105<sup>10</sup>, 111<sup>21</sup>, 117<sup>34</sup>, 123<sup>54</sup>, 129<sup>48</sup>, 135<sup>42</sup>, 141<sup>29</sup>, 147<sup>9</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>526</td>
<td>526</td>
<td><math>\{ 93, 99^{3}, 105^{7}, 111^{22}, 117^{36}, 123^{46}, 129^{52}, 135^{48}, 141^{27}, 147^{7}, 153^{5}, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>22</sup>, 117<sup>36</sup>, 123<sup>46</sup>, 129<sup>52</sup>, 135<sup>48</sup>, 141<sup>27</sup>, 147<sup>7</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>527</td>
<td>527</td>
<td><math>\{ 99^{2}, 105^{6}, 111^{20}, 117^{44}, 123^{56}, 129^{44}, 135^{40}, 141^{28}, 147^{6}, 153^{6}, 159^{3}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>6</sup>, 111<sup>20</sup>, 117<sup>44</sup>, 123<sup>56</sup>, 129<sup>44</sup>, 135<sup>40</sup>, 141<sup>28</sup>, 147<sup>6</sup>, 153<sup>6</sup>, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>528</td>
<td>528</td>
<td><math>\{ 93^{2}, 99^{7}, 105^{10}, 111^{24}, 117^{30}, 123^{44}, 129^{50}, 135^{34}, 141^{32}, 147^{13}, 153^{4}, 159^{5}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>7</sup>, 105<sup>10</sup>, 111<sup>24</sup>, 117<sup>30</sup>, 123<sup>44</sup>, 129<sup>50</sup>, 135<sup>34</sup>, 141<sup>32</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 159<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>529</td>
<td>529</td>
<td><math>\{ 81, 99^{4}, 105^{8}, 111^{16}, 117^{36}, 123^{46}, 129^{61}, 135^{46}, 141^{20}, 147^{14}, 153^{2}, 159, 256 \}</math></td>
<td> 81, 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>16</sup>, 117<sup>36</sup>, 123<sup>46</sup>, 129<sup>61</sup>, 135<sup>46</sup>, 141<sup>20</sup>, 147<sup>14</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>530</td>
<td>530</td>
<td><math>\{ 87, 99^{4}, 105^{9}, 111^{19}, 117^{34}, 123^{44}, 129^{52}, 135^{51}, 141^{30}, 147^{8}, 153^{3}, 256 \}</math></td>
<td> 87, 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>34</sup>, 123<sup>44</sup>, 129<sup>52</sup>, 135<sup>51</sup>, 141<sup>30</sup>, 147<sup>8</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>531</td>
<td>531</td>
<td><math>\{ 99^{3}, 105^{9}, 111^{18}, 117^{40}, 123^{46}, 129^{58}, 135^{44}, 141^{16}, 147^{15}, 153^{5}, 159, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>18</sup>, 117<sup>40</sup>, 123<sup>46</sup>, 129<sup>58</sup>, 135<sup>44</sup>, 141<sup>16</sup>, 147<sup>15</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>532</td>
<td>532</td>
<td><math>\{ 87, 93, 105^{16}, 111^{15}, 117^{28}, 123^{52}, 129^{54}, 135^{47}, 141^{27}, 147^{12}, 153^{2}, 256 \}</math></td>
<td> 87, 93, 105<sup>16</sup>, 111<sup>15</sup>, 117<sup>28</sup>, 123<sup>52</sup>, 129<sup>54</sup>, 135<sup>47</sup>, 141<sup>27</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>533</td>
<td>533</td>
<td><math>\{ 93^{5}, 99^{3}, 105^{11}, 111^{20}, 117^{36}, 123^{44}, 129^{40}, 135^{46}, 141^{31}, 147^{9}, 153^{5}, 159^{5}, 256 \}</math></td>
<td> 93<sup>5</sup>, 99<sup>3</sup>, 105<sup>11</sup>, 111<sup>20</sup>, 117<sup>36</sup>, 123<sup>44</sup>, 129<sup>40</sup>, 135<sup>46</sup>, 141<sup>31</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 159<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>534</td>
<td>534</td>
<td><math>\{ 93^{2}, 105^{6}, 111^{23}, 117^{40}, 123^{54}, 129^{44}, 135^{40}, 141^{30}, 147^{10}, 153^{6}, 256 \}</math></td>
<td> 93<sup>2</sup>, 105<sup>6</sup>, 111<sup>23</sup>, 117<sup>40</sup>, 123<sup>54</sup>, 129<sup>44</sup>, 135<sup>40</sup>, 141<sup>30</sup>, 147<sup>10</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>535</td>
<td>535</td>
<td><math>\{ 93, 99^{3}, 105^{10}, 111^{19}, 117^{30}, 123^{56}, 129^{52}, 135^{36}, 141^{33}, 147^{13}, 153^{2}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>30</sup>, 123<sup>56</sup>, 129<sup>52</sup>, 135<sup>36</sup>, 141<sup>33</sup>, 147<sup>13</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>536</td>
<td>536</td>
<td><math>\{ 93, 99^{5}, 105^{8}, 111^{15}, 117^{42}, 123^{40}, 129^{52}, 135^{56}, 141^{21}, 147^{11}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>8</sup>, 111<sup>15</sup>, 117<sup>42</sup>, 123<sup>40</sup>, 129<sup>52</sup>, 135<sup>56</sup>, 141<sup>21</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>537</td>
<td>537</td>
<td><math>\{ 93, 99^{4}, 105^{7}, 111^{17}, 117^{34}, 123^{58}, 129^{54}, 135^{36}, 141^{29}, 147^{10}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>7</sup>, 111<sup>17</sup>, 117<sup>34</sup>, 123<sup>58</sup>, 129<sup>54</sup>, 135<sup>36</sup>, 141<sup>29</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>538</td>
<td>538</td>
<td><math>\{ 93, 99^{7}, 105^{5}, 111^{16}, 117^{34}, 123^{48}, 129^{62}, 135^{46}, 141^{21}, 147^{9}, 153^{5}, 159, 256 \}</math></td>
<td> 93, 99<sup>7</sup>, 105<sup>5</sup>, 111<sup>16</sup>, 117<sup>34</sup>, 123<sup>48</sup>, 129<sup>62</sup>, 135<sup>46</sup>, 141<sup>21</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>539</td>
<td>539</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{5}, 111^{25}, 117^{36}, 123^{44}, 129^{54}, 135^{46}, 141^{26}, 147^{10}, 153^{5}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>5</sup>, 111<sup>25</sup>, 117<sup>36</sup>, 123<sup>44</sup>, 129<sup>54</sup>, 135<sup>46</sup>, 141<sup>26</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>540</td>
<td>540</td>
<td><math>\{ 99, 105^{12}, 111^{21}, 117^{35}, 123^{46}, 129^{58}, 135^{42}, 141^{20}, 147^{17}, 153^{2}, 165, 256 \}</math></td>
<td> 99, 105<sup>12</sup>, 111<sup>21</sup>, 117<sup>35</sup>, 123<sup>46</sup>, 129<sup>58</sup>, 135<sup>42</sup>, 141<sup>20</sup>, 147<sup>17</sup>, 153<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>541</td>
<td>541</td>
<td><math>\{ 93, 99^{2}, 105^{11}, 111^{17}, 117^{32}, 123^{60}, 129^{48}, 135^{38}, 141^{31}, 147^{10}, 153^{5}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>11</sup>, 111<sup>17</sup>, 117<sup>32</sup>, 123<sup>60</sup>, 129<sup>48</sup>, 135<sup>38</sup>, 141<sup>31</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>542</td>
<td>542</td>
<td><math>\{ 99^{5}, 105^{8}, 111^{16}, 117^{34}, 123^{56}, 129^{58}, 135^{38}, 141^{22}, 147^{11}, 153^{6}, 159, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>8</sup>, 111<sup>16</sup>, 117<sup>34</sup>, 123<sup>56</sup>, 129<sup>58</sup>, 135<sup>38</sup>, 141<sup>22</sup>, 147<sup>11</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>543</td>
<td>543</td>
<td><math>\{ 93, 99^{2}, 105^{14}, 111^{12}, 117^{34}, 123^{58}, 129^{48}, 135^{42}, 141^{29}, 147^{12}, 153^{2}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>14</sup>, 111<sup>12</sup>, 117<sup>34</sup>, 123<sup>58</sup>, 129<sup>48</sup>, 135<sup>42</sup>, 141<sup>29</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>544</td>
<td>544</td>
<td><math>\{ 93, 99^{3}, 105^{7}, 111^{22}, 117^{32}, 123^{50}, 129^{60}, 135^{40}, 141^{23}, 147^{11}, 153^{5}, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>22</sup>, 117<sup>32</sup>, 123<sup>50</sup>, 129<sup>60</sup>, 135<sup>40</sup>, 141<sup>23</sup>, 147<sup>11</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>545</td>
<td>545</td>
<td><math>\{ 99^{4}, 105^{10}, 111^{24}, 117^{28}, 123^{42}, 129^{60}, 135^{46}, 141^{28}, 147^{10}, 153^{2}, 159, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>10</sup>, 111<sup>24</sup>, 117<sup>28</sup>, 123<sup>42</sup>, 129<sup>60</sup>, 135<sup>46</sup>, 141<sup>28</sup>, 147<sup>10</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>546</td>
<td>546</td>
<td><math>\{ 93, 99^{3}, 105^{6}, 111^{26}, 117^{36}, 123^{42}, 129^{50}, 135^{44}, 141^{35}, 147^{11}, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>6</sup>, 111<sup>26</sup>, 117<sup>36</sup>, 123<sup>42</sup>, 129<sup>50</sup>, 135<sup>44</sup>, 141<sup>35</sup>, 147<sup>11</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>547</td>
<td>547</td>
<td><math>\{ 99^{7}, 105^{6}, 111^{16}, 117^{34}, 123^{52}, 129^{62}, 135^{38}, 141^{22}, 147^{13}, 153^{4}, 159, 256 \}</math></td>
<td> 99<sup>7</sup>, 105<sup>6</sup>, 111<sup>16</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>62</sup>, 135<sup>38</sup>, 141<sup>22</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>548</td>
<td>548</td>
<td><math>\{ 99, 105^{10}, 111^{25}, 117^{36}, 123^{46}, 129^{48}, 135^{46}, 141^{28}, 147^{9}, 153^{6}, 256 \}</math></td>
<td> 99, 105<sup>10</sup>, 111<sup>25</sup>, 117<sup>36</sup>, 123<sup>46</sup>, 129<sup>48</sup>, 135<sup>46</sup>, 141<sup>28</sup>, 147<sup>9</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>549</td>
<td>549</td>
<td><math>\{ 93, 99^{3}, 105^{9}, 111^{19}, 117^{32}, 123^{56}, 129^{52}, 135^{36}, 141^{31}, 147^{13}, 153^{3}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>32</sup>, 123<sup>56</sup>, 129<sup>52</sup>, 135<sup>36</sup>, 141<sup>31</sup>, 147<sup>13</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>550</td>
<td>550</td>
<td><math>\{ 93, 99^{3}, 105^{8}, 111^{23}, 117^{32}, 123^{44}, 129^{58}, 135^{48}, 141^{23}, 147^{9}, 153^{6}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>23</sup>, 117<sup>32</sup>, 123<sup>44</sup>, 129<sup>58</sup>, 135<sup>48</sup>, 141<sup>23</sup>, 147<sup>9</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>551</td>
<td>551</td>
<td><math>\{ 93, 99^{3}, 105^{9}, 111^{16}, 117^{40}, 123^{48}, 129^{52}, 135^{46}, 141^{23}, 147^{13}, 153^{3}, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>16</sup>, 117<sup>40</sup>, 123<sup>48</sup>, 129<sup>52</sup>, 135<sup>46</sup>, 141<sup>23</sup>, 147<sup>13</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>552</td>
<td>552</td>
<td><math>\{ 99^{3}, 105^{8}, 111^{20}, 117^{35}, 123^{56}, 129^{54}, 135^{34}, 141^{28}, 147^{13}, 153^{2}, 159, 165, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>20</sup>, 117<sup>35</sup>, 123<sup>56</sup>, 129<sup>54</sup>, 135<sup>34</sup>, 141<sup>28</sup>, 147<sup>13</sup>, 153<sup>2</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>553</td>
<td>553</td>
<td><math>\{ 99, 105^{8}, 111^{21}, 117^{46}, 123^{48}, 129^{46}, 135^{40}, 141^{26}, 147^{15}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 99, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>46</sup>, 123<sup>48</sup>, 129<sup>46</sup>, 135<sup>40</sup>, 141<sup>26</sup>, 147<sup>15</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>554</td>
<td>554</td>
<td><math>\{ 99^{5}, 105^{10}, 111^{19}, 117^{30}, 123^{48}, 129^{58}, 135^{44}, 141^{26}, 147^{11}, 153^{4}, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>30</sup>, 123<sup>48</sup>, 129<sup>58</sup>, 135<sup>44</sup>, 141<sup>26</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>555</td>
<td>555</td>
<td><math>\{ 87, 99^{4}, 105^{10}, 111^{14}, 117^{34}, 123^{48}, 129^{62}, 135^{45}, 141^{22}, 147^{12}, 159^{3}, 256 \}</math></td>
<td> 87, 99<sup>4</sup>, 105<sup>10</sup>, 111<sup>14</sup>, 117<sup>34</sup>, 123<sup>48</sup>, 129<sup>62</sup>, 135<sup>45</sup>, 141<sup>22</sup>, 147<sup>12</sup>, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>556</td>
<td>556</td>
<td><math>\{ 99^{3}, 105^{15}, 111^{12}, 117^{32}, 123^{56}, 129^{54}, 135^{42}, 141^{24}, 147^{13}, 153^{3}, 159, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>15</sup>, 111<sup>12</sup>, 117<sup>32</sup>, 123<sup>56</sup>, 129<sup>54</sup>, 135<sup>42</sup>, 141<sup>24</sup>, 147<sup>13</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>557</td>
<td>557</td>
<td><math>\{ 93, 99^{4}, 105^{7}, 111^{19}, 117^{33}, 123^{50}, 129^{60}, 135^{44}, 141^{21}, 147^{10}, 153^{5}, 165, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>7</sup>, 111<sup>19</sup>, 117<sup>33</sup>, 123<sup>50</sup>, 129<sup>60</sup>, 135<sup>44</sup>, 141<sup>21</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>558</td>
<td>558</td>
<td><math>\{ 93, 99^{2}, 105^{12}, 111^{21}, 117^{32}, 123^{40}, 129^{58}, 135^{50}, 141^{23}, 147^{14}, 153^{2}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>12</sup>, 111<sup>21</sup>, 117<sup>32</sup>, 123<sup>40</sup>, 129<sup>58</sup>, 135<sup>50</sup>, 141<sup>23</sup>, 147<sup>14</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>559</td>
<td>559</td>
<td><math>\{ 93, 99^{2}, 105^{6}, 111^{25}, 117^{40}, 123^{44}, 129^{46}, 135^{46}, 141^{31}, 147^{10}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>6</sup>, 111<sup>25</sup>, 117<sup>40</sup>, 123<sup>44</sup>, 129<sup>46</sup>, 135<sup>46</sup>, 141<sup>31</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>560</td>
<td>560</td>
<td><math>\{ 99^{3}, 105^{9}, 111^{20}, 117^{31}, 123^{53}, 129^{60}, 135^{42}, 141^{24}, 147^{7}, 153^{3}, 159, 165, 171, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>20</sup>, 117<sup>31</sup>, 123<sup>53</sup>, 129<sup>60</sup>, 135<sup>42</sup>, 141<sup>24</sup>, 147<sup>7</sup>, 153<sup>3</sup>, 159, 165, 171, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>561</td>
<td>561</td>
<td><math>\{ 93, 99^{3}, 105^{5}, 111^{21}, 117^{38}, 123^{52}, 129^{54}, 135^{40}, 141^{25}, 147^{9}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>5</sup>, 111<sup>21</sup>, 117<sup>38</sup>, 123<sup>52</sup>, 129<sup>54</sup>, 135<sup>40</sup>, 141<sup>25</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>562</td>
<td>562</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{11}, 111^{20}, 117^{34}, 123^{38}, 129^{52}, 135^{58}, 141^{28}, 147^{8}, 153, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>11</sup>, 111<sup>20</sup>, 117<sup>34</sup>, 123<sup>38</sup>, 129<sup>52</sup>, 135<sup>58</sup>, 141<sup>28</sup>, 147<sup>8</sup>, 153, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>563</td>
<td>563</td>
<td><math>\{ 93, 99^{3}, 105^{8}, 111^{20}, 117^{34}, 123^{52}, 129^{52}, 135^{42}, 141^{29}, 147^{9}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>20</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>42</sup>, 141<sup>29</sup>, 147<sup>9</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>564</td>
<td>564</td>
<td><math>\{ 87^{2}, 99^{4}, 105^{6}, 111^{12}, 117^{36}, 123^{62}, 129^{56}, 135^{32}, 141^{28}, 147^{14}, 153^{2}, 159, 256 \}</math></td>
<td> 87<sup>2</sup>, 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>12</sup>, 117<sup>36</sup>, 123<sup>62</sup>, 129<sup>56</sup>, 135<sup>32</sup>, 141<sup>28</sup>, 147<sup>14</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>565</td>
<td>565</td>
<td><math>\{ 99^{2}, 105^{7}, 111^{19}, 117^{48}, 123^{44}, 129^{50}, 135^{50}, 141^{16}, 147^{10}, 153^{7}, 159^{2}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>19</sup>, 117<sup>48</sup>, 123<sup>44</sup>, 129<sup>50</sup>, 135<sup>50</sup>, 141<sup>16</sup>, 147<sup>10</sup>, 153<sup>7</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>566</td>
<td>566</td>
<td><math>\{ 93, 99^{5}, 105^{6}, 111^{19}, 117^{34}, 123^{50}, 129^{56}, 135^{42}, 141^{29}, 147^{9}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>6</sup>, 111<sup>19</sup>, 117<sup>34</sup>, 123<sup>50</sup>, 129<sup>56</sup>, 135<sup>42</sup>, 141<sup>29</sup>, 147<sup>9</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>567</td>
<td>567</td>
<td><math>\{ 87, 93, 99^{4}, 105^{6}, 111^{17}, 117^{31}, 123^{50}, 129^{68}, 135^{45}, 141^{15}, 147^{10}, 153^{6}, 165, 256 \}</math></td>
<td> 87, 93, 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>17</sup>, 117<sup>31</sup>, 123<sup>50</sup>, 129<sup>68</sup>, 135<sup>45</sup>, 141<sup>15</sup>, 147<sup>10</sup>, 153<sup>6</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>568</td>
<td>568</td>
<td><math>\{ 93^{2}, 105^{8}, 111^{23}, 117^{34}, 123^{46}, 129^{62}, 135^{44}, 141^{20}, 147^{10}, 153^{2}, 159^{4}, 256 \}</math></td>
<td> 93<sup>2</sup>, 105<sup>8</sup>, 111<sup>23</sup>, 117<sup>34</sup>, 123<sup>46</sup>, 129<sup>62</sup>, 135<sup>44</sup>, 141<sup>20</sup>, 147<sup>10</sup>, 153<sup>2</sup>, 159<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>569</td>
<td>569</td>
<td><math>\{ 99, 105^{12}, 111^{20}, 117^{33}, 123^{48}, 129^{64}, 135^{42}, 141^{14}, 147^{15}, 153^{4}, 159, 165, 256 \}</math></td>
<td> 99, 105<sup>12</sup>, 111<sup>20</sup>, 117<sup>33</sup>, 123<sup>48</sup>, 129<sup>64</sup>, 135<sup>42</sup>, 141<sup>14</sup>, 147<sup>15</sup>, 153<sup>4</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>570</td>
<td>570</td>
<td><math>\{ 99^{2}, 105^{8}, 111^{28}, 117^{31}, 123^{42}, 129^{62}, 135^{42}, 141^{24}, 147^{12}, 153^{2}, 159, 165, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>28</sup>, 117<sup>31</sup>, 123<sup>42</sup>, 129<sup>62</sup>, 135<sup>42</sup>, 141<sup>24</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>571</td>
<td>571</td>
<td><math>\{ 87, 93^{2}, 99^{4}, 105^{6}, 111^{9}, 117^{40}, 123^{56}, 129^{56}, 135^{43}, 141^{22}, 147^{12}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 87, 93<sup>2</sup>, 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>9</sup>, 117<sup>40</sup>, 123<sup>56</sup>, 129<sup>56</sup>, 135<sup>43</sup>, 141<sup>22</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>572</td>
<td>572</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{8}, 111^{21}, 117^{36}, 123^{40}, 129^{60}, 135^{50}, 141^{18}, 147^{14}, 153^{4}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>36</sup>, 123<sup>40</sup>, 129<sup>60</sup>, 135<sup>50</sup>, 141<sup>18</sup>, 147<sup>14</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>573</td>
<td>573</td>
<td><math>\{ 93, 99^{5}, 105^{4}, 111^{16}, 117^{38}, 123^{60}, 129^{56}, 135^{30}, 141^{25}, 147^{15}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>4</sup>, 111<sup>16</sup>, 117<sup>38</sup>, 123<sup>60</sup>, 129<sup>56</sup>, 135<sup>30</sup>, 141<sup>25</sup>, 147<sup>15</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>574</td>
<td>574</td>
<td><math>\{ 93^{2}, 99^{5}, 105^{17}, 111^{15}, 117^{33}, 123^{48}, 129^{42}, 135^{44}, 141^{28}, 147^{11}, 153^{5}, 159^{4}, 165, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>5</sup>, 105<sup>17</sup>, 111<sup>15</sup>, 117<sup>33</sup>, 123<sup>48</sup>, 129<sup>42</sup>, 135<sup>44</sup>, 141<sup>28</sup>, 147<sup>11</sup>, 153<sup>5</sup>, 159<sup>4</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>575</td>
<td>575</td>
<td><math>\{ 93^{2}, 99^{8}, 105^{11}, 111^{17}, 117^{33}, 123^{52}, 129^{46}, 135^{30}, 141^{28}, 147^{20}, 153^{7}, 165, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>8</sup>, 105<sup>11</sup>, 111<sup>17</sup>, 117<sup>33</sup>, 123<sup>52</sup>, 129<sup>46</sup>, 135<sup>30</sup>, 141<sup>28</sup>, 147<sup>20</sup>, 153<sup>7</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>576</td>
<td>576</td>
<td><math>\{ 93, 99^{3}, 105^{6}, 111^{23}, 117^{36}, 123^{48}, 129^{54}, 135^{40}, 141^{27}, 147^{13}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>6</sup>, 111<sup>23</sup>, 117<sup>36</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>40</sup>, 141<sup>27</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>577</td>
<td>577</td>
<td><math>\{ 99^{3}, 105^{11}, 111^{15}, 117^{39}, 123^{52}, 129^{52}, 135^{40}, 141^{24}, 147^{17}, 153, 165, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>11</sup>, 111<sup>15</sup>, 117<sup>39</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>40</sup>, 141<sup>24</sup>, 147<sup>17</sup>, 153, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>578</td>
<td>578</td>
<td><math>\{ 87, 99^{3}, 105^{9}, 111^{14}, 117^{36}, 123^{60}, 129^{50}, 135^{39}, 141^{28}, 147^{9}, 153^{5}, 159, 256 \}</math></td>
<td> 87, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>14</sup>, 117<sup>36</sup>, 123<sup>60</sup>, 129<sup>50</sup>, 135<sup>39</sup>, 141<sup>28</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>579</td>
<td>579</td>
<td><math>\{ 87, 93^{2}, 99^{2}, 105^{7}, 111^{19}, 117^{34}, 123^{44}, 129^{64}, 135^{43}, 141^{20}, 147^{18}, 153, 256 \}</math></td>
<td> 87, 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>19</sup>, 117<sup>34</sup>, 123<sup>44</sup>, 129<sup>64</sup>, 135<sup>43</sup>, 141<sup>20</sup>, 147<sup>18</sup>, 153, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>580</td>
<td>580</td>
<td><math>\{ 93, 99, 105^{11}, 111^{17}, 117^{38}, 123^{52}, 129^{50}, 135^{44}, 141^{25}, 147^{11}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 93, 99, 105<sup>11</sup>, 111<sup>17</sup>, 117<sup>38</sup>, 123<sup>52</sup>, 129<sup>50</sup>, 135<sup>44</sup>, 141<sup>25</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>581</td>
<td>581</td>
<td><math>\{ 81, 93, 99^{2}, 105^{8}, 111^{17}, 117^{34}, 123^{50}, 129^{61}, 135^{44}, 141^{21}, 147^{12}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 81, 93, 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>17</sup>, 117<sup>34</sup>, 123<sup>50</sup>, 129<sup>61</sup>, 135<sup>44</sup>, 141<sup>21</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>582</td>
<td>582</td>
<td><math>\{ 93, 99^{2}, 105^{9}, 111^{23}, 117^{33}, 123^{46}, 129^{52}, 135^{48}, 141^{29}, 147^{8}, 153^{3}, 165, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>23</sup>, 117<sup>33</sup>, 123<sup>46</sup>, 129<sup>52</sup>, 135<sup>48</sup>, 141<sup>29</sup>, 147<sup>8</sup>, 153<sup>3</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>583</td>
<td>583</td>
<td><math>\{ 93, 99^{2}, 105^{10}, 111^{19}, 117^{37}, 123^{46}, 129^{54}, 135^{44}, 141^{25}, 147^{16}, 165, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>37</sup>, 123<sup>46</sup>, 129<sup>54</sup>, 135<sup>44</sup>, 141<sup>25</sup>, 147<sup>16</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>584</td>
<td>584</td>
<td><math>\{ 99^{6}, 105^{8}, 111^{13}, 117^{38}, 123^{56}, 129^{50}, 135^{42}, 141^{26}, 147^{10}, 153^{6}, 256 \}</math></td>
<td> 99<sup>6</sup>, 105<sup>8</sup>, 111<sup>13</sup>, 117<sup>38</sup>, 123<sup>56</sup>, 129<sup>50</sup>, 135<sup>42</sup>, 141<sup>26</sup>, 147<sup>10</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>585</td>
<td>585</td>
<td><math>\{ 87^{2}, 93, 99^{2}, 105^{4}, 111^{13}, 117^{48}, 123^{49}, 129^{50}, 135^{48}, 141^{23}, 147^{12}, 153^{2}, 171, 256 \}</math></td>
<td> 87<sup>2</sup>, 93, 99<sup>2</sup>, 105<sup>4</sup>, 111<sup>13</sup>, 117<sup>48</sup>, 123<sup>49</sup>, 129<sup>50</sup>, 135<sup>48</sup>, 141<sup>23</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 171, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>586</td>
<td>586</td>
<td><math>\{ 93, 99^{2}, 105^{9}, 111^{21}, 117^{32}, 123^{50}, 129^{56}, 135^{48}, 141^{23}, 147^{4}, 153^{7}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>21</sup>, 117<sup>32</sup>, 123<sup>50</sup>, 129<sup>56</sup>, 135<sup>48</sup>, 141<sup>23</sup>, 147<sup>4</sup>, 153<sup>7</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>587</td>
<td>587</td>
<td><math>\{ 99, 105^{12}, 111^{18}, 117^{36}, 123^{54}, 129^{56}, 135^{36}, 141^{20}, 147^{17}, 153^{4}, 159, 256 \}</math></td>
<td> 99, 105<sup>12</sup>, 111<sup>18</sup>, 117<sup>36</sup>, 123<sup>54</sup>, 129<sup>56</sup>, 135<sup>36</sup>, 141<sup>20</sup>, 147<sup>17</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>588</td>
<td>588</td>
<td><math>\{ 99^{9}, 105^{6}, 111^{14}, 117^{34}, 123^{46}, 129^{62}, 135^{48}, 141^{22}, 147^{9}, 153^{4}, 159, 256 \}</math></td>
<td> 99<sup>9</sup>, 105<sup>6</sup>, 111<sup>14</sup>, 117<sup>34</sup>, 123<sup>46</sup>, 129<sup>62</sup>, 135<sup>48</sup>, 141<sup>22</sup>, 147<sup>9</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>589</td>
<td>589</td>
<td><math>\{ 93, 99, 105^{10}, 111^{18}, 117^{40}, 123^{50}, 129^{50}, 135^{44}, 141^{23}, 147^{13}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99, 105<sup>10</sup>, 111<sup>18</sup>, 117<sup>40</sup>, 123<sup>50</sup>, 129<sup>50</sup>, 135<sup>44</sup>, 141<sup>23</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>590</td>
<td>590</td>
<td><math>\{ 99^{3}, 105^{9}, 111^{19}, 117^{38}, 123^{52}, 129^{48}, 135^{44}, 141^{26}, 147^{9}, 153^{7}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>38</sup>, 123<sup>52</sup>, 129<sup>48</sup>, 135<sup>44</sup>, 141<sup>26</sup>, 147<sup>9</sup>, 153<sup>7</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>591</td>
<td>591</td>
<td><math>\{ 99^{6}, 105^{8}, 111^{15}, 117^{38}, 123^{50}, 129^{50}, 135^{48}, 141^{26}, 147^{8}, 153^{6}, 256 \}</math></td>
<td> 99<sup>6</sup>, 105<sup>8</sup>, 111<sup>15</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>50</sup>, 135<sup>48</sup>, 141<sup>26</sup>, 147<sup>8</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>592</td>
<td>592</td>
<td><math>\{ 99^{3}, 105^{9}, 111^{23}, 117^{32}, 123^{46}, 129^{58}, 135^{46}, 141^{24}, 147^{7}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>23</sup>, 117<sup>32</sup>, 123<sup>46</sup>, 129<sup>58</sup>, 135<sup>46</sup>, 141<sup>24</sup>, 147<sup>7</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>593</td>
<td>593</td>
<td><math>\{ 93^{2}, 99, 105^{9}, 111^{21}, 117^{32}, 123^{54}, 129^{50}, 135^{42}, 141^{30}, 147^{9}, 153^{5}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99, 105<sup>9</sup>, 111<sup>21</sup>, 117<sup>32</sup>, 123<sup>54</sup>, 129<sup>50</sup>, 135<sup>42</sup>, 141<sup>30</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>594</td>
<td>594</td>
<td><math>\{ 99, 105^{9}, 111^{22}, 117^{40}, 123^{48}, 129^{54}, 135^{38}, 141^{24}, 147^{15}, 153, 159^{3}, 256 \}</math></td>
<td> 99, 105<sup>9</sup>, 111<sup>22</sup>, 117<sup>40</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>38</sup>, 141<sup>24</sup>, 147<sup>15</sup>, 153, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>595</td>
<td>595</td>
<td><math>\{ 93, 99^{5}, 105^{5}, 111^{20}, 117^{36}, 123^{48}, 129^{56}, 135^{42}, 141^{27}, 147^{11}, 153^{3}, 159, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>5</sup>, 111<sup>20</sup>, 117<sup>36</sup>, 123<sup>48</sup>, 129<sup>56</sup>, 135<sup>42</sup>, 141<sup>27</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>596</td>
<td>596</td>
<td><math>\{ 87, 99^{2}, 105^{5}, 111^{25}, 117^{38}, 123^{46}, 129^{56}, 135^{37}, 141^{26}, 147^{16}, 153^{3}, 256 \}</math></td>
<td> 87, 99<sup>2</sup>, 105<sup>5</sup>, 111<sup>25</sup>, 117<sup>38</sup>, 123<sup>46</sup>, 129<sup>56</sup>, 135<sup>37</sup>, 141<sup>26</sup>, 147<sup>16</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>597</td>
<td>597</td>
<td><math>\{ 99^{5}, 105^{9}, 111^{20}, 117^{29}, 123^{48}, 129^{62}, 135^{42}, 141^{26}, 147^{11}, 153, 159, 165, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>9</sup>, 111<sup>20</sup>, 117<sup>29</sup>, 123<sup>48</sup>, 129<sup>62</sup>, 135<sup>42</sup>, 141<sup>26</sup>, 147<sup>11</sup>, 153, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>598</td>
<td>598</td>
<td><math>\{ 99^{5}, 105^{9}, 111^{13}, 117^{34}, 123^{60}, 129^{56}, 135^{40}, 141^{22}, 147^{7}, 153^{7}, 159^{2}, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>9</sup>, 111<sup>13</sup>, 117<sup>34</sup>, 123<sup>60</sup>, 129<sup>56</sup>, 135<sup>40</sup>, 141<sup>22</sup>, 147<sup>7</sup>, 153<sup>7</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>599</td>
<td>599</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{6}, 111^{15}, 117^{44}, 123^{48}, 129^{52}, 135^{48}, 141^{18}, 147^{13}, 153^{6}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>6</sup>, 111<sup>15</sup>, 117<sup>44</sup>, 123<sup>48</sup>, 129<sup>52</sup>, 135<sup>48</sup>, 141<sup>18</sup>, 147<sup>13</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>600</td>
<td>600</td>
<td><math>\{ 99^{5}, 105^{4}, 111^{25}, 117^{40}, 123^{38}, 129^{56}, 135^{46}, 141^{24}, 147^{13}, 153^{4}, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>4</sup>, 111<sup>25</sup>, 117<sup>40</sup>, 123<sup>38</sup>, 129<sup>56</sup>, 135<sup>46</sup>, 141<sup>24</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>601</td>
<td>601</td>
<td><math>\{ 99^{4}, 105^{6}, 111^{21}, 117^{40}, 123^{48}, 129^{52}, 135^{42}, 141^{24}, 147^{12}, 153^{6}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>21</sup>, 117<sup>40</sup>, 123<sup>48</sup>, 129<sup>52</sup>, 135<sup>42</sup>, 141<sup>24</sup>, 147<sup>12</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>602</td>
<td>602</td>
<td><math>\{ 87, 99^{5}, 105^{5}, 111^{19}, 117^{32}, 123^{52}, 129^{66}, 135^{33}, 141^{24}, 147^{15}, 153, 159^{2}, 256 \}</math></td>
<td> 87, 99<sup>5</sup>, 105<sup>5</sup>, 111<sup>19</sup>, 117<sup>32</sup>, 123<sup>52</sup>, 129<sup>66</sup>, 135<sup>33</sup>, 141<sup>24</sup>, 147<sup>15</sup>, 153, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>603</td>
<td>603</td>
<td><math>\{ 93, 99^{3}, 105^{10}, 111^{17}, 117^{32}, 123^{58}, 129^{50}, 135^{38}, 141^{31}, 147^{11}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>17</sup>, 117<sup>32</sup>, 123<sup>58</sup>, 129<sup>50</sup>, 135<sup>38</sup>, 141<sup>31</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>604</td>
<td>604</td>
<td><math>\{ 87, 93, 99^{6}, 105^{5}, 111^{13}, 117^{34}, 123^{54}, 129^{62}, 135^{41}, 141^{21}, 147^{12}, 153^{5}, 256 \}</math></td>
<td> 87, 93, 99<sup>6</sup>, 105<sup>5</sup>, 111<sup>13</sup>, 117<sup>34</sup>, 123<sup>54</sup>, 129<sup>62</sup>, 135<sup>41</sup>, 141<sup>21</sup>, 147<sup>12</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>605</td>
<td>605</td>
<td><math>\{ 93, 105^{10}, 111^{19}, 117^{36}, 123^{55}, 129^{58}, 135^{36}, 141^{19}, 147^{16}, 153^{4}, 171, 256 \}</math></td>
<td> 93, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>36</sup>, 123<sup>55</sup>, 129<sup>58</sup>, 135<sup>36</sup>, 141<sup>19</sup>, 147<sup>16</sup>, 153<sup>4</sup>, 171, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>606</td>
<td>606</td>
<td><math>\{ 99^{2}, 105^{11}, 111^{18}, 117^{34}, 123^{60}, 129^{48}, 135^{36}, 141^{30}, 147^{10}, 153^{5}, 159, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>11</sup>, 111<sup>18</sup>, 117<sup>34</sup>, 123<sup>60</sup>, 129<sup>48</sup>, 135<sup>36</sup>, 141<sup>30</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>607</td>
<td>607</td>
<td><math>\{ 93, 99^{2}, 105^{8}, 111^{18}, 117^{42}, 123^{48}, 129^{52}, 135^{44}, 141^{21}, 147^{14}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>18</sup>, 117<sup>42</sup>, 123<sup>48</sup>, 129<sup>52</sup>, 135<sup>44</sup>, 141<sup>21</sup>, 147<sup>14</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>608</td>
<td>608</td>
<td><math>\{ 87, 99, 105^{13}, 111^{15}, 117^{40}, 123^{50}, 129^{42}, 135^{47}, 141^{32}, 147^{13}, 153, 256 \}</math></td>
<td> 87, 99, 105<sup>13</sup>, 111<sup>15</sup>, 117<sup>40</sup>, 123<sup>50</sup>, 129<sup>42</sup>, 135<sup>47</sup>, 141<sup>32</sup>, 147<sup>13</sup>, 153, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>609</td>
<td>609</td>
<td><math>\{ 99^{3}, 105^{8}, 111^{20}, 117^{35}, 123^{54}, 129^{54}, 135^{40}, 141^{28}, 147^{7}, 153^{2}, 159^{3}, 165, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>20</sup>, 117<sup>35</sup>, 123<sup>54</sup>, 129<sup>54</sup>, 135<sup>40</sup>, 141<sup>28</sup>, 147<sup>7</sup>, 153<sup>2</sup>, 159<sup>3</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>610</td>
<td>610</td>
<td><math>\{ 93, 99^{4}, 105^{8}, 111^{17}, 117^{38}, 123^{42}, 129^{60}, 135^{52}, 141^{17}, 147^{10}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>17</sup>, 117<sup>38</sup>, 123<sup>42</sup>, 129<sup>60</sup>, 135<sup>52</sup>, 141<sup>17</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>611</td>
<td>611</td>
<td><math>\{ 93, 99^{3}, 105^{14}, 111^{13}, 117^{34}, 123^{50}, 129^{48}, 135^{50}, 141^{29}, 147^{11}, 153^{2}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>14</sup>, 111<sup>13</sup>, 117<sup>34</sup>, 123<sup>50</sup>, 129<sup>48</sup>, 135<sup>50</sup>, 141<sup>29</sup>, 147<sup>11</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>612</td>
<td>612</td>
<td><math>\{ 93, 99^{3}, 105^{6}, 111^{21}, 117^{40}, 123^{50}, 129^{46}, 135^{42}, 141^{31}, 147^{11}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>6</sup>, 111<sup>21</sup>, 117<sup>40</sup>, 123<sup>50</sup>, 129<sup>46</sup>, 135<sup>42</sup>, 141<sup>31</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>613</td>
<td>613</td>
<td><math>\{ 99^{3}, 105^{7}, 111^{22}, 117^{38}, 123^{50}, 129^{52}, 135^{40}, 141^{26}, 147^{11}, 153^{5}, 159, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>22</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>40</sup>, 141<sup>26</sup>, 147<sup>11</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>614</td>
<td>614</td>
<td><math>\{ 99^{2}, 105^{13}, 111^{15}, 117^{30}, 123^{62}, 129^{54}, 135^{40}, 141^{24}, 147^{8}, 153^{5}, 165^{2}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>13</sup>, 111<sup>15</sup>, 117<sup>30</sup>, 123<sup>62</sup>, 129<sup>54</sup>, 135<sup>40</sup>, 141<sup>24</sup>, 147<sup>8</sup>, 153<sup>5</sup>, 165<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>615</td>
<td>615</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{4}, 111^{19}, 117^{36}, 123^{58}, 129^{56}, 135^{34}, 141^{26}, 147^{11}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>4</sup>, 111<sup>19</sup>, 117<sup>36</sup>, 123<sup>58</sup>, 129<sup>56</sup>, 135<sup>34</sup>, 141<sup>26</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>616</td>
<td>616</td>
<td><math>\{ 93^{4}, 99, 105^{7}, 111^{14}, 117^{38}, 123^{54}, 129^{52}, 135^{48}, 141^{22}, 147^{9}, 153^{5}, 159, 256 \}</math></td>
<td> 93<sup>4</sup>, 99, 105<sup>7</sup>, 111<sup>14</sup>, 117<sup>38</sup>, 123<sup>54</sup>, 129<sup>52</sup>, 135<sup>48</sup>, 141<sup>22</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>617</td>
<td>617</td>
<td><math>\{ 93, 99^{3}, 105^{8}, 111^{16}, 117^{38}, 123^{54}, 129^{56}, 135^{36}, 141^{25}, 147^{15}, 159^{3}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>16</sup>, 117<sup>38</sup>, 123<sup>54</sup>, 129<sup>56</sup>, 135<sup>36</sup>, 141<sup>25</sup>, 147<sup>15</sup>, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>618</td>
<td>618</td>
<td><math>\{ 93, 99, 105^{8}, 111^{22}, 117^{40}, 123^{46}, 129^{54}, 135^{40}, 141^{23}, 147^{17}, 153^{2}, 159, 256 \}</math></td>
<td> 93, 99, 105<sup>8</sup>, 111<sup>22</sup>, 117<sup>40</sup>, 123<sup>46</sup>, 129<sup>54</sup>, 135<sup>40</sup>, 141<sup>23</sup>, 147<sup>17</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>619</td>
<td>619</td>
<td><math>\{ 93, 99^{4}, 105^{5}, 111^{21}, 117^{36}, 123^{49}, 129^{56}, 135^{42}, 141^{27}, 147^{10}, 153^{3}, 171, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>5</sup>, 111<sup>21</sup>, 117<sup>36</sup>, 123<sup>49</sup>, 129<sup>56</sup>, 135<sup>42</sup>, 141<sup>27</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 171, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>620</td>
<td>620</td>
<td><math>\{ 93, 99^{2}, 105^{10}, 111^{23}, 117^{30}, 123^{50}, 129^{52}, 135^{40}, 141^{33}, 147^{12}, 153^{2}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>23</sup>, 117<sup>30</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>40</sup>, 141<sup>33</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>621</td>
<td>621</td>
<td><math>\{ 93, 99^{4}, 105^{8}, 111^{17}, 117^{35}, 123^{52}, 129^{52}, 135^{46}, 141^{27}, 147^{8}, 153^{4}, 165, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>17</sup>, 117<sup>35</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>46</sup>, 141<sup>27</sup>, 147<sup>8</sup>, 153<sup>4</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>622</td>
<td>622</td>
<td><math>\{ 87, 99^{4}, 105^{15}, 111^{22}, 117^{36}, 123^{46}, 129^{38}, 135^{39}, 141^{28}, 147^{14}, 153^{11}, 159, 256 \}</math></td>
<td> 87, 99<sup>4</sup>, 105<sup>15</sup>, 111<sup>22</sup>, 117<sup>36</sup>, 123<sup>46</sup>, 129<sup>38</sup>, 135<sup>39</sup>, 141<sup>28</sup>, 147<sup>14</sup>, 153<sup>11</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>623</td>
<td>623</td>
<td><math>\{ 99^{4}, 105^{10}, 111^{22}, 117^{29}, 123^{44}, 129^{60}, 135^{48}, 141^{26}, 147^{8}, 153^{2}, 159, 165, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>10</sup>, 111<sup>22</sup>, 117<sup>29</sup>, 123<sup>44</sup>, 129<sup>60</sup>, 135<sup>48</sup>, 141<sup>26</sup>, 147<sup>8</sup>, 153<sup>2</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>624</td>
<td>624</td>
<td><math>\{ 93, 105^{8}, 111^{26}, 117^{38}, 123^{48}, 129^{44}, 135^{44}, 141^{33}, 147^{8}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 105<sup>8</sup>, 111<sup>26</sup>, 117<sup>38</sup>, 123<sup>48</sup>, 129<sup>44</sup>, 135<sup>44</sup>, 141<sup>33</sup>, 147<sup>8</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>625</td>
<td>625</td>
<td><math>\{ 93, 99^{3}, 105^{6}, 111^{23}, 117^{38}, 123^{44}, 129^{52}, 135^{48}, 141^{25}, 147^{9}, 153^{6}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>6</sup>, 111<sup>23</sup>, 117<sup>38</sup>, 123<sup>44</sup>, 129<sup>52</sup>, 135<sup>48</sup>, 141<sup>25</sup>, 147<sup>9</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>626</td>
<td>626</td>
<td><math>\{ 93^{2}, 99^{4}, 105^{6}, 111^{18}, 117^{32}, 123^{52}, 129^{58}, 135^{44}, 141^{28}, 147^{8}, 159, 165^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>18</sup>, 117<sup>32</sup>, 123<sup>52</sup>, 129<sup>58</sup>, 135<sup>44</sup>, 141<sup>28</sup>, 147<sup>8</sup>, 159, 165<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>627</td>
<td>627</td>
<td><math>\{ 93^{3}, 99^{3}, 105^{4}, 111^{14}, 117^{44}, 123^{51}, 129^{50}, 135^{48}, 141^{25}, 147^{9}, 153^{2}, 159, 171, 256 \}</math></td>
<td> 93<sup>3</sup>, 99<sup>3</sup>, 105<sup>4</sup>, 111<sup>14</sup>, 117<sup>44</sup>, 123<sup>51</sup>, 129<sup>50</sup>, 135<sup>48</sup>, 141<sup>25</sup>, 147<sup>9</sup>, 153<sup>2</sup>, 159, 171, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>628</td>
<td>628</td>
<td><math>\{ 93, 105^{10}, 111^{19}, 117^{38}, 123^{54}, 129^{52}, 135^{40}, 141^{25}, 147^{10}, 153^{2}, 159^{4}, 256 \}</math></td>
<td> 93, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>38</sup>, 123<sup>54</sup>, 129<sup>52</sup>, 135<sup>40</sup>, 141<sup>25</sup>, 147<sup>10</sup>, 153<sup>2</sup>, 159<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>629</td>
<td>629</td>
<td><math>\{ 99^{2}, 105^{12}, 111^{20}, 117^{34}, 123^{46}, 129^{58}, 135^{42}, 141^{22}, 147^{16}, 153^{2}, 159, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>12</sup>, 111<sup>20</sup>, 117<sup>34</sup>, 123<sup>46</sup>, 129<sup>58</sup>, 135<sup>42</sup>, 141<sup>22</sup>, 147<sup>16</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>630</td>
<td>630</td>
<td><math>\{ 99^{4}, 105^{7}, 111^{18}, 117^{38}, 123^{52}, 129^{53}, 135^{44}, 141^{26}, 147^{8}, 153^{3}, 159, 177, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>7</sup>, 111<sup>18</sup>, 117<sup>38</sup>, 123<sup>52</sup>, 129<sup>53</sup>, 135<sup>44</sup>, 141<sup>26</sup>, 147<sup>8</sup>, 153<sup>3</sup>, 159, 177, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>631</td>
<td>631</td>
<td><math>\{ 93, 99^{5}, 105^{6}, 111^{15}, 117^{35}, 123^{60}, 129^{56}, 135^{32}, 141^{27}, 147^{15}, 153^{2}, 165, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>6</sup>, 111<sup>15</sup>, 117<sup>35</sup>, 123<sup>60</sup>, 129<sup>56</sup>, 135<sup>32</sup>, 141<sup>27</sup>, 147<sup>15</sup>, 153<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>632</td>
<td>632</td>
<td><math>\{ 99^{4}, 105^{9}, 111^{23}, 117^{32}, 123^{42}, 129^{58}, 135^{48}, 141^{24}, 147^{10}, 153^{5}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>23</sup>, 117<sup>32</sup>, 123<sup>42</sup>, 129<sup>58</sup>, 135<sup>48</sup>, 141<sup>24</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>633</td>
<td>633</td>
<td><math>\{ 99, 105^{10}, 111^{29}, 117^{28}, 123^{46}, 129^{60}, 135^{34}, 141^{28}, 147^{17}, 153^{2}, 256 \}</math></td>
<td> 99, 105<sup>10</sup>, 111<sup>29</sup>, 117<sup>28</sup>, 123<sup>46</sup>, 129<sup>60</sup>, 135<sup>34</sup>, 141<sup>28</sup>, 147<sup>17</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>634</td>
<td>634</td>
<td><math>\{ 99^{4}, 105^{8}, 111^{18}, 117^{36}, 123^{56}, 129^{52}, 135^{36}, 141^{28}, 147^{12}, 153^{4}, 159, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>18</sup>, 117<sup>36</sup>, 123<sup>56</sup>, 129<sup>52</sup>, 135<sup>36</sup>, 141<sup>28</sup>, 147<sup>12</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>635</td>
<td>635</td>
<td><math>\{ 93, 99^{2}, 105^{9}, 111^{19}, 117^{34}, 123^{58}, 129^{50}, 135^{36}, 141^{29}, 147^{12}, 153^{5}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>34</sup>, 123<sup>58</sup>, 129<sup>50</sup>, 135<sup>36</sup>, 141<sup>29</sup>, 147<sup>12</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>636</td>
<td>636</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{8}, 111^{19}, 117^{32}, 123^{48}, 129^{56}, 135^{52}, 141^{22}, 147^{5}, 153^{8}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>19</sup>, 117<sup>32</sup>, 123<sup>48</sup>, 129<sup>56</sup>, 135<sup>52</sup>, 141<sup>22</sup>, 147<sup>5</sup>, 153<sup>8</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>637</td>
<td>637</td>
<td><math>\{ 93, 99^{2}, 105^{11}, 111^{16}, 117^{38}, 123^{50}, 129^{50}, 135^{46}, 141^{25}, 147^{12}, 153^{3}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>11</sup>, 111<sup>16</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>50</sup>, 135<sup>46</sup>, 141<sup>25</sup>, 147<sup>12</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>638</td>
<td>638</td>
<td><math>\{ 99^{4}, 105^{7}, 111^{19}, 117^{38}, 123^{54}, 129^{52}, 135^{36}, 141^{26}, 147^{14}, 153^{5}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>7</sup>, 111<sup>19</sup>, 117<sup>38</sup>, 123<sup>54</sup>, 129<sup>52</sup>, 135<sup>36</sup>, 141<sup>26</sup>, 147<sup>14</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>639</td>
<td>639</td>
<td><math>\{ 93, 105^{14}, 111^{17}, 117^{32}, 123^{53}, 129^{54}, 135^{46}, 141^{23}, 147^{10}, 153^{4}, 171, 256 \}</math></td>
<td> 93, 105<sup>14</sup>, 111<sup>17</sup>, 117<sup>32</sup>, 123<sup>53</sup>, 129<sup>54</sup>, 135<sup>46</sup>, 141<sup>23</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 171, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>640</td>
<td>640</td>
<td><math>\{ 99^{5}, 111^{42}, 123^{98}, 135^{84}, 147^{25}, 159, 256 \}</math></td>
<td> 99<sup>5</sup>, 111<sup>42</sup>, 123<sup>98</sup>, 135<sup>84</sup>, 147<sup>25</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>641</td>
<td>641</td>
<td><math>\{ 93, 99^{2}, 105^{6}, 111^{23}, 117^{36}, 123^{52}, 129^{54}, 135^{38}, 141^{27}, 147^{10}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>6</sup>, 111<sup>23</sup>, 117<sup>36</sup>, 123<sup>52</sup>, 129<sup>54</sup>, 135<sup>38</sup>, 141<sup>27</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>642</td>
<td>642</td>
<td><math>\{ 93, 99^{2}, 105^{9}, 111^{18}, 117^{40}, 123^{48}, 129^{52}, 135^{44}, 141^{23}, 147^{14}, 153^{3}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>18</sup>, 117<sup>40</sup>, 123<sup>48</sup>, 129<sup>52</sup>, 135<sup>44</sup>, 141<sup>23</sup>, 147<sup>14</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>643</td>
<td>643</td>
<td><math>\{ 87, 93, 99^{2}, 105^{8}, 111^{15}, 117^{38}, 123^{60}, 129^{44}, 135^{39}, 141^{33}, 147^{10}, 153^{4}, 256 \}</math></td>
<td> 87, 93, 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>15</sup>, 117<sup>38</sup>, 123<sup>60</sup>, 129<sup>44</sup>, 135<sup>39</sup>, 141<sup>33</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>644</td>
<td>644</td>
<td><math>\{ 99^{4}, 105^{8}, 111^{15}, 117^{44}, 123^{50}, 129^{52}, 135^{40}, 141^{20}, 147^{18}, 153^{4}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>15</sup>, 117<sup>44</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>40</sup>, 141<sup>20</sup>, 147<sup>18</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>645</td>
<td>645</td>
<td><math>\{ 99^{3}, 105^{7}, 111^{20}, 117^{42}, 123^{52}, 129^{44}, 135^{42}, 141^{30}, 147^{9}, 153^{5}, 159, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>20</sup>, 117<sup>42</sup>, 123<sup>52</sup>, 129<sup>44</sup>, 135<sup>42</sup>, 141<sup>30</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>646</td>
<td>646</td>
<td><math>\{ 99^{4}, 105^{9}, 111^{20}, 117^{32}, 123^{50}, 129^{58}, 135^{42}, 141^{24}, 147^{10}, 153^{5}, 159, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>20</sup>, 117<sup>32</sup>, 123<sup>50</sup>, 129<sup>58</sup>, 135<sup>42</sup>, 141<sup>24</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>647</td>
<td>647</td>
<td><math>\{ 105^{12}, 111^{21}, 117^{37}, 123^{46}, 129^{56}, 135^{48}, 141^{18}, 147^{10}, 153^{4}, 159^{2}, 165, 256 \}</math></td>
<td> 105<sup>12</sup>, 111<sup>21</sup>, 117<sup>37</sup>, 123<sup>46</sup>, 129<sup>56</sup>, 135<sup>48</sup>, 141<sup>18</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>648</td>
<td>648</td>
<td><math>\{ 99^{4}, 105^{11}, 111^{19}, 117^{30}, 123^{50}, 129^{56}, 135^{44}, 141^{26}, 147^{10}, 153^{5}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>11</sup>, 111<sup>19</sup>, 117<sup>30</sup>, 123<sup>50</sup>, 129<sup>56</sup>, 135<sup>44</sup>, 141<sup>26</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>649</td>
<td>649</td>
<td><math>\{ 93, 99^{4}, 105^{6}, 111^{16}, 117^{36}, 123^{60}, 129^{54}, 135^{36}, 141^{27}, 147^{8}, 153^{4}, 159^{3}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>16</sup>, 117<sup>36</sup>, 123<sup>60</sup>, 129<sup>54</sup>, 135<sup>36</sup>, 141<sup>27</sup>, 147<sup>8</sup>, 153<sup>4</sup>, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>650</td>
<td>650</td>
<td><math>\{ 87, 99^{4}, 105^{5}, 111^{18}, 117^{37}, 123^{50}, 129^{62}, 135^{43}, 141^{18}, 147^{10}, 153^{5}, 159, 165, 256 \}</math></td>
<td> 87, 99<sup>4</sup>, 105<sup>5</sup>, 111<sup>18</sup>, 117<sup>37</sup>, 123<sup>50</sup>, 129<sup>62</sup>, 135<sup>43</sup>, 141<sup>18</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>651</td>
<td>651</td>
<td><math>\{ 93, 99^{3}, 105^{6}, 111^{21}, 117^{40}, 123^{50}, 129^{46}, 135^{42}, 141^{31}, 147^{11}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>6</sup>, 111<sup>21</sup>, 117<sup>40</sup>, 123<sup>50</sup>, 129<sup>46</sup>, 135<sup>42</sup>, 141<sup>31</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>652</td>
<td>652</td>
<td><math>\{ 93, 99^{5}, 105^{12}, 111^{9}, 117^{38}, 123^{50}, 129^{48}, 135^{54}, 141^{25}, 147^{9}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>12</sup>, 111<sup>9</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>48</sup>, 135<sup>54</sup>, 141<sup>25</sup>, 147<sup>9</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>653</td>
<td>653</td>
<td><math>\{ 87, 93, 99^{4}, 105^{10}, 111^{11}, 117^{32}, 123^{54}, 129^{62}, 135^{41}, 141^{23}, 147^{14}, 159^{2}, 256 \}</math></td>
<td> 87, 93, 99<sup>4</sup>, 105<sup>10</sup>, 111<sup>11</sup>, 117<sup>32</sup>, 123<sup>54</sup>, 129<sup>62</sup>, 135<sup>41</sup>, 141<sup>23</sup>, 147<sup>14</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>654</td>
<td>654</td>
<td><math>\{ 99^{2}, 105^{12}, 111^{22}, 117^{28}, 123^{52}, 129^{56}, 135^{40}, 141^{28}, 147^{10}, 153^{4}, 159, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>12</sup>, 111<sup>22</sup>, 117<sup>28</sup>, 123<sup>52</sup>, 129<sup>56</sup>, 135<sup>40</sup>, 141<sup>28</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>655</td>
<td>655</td>
<td><math>\{ 93, 99^{4}, 105^{9}, 111^{15}, 117^{40}, 123^{46}, 129^{52}, 135^{48}, 141^{23}, 147^{14}, 153^{3}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>15</sup>, 117<sup>40</sup>, 123<sup>46</sup>, 129<sup>52</sup>, 135<sup>48</sup>, 141<sup>23</sup>, 147<sup>14</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>656</td>
<td>656</td>
<td><math>\{ 99^{3}, 105^{7}, 111^{25}, 117^{35}, 123^{46}, 129^{56}, 135^{38}, 141^{28}, 147^{15}, 153, 165, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>25</sup>, 117<sup>35</sup>, 123<sup>46</sup>, 129<sup>56</sup>, 135<sup>38</sup>, 141<sup>28</sup>, 147<sup>15</sup>, 153, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>657</td>
<td>657</td>
<td><math>\{ 93, 99, 105^{11}, 111^{19}, 117^{38}, 123^{48}, 129^{50}, 135^{44}, 141^{25}, 147^{15}, 153^{3}, 256 \}</math></td>
<td> 93, 99, 105<sup>11</sup>, 111<sup>19</sup>, 117<sup>38</sup>, 123<sup>48</sup>, 129<sup>50</sup>, 135<sup>44</sup>, 141<sup>25</sup>, 147<sup>15</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>658</td>
<td>658</td>
<td><math>\{ 93, 99, 105^{11}, 111^{23}, 117^{36}, 123^{40}, 129^{52}, 135^{48}, 141^{27}, 147^{15}, 153, 256 \}</math></td>
<td> 93, 99, 105<sup>11</sup>, 111<sup>23</sup>, 117<sup>36</sup>, 123<sup>40</sup>, 129<sup>52</sup>, 135<sup>48</sup>, 141<sup>27</sup>, 147<sup>15</sup>, 153, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>659</td>
<td>659</td>
<td><math>\{ 99^{10}, 105^{13}, 111^{24}, 117^{30}, 123^{30}, 129^{52}, 135^{46}, 141^{26}, 147^{16}, 153^{7}, 159, 256 \}</math></td>
<td> 99<sup>10</sup>, 105<sup>13</sup>, 111<sup>24</sup>, 117<sup>30</sup>, 123<sup>30</sup>, 129<sup>52</sup>, 135<sup>46</sup>, 141<sup>26</sup>, 147<sup>16</sup>, 153<sup>7</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>660</td>
<td>660</td>
<td><math>\{ 99^{3}, 105^{12}, 111^{19}, 117^{28}, 123^{56}, 129^{56}, 135^{36}, 141^{28}, 147^{13}, 153^{4}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>12</sup>, 111<sup>19</sup>, 117<sup>28</sup>, 123<sup>56</sup>, 129<sup>56</sup>, 135<sup>36</sup>, 141<sup>28</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>661</td>
<td>661</td>
<td><math>\{ 93, 99^{2}, 105^{7}, 111^{21}, 117^{40}, 123^{52}, 129^{44}, 135^{42}, 141^{31}, 147^{10}, 153^{5}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>21</sup>, 117<sup>40</sup>, 123<sup>52</sup>, 129<sup>44</sup>, 135<sup>42</sup>, 141<sup>31</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>662</td>
<td>662</td>
<td><math>\{ 93, 99, 105^{12}, 111^{20}, 117^{36}, 123^{44}, 129^{50}, 135^{50}, 141^{27}, 147^{11}, 153^{2}, 159, 256 \}</math></td>
<td> 93, 99, 105<sup>12</sup>, 111<sup>20</sup>, 117<sup>36</sup>, 123<sup>44</sup>, 129<sup>50</sup>, 135<sup>50</sup>, 141<sup>27</sup>, 147<sup>11</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>663</td>
<td>663</td>
<td><math>\{ 99^{3}, 105^{6}, 111^{18}, 117^{42}, 123^{58}, 129^{50}, 135^{36}, 141^{22}, 147^{11}, 153^{8}, 159, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>6</sup>, 111<sup>18</sup>, 117<sup>42</sup>, 123<sup>58</sup>, 129<sup>50</sup>, 135<sup>36</sup>, 141<sup>22</sup>, 147<sup>11</sup>, 153<sup>8</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>664</td>
<td>664</td>
<td><math>\{ 87, 93, 99, 105^{11}, 111^{14}, 117^{40}, 123^{48}, 129^{48}, 135^{55}, 141^{23}, 147^{7}, 153^{5}, 159, 256 \}</math></td>
<td> 87, 93, 99, 105<sup>11</sup>, 111<sup>14</sup>, 117<sup>40</sup>, 123<sup>48</sup>, 129<sup>48</sup>, 135<sup>55</sup>, 141<sup>23</sup>, 147<sup>7</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>665</td>
<td>665</td>
<td><math>\{ 93, 99^{5}, 105^{4}, 111^{12}, 117^{41}, 123^{64}, 129^{54}, 135^{34}, 141^{21}, 147^{11}, 153^{6}, 159, 165, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>4</sup>, 111<sup>12</sup>, 117<sup>41</sup>, 123<sup>64</sup>, 129<sup>54</sup>, 135<sup>34</sup>, 141<sup>21</sup>, 147<sup>11</sup>, 153<sup>6</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>666</td>
<td>666</td>
<td><math>\{ 87, 93, 99, 105^{7}, 111^{25}, 117^{32}, 123^{44}, 129^{60}, 135^{45}, 141^{23}, 147^{11}, 153^{5}, 256 \}</math></td>
<td> 87, 93, 99, 105<sup>7</sup>, 111<sup>25</sup>, 117<sup>32</sup>, 123<sup>44</sup>, 129<sup>60</sup>, 135<sup>45</sup>, 141<sup>23</sup>, 147<sup>11</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>667</td>
<td>667</td>
<td><math>\{ 99^{3}, 105^{5}, 111^{19}, 117^{48}, 123^{54}, 129^{38}, 135^{42}, 141^{32}, 147^{7}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>5</sup>, 111<sup>19</sup>, 117<sup>48</sup>, 123<sup>54</sup>, 129<sup>38</sup>, 135<sup>42</sup>, 141<sup>32</sup>, 147<sup>7</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>668</td>
<td>668</td>
<td><math>\{ 99^{2}, 105^{7}, 111^{25}, 117^{42}, 123^{44}, 129^{44}, 135^{46}, 141^{30}, 147^{10}, 153^{5}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>25</sup>, 117<sup>42</sup>, 123<sup>44</sup>, 129<sup>44</sup>, 135<sup>46</sup>, 141<sup>30</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>669</td>
<td>669</td>
<td><math>\{ 87, 99^{3}, 105^{10}, 111^{18}, 117^{32}, 123^{52}, 129^{52}, 135^{43}, 141^{32}, 147^{9}, 153^{2}, 159, 256 \}</math></td>
<td> 87, 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>18</sup>, 117<sup>32</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>43</sup>, 141<sup>32</sup>, 147<sup>9</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>670</td>
<td>670</td>
<td><math>\{ 87, 99^{3}, 105^{8}, 111^{18}, 117^{36}, 123^{52}, 129^{52}, 135^{43}, 141^{28}, 147^{9}, 153^{4}, 159, 256 \}</math></td>
<td> 87, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>18</sup>, 117<sup>36</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>43</sup>, 141<sup>28</sup>, 147<sup>9</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>671</td>
<td>671</td>
<td><math>\{ 93^{3}, 99, 105^{9}, 111^{18}, 117^{36}, 123^{46}, 129^{52}, 135^{52}, 141^{25}, 147^{9}, 153^{3}, 159, 256 \}</math></td>
<td> 93<sup>3</sup>, 99, 105<sup>9</sup>, 111<sup>18</sup>, 117<sup>36</sup>, 123<sup>46</sup>, 129<sup>52</sup>, 135<sup>52</sup>, 141<sup>25</sup>, 147<sup>9</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>672</td>
<td>672</td>
<td><math>\{ 93, 99^{4}, 105^{6}, 111^{15}, 117^{39}, 123^{58}, 129^{52}, 135^{40}, 141^{23}, 147^{10}, 153^{6}, 165, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>15</sup>, 117<sup>39</sup>, 123<sup>58</sup>, 129<sup>52</sup>, 135<sup>40</sup>, 141<sup>23</sup>, 147<sup>10</sup>, 153<sup>6</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>673</td>
<td>673</td>
<td><math>\{ 105^{10}, 111^{30}, 117^{32}, 123^{44}, 129^{52}, 135^{40}, 141^{32}, 147^{12}, 153^{2}, 159, 256 \}</math></td>
<td> 105<sup>10</sup>, 111<sup>30</sup>, 117<sup>32</sup>, 123<sup>44</sup>, 129<sup>52</sup>, 135<sup>40</sup>, 141<sup>32</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>674</td>
<td>674</td>
<td><math>\{ 93, 99^{2}, 105^{10}, 111^{18}, 117^{34}, 123^{49}, 129^{60}, 135^{44}, 141^{21}, 147^{12}, 153^{2}, 159, 171, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>18</sup>, 117<sup>34</sup>, 123<sup>49</sup>, 129<sup>60</sup>, 135<sup>44</sup>, 141<sup>21</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 159, 171, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>675</td>
<td>675</td>
<td><math>\{ 93, 105^{8}, 111^{25}, 117^{35}, 123^{52}, 129^{52}, 135^{38}, 141^{27}, 147^{12}, 153^{4}, 165, 256 \}</math></td>
<td> 93, 105<sup>8</sup>, 111<sup>25</sup>, 117<sup>35</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>38</sup>, 141<sup>27</sup>, 147<sup>12</sup>, 153<sup>4</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>676</td>
<td>676</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{9}, 111^{18}, 117^{38}, 123^{44}, 129^{52}, 135^{52}, 141^{24}, 147^{10}, 153^{3}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>18</sup>, 117<sup>38</sup>, 123<sup>44</sup>, 129<sup>52</sup>, 135<sup>52</sup>, 141<sup>24</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>677</td>
<td>677</td>
<td><math>\{ 93, 99^{2}, 105^{5}, 111^{23}, 117^{40}, 123^{50}, 129^{52}, 135^{40}, 141^{23}, 147^{12}, 153^{7}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>5</sup>, 111<sup>23</sup>, 117<sup>40</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>40</sup>, 141<sup>23</sup>, 147<sup>12</sup>, 153<sup>7</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>678</td>
<td>678</td>
<td><math>\{ 99^{9}, 105^{5}, 111^{16}, 117^{36}, 123^{44}, 129^{58}, 135^{46}, 141^{28}, 147^{11}, 153, 159, 256 \}</math></td>
<td> 99<sup>9</sup>, 105<sup>5</sup>, 111<sup>16</sup>, 117<sup>36</sup>, 123<sup>44</sup>, 129<sup>58</sup>, 135<sup>46</sup>, 141<sup>28</sup>, 147<sup>11</sup>, 153, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>679</td>
<td>679</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{10}, 111^{15}, 117^{34}, 123^{50}, 129^{54}, 135^{46}, 141^{28}, 147^{11}, 159^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>15</sup>, 117<sup>34</sup>, 123<sup>50</sup>, 129<sup>54</sup>, 135<sup>46</sup>, 141<sup>28</sup>, 147<sup>11</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>680</td>
<td>680</td>
<td><math>\{ 99, 105^{8}, 111^{29}, 117^{32}, 123^{44}, 129^{60}, 135^{40}, 141^{24}, 147^{11}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 99, 105<sup>8</sup>, 111<sup>29</sup>, 117<sup>32</sup>, 123<sup>44</sup>, 129<sup>60</sup>, 135<sup>40</sup>, 141<sup>24</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>681</td>
<td>681</td>
<td><math>\{ 99^{4}, 105^{7}, 111^{16}, 117^{44}, 123^{54}, 129^{42}, 135^{46}, 141^{28}, 147^{6}, 153^{7}, 159, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>7</sup>, 111<sup>16</sup>, 117<sup>44</sup>, 123<sup>54</sup>, 129<sup>42</sup>, 135<sup>46</sup>, 141<sup>28</sup>, 147<sup>6</sup>, 153<sup>7</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>682</td>
<td>682</td>
<td><math>\{ 99^{5}, 105^{7}, 111^{20}, 117^{36}, 123^{48}, 129^{54}, 135^{42}, 141^{28}, 147^{11}, 153^{3}, 159, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>7</sup>, 111<sup>20</sup>, 117<sup>36</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>42</sup>, 141<sup>28</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>683</td>
<td>683</td>
<td><math>\{ 93, 99^{4}, 105^{5}, 111^{18}, 117^{40}, 123^{52}, 129^{52}, 135^{44}, 141^{23}, 147^{8}, 153^{7}, 159, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>5</sup>, 111<sup>18</sup>, 117<sup>40</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>44</sup>, 141<sup>23</sup>, 147<sup>8</sup>, 153<sup>7</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>684</td>
<td>684</td>
<td><math>\{ 93^{2}, 99^{7}, 105^{13}, 111^{26}, 117^{26}, 123^{34}, 129^{52}, 135^{44}, 141^{28}, 147^{15}, 153^{7}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>7</sup>, 105<sup>13</sup>, 111<sup>26</sup>, 117<sup>26</sup>, 123<sup>34</sup>, 129<sup>52</sup>, 135<sup>44</sup>, 141<sup>28</sup>, 147<sup>15</sup>, 153<sup>7</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>685</td>
<td>685</td>
<td><math>\{ 99^{2}, 105^{7}, 111^{21}, 117^{44}, 123^{52}, 129^{42}, 135^{42}, 141^{28}, 147^{10}, 153^{7}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>21</sup>, 117<sup>44</sup>, 123<sup>52</sup>, 129<sup>42</sup>, 135<sup>42</sup>, 141<sup>28</sup>, 147<sup>10</sup>, 153<sup>7</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>686</td>
<td>686</td>
<td><math>\{ 93, 99^{3}, 105^{8}, 111^{17}, 117^{42}, 123^{46}, 129^{52}, 135^{46}, 141^{21}, 147^{15}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>17</sup>, 117<sup>42</sup>, 123<sup>46</sup>, 129<sup>52</sup>, 135<sup>46</sup>, 141<sup>21</sup>, 147<sup>15</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>687</td>
<td>687</td>
<td><math>\{ 99^{5}, 105^{9}, 111^{17}, 117^{32}, 123^{54}, 129^{58}, 135^{38}, 141^{24}, 147^{13}, 153^{5}, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>9</sup>, 111<sup>17</sup>, 117<sup>32</sup>, 123<sup>54</sup>, 129<sup>58</sup>, 135<sup>38</sup>, 141<sup>24</sup>, 147<sup>13</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>688</td>
<td>688</td>
<td><math>\{ 87^{2}, 99^{2}, 105^{9}, 111^{15}, 117^{32}, 123^{58}, 129^{58}, 135^{38}, 141^{24}, 147^{12}, 153^{5}, 256 \}</math></td>
<td> 87<sup>2</sup>, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>15</sup>, 117<sup>32</sup>, 123<sup>58</sup>, 129<sup>58</sup>, 135<sup>38</sup>, 141<sup>24</sup>, 147<sup>12</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>689</td>
<td>689</td>
<td><math>\{ 93, 99^{2}, 105^{7}, 111^{19}, 117^{40}, 123^{58}, 129^{44}, 135^{36}, 141^{31}, 147^{12}, 153^{5}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>19</sup>, 117<sup>40</sup>, 123<sup>58</sup>, 129<sup>44</sup>, 135<sup>36</sup>, 141<sup>31</sup>, 147<sup>12</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>690</td>
<td>690</td>
<td><math>\{ 99^{3}, 105^{10}, 111^{21}, 117^{31}, 123^{50}, 129^{58}, 135^{42}, 141^{24}, 147^{11}, 153^{4}, 165, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>21</sup>, 117<sup>31</sup>, 123<sup>50</sup>, 129<sup>58</sup>, 135<sup>42</sup>, 141<sup>24</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>691</td>
<td>691</td>
<td><math>\{ 99^{2}, 105^{11}, 111^{18}, 117^{36}, 123^{60}, 129^{42}, 135^{36}, 141^{36}, 147^{10}, 153^{3}, 159, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>11</sup>, 111<sup>18</sup>, 117<sup>36</sup>, 123<sup>60</sup>, 129<sup>42</sup>, 135<sup>36</sup>, 141<sup>36</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>692</td>
<td>692</td>
<td><math>\{ 93^{3}, 99, 105^{6}, 111^{17}, 117^{42}, 123^{52}, 129^{48}, 135^{44}, 141^{27}, 147^{11}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 93<sup>3</sup>, 99, 105<sup>6</sup>, 111<sup>17</sup>, 117<sup>42</sup>, 123<sup>52</sup>, 129<sup>48</sup>, 135<sup>44</sup>, 141<sup>27</sup>, 147<sup>11</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>693</td>
<td>693</td>
<td><math>\{ 87, 99^{4}, 105^{10}, 111^{17}, 117^{30}, 123^{50}, 129^{58}, 135^{45}, 141^{26}, 147^{10}, 153^{4}, 256 \}</math></td>
<td> 87, 99<sup>4</sup>, 105<sup>10</sup>, 111<sup>17</sup>, 117<sup>30</sup>, 123<sup>50</sup>, 129<sup>58</sup>, 135<sup>45</sup>, 141<sup>26</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>694</td>
<td>694</td>
<td><math>\{ 99, 105^{9}, 111^{26}, 117^{36}, 123^{46}, 129^{50}, 135^{44}, 141^{28}, 147^{9}, 153^{5}, 159, 256 \}</math></td>
<td> 99, 105<sup>9</sup>, 111<sup>26</sup>, 117<sup>36</sup>, 123<sup>46</sup>, 129<sup>50</sup>, 135<sup>44</sup>, 141<sup>28</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>695</td>
<td>695</td>
<td><math>\{ 99^{6}, 105^{5}, 111^{15}, 117^{40}, 123^{56}, 129^{54}, 135^{38}, 141^{24}, 147^{10}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 99<sup>6</sup>, 105<sup>5</sup>, 111<sup>15</sup>, 117<sup>40</sup>, 123<sup>56</sup>, 129<sup>54</sup>, 135<sup>38</sup>, 141<sup>24</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>696</td>
<td>696</td>
<td><math>\{ 81, 99^{3}, 105^{8}, 111^{15}, 117^{42}, 123^{48}, 129^{51}, 135^{48}, 141^{22}, 147^{13}, 153^{4}, 256 \}</math></td>
<td> 81, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>15</sup>, 117<sup>42</sup>, 123<sup>48</sup>, 129<sup>51</sup>, 135<sup>48</sup>, 141<sup>22</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>697</td>
<td>697</td>
<td><math>\{ 99^{3}, 105^{4}, 111^{27}, 117^{40}, 123^{44}, 129^{56}, 135^{36}, 141^{24}, 147^{17}, 153^{4}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>4</sup>, 111<sup>27</sup>, 117<sup>40</sup>, 123<sup>44</sup>, 129<sup>56</sup>, 135<sup>36</sup>, 141<sup>24</sup>, 147<sup>17</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>698</td>
<td>698</td>
<td><math>\{ 93, 99^{3}, 105^{9}, 111^{19}, 117^{30}, 123^{56}, 129^{58}, 135^{36}, 141^{25}, 147^{13}, 153^{5}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>30</sup>, 123<sup>56</sup>, 129<sup>58</sup>, 135<sup>36</sup>, 141<sup>25</sup>, 147<sup>13</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>699</td>
<td>699</td>
<td><math>\{ 99^{3}, 105^{7}, 111^{21}, 117^{36}, 123^{56}, 129^{54}, 135^{32}, 141^{28}, 147^{13}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>21</sup>, 117<sup>36</sup>, 123<sup>56</sup>, 129<sup>54</sup>, 135<sup>32</sup>, 141<sup>28</sup>, 147<sup>13</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>700</td>
<td>700</td>
<td><math>\{ 99^{4}, 105^{12}, 111^{28}, 117^{38}, 123^{42}, 129^{44}, 135^{34}, 141^{24}, 147^{18}, 153^{8}, 159, 165^{2}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>12</sup>, 111<sup>28</sup>, 117<sup>38</sup>, 123<sup>42</sup>, 129<sup>44</sup>, 135<sup>34</sup>, 141<sup>24</sup>, 147<sup>18</sup>, 153<sup>8</sup>, 159, 165<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>701</td>
<td>701</td>
<td><math>\{ 99^{4}, 105^{8}, 111^{22}, 117^{32}, 123^{48}, 129^{60}, 135^{40}, 141^{24}, 147^{12}, 153^{4}, 159, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>22</sup>, 117<sup>32</sup>, 123<sup>48</sup>, 129<sup>60</sup>, 135<sup>40</sup>, 141<sup>24</sup>, 147<sup>12</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>702</td>
<td>702</td>
<td><math>\{ 99^{4}, 105^{8}, 111^{22}, 117^{36}, 123^{44}, 129^{52}, 135^{48}, 141^{28}, 147^{8}, 153^{4}, 159, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>22</sup>, 117<sup>36</sup>, 123<sup>44</sup>, 129<sup>52</sup>, 135<sup>48</sup>, 141<sup>28</sup>, 147<sup>8</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>703</td>
<td>703</td>
<td><math>\{ 93, 99^{9}, 105^{11}, 111^{20}, 117^{34}, 123^{42}, 129^{46}, 135^{40}, 141^{29}, 147^{13}, 153^{7}, 159^{3}, 256 \}</math></td>
<td> 93, 99<sup>9</sup>, 105<sup>11</sup>, 111<sup>20</sup>, 117<sup>34</sup>, 123<sup>42</sup>, 129<sup>46</sup>, 135<sup>40</sup>, 141<sup>29</sup>, 147<sup>13</sup>, 153<sup>7</sup>, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>704</td>
<td>704</td>
<td><math>\{ 93, 99^{4}, 105^{7}, 111^{20}, 117^{32}, 123^{50}, 129^{60}, 135^{42}, 141^{23}, 147^{10}, 153^{5}, 159, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>7</sup>, 111<sup>20</sup>, 117<sup>32</sup>, 123<sup>50</sup>, 129<sup>60</sup>, 135<sup>42</sup>, 141<sup>23</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>705</td>
<td>705</td>
<td><math>\{ 93, 99^{3}, 105^{14}, 111^{12}, 117^{28}, 123^{64}, 129^{46}, 135^{42}, 141^{35}, 147^{5}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>14</sup>, 111<sup>12</sup>, 117<sup>28</sup>, 123<sup>64</sup>, 129<sup>46</sup>, 135<sup>42</sup>, 141<sup>35</sup>, 147<sup>5</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>706</td>
<td>706</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{7}, 111^{17}, 117^{38}, 123^{46}, 129^{60}, 135^{46}, 141^{16}, 147^{15}, 153^{5}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>17</sup>, 117<sup>38</sup>, 123<sup>46</sup>, 129<sup>60</sup>, 135<sup>46</sup>, 141<sup>16</sup>, 147<sup>15</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>707</td>
<td>707</td>
<td><math>\{ 99^{5}, 105^{6}, 111^{16}, 117^{42}, 123^{52}, 129^{48}, 135^{46}, 141^{28}, 147^{7}, 153^{2}, 159, 165^{2}, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>6</sup>, 111<sup>16</sup>, 117<sup>42</sup>, 123<sup>52</sup>, 129<sup>48</sup>, 135<sup>46</sup>, 141<sup>28</sup>, 147<sup>7</sup>, 153<sup>2</sup>, 159, 165<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>708</td>
<td>708</td>
<td><math>\{ 99^{3}, 105^{7}, 111^{24}, 117^{36}, 123^{48}, 129^{54}, 135^{38}, 141^{28}, 147^{13}, 153^{3}, 159, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>24</sup>, 117<sup>36</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>38</sup>, 141<sup>28</sup>, 147<sup>13</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>709</td>
<td>709</td>
<td><math>\{ 99, 105^{14}, 111^{15}, 117^{34}, 123^{58}, 129^{54}, 135^{38}, 141^{22}, 147^{13}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 99, 105<sup>14</sup>, 111<sup>15</sup>, 117<sup>34</sup>, 123<sup>58</sup>, 129<sup>54</sup>, 135<sup>38</sup>, 141<sup>22</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>710</td>
<td>710</td>
<td><math>\{ 93, 99^{2}, 105^{10}, 111^{22}, 117^{30}, 123^{52}, 129^{52}, 135^{40}, 141^{33}, 147^{10}, 153^{2}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>22</sup>, 117<sup>30</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>40</sup>, 141<sup>33</sup>, 147<sup>10</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>711</td>
<td>711</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{7}, 111^{19}, 117^{33}, 123^{52}, 129^{54}, 135^{44}, 141^{28}, 147^{9}, 153^{3}, 165, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>19</sup>, 117<sup>33</sup>, 123<sup>52</sup>, 129<sup>54</sup>, 135<sup>44</sup>, 141<sup>28</sup>, 147<sup>9</sup>, 153<sup>3</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>712</td>
<td>712</td>
<td><math>\{ 93^{2}, 99^{4}, 105^{7}, 111^{19}, 117^{30}, 123^{50}, 129^{60}, 135^{44}, 141^{24}, 147^{10}, 153^{5}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>4</sup>, 105<sup>7</sup>, 111<sup>19</sup>, 117<sup>30</sup>, 123<sup>50</sup>, 129<sup>60</sup>, 135<sup>44</sup>, 141<sup>24</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>713</td>
<td>713</td>
<td><math>\{ 93, 99^{3}, 105^{8}, 111^{17}, 117^{42}, 123^{46}, 129^{52}, 135^{46}, 141^{21}, 147^{15}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>17</sup>, 117<sup>42</sup>, 123<sup>46</sup>, 129<sup>52</sup>, 135<sup>46</sup>, 141<sup>21</sup>, 147<sup>15</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>714</td>
<td>714</td>
<td><math>\{ 99^{4}, 105^{8}, 111^{15}, 117^{48}, 123^{46}, 129^{44}, 135^{48}, 141^{24}, 147^{14}, 153^{4}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>15</sup>, 117<sup>48</sup>, 123<sup>46</sup>, 129<sup>44</sup>, 135<sup>48</sup>, 141<sup>24</sup>, 147<sup>14</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>715</td>
<td>715</td>
<td><math>\{ 93^{2}, 99^{4}, 105^{6}, 111^{15}, 117^{44}, 123^{46}, 129^{48}, 135^{48}, 141^{26}, 147^{14}, 153^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>15</sup>, 117<sup>44</sup>, 123<sup>46</sup>, 129<sup>48</sup>, 135<sup>48</sup>, 141<sup>26</sup>, 147<sup>14</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>716</td>
<td>716</td>
<td><math>\{ 99, 105^{9}, 111^{26}, 117^{32}, 123^{50}, 129^{58}, 135^{36}, 141^{24}, 147^{13}, 153^{5}, 159, 256 \}</math></td>
<td> 99, 105<sup>9</sup>, 111<sup>26</sup>, 117<sup>32</sup>, 123<sup>50</sup>, 129<sup>58</sup>, 135<sup>36</sup>, 141<sup>24</sup>, 147<sup>13</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>717</td>
<td>717</td>
<td><math>\{ 93^{3}, 99, 105^{6}, 111^{19}, 117^{42}, 123^{44}, 129^{52}, 135^{52}, 141^{19}, 147^{11}, 153^{6}, 256 \}</math></td>
<td> 93<sup>3</sup>, 99, 105<sup>6</sup>, 111<sup>19</sup>, 117<sup>42</sup>, 123<sup>44</sup>, 129<sup>52</sup>, 135<sup>52</sup>, 141<sup>19</sup>, 147<sup>11</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>718</td>
<td>718</td>
<td><math>\{ 93, 99^{2}, 105^{9}, 111^{26}, 117^{30}, 123^{44}, 129^{54}, 135^{44}, 141^{33}, 147^{10}, 153, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>26</sup>, 117<sup>30</sup>, 123<sup>44</sup>, 129<sup>54</sup>, 135<sup>44</sup>, 141<sup>33</sup>, 147<sup>10</sup>, 153, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>719</td>
<td>719</td>
<td><math>\{ 93, 99, 105^{11}, 111^{19}, 117^{32}, 123^{54}, 129^{60}, 135^{34}, 141^{23}, 147^{17}, 153, 159^{2}, 256 \}</math></td>
<td> 93, 99, 105<sup>11</sup>, 111<sup>19</sup>, 117<sup>32</sup>, 123<sup>54</sup>, 129<sup>60</sup>, 135<sup>34</sup>, 141<sup>23</sup>, 147<sup>17</sup>, 153, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>720</td>
<td>720</td>
<td><math>\{ 93, 99^{3}, 105^{8}, 111^{17}, 117^{40}, 123^{48}, 129^{54}, 135^{44}, 141^{23}, 147^{13}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>17</sup>, 117<sup>40</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>44</sup>, 141<sup>23</sup>, 147<sup>13</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>721</td>
<td>721</td>
<td><math>\{ 93^{2}, 99^{4}, 105^{6}, 111^{23}, 117^{30}, 123^{42}, 129^{62}, 135^{48}, 141^{24}, 147^{10}, 153^{4}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>23</sup>, 117<sup>30</sup>, 123<sup>42</sup>, 129<sup>62</sup>, 135<sup>48</sup>, 141<sup>24</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>722</td>
<td>722</td>
<td><math>\{ 87^{2}, 93, 99^{7}, 105^{7}, 111^{26}, 117^{34}, 123^{32}, 129^{54}, 135^{40}, 141^{29}, 147^{17}, 153^{3}, 159^{3}, 256 \}</math></td>
<td> 87<sup>2</sup>, 93, 99<sup>7</sup>, 105<sup>7</sup>, 111<sup>26</sup>, 117<sup>34</sup>, 123<sup>32</sup>, 129<sup>54</sup>, 135<sup>40</sup>, 141<sup>29</sup>, 147<sup>17</sup>, 153<sup>3</sup>, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>723</td>
<td>723</td>
<td><math>\{ 99^{3}, 105^{8}, 111^{17}, 117^{44}, 123^{48}, 129^{52}, 135^{44}, 141^{20}, 147^{13}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>17</sup>, 117<sup>44</sup>, 123<sup>48</sup>, 129<sup>52</sup>, 135<sup>44</sup>, 141<sup>20</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>724</td>
<td>724</td>
<td><math>\{ 99^{4}, 105^{7}, 111^{17}, 117^{40}, 123^{58}, 129^{46}, 135^{36}, 141^{32}, 147^{10}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>7</sup>, 111<sup>17</sup>, 117<sup>40</sup>, 123<sup>58</sup>, 129<sup>46</sup>, 135<sup>36</sup>, 141<sup>32</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>725</td>
<td>725</td>
<td><math>\{ 99, 105^{11}, 111^{23}, 117^{34}, 123^{52}, 129^{48}, 135^{40}, 141^{30}, 147^{11}, 153^{5}, 256 \}</math></td>
<td> 99, 105<sup>11</sup>, 111<sup>23</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>48</sup>, 135<sup>40</sup>, 141<sup>30</sup>, 147<sup>11</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>726</td>
<td>726</td>
<td><math>\{ 87, 93^{3}, 99^{2}, 105^{4}, 111^{18}, 117^{32}, 123^{58}, 129^{58}, 135^{35}, 141^{29}, 147^{12}, 153^{2}, 159, 256 \}</math></td>
<td> 87, 93<sup>3</sup>, 99<sup>2</sup>, 105<sup>4</sup>, 111<sup>18</sup>, 117<sup>32</sup>, 123<sup>58</sup>, 129<sup>58</sup>, 135<sup>35</sup>, 141<sup>29</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>727</td>
<td>727</td>
<td><math>\{ 99^{5}, 105^{8}, 111^{17}, 117^{38}, 123^{52}, 129^{46}, 135^{44}, 141^{34}, 147^{7}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>8</sup>, 111<sup>17</sup>, 117<sup>38</sup>, 123<sup>52</sup>, 129<sup>46</sup>, 135<sup>44</sup>, 141<sup>34</sup>, 147<sup>7</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>728</td>
<td>728</td>
<td><math>\{ 99^{5}, 105^{9}, 111^{21}, 117^{32}, 123^{46}, 129^{54}, 135^{42}, 141^{32}, 147^{13}, 153, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>9</sup>, 111<sup>21</sup>, 117<sup>32</sup>, 123<sup>46</sup>, 129<sup>54</sup>, 135<sup>42</sup>, 141<sup>32</sup>, 147<sup>13</sup>, 153, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>729</td>
<td>729</td>
<td><math>\{ 99^{5}, 105^{6}, 111^{19}, 117^{44}, 123^{40}, 129^{56}, 135^{44}, 141^{20}, 147^{19}, 153^{2}, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>6</sup>, 111<sup>19</sup>, 117<sup>44</sup>, 123<sup>40</sup>, 129<sup>56</sup>, 135<sup>44</sup>, 141<sup>20</sup>, 147<sup>19</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>730</td>
<td>730</td>
<td><math>\{ 105^{10}, 111^{24}, 117^{35}, 123^{54}, 129^{50}, 135^{38}, 141^{28}, 147^{10}, 153^{4}, 159, 165, 256 \}</math></td>
<td> 105<sup>10</sup>, 111<sup>24</sup>, 117<sup>35</sup>, 123<sup>54</sup>, 129<sup>50</sup>, 135<sup>38</sup>, 141<sup>28</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>731</td>
<td>731</td>
<td><math>\{ 87, 99^{2}, 105^{9}, 111^{16}, 117^{42}, 123^{48}, 129^{52}, 135^{45}, 141^{22}, 147^{14}, 153^{3}, 159, 256 \}</math></td>
<td> 87, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>16</sup>, 117<sup>42</sup>, 123<sup>48</sup>, 129<sup>52</sup>, 135<sup>45</sup>, 141<sup>22</sup>, 147<sup>14</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>732</td>
<td>732</td>
<td><math>\{ 87, 99^{3}, 105^{9}, 111^{19}, 117^{34}, 123^{50}, 129^{52}, 135^{43}, 141^{30}, 147^{11}, 153^{3}, 256 \}</math></td>
<td> 87, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>34</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>43</sup>, 141<sup>30</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>733</td>
<td>733</td>
<td><math>\{ 99^{2}, 105^{11}, 111^{20}, 117^{42}, 123^{38}, 129^{48}, 135^{58}, 141^{22}, 147^{8}, 153^{5}, 159, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>11</sup>, 111<sup>20</sup>, 117<sup>42</sup>, 123<sup>38</sup>, 129<sup>48</sup>, 135<sup>58</sup>, 141<sup>22</sup>, 147<sup>8</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>734</td>
<td>734</td>
<td><math>\{ 87, 99^{3}, 105^{9}, 111^{15}, 117^{37}, 123^{54}, 129^{50}, 135^{47}, 141^{26}, 147^{7}, 153^{5}, 165, 256 \}</math></td>
<td> 87, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>15</sup>, 117<sup>37</sup>, 123<sup>54</sup>, 129<sup>50</sup>, 135<sup>47</sup>, 141<sup>26</sup>, 147<sup>7</sup>, 153<sup>5</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>735</td>
<td>735</td>
<td><math>\{ 99^{4}, 105^{8}, 111^{17}, 117^{36}, 123^{56}, 129^{56}, 135^{38}, 141^{20}, 147^{12}, 153^{8}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>17</sup>, 117<sup>36</sup>, 123<sup>56</sup>, 129<sup>56</sup>, 135<sup>38</sup>, 141<sup>20</sup>, 147<sup>12</sup>, 153<sup>8</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>736</td>
<td>736</td>
<td><math>\{ 99^{2}, 105^{10}, 111^{23}, 117^{32}, 123^{50}, 129^{56}, 135^{40}, 141^{24}, 147^{12}, 153^{6}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>23</sup>, 117<sup>32</sup>, 123<sup>50</sup>, 129<sup>56</sup>, 135<sup>40</sup>, 141<sup>24</sup>, 147<sup>12</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>737</td>
<td>737</td>
<td><math>\{ 99, 105^{9}, 111^{20}, 117^{44}, 123^{48}, 129^{50}, 135^{42}, 141^{20}, 147^{15}, 153^{5}, 159, 256 \}</math></td>
<td> 99, 105<sup>9</sup>, 111<sup>20</sup>, 117<sup>44</sup>, 123<sup>48</sup>, 129<sup>50</sup>, 135<sup>42</sup>, 141<sup>20</sup>, 147<sup>15</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>738</td>
<td>738</td>
<td><math>\{ 99^{5}, 105^{7}, 111^{19}, 117^{35}, 123^{52}, 129^{56}, 135^{36}, 141^{28}, 147^{15}, 153, 165, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>7</sup>, 111<sup>19</sup>, 117<sup>35</sup>, 123<sup>52</sup>, 129<sup>56</sup>, 135<sup>36</sup>, 141<sup>28</sup>, 147<sup>15</sup>, 153, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>739</td>
<td>739</td>
<td><math>\{ 93^{2}, 99, 105^{11}, 111^{17}, 117^{35}, 123^{50}, 129^{52}, 135^{46}, 141^{26}, 147^{13}, 153, 165, 256 \}</math></td>
<td> 93<sup>2</sup>, 99, 105<sup>11</sup>, 111<sup>17</sup>, 117<sup>35</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>46</sup>, 141<sup>26</sup>, 147<sup>13</sup>, 153, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>740</td>
<td>740</td>
<td><math>\{ 93, 99^{2}, 105^{4}, 111^{22}, 117^{40}, 123^{56}, 129^{54}, 135^{32}, 141^{23}, 147^{14}, 153^{6}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>4</sup>, 111<sup>22</sup>, 117<sup>40</sup>, 123<sup>56</sup>, 129<sup>54</sup>, 135<sup>32</sup>, 141<sup>23</sup>, 147<sup>14</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>741</td>
<td>741</td>
<td><math>\{ 99^{3}, 105^{10}, 111^{22}, 117^{34}, 123^{46}, 129^{50}, 135^{48}, 141^{30}, 147^{7}, 153^{4}, 159, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>22</sup>, 117<sup>34</sup>, 123<sup>46</sup>, 129<sup>50</sup>, 135<sup>48</sup>, 141<sup>30</sup>, 147<sup>7</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>742</td>
<td>742</td>
<td><math>\{ 93, 99^{2}, 105^{5}, 111^{15}, 117^{50}, 123^{56}, 129^{46}, 135^{38}, 141^{21}, 147^{14}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>5</sup>, 111<sup>15</sup>, 117<sup>50</sup>, 123<sup>56</sup>, 129<sup>46</sup>, 135<sup>38</sup>, 141<sup>21</sup>, 147<sup>14</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>743</td>
<td>743</td>
<td><math>\{ 99^{3}, 105^{6}, 111^{23}, 117^{36}, 123^{52}, 129^{56}, 135^{36}, 141^{28}, 147^{9}, 153^{2}, 159^{4}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>6</sup>, 111<sup>23</sup>, 117<sup>36</sup>, 123<sup>52</sup>, 129<sup>56</sup>, 135<sup>36</sup>, 141<sup>28</sup>, 147<sup>9</sup>, 153<sup>2</sup>, 159<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>744</td>
<td>744</td>
<td><math>\{ 99^{3}, 105^{11}, 111^{21}, 117^{30}, 123^{48}, 129^{56}, 135^{48}, 141^{26}, 147^{5}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>11</sup>, 111<sup>21</sup>, 117<sup>30</sup>, 123<sup>48</sup>, 129<sup>56</sup>, 135<sup>48</sup>, 141<sup>26</sup>, 147<sup>5</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>745</td>
<td>745</td>
<td><math>\{ 87, 99^{3}, 105^{6}, 111^{22}, 117^{34}, 123^{48}, 129^{62}, 135^{39}, 141^{22}, 147^{13}, 153^{4}, 159, 256 \}</math></td>
<td> 87, 99<sup>3</sup>, 105<sup>6</sup>, 111<sup>22</sup>, 117<sup>34</sup>, 123<sup>48</sup>, 129<sup>62</sup>, 135<sup>39</sup>, 141<sup>22</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>746</td>
<td>746</td>
<td><math>\{ 93, 99^{4}, 105^{10}, 111^{13}, 117^{32}, 123^{60}, 129^{54}, 135^{42}, 141^{23}, 147^{8}, 153^{8}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>10</sup>, 111<sup>13</sup>, 117<sup>32</sup>, 123<sup>60</sup>, 129<sup>54</sup>, 135<sup>42</sup>, 141<sup>23</sup>, 147<sup>8</sup>, 153<sup>8</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>747</td>
<td>747</td>
<td><math>\{ 93, 99^{2}, 105^{10}, 111^{22}, 117^{28}, 123^{52}, 129^{58}, 135^{40}, 141^{27}, 147^{10}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>22</sup>, 117<sup>28</sup>, 123<sup>52</sup>, 129<sup>58</sup>, 135<sup>40</sup>, 141<sup>27</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>748</td>
<td>748</td>
<td><math>\{ 93, 99^{4}, 105^{6}, 111^{22}, 117^{32}, 123^{48}, 129^{62}, 135^{40}, 141^{23}, 147^{12}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>22</sup>, 117<sup>32</sup>, 123<sup>48</sup>, 129<sup>62</sup>, 135<sup>40</sup>, 141<sup>23</sup>, 147<sup>12</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>749</td>
<td>749</td>
<td><math>\{ 99^{3}, 105^{10}, 111^{18}, 117^{32}, 123^{58}, 129^{56}, 135^{36}, 141^{24}, 147^{11}, 153^{6}, 159, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>18</sup>, 117<sup>32</sup>, 123<sup>58</sup>, 129<sup>56</sup>, 135<sup>36</sup>, 141<sup>24</sup>, 147<sup>11</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>750</td>
<td>750</td>
<td><math>\{ 99^{2}, 105^{11}, 111^{21}, 117^{34}, 123^{52}, 129^{48}, 135^{42}, 141^{30}, 147^{10}, 153^{5}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>11</sup>, 111<sup>21</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>48</sup>, 135<sup>42</sup>, 141<sup>30</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>751</td>
<td>751</td>
<td><math>\{ 93, 99^{3}, 105^{8}, 111^{24}, 117^{30}, 123^{44}, 129^{60}, 135^{46}, 141^{25}, 147^{9}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>24</sup>, 117<sup>30</sup>, 123<sup>44</sup>, 129<sup>60</sup>, 135<sup>46</sup>, 141<sup>25</sup>, 147<sup>9</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>752</td>
<td>752</td>
<td><math>\{ 93, 99^{2}, 105^{10}, 111^{19}, 117^{36}, 123^{54}, 129^{42}, 135^{44}, 141^{35}, 147^{8}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>36</sup>, 123<sup>54</sup>, 129<sup>42</sup>, 135<sup>44</sup>, 141<sup>35</sup>, 147<sup>8</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>753</td>
<td>753</td>
<td><math>\{ 87, 93, 99, 105^{11}, 111^{12}, 117^{40}, 123^{54}, 129^{48}, 135^{49}, 141^{23}, 147^{9}, 153^{5}, 159, 256 \}</math></td>
<td> 87, 93, 99, 105<sup>11</sup>, 111<sup>12</sup>, 117<sup>40</sup>, 123<sup>54</sup>, 129<sup>48</sup>, 135<sup>49</sup>, 141<sup>23</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>754</td>
<td>754</td>
<td><math>\{ 93, 99^{2}, 105^{8}, 111^{19}, 117^{34}, 123^{58}, 129^{56}, 135^{36}, 141^{21}, 147^{12}, 153^{8}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>19</sup>, 117<sup>34</sup>, 123<sup>58</sup>, 129<sup>56</sup>, 135<sup>36</sup>, 141<sup>21</sup>, 147<sup>12</sup>, 153<sup>8</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>755</td>
<td>755</td>
<td><math>\{ 93, 99^{2}, 105^{7}, 111^{24}, 117^{37}, 123^{46}, 129^{48}, 135^{46}, 141^{33}, 147^{8}, 153, 159, 165, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>24</sup>, 117<sup>37</sup>, 123<sup>46</sup>, 129<sup>48</sup>, 135<sup>46</sup>, 141<sup>33</sup>, 147<sup>8</sup>, 153, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>756</td>
<td>756</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{6}, 111^{16}, 117^{44}, 123^{54}, 129^{48}, 135^{38}, 141^{26}, 147^{16}, 153^{2}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>6</sup>, 111<sup>16</sup>, 117<sup>44</sup>, 123<sup>54</sup>, 129<sup>48</sup>, 135<sup>38</sup>, 141<sup>26</sup>, 147<sup>16</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>757</td>
<td>757</td>
<td><math>\{ 93, 99^{2}, 105^{8}, 111^{18}, 117^{44}, 123^{48}, 129^{46}, 135^{44}, 141^{27}, 147^{14}, 153^{2}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>18</sup>, 117<sup>44</sup>, 123<sup>48</sup>, 129<sup>46</sup>, 135<sup>44</sup>, 141<sup>27</sup>, 147<sup>14</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>758</td>
<td>758</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{6}, 111^{18}, 117^{42}, 123^{48}, 129^{54}, 135^{44}, 141^{20}, 147^{14}, 153^{4}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>6</sup>, 111<sup>18</sup>, 117<sup>42</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>44</sup>, 141<sup>20</sup>, 147<sup>14</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>759</td>
<td>759</td>
<td><math>\{ 93, 99^{6}, 105^{5}, 111^{19}, 117^{34}, 123^{46}, 129^{62}, 135^{44}, 141^{21}, 147^{12}, 153^{5}, 256 \}</math></td>
<td> 93, 99<sup>6</sup>, 105<sup>5</sup>, 111<sup>19</sup>, 117<sup>34</sup>, 123<sup>46</sup>, 129<sup>62</sup>, 135<sup>44</sup>, 141<sup>21</sup>, 147<sup>12</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>760</td>
<td>760</td>
<td><math>\{ 99^{3}, 105^{11}, 111^{18}, 117^{36}, 123^{44}, 129^{58}, 135^{50}, 141^{20}, 147^{9}, 153^{3}, 159^{3}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>11</sup>, 111<sup>18</sup>, 117<sup>36</sup>, 123<sup>44</sup>, 129<sup>58</sup>, 135<sup>50</sup>, 141<sup>20</sup>, 147<sup>9</sup>, 153<sup>3</sup>, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>761</td>
<td>761</td>
<td><math>\{ 93, 99^{3}, 105^{9}, 111^{21}, 117^{34}, 123^{46}, 129^{50}, 135^{50}, 141^{29}, 147^{7}, 153^{5}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>21</sup>, 117<sup>34</sup>, 123<sup>46</sup>, 129<sup>50</sup>, 135<sup>50</sup>, 141<sup>29</sup>, 147<sup>7</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>762</td>
<td>762</td>
<td><math>\{ 93, 99^{4}, 105^{6}, 111^{21}, 117^{34}, 123^{48}, 129^{60}, 135^{42}, 141^{21}, 147^{12}, 153^{6}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>21</sup>, 117<sup>34</sup>, 123<sup>48</sup>, 129<sup>60</sup>, 135<sup>42</sup>, 141<sup>21</sup>, 147<sup>12</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>763</td>
<td>763</td>
<td><math>\{ 81, 93^{2}, 99^{2}, 105^{8}, 111^{16}, 117^{32}, 123^{50}, 129^{61}, 135^{46}, 141^{22}, 147^{12}, 153^{2}, 159, 256 \}</math></td>
<td> 81, 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>16</sup>, 117<sup>32</sup>, 123<sup>50</sup>, 129<sup>61</sup>, 135<sup>46</sup>, 141<sup>22</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>764</td>
<td>764</td>
<td><math>\{ 93, 99^{3}, 105^{8}, 111^{21}, 117^{30}, 123^{52}, 129^{60}, 135^{40}, 141^{25}, 147^{9}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>30</sup>, 123<sup>52</sup>, 129<sup>60</sup>, 135<sup>40</sup>, 141<sup>25</sup>, 147<sup>9</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>765</td>
<td>765</td>
<td><math>\{ 99^{5}, 105^{9}, 111^{12}, 117^{44}, 123^{48}, 129^{50}, 135^{50}, 141^{20}, 147^{11}, 153^{5}, 159, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>9</sup>, 111<sup>12</sup>, 117<sup>44</sup>, 123<sup>48</sup>, 129<sup>50</sup>, 135<sup>50</sup>, 141<sup>20</sup>, 147<sup>11</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>766</td>
<td>766</td>
<td><math>\{ 93, 99^{2}, 105^{12}, 111^{19}, 117^{33}, 123^{42}, 129^{58}, 135^{52}, 141^{21}, 147^{12}, 153^{2}, 165, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>12</sup>, 111<sup>19</sup>, 117<sup>33</sup>, 123<sup>42</sup>, 129<sup>58</sup>, 135<sup>52</sup>, 141<sup>21</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>767</td>
<td>767</td>
<td><math>\{ 99^{3}, 105^{6}, 111^{24}, 117^{38}, 123^{44}, 129^{56}, 135^{46}, 141^{24}, 147^{9}, 153^{2}, 159, 165^{2}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>6</sup>, 111<sup>24</sup>, 117<sup>38</sup>, 123<sup>44</sup>, 129<sup>56</sup>, 135<sup>46</sup>, 141<sup>24</sup>, 147<sup>9</sup>, 153<sup>2</sup>, 159, 165<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>768</td>
<td>768</td>
<td><math>\{ 93^{2}, 99^{4}, 105^{15}, 111^{24}, 117^{36}, 123^{34}, 129^{42}, 135^{46}, 141^{26}, 147^{18}, 153^{7}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>4</sup>, 105<sup>15</sup>, 111<sup>24</sup>, 117<sup>36</sup>, 123<sup>34</sup>, 129<sup>42</sup>, 135<sup>46</sup>, 141<sup>26</sup>, 147<sup>18</sup>, 153<sup>7</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>769</td>
<td>769</td>
<td><math>\{ 99^{3}, 105^{11}, 111^{17}, 117^{32}, 123^{58}, 129^{54}, 135^{38}, 141^{24}, 147^{11}, 153^{7}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>11</sup>, 111<sup>17</sup>, 117<sup>32</sup>, 123<sup>58</sup>, 129<sup>54</sup>, 135<sup>38</sup>, 141<sup>24</sup>, 147<sup>11</sup>, 153<sup>7</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>770</td>
<td>770</td>
<td><math>\{ 99^{2}, 105^{9}, 111^{29}, 117^{34}, 123^{36}, 129^{52}, 135^{50}, 141^{30}, 147^{10}, 153^{3}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>29</sup>, 117<sup>34</sup>, 123<sup>36</sup>, 129<sup>52</sup>, 135<sup>50</sup>, 141<sup>30</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>771</td>
<td>771</td>
<td><math>\{ 93^{2}, 99^{4}, 105^{8}, 111^{13}, 117^{28}, 123^{64}, 129^{64}, 135^{34}, 141^{18}, 147^{12}, 153^{8}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>13</sup>, 117<sup>28</sup>, 123<sup>64</sup>, 129<sup>64</sup>, 135<sup>34</sup>, 141<sup>18</sup>, 147<sup>12</sup>, 153<sup>8</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>772</td>
<td>772</td>
<td><math>\{ 93^{2}, 99, 105^{9}, 111^{21}, 117^{34}, 123^{50}, 129^{48}, 135^{50}, 141^{28}, 147^{5}, 153^{7}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99, 105<sup>9</sup>, 111<sup>21</sup>, 117<sup>34</sup>, 123<sup>50</sup>, 129<sup>48</sup>, 135<sup>50</sup>, 141<sup>28</sup>, 147<sup>5</sup>, 153<sup>7</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>773</td>
<td>773</td>
<td><math>\{ 93, 99^{2}, 105^{10}, 111^{19}, 117^{38}, 123^{46}, 129^{52}, 135^{44}, 141^{25}, 147^{16}, 153^{2}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>38</sup>, 123<sup>46</sup>, 129<sup>52</sup>, 135<sup>44</sup>, 141<sup>25</sup>, 147<sup>16</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>774</td>
<td>774</td>
<td><math>\{ 87, 99, 105^{10}, 111^{19}, 117^{40}, 123^{46}, 129^{52}, 135^{43}, 141^{24}, 147^{17}, 153^{2}, 256 \}</math></td>
<td> 87, 99, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>40</sup>, 123<sup>46</sup>, 129<sup>52</sup>, 135<sup>43</sup>, 141<sup>24</sup>, 147<sup>17</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>775</td>
<td>775</td>
<td><math>\{ 99^{6}, 105^{9}, 111^{13}, 117^{40}, 123^{46}, 129^{54}, 135^{48}, 141^{24}, 147^{12}, 153, 159^{2}, 256 \}</math></td>
<td> 99<sup>6</sup>, 105<sup>9</sup>, 111<sup>13</sup>, 117<sup>40</sup>, 123<sup>46</sup>, 129<sup>54</sup>, 135<sup>48</sup>, 141<sup>24</sup>, 147<sup>12</sup>, 153, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>776</td>
<td>776</td>
<td><math>\{ 99^{3}, 105^{7}, 111^{24}, 117^{35}, 123^{48}, 129^{56}, 135^{38}, 141^{28}, 147^{13}, 153, 159, 165, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>24</sup>, 117<sup>35</sup>, 123<sup>48</sup>, 129<sup>56</sup>, 135<sup>38</sup>, 141<sup>28</sup>, 147<sup>13</sup>, 153, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>777</td>
<td>777</td>
<td><math>\{ 87, 93, 99^{5}, 105^{8}, 111^{21}, 117^{48}, 123^{40}, 129^{42}, 135^{37}, 141^{23}, 147^{19}, 153^{6}, 159^{4}, 256 \}</math></td>
<td> 87, 93, 99<sup>5</sup>, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>48</sup>, 123<sup>40</sup>, 129<sup>42</sup>, 135<sup>37</sup>, 141<sup>23</sup>, 147<sup>19</sup>, 153<sup>6</sup>, 159<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>778</td>
<td>778</td>
<td><math>\{ 105^{13}, 111^{21}, 117^{36}, 123^{46}, 129^{54}, 135^{48}, 141^{20}, 147^{10}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 105<sup>13</sup>, 111<sup>21</sup>, 117<sup>36</sup>, 123<sup>46</sup>, 129<sup>54</sup>, 135<sup>48</sup>, 141<sup>20</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>779</td>
<td>779</td>
<td><math>\{ 87, 99^{3}, 105^{6}, 111^{23}, 117^{36}, 123^{44}, 129^{56}, 135^{45}, 141^{28}, 147^{9}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 87, 99<sup>3</sup>, 105<sup>6</sup>, 111<sup>23</sup>, 117<sup>36</sup>, 123<sup>44</sup>, 129<sup>56</sup>, 135<sup>45</sup>, 141<sup>28</sup>, 147<sup>9</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>780</td>
<td>780</td>
<td><math>\{ 93^{3}, 99^{2}, 105^{3}, 111^{19}, 117^{42}, 123^{48}, 129^{58}, 135^{42}, 141^{19}, 147^{14}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 93<sup>3</sup>, 99<sup>2</sup>, 105<sup>3</sup>, 111<sup>19</sup>, 117<sup>42</sup>, 123<sup>48</sup>, 129<sup>58</sup>, 135<sup>42</sup>, 141<sup>19</sup>, 147<sup>14</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>781</td>
<td>781</td>
<td><math>\{ 93^{3}, 99^{2}, 105^{4}, 111^{20}, 117^{44}, 123^{42}, 129^{50}, 135^{50}, 141^{25}, 147^{12}, 153^{2}, 159, 256 \}</math></td>
<td> 93<sup>3</sup>, 99<sup>2</sup>, 105<sup>4</sup>, 111<sup>20</sup>, 117<sup>44</sup>, 123<sup>42</sup>, 129<sup>50</sup>, 135<sup>50</sup>, 141<sup>25</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>782</td>
<td>782</td>
<td><math>\{ 93, 99, 105^{6}, 111^{19}, 117^{50}, 123^{50}, 129^{40}, 135^{42}, 141^{29}, 147^{13}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 93, 99, 105<sup>6</sup>, 111<sup>19</sup>, 117<sup>50</sup>, 123<sup>50</sup>, 129<sup>40</sup>, 135<sup>42</sup>, 141<sup>29</sup>, 147<sup>13</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>783</td>
<td>783</td>
<td><math>\{ 87, 93, 99^{3}, 105^{5}, 111^{20}, 117^{40}, 123^{46}, 129^{48}, 135^{49}, 141^{31}, 147^{7}, 153^{3}, 159, 256 \}</math></td>
<td> 87, 93, 99<sup>3</sup>, 105<sup>5</sup>, 111<sup>20</sup>, 117<sup>40</sup>, 123<sup>46</sup>, 129<sup>48</sup>, 135<sup>49</sup>, 141<sup>31</sup>, 147<sup>7</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>784</td>
<td>784</td>
<td><math>\{ 99^{4}, 105^{10}, 111^{19}, 117^{30}, 123^{52}, 129^{58}, 135^{42}, 141^{26}, 147^{8}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>30</sup>, 123<sup>52</sup>, 129<sup>58</sup>, 135<sup>42</sup>, 141<sup>26</sup>, 147<sup>8</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>785</td>
<td>785</td>
<td><math>\{ 99^{5}, 105^{5}, 111^{20}, 117^{40}, 123^{48}, 129^{54}, 135^{42}, 141^{24}, 147^{11}, 153^{5}, 159, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>5</sup>, 111<sup>20</sup>, 117<sup>40</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>42</sup>, 141<sup>24</sup>, 147<sup>11</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>786</td>
<td>786</td>
<td><math>\{ 99^{4}, 105^{13}, 111^{15}, 117^{36}, 123^{46}, 129^{50}, 135^{48}, 141^{28}, 147^{14}, 153, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>13</sup>, 111<sup>15</sup>, 117<sup>36</sup>, 123<sup>46</sup>, 129<sup>50</sup>, 135<sup>48</sup>, 141<sup>28</sup>, 147<sup>14</sup>, 153, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>787</td>
<td>787</td>
<td><math>\{ 99^{3}, 105^{10}, 111^{23}, 117^{32}, 123^{44}, 129^{56}, 135^{48}, 141^{24}, 147^{9}, 153^{6}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>23</sup>, 117<sup>32</sup>, 123<sup>44</sup>, 129<sup>56</sup>, 135<sup>48</sup>, 141<sup>24</sup>, 147<sup>9</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>788</td>
<td>788</td>
<td><math>\{ 99^{4}, 105^{9}, 111^{23}, 117^{30}, 123^{46}, 129^{60}, 135^{40}, 141^{26}, 147^{14}, 153^{3}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>23</sup>, 117<sup>30</sup>, 123<sup>46</sup>, 129<sup>60</sup>, 135<sup>40</sup>, 141<sup>26</sup>, 147<sup>14</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>789</td>
<td>789</td>
<td><math>\{ 93, 99^{4}, 105^{6}, 111^{18}, 117^{36}, 123^{56}, 129^{54}, 135^{36}, 141^{27}, 147^{12}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>18</sup>, 117<sup>36</sup>, 123<sup>56</sup>, 129<sup>54</sup>, 135<sup>36</sup>, 141<sup>27</sup>, 147<sup>12</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>790</td>
<td>790</td>
<td><math>\{ 87, 99^{4}, 105^{5}, 111^{19}, 117^{38}, 123^{50}, 129^{56}, 135^{41}, 141^{26}, 147^{10}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 87, 99<sup>4</sup>, 105<sup>5</sup>, 111<sup>19</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>56</sup>, 135<sup>41</sup>, 141<sup>26</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>791</td>
<td>791</td>
<td><math>\{ 99^{5}, 105^{8}, 111^{22}, 117^{28}, 123^{46}, 129^{68}, 135^{40}, 141^{20}, 147^{13}, 153^{4}, 159, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>8</sup>, 111<sup>22</sup>, 117<sup>28</sup>, 123<sup>46</sup>, 129<sup>68</sup>, 135<sup>40</sup>, 141<sup>20</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>792</td>
<td>792</td>
<td><math>\{ 93, 99^{2}, 105^{9}, 111^{15}, 117^{44}, 123^{52}, 129^{44}, 135^{46}, 141^{27}, 147^{10}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>15</sup>, 117<sup>44</sup>, 123<sup>52</sup>, 129<sup>44</sup>, 135<sup>46</sup>, 141<sup>27</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>793</td>
<td>793</td>
<td><math>\{ 93, 99^{4}, 105^{12}, 111^{15}, 117^{30}, 123^{54}, 129^{48}, 135^{48}, 141^{33}, 147^{6}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>12</sup>, 111<sup>15</sup>, 117<sup>30</sup>, 123<sup>54</sup>, 129<sup>48</sup>, 135<sup>48</sup>, 141<sup>33</sup>, 147<sup>6</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>794</td>
<td>794</td>
<td><math>\{ 99^{2}, 105^{7}, 111^{22}, 117^{42}, 123^{52}, 129^{44}, 135^{40}, 141^{30}, 147^{10}, 153^{5}, 159, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>22</sup>, 117<sup>42</sup>, 123<sup>52</sup>, 129<sup>44</sup>, 135<sup>40</sup>, 141<sup>30</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>795</td>
<td>795</td>
<td><math>\{ 93, 99^{4}, 105^{11}, 111^{15}, 117^{34}, 123^{46}, 129^{58}, 135^{48}, 141^{21}, 147^{14}, 153^{3}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>11</sup>, 111<sup>15</sup>, 117<sup>34</sup>, 123<sup>46</sup>, 129<sup>58</sup>, 135<sup>48</sup>, 141<sup>21</sup>, 147<sup>14</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>796</td>
<td>796</td>
<td><math>\{ 93, 99^{2}, 105^{10}, 111^{18}, 117^{42}, 123^{44}, 129^{44}, 135^{52}, 141^{29}, 147^{10}, 153^{2}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>18</sup>, 117<sup>42</sup>, 123<sup>44</sup>, 129<sup>44</sup>, 135<sup>52</sup>, 141<sup>29</sup>, 147<sup>10</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>797</td>
<td>797</td>
<td><math>\{ 93, 99^{4}, 105^{5}, 111^{22}, 117^{38}, 123^{44}, 129^{54}, 135^{48}, 141^{25}, 147^{8}, 153^{5}, 159, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>5</sup>, 111<sup>22</sup>, 117<sup>38</sup>, 123<sup>44</sup>, 129<sup>54</sup>, 135<sup>48</sup>, 141<sup>25</sup>, 147<sup>8</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>798</td>
<td>798</td>
<td><math>\{ 87, 99^{4}, 105^{5}, 111^{21}, 117^{38}, 123^{46}, 129^{56}, 135^{41}, 141^{26}, 147^{14}, 153^{3}, 256 \}</math></td>
<td> 87, 99<sup>4</sup>, 105<sup>5</sup>, 111<sup>21</sup>, 117<sup>38</sup>, 123<sup>46</sup>, 129<sup>56</sup>, 135<sup>41</sup>, 141<sup>26</sup>, 147<sup>14</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>799</td>
<td>799</td>
<td><math>\{ 93, 99^{4}, 105^{14}, 111^{11}, 117^{32}, 123^{50}, 129^{54}, 135^{52}, 141^{23}, 147^{10}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>14</sup>, 111<sup>11</sup>, 117<sup>32</sup>, 123<sup>50</sup>, 129<sup>54</sup>, 135<sup>52</sup>, 141<sup>23</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>800</td>
<td>800</td>
<td><math>\{ 93, 99^{3}, 105^{11}, 111^{16}, 117^{36}, 123^{48}, 129^{52}, 135^{46}, 141^{27}, 147^{13}, 153, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>11</sup>, 111<sup>16</sup>, 117<sup>36</sup>, 123<sup>48</sup>, 129<sup>52</sup>, 135<sup>46</sup>, 141<sup>27</sup>, 147<sup>13</sup>, 153, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>801</td>
<td>801</td>
<td><math>\{ 93, 99^{3}, 105^{8}, 111^{18}, 117^{34}, 123^{58}, 129^{52}, 135^{36}, 141^{29}, 147^{11}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>18</sup>, 117<sup>34</sup>, 123<sup>58</sup>, 129<sup>52</sup>, 135<sup>36</sup>, 141<sup>29</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>802</td>
<td>802</td>
<td><math>\{ 99^{4}, 105^{8}, 111^{17}, 117^{34}, 123^{58}, 129^{58}, 135^{36}, 141^{22}, 147^{10}, 153^{6}, 159^{2}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>17</sup>, 117<sup>34</sup>, 123<sup>58</sup>, 129<sup>58</sup>, 135<sup>36</sup>, 141<sup>22</sup>, 147<sup>10</sup>, 153<sup>6</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>803</td>
<td>803</td>
<td><math>\{ 99^{2}, 105^{11}, 111^{25}, 117^{30}, 123^{44}, 129^{56}, 135^{46}, 141^{26}, 147^{10}, 153^{5}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>11</sup>, 111<sup>25</sup>, 117<sup>30</sup>, 123<sup>44</sup>, 129<sup>56</sup>, 135<sup>46</sup>, 141<sup>26</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>804</td>
<td>804</td>
<td><math>\{ 93, 99, 105^{8}, 111^{25}, 117^{34}, 123^{50}, 129^{52}, 135^{38}, 141^{29}, 147^{13}, 153^{4}, 256 \}</math></td>
<td> 93, 99, 105<sup>8</sup>, 111<sup>25</sup>, 117<sup>34</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>38</sup>, 141<sup>29</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>805</td>
<td>805</td>
<td><math>\{ 87^{2}, 99^{3}, 105^{6}, 111^{15}, 117^{38}, 123^{56}, 129^{54}, 135^{38}, 141^{26}, 147^{13}, 153^{4}, 256 \}</math></td>
<td> 87<sup>2</sup>, 99<sup>3</sup>, 105<sup>6</sup>, 111<sup>15</sup>, 117<sup>38</sup>, 123<sup>56</sup>, 129<sup>54</sup>, 135<sup>38</sup>, 141<sup>26</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>806</td>
<td>806</td>
<td><math>\{ 93, 99^{4}, 105^{5}, 111^{23}, 117^{36}, 123^{46}, 129^{56}, 135^{40}, 141^{27}, 147^{14}, 153^{3}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>5</sup>, 111<sup>23</sup>, 117<sup>36</sup>, 123<sup>46</sup>, 129<sup>56</sup>, 135<sup>40</sup>, 141<sup>27</sup>, 147<sup>14</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>807</td>
<td>807</td>
<td><math>\{ 93^{2}, 99, 105^{8}, 111^{21}, 117^{36}, 123^{44}, 129^{60}, 135^{48}, 141^{18}, 147^{11}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>36</sup>, 123<sup>44</sup>, 129<sup>60</sup>, 135<sup>48</sup>, 141<sup>18</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>808</td>
<td>808</td>
<td><math>\{ 93, 99^{5}, 105^{7}, 111^{18}, 117^{36}, 123^{46}, 129^{52}, 135^{52}, 141^{27}, 147^{5}, 153^{5}, 159, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>7</sup>, 111<sup>18</sup>, 117<sup>36</sup>, 123<sup>46</sup>, 129<sup>52</sup>, 135<sup>52</sup>, 141<sup>27</sup>, 147<sup>5</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>809</td>
<td>809</td>
<td><math>\{ 87, 99^{3}, 105^{5}, 111^{19}, 117^{36}, 123^{56}, 129^{62}, 135^{33}, 141^{20}, 147^{13}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 87, 99<sup>3</sup>, 105<sup>5</sup>, 111<sup>19</sup>, 117<sup>36</sup>, 123<sup>56</sup>, 129<sup>62</sup>, 135<sup>33</sup>, 141<sup>20</sup>, 147<sup>13</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>810</td>
<td>810</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{7}, 111^{18}, 117^{40}, 123^{48}, 129^{54}, 135^{44}, 141^{22}, 147^{14}, 153^{3}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>18</sup>, 117<sup>40</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>44</sup>, 141<sup>22</sup>, 147<sup>14</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>811</td>
<td>811</td>
<td><math>\{ 93, 99, 105^{8}, 111^{22}, 117^{36}, 123^{54}, 129^{50}, 135^{40}, 141^{27}, 147^{9}, 153^{6}, 159, 256 \}</math></td>
<td> 93, 99, 105<sup>8</sup>, 111<sup>22</sup>, 117<sup>36</sup>, 123<sup>54</sup>, 129<sup>50</sup>, 135<sup>40</sup>, 141<sup>27</sup>, 147<sup>9</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>812</td>
<td>812</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{9}, 111^{21}, 117^{36}, 123^{40}, 129^{54}, 135^{50}, 141^{26}, 147^{14}, 153, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>21</sup>, 117<sup>36</sup>, 123<sup>40</sup>, 129<sup>54</sup>, 135<sup>50</sup>, 141<sup>26</sup>, 147<sup>14</sup>, 153, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>813</td>
<td>813</td>
<td><math>\{ 99^{2}, 105^{13}, 111^{15}, 117^{38}, 123^{58}, 129^{36}, 135^{48}, 141^{34}, 147^{4}, 153^{7}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>13</sup>, 111<sup>15</sup>, 117<sup>38</sup>, 123<sup>58</sup>, 129<sup>36</sup>, 135<sup>48</sup>, 141<sup>34</sup>, 147<sup>4</sup>, 153<sup>7</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>814</td>
<td>814</td>
<td><math>\{ 99^{4}, 105^{9}, 111^{18}, 117^{40}, 123^{44}, 129^{54}, 135^{44}, 141^{24}, 147^{16}, 153, 159, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>18</sup>, 117<sup>40</sup>, 123<sup>44</sup>, 129<sup>54</sup>, 135<sup>44</sup>, 141<sup>24</sup>, 147<sup>16</sup>, 153, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>815</td>
<td>815</td>
<td><math>\{ 93^{2}, 99, 105^{10}, 111^{20}, 117^{32}, 123^{48}, 129^{60}, 135^{42}, 141^{22}, 147^{15}, 153^{2}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99, 105<sup>10</sup>, 111<sup>20</sup>, 117<sup>32</sup>, 123<sup>48</sup>, 129<sup>60</sup>, 135<sup>42</sup>, 141<sup>22</sup>, 147<sup>15</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>816</td>
<td>816</td>
<td><math>\{ 99^{6}, 105^{6}, 111^{16}, 117^{38}, 123^{52}, 129^{54}, 135^{44}, 141^{26}, 147^{6}, 153^{4}, 159^{3}, 256 \}</math></td>
<td> 99<sup>6</sup>, 105<sup>6</sup>, 111<sup>16</sup>, 117<sup>38</sup>, 123<sup>52</sup>, 129<sup>54</sup>, 135<sup>44</sup>, 141<sup>26</sup>, 147<sup>6</sup>, 153<sup>4</sup>, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>817</td>
<td>817</td>
<td><math>\{ 99^{2}, 105^{7}, 111^{27}, 117^{36}, 123^{46}, 129^{54}, 135^{36}, 141^{28}, 147^{16}, 153^{3}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>27</sup>, 117<sup>36</sup>, 123<sup>46</sup>, 129<sup>54</sup>, 135<sup>36</sup>, 141<sup>28</sup>, 147<sup>16</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>818</td>
<td>818</td>
<td><math>\{ 99^{3}, 105^{12}, 111^{18}, 117^{38}, 123^{42}, 129^{50}, 135^{52}, 141^{26}, 147^{11}, 153^{2}, 159, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>12</sup>, 111<sup>18</sup>, 117<sup>38</sup>, 123<sup>42</sup>, 129<sup>50</sup>, 135<sup>52</sup>, 141<sup>26</sup>, 147<sup>11</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>819</td>
<td>819</td>
<td><math>\{ 93, 99, 105^{9}, 111^{16}, 117^{44}, 123^{52}, 129^{48}, 135^{46}, 141^{19}, 147^{11}, 153^{7}, 159, 256 \}</math></td>
<td> 93, 99, 105<sup>9</sup>, 111<sup>16</sup>, 117<sup>44</sup>, 123<sup>52</sup>, 129<sup>48</sup>, 135<sup>46</sup>, 141<sup>19</sup>, 147<sup>11</sup>, 153<sup>7</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>820</td>
<td>820</td>
<td><math>\{ 87, 93, 99, 105^{5}, 111^{22}, 117^{36}, 123^{54}, 129^{56}, 135^{37}, 141^{27}, 147^{9}, 153^{3}, 159^{3}, 256 \}</math></td>
<td> 87, 93, 99, 105<sup>5</sup>, 111<sup>22</sup>, 117<sup>36</sup>, 123<sup>54</sup>, 129<sup>56</sup>, 135<sup>37</sup>, 141<sup>27</sup>, 147<sup>9</sup>, 153<sup>3</sup>, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>821</td>
<td>821</td>
<td><math>\{ 87, 93, 99^{5}, 105^{4}, 111^{15}, 117^{38}, 123^{54}, 129^{56}, 135^{39}, 141^{25}, 147^{13}, 153^{4}, 256 \}</math></td>
<td> 87, 93, 99<sup>5</sup>, 105<sup>4</sup>, 111<sup>15</sup>, 117<sup>38</sup>, 123<sup>54</sup>, 129<sup>56</sup>, 135<sup>39</sup>, 141<sup>25</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>822</td>
<td>822</td>
<td><math>\{ 99^{2}, 105^{14}, 111^{12}, 117^{34}, 123^{60}, 129^{54}, 135^{40}, 141^{22}, 147^{10}, 153^{4}, 159^{3}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>14</sup>, 111<sup>12</sup>, 117<sup>34</sup>, 123<sup>60</sup>, 129<sup>54</sup>, 135<sup>40</sup>, 141<sup>22</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>823</td>
<td>823</td>
<td><math>\{ 99, 105^{10}, 111^{20}, 117^{42}, 123^{48}, 129^{50}, 135^{42}, 141^{22}, 147^{15}, 153^{4}, 159, 256 \}</math></td>
<td> 99, 105<sup>10</sup>, 111<sup>20</sup>, 117<sup>42</sup>, 123<sup>48</sup>, 129<sup>50</sup>, 135<sup>42</sup>, 141<sup>22</sup>, 147<sup>15</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>824</td>
<td>824</td>
<td><math>\{ 87, 99, 105^{13}, 111^{17}, 117^{34}, 123^{48}, 129^{56}, 135^{45}, 141^{22}, 147^{15}, 153^{3}, 256 \}</math></td>
<td> 87, 99, 105<sup>13</sup>, 111<sup>17</sup>, 117<sup>34</sup>, 123<sup>48</sup>, 129<sup>56</sup>, 135<sup>45</sup>, 141<sup>22</sup>, 147<sup>15</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>825</td>
<td>825</td>
<td><math>\{ 99^{3}, 105^{8}, 111^{22}, 117^{31}, 123^{50}, 129^{66}, 135^{40}, 141^{16}, 147^{11}, 153^{6}, 159, 165, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>22</sup>, 117<sup>31</sup>, 123<sup>50</sup>, 129<sup>66</sup>, 135<sup>40</sup>, 141<sup>16</sup>, 147<sup>11</sup>, 153<sup>6</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>826</td>
<td>826</td>
<td><math>\{ 93, 99^{2}, 105^{5}, 111^{22}, 117^{44}, 123^{52}, 129^{40}, 135^{40}, 141^{35}, 147^{10}, 153^{3}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>5</sup>, 111<sup>22</sup>, 117<sup>44</sup>, 123<sup>52</sup>, 129<sup>40</sup>, 135<sup>40</sup>, 141<sup>35</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>827</td>
<td>827</td>
<td><math>\{ 99^{3}, 105^{12}, 111^{18}, 117^{30}, 123^{58}, 129^{50}, 135^{36}, 141^{34}, 147^{11}, 153^{2}, 159, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>12</sup>, 111<sup>18</sup>, 117<sup>30</sup>, 123<sup>58</sup>, 129<sup>50</sup>, 135<sup>36</sup>, 141<sup>34</sup>, 147<sup>11</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>828</td>
<td>828</td>
<td><math>\{ 93, 99^{2}, 105^{4}, 111^{28}, 117^{36}, 123^{42}, 129^{62}, 135^{42}, 141^{19}, 147^{12}, 153^{6}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>4</sup>, 111<sup>28</sup>, 117<sup>36</sup>, 123<sup>42</sup>, 129<sup>62</sup>, 135<sup>42</sup>, 141<sup>19</sup>, 147<sup>12</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>829</td>
<td>829</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{12}, 111^{15}, 117^{32}, 123^{50}, 129^{56}, 135^{48}, 141^{22}, 147^{12}, 153^{4}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>12</sup>, 111<sup>15</sup>, 117<sup>32</sup>, 123<sup>50</sup>, 129<sup>56</sup>, 135<sup>48</sup>, 141<sup>22</sup>, 147<sup>12</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>830</td>
<td>830</td>
<td><math>\{ 93^{2}, 99^{4}, 105^{5}, 111^{20}, 117^{32}, 123^{54}, 129^{58}, 135^{34}, 141^{30}, 147^{14}, 153, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>4</sup>, 105<sup>5</sup>, 111<sup>20</sup>, 117<sup>32</sup>, 123<sup>54</sup>, 129<sup>58</sup>, 135<sup>34</sup>, 141<sup>30</sup>, 147<sup>14</sup>, 153, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>831</td>
<td>831</td>
<td><math>\{ 99^{4}, 105^{10}, 111^{18}, 117^{32}, 123^{52}, 129^{56}, 135^{44}, 141^{24}, 147^{8}, 153^{6}, 159, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>10</sup>, 111<sup>18</sup>, 117<sup>32</sup>, 123<sup>52</sup>, 129<sup>56</sup>, 135<sup>44</sup>, 141<sup>24</sup>, 147<sup>8</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>832</td>
<td>832</td>
<td><math>\{ 93, 99^{2}, 105^{8}, 111^{25}, 117^{30}, 123^{48}, 129^{60}, 135^{38}, 141^{25}, 147^{14}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>25</sup>, 117<sup>30</sup>, 123<sup>48</sup>, 129<sup>60</sup>, 135<sup>38</sup>, 141<sup>25</sup>, 147<sup>14</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>833</td>
<td>833</td>
<td><math>\{ 93, 99^{4}, 105^{7}, 111^{19}, 117^{36}, 123^{50}, 129^{52}, 135^{44}, 141^{27}, 147^{10}, 153^{5}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>7</sup>, 111<sup>19</sup>, 117<sup>36</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>44</sup>, 141<sup>27</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>834</td>
<td>834</td>
<td><math>\{ 93^{2}, 99, 105^{8}, 111^{16}, 117^{42}, 123^{52}, 129^{50}, 135^{46}, 141^{20}, 147^{11}, 153^{6}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99, 105<sup>8</sup>, 111<sup>16</sup>, 117<sup>42</sup>, 123<sup>52</sup>, 129<sup>50</sup>, 135<sup>46</sup>, 141<sup>20</sup>, 147<sup>11</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>835</td>
<td>835</td>
<td><math>\{ 93, 99^{3}, 105^{6}, 111^{21}, 117^{37}, 123^{50}, 129^{54}, 135^{42}, 141^{25}, 147^{11}, 153^{4}, 165, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>6</sup>, 111<sup>21</sup>, 117<sup>37</sup>, 123<sup>50</sup>, 129<sup>54</sup>, 135<sup>42</sup>, 141<sup>25</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>836</td>
<td>836</td>
<td><math>\{ 99^{2}, 105^{11}, 111^{25}, 117^{30}, 123^{44}, 129^{56}, 135^{46}, 141^{26}, 147^{10}, 153^{5}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>11</sup>, 111<sup>25</sup>, 117<sup>30</sup>, 123<sup>44</sup>, 129<sup>56</sup>, 135<sup>46</sup>, 141<sup>26</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>837</td>
<td>837</td>
<td><math>\{ 99^{2}, 105^{11}, 111^{17}, 117^{42}, 123^{46}, 129^{48}, 135^{52}, 141^{22}, 147^{8}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>11</sup>, 111<sup>17</sup>, 117<sup>42</sup>, 123<sup>46</sup>, 129<sup>48</sup>, 135<sup>52</sup>, 141<sup>22</sup>, 147<sup>8</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>838</td>
<td>838</td>
<td><math>\{ 93, 99, 105^{8}, 111^{23}, 117^{35}, 123^{48}, 129^{56}, 135^{48}, 141^{19}, 147^{7}, 153^{8}, 165, 256 \}</math></td>
<td> 93, 99, 105<sup>8</sup>, 111<sup>23</sup>, 117<sup>35</sup>, 123<sup>48</sup>, 129<sup>56</sup>, 135<sup>48</sup>, 141<sup>19</sup>, 147<sup>7</sup>, 153<sup>8</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>839</td>
<td>839</td>
<td><math>\{ 99^{4}, 105^{9}, 111^{21}, 117^{36}, 123^{44}, 129^{50}, 135^{50}, 141^{28}, 147^{8}, 153^{5}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>21</sup>, 117<sup>36</sup>, 123<sup>44</sup>, 129<sup>50</sup>, 135<sup>50</sup>, 141<sup>28</sup>, 147<sup>8</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>840</td>
<td>840</td>
<td><math>\{ 93, 99^{4}, 105^{4}, 111^{19}, 117^{39}, 123^{52}, 129^{56}, 135^{42}, 141^{23}, 147^{8}, 153^{4}, 159^{2}, 165, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>4</sup>, 111<sup>19</sup>, 117<sup>39</sup>, 123<sup>52</sup>, 129<sup>56</sup>, 135<sup>42</sup>, 141<sup>23</sup>, 147<sup>8</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>841</td>
<td>841</td>
<td><math>\{ 99, 105^{13}, 111^{21}, 117^{32}, 123^{54}, 129^{46}, 135^{42}, 141^{32}, 147^{9}, 153^{5}, 256 \}</math></td>
<td> 99, 105<sup>13</sup>, 111<sup>21</sup>, 117<sup>32</sup>, 123<sup>54</sup>, 129<sup>46</sup>, 135<sup>42</sup>, 141<sup>32</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>842</td>
<td>842</td>
<td><math>\{ 93, 99^{4}, 105^{5}, 111^{21}, 117^{36}, 123^{50}, 129^{56}, 135^{40}, 141^{27}, 147^{10}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>5</sup>, 111<sup>21</sup>, 117<sup>36</sup>, 123<sup>50</sup>, 129<sup>56</sup>, 135<sup>40</sup>, 141<sup>27</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>843</td>
<td>843</td>
<td><math>\{ 99^{3}, 105^{8}, 111^{24}, 117^{35}, 123^{44}, 129^{54}, 135^{46}, 141^{28}, 147^{9}, 153^{2}, 159, 165, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>24</sup>, 117<sup>35</sup>, 123<sup>44</sup>, 129<sup>54</sup>, 135<sup>46</sup>, 141<sup>28</sup>, 147<sup>9</sup>, 153<sup>2</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>844</td>
<td>844</td>
<td><math>\{ 87, 93, 99^{2}, 105^{5}, 111^{22}, 117^{40}, 123^{46}, 129^{48}, 135^{47}, 141^{31}, 147^{8}, 153^{3}, 159, 256 \}</math></td>
<td> 87, 93, 99<sup>2</sup>, 105<sup>5</sup>, 111<sup>22</sup>, 117<sup>40</sup>, 123<sup>46</sup>, 129<sup>48</sup>, 135<sup>47</sup>, 141<sup>31</sup>, 147<sup>8</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>845</td>
<td>845</td>
<td><math>\{ 99^{4}, 105^{11}, 111^{11}, 117^{40}, 123^{58}, 129^{50}, 135^{36}, 141^{24}, 147^{18}, 153^{3}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>11</sup>, 111<sup>11</sup>, 117<sup>40</sup>, 123<sup>58</sup>, 129<sup>50</sup>, 135<sup>36</sup>, 141<sup>24</sup>, 147<sup>18</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>846</td>
<td>846</td>
<td><math>\{ 99^{4}, 105^{9}, 111^{19}, 117^{34}, 123^{52}, 129^{52}, 135^{42}, 141^{30}, 147^{8}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>42</sup>, 141<sup>30</sup>, 147<sup>8</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>847</td>
<td>847</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{6}, 111^{24}, 117^{32}, 123^{50}, 129^{56}, 135^{38}, 141^{30}, 147^{12}, 153^{2}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>6</sup>, 111<sup>24</sup>, 117<sup>32</sup>, 123<sup>50</sup>, 129<sup>56</sup>, 135<sup>38</sup>, 141<sup>30</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>848</td>
<td>848</td>
<td><math>\{ 99^{2}, 105^{9}, 111^{24}, 117^{34}, 123^{46}, 129^{56}, 135^{46}, 141^{22}, 147^{8}, 153^{7}, 159, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>24</sup>, 117<sup>34</sup>, 123<sup>46</sup>, 129<sup>56</sup>, 135<sup>46</sup>, 141<sup>22</sup>, 147<sup>8</sup>, 153<sup>7</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>849</td>
<td>849</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{8}, 111^{16}, 117^{42}, 123^{50}, 129^{46}, 135^{46}, 141^{28}, 147^{12}, 153^{2}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>16</sup>, 117<sup>42</sup>, 123<sup>50</sup>, 129<sup>46</sup>, 135<sup>46</sup>, 141<sup>28</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>850</td>
<td>850</td>
<td><math>\{ 75, 93, 99^{2}, 105^{6}, 111^{21}, 117^{32}, 123^{49}, 129^{62}, 135^{42}, 141^{23}, 147^{12}, 153^{4}, 256 \}</math></td>
<td> 75, 93, 99<sup>2</sup>, 105<sup>6</sup>, 111<sup>21</sup>, 117<sup>32</sup>, 123<sup>49</sup>, 129<sup>62</sup>, 135<sup>42</sup>, 141<sup>23</sup>, 147<sup>12</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>851</td>
<td>851</td>
<td><math>\{ 87, 99^{6}, 105^{5}, 111^{18}, 117^{38}, 123^{42}, 129^{56}, 135^{51}, 141^{26}, 147^{8}, 153^{3}, 159, 256 \}</math></td>
<td> 87, 99<sup>6</sup>, 105<sup>5</sup>, 111<sup>18</sup>, 117<sup>38</sup>, 123<sup>42</sup>, 129<sup>56</sup>, 135<sup>51</sup>, 141<sup>26</sup>, 147<sup>8</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>852</td>
<td>852</td>
<td><math>\{ 99, 105^{7}, 111^{27}, 117^{35}, 123^{50}, 129^{56}, 135^{34}, 141^{28}, 147^{13}, 153, 159^{2}, 165, 256 \}</math></td>
<td> 99, 105<sup>7</sup>, 111<sup>27</sup>, 117<sup>35</sup>, 123<sup>50</sup>, 129<sup>56</sup>, 135<sup>34</sup>, 141<sup>28</sup>, 147<sup>13</sup>, 153, 159<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>853</td>
<td>853</td>
<td><math>\{ 93, 99, 105^{10}, 111^{22}, 117^{40}, 123^{42}, 129^{46}, 135^{48}, 141^{31}, 147^{13}, 159, 256 \}</math></td>
<td> 93, 99, 105<sup>10</sup>, 111<sup>22</sup>, 117<sup>40</sup>, 123<sup>42</sup>, 129<sup>46</sup>, 135<sup>48</sup>, 141<sup>31</sup>, 147<sup>13</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>854</td>
<td>854</td>
<td><math>\{ 87, 99^{4}, 105^{14}, 111^{29}, 117^{32}, 123^{36}, 129^{44}, 135^{39}, 141^{32}, 147^{16}, 153^{6}, 159^{2}, 256 \}</math></td>
<td> 87, 99<sup>4</sup>, 105<sup>14</sup>, 111<sup>29</sup>, 117<sup>32</sup>, 123<sup>36</sup>, 129<sup>44</sup>, 135<sup>39</sup>, 141<sup>32</sup>, 147<sup>16</sup>, 153<sup>6</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>855</td>
<td>855</td>
<td><math>\{ 93, 99^{3}, 105^{9}, 111^{19}, 117^{34}, 123^{52}, 129^{50}, 135^{44}, 141^{29}, 147^{9}, 153^{5}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>50</sup>, 135<sup>44</sup>, 141<sup>29</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>856</td>
<td>856</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{6}, 111^{22}, 117^{34}, 123^{52}, 129^{54}, 135^{40}, 141^{28}, 147^{10}, 153^{4}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>6</sup>, 111<sup>22</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>54</sup>, 135<sup>40</sup>, 141<sup>28</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>857</td>
<td>857</td>
<td><math>\{ 93, 99^{4}, 105^{9}, 111^{12}, 117^{42}, 123^{54}, 129^{46}, 135^{42}, 141^{29}, 147^{14}, 153, 159, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>12</sup>, 117<sup>42</sup>, 123<sup>54</sup>, 129<sup>46</sup>, 135<sup>42</sup>, 141<sup>29</sup>, 147<sup>14</sup>, 153, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>858</td>
<td>858</td>
<td><math>\{ 93, 99^{4}, 105^{8}, 111^{21}, 117^{26}, 123^{50}, 129^{68}, 135^{40}, 141^{21}, 147^{10}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>26</sup>, 123<sup>50</sup>, 129<sup>68</sup>, 135<sup>40</sup>, 141<sup>21</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>859</td>
<td>859</td>
<td><math>\{ 99^{3}, 105^{14}, 111^{13}, 117^{36}, 123^{52}, 129^{48}, 135^{48}, 141^{28}, 147^{9}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>14</sup>, 111<sup>13</sup>, 117<sup>36</sup>, 123<sup>52</sup>, 129<sup>48</sup>, 135<sup>48</sup>, 141<sup>28</sup>, 147<sup>9</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>860</td>
<td>860</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{10}, 111^{19}, 117^{34}, 123^{46}, 129^{54}, 135^{44}, 141^{28}, 147^{16}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>34</sup>, 123<sup>46</sup>, 129<sup>54</sup>, 135<sup>44</sup>, 141<sup>28</sup>, 147<sup>16</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>861</td>
<td>861</td>
<td><math>\{ 99^{2}, 105^{11}, 111^{27}, 117^{28}, 123^{42}, 129^{58}, 135^{44}, 141^{28}, 147^{12}, 153^{3}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>11</sup>, 111<sup>27</sup>, 117<sup>28</sup>, 123<sup>42</sup>, 129<sup>58</sup>, 135<sup>44</sup>, 141<sup>28</sup>, 147<sup>12</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>862</td>
<td>862</td>
<td><math>\{ 99^{2}, 105^{8}, 111^{23}, 117^{38}, 123^{50}, 129^{50}, 135^{40}, 141^{26}, 147^{12}, 153^{6}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>23</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>50</sup>, 135<sup>40</sup>, 141<sup>26</sup>, 147<sup>12</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>863</td>
<td>863</td>
<td><math>\{ 93^{3}, 99^{5}, 105^{9}, 111^{13}, 117^{24}, 123^{58}, 129^{60}, 135^{42}, 141^{29}, 147^{9}, 153^{3}, 256 \}</math></td>
<td> 93<sup>3</sup>, 99<sup>5</sup>, 105<sup>9</sup>, 111<sup>13</sup>, 117<sup>24</sup>, 123<sup>58</sup>, 129<sup>60</sup>, 135<sup>42</sup>, 141<sup>29</sup>, 147<sup>9</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>864</td>
<td>864</td>
<td><math>\{ 87^{2}, 93^{4}, 99^{4}, 105^{8}, 111^{22}, 117^{31}, 123^{44}, 129^{46}, 135^{38}, 141^{36}, 147^{16}, 153^{2}, 159, 165, 256 \}</math></td>
<td> 87<sup>2</sup>, 93<sup>4</sup>, 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>22</sup>, 117<sup>31</sup>, 123<sup>44</sup>, 129<sup>46</sup>, 135<sup>38</sup>, 141<sup>36</sup>, 147<sup>16</sup>, 153<sup>2</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>865</td>
<td>865</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{6}, 111^{23}, 117^{32}, 123^{48}, 129^{56}, 135^{40}, 141^{30}, 147^{13}, 153^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>6</sup>, 111<sup>23</sup>, 117<sup>32</sup>, 123<sup>48</sup>, 129<sup>56</sup>, 135<sup>40</sup>, 141<sup>30</sup>, 147<sup>13</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>866</td>
<td>866</td>
<td><math>\{ 99^{4}, 105^{8}, 111^{17}, 117^{46}, 123^{44}, 129^{46}, 135^{46}, 141^{26}, 147^{16}, 153^{2}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>17</sup>, 117<sup>46</sup>, 123<sup>44</sup>, 129<sup>46</sup>, 135<sup>46</sup>, 141<sup>26</sup>, 147<sup>16</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>867</td>
<td>867</td>
<td><math>\{ 93, 99^{5}, 105^{8}, 111^{15}, 117^{43}, 123^{40}, 129^{48}, 135^{56}, 141^{27}, 147^{11}, 165, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>8</sup>, 111<sup>15</sup>, 117<sup>43</sup>, 123<sup>40</sup>, 129<sup>48</sup>, 135<sup>56</sup>, 141<sup>27</sup>, 147<sup>11</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>868</td>
<td>868</td>
<td><math>\{ 87^{2}, 105^{10}, 111^{16}, 117^{40}, 123^{50}, 129^{52}, 135^{44}, 141^{24}, 147^{14}, 153^{2}, 159, 256 \}</math></td>
<td> 87<sup>2</sup>, 105<sup>10</sup>, 111<sup>16</sup>, 117<sup>40</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>44</sup>, 141<sup>24</sup>, 147<sup>14</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>869</td>
<td>869</td>
<td><math>\{ 93, 99^{3}, 105^{9}, 111^{20}, 117^{38}, 123^{40}, 129^{54}, 135^{50}, 141^{25}, 147^{13}, 153, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>20</sup>, 117<sup>38</sup>, 123<sup>40</sup>, 129<sup>54</sup>, 135<sup>50</sup>, 141<sup>25</sup>, 147<sup>13</sup>, 153, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>870</td>
<td>870</td>
<td><math>\{ 99^{4}, 105^{10}, 111^{19}, 117^{30}, 123^{54}, 129^{58}, 135^{36}, 141^{26}, 147^{14}, 153^{4}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>30</sup>, 123<sup>54</sup>, 129<sup>58</sup>, 135<sup>36</sup>, 141<sup>26</sup>, 147<sup>14</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>871</td>
<td>871</td>
<td><math>\{ 93, 99^{4}, 105^{8}, 111^{19}, 117^{32}, 123^{52}, 129^{54}, 135^{42}, 141^{31}, 147^{8}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>19</sup>, 117<sup>32</sup>, 123<sup>52</sup>, 129<sup>54</sup>, 135<sup>42</sup>, 141<sup>31</sup>, 147<sup>8</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>872</td>
<td>872</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{9}, 111^{17}, 117^{32}, 123^{58}, 129^{50}, 135^{44}, 141^{30}, 147^{4}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>17</sup>, 117<sup>32</sup>, 123<sup>58</sup>, 129<sup>50</sup>, 135<sup>44</sup>, 141<sup>30</sup>, 147<sup>4</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>873</td>
<td>873</td>
<td><math>\{ 93^{2}, 99^{4}, 105^{8}, 111^{13}, 117^{38}, 123^{50}, 129^{54}, 135^{48}, 141^{24}, 147^{10}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>13</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>54</sup>, 135<sup>48</sup>, 141<sup>24</sup>, 147<sup>10</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>874</td>
<td>874</td>
<td><math>\{ 99, 105^{10}, 111^{24}, 117^{29}, 123^{54}, 129^{60}, 135^{36}, 141^{26}, 147^{9}, 153^{2}, 159^{3}, 165, 256 \}</math></td>
<td> 99, 105<sup>10</sup>, 111<sup>24</sup>, 117<sup>29</sup>, 123<sup>54</sup>, 129<sup>60</sup>, 135<sup>36</sup>, 141<sup>26</sup>, 147<sup>9</sup>, 153<sup>2</sup>, 159<sup>3</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>875</td>
<td>875</td>
<td><math>\{ 99^{3}, 105^{10}, 111^{20}, 117^{34}, 123^{52}, 129^{50}, 135^{42}, 141^{30}, 147^{9}, 153^{4}, 159, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>20</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>50</sup>, 135<sup>42</sup>, 141<sup>30</sup>, 147<sup>9</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>876</td>
<td>876</td>
<td><math>\{ 87, 99^{4}, 105^{4}, 111^{17}, 117^{38}, 123^{57}, 129^{58}, 135^{35}, 141^{26}, 147^{10}, 153^{2}, 159^{2}, 171, 256 \}</math></td>
<td> 87, 99<sup>4</sup>, 105<sup>4</sup>, 111<sup>17</sup>, 117<sup>38</sup>, 123<sup>57</sup>, 129<sup>58</sup>, 135<sup>35</sup>, 141<sup>26</sup>, 147<sup>10</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 171, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>877</td>
<td>877</td>
<td><math>\{ 87, 99^{6}, 105^{12}, 111^{24}, 117^{36}, 123^{40}, 129^{44}, 135^{37}, 141^{28}, 147^{18}, 153^{8}, 159, 256 \}</math></td>
<td> 87, 99<sup>6</sup>, 105<sup>12</sup>, 111<sup>24</sup>, 117<sup>36</sup>, 123<sup>40</sup>, 129<sup>44</sup>, 135<sup>37</sup>, 141<sup>28</sup>, 147<sup>18</sup>, 153<sup>8</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>878</td>
<td>878</td>
<td><math>\{ 93, 99, 105^{7}, 111^{22}, 117^{42}, 123^{46}, 129^{54}, 135^{40}, 141^{21}, 147^{17}, 153^{3}, 159, 256 \}</math></td>
<td> 93, 99, 105<sup>7</sup>, 111<sup>22</sup>, 117<sup>42</sup>, 123<sup>46</sup>, 129<sup>54</sup>, 135<sup>40</sup>, 141<sup>21</sup>, 147<sup>17</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>879</td>
<td>879</td>
<td><math>\{ 99^{6}, 105^{17}, 111^{24}, 117^{26}, 123^{42}, 129^{50}, 135^{38}, 141^{28}, 147^{16}, 153^{5}, 159, 165^{2}, 256 \}</math></td>
<td> 99<sup>6</sup>, 105<sup>17</sup>, 111<sup>24</sup>, 117<sup>26</sup>, 123<sup>42</sup>, 129<sup>50</sup>, 135<sup>38</sup>, 141<sup>28</sup>, 147<sup>16</sup>, 153<sup>5</sup>, 159, 165<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>880</td>
<td>880</td>
<td><math>\{ 99^{4}, 105^{10}, 111^{20}, 117^{28}, 123^{50}, 129^{64}, 135^{42}, 141^{20}, 147^{10}, 153^{6}, 159, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>10</sup>, 111<sup>20</sup>, 117<sup>28</sup>, 123<sup>50</sup>, 129<sup>64</sup>, 135<sup>42</sup>, 141<sup>20</sup>, 147<sup>10</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>881</td>
<td>881</td>
<td><math>\{ 99^{2}, 105^{7}, 111^{23}, 117^{38}, 123^{52}, 129^{52}, 135^{38}, 141^{26}, 147^{10}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>23</sup>, 117<sup>38</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>38</sup>, 141<sup>26</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>882</td>
<td>882</td>
<td><math>\{ 93, 99^{2}, 105^{10}, 111^{22}, 117^{34}, 123^{40}, 129^{60}, 135^{48}, 141^{21}, 147^{14}, 153^{2}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>22</sup>, 117<sup>34</sup>, 123<sup>40</sup>, 129<sup>60</sup>, 135<sup>48</sup>, 141<sup>21</sup>, 147<sup>14</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>883</td>
<td>883</td>
<td><math>\{ 93^{4}, 99^{5}, 105^{13}, 111^{17}, 117^{34}, 123^{44}, 129^{44}, 135^{44}, 141^{26}, 147^{15}, 153^{7}, 159^{2}, 256 \}</math></td>
<td> 93<sup>4</sup>, 99<sup>5</sup>, 105<sup>13</sup>, 111<sup>17</sup>, 117<sup>34</sup>, 123<sup>44</sup>, 129<sup>44</sup>, 135<sup>44</sup>, 141<sup>26</sup>, 147<sup>15</sup>, 153<sup>7</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>884</td>
<td>884</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{5}, 111^{21}, 117^{36}, 123^{54}, 129^{50}, 135^{34}, 141^{34}, 147^{15}, 153, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>5</sup>, 111<sup>21</sup>, 117<sup>36</sup>, 123<sup>54</sup>, 129<sup>50</sup>, 135<sup>34</sup>, 141<sup>34</sup>, 147<sup>15</sup>, 153, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>885</td>
<td>885</td>
<td><math>\{ 99^{6}, 105^{9}, 111^{15}, 117^{36}, 123^{50}, 129^{50}, 135^{48}, 141^{28}, 147^{8}, 153^{5}, 256 \}</math></td>
<td> 99<sup>6</sup>, 105<sup>9</sup>, 111<sup>15</sup>, 117<sup>36</sup>, 123<sup>50</sup>, 129<sup>50</sup>, 135<sup>48</sup>, 141<sup>28</sup>, 147<sup>8</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>886</td>
<td>886</td>
<td><math>\{ 99^{4}, 105^{7}, 111^{14}, 117^{48}, 123^{52}, 129^{46}, 135^{40}, 141^{24}, 147^{16}, 153^{3}, 159, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>7</sup>, 111<sup>14</sup>, 117<sup>48</sup>, 123<sup>52</sup>, 129<sup>46</sup>, 135<sup>40</sup>, 141<sup>24</sup>, 147<sup>16</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>887</td>
<td>887</td>
<td><math>\{ 93, 99^{2}, 105^{10}, 111^{21}, 117^{34}, 123^{42}, 129^{60}, 135^{48}, 141^{21}, 147^{12}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>21</sup>, 117<sup>34</sup>, 123<sup>42</sup>, 129<sup>60</sup>, 135<sup>48</sup>, 141<sup>21</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>888</td>
<td>888</td>
<td><math>\{ 99^{4}, 105^{9}, 111^{21}, 117^{34}, 123^{48}, 129^{52}, 135^{42}, 141^{30}, 147^{12}, 153^{3}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>21</sup>, 117<sup>34</sup>, 123<sup>48</sup>, 129<sup>52</sup>, 135<sup>42</sup>, 141<sup>30</sup>, 147<sup>12</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>889</td>
<td>889</td>
<td><math>\{ 93, 99, 105^{8}, 111^{23}, 117^{37}, 123^{52}, 129^{46}, 135^{40}, 141^{33}, 147^{11}, 153^{2}, 165, 256 \}</math></td>
<td> 93, 99, 105<sup>8</sup>, 111<sup>23</sup>, 117<sup>37</sup>, 123<sup>52</sup>, 129<sup>46</sup>, 135<sup>40</sup>, 141<sup>33</sup>, 147<sup>11</sup>, 153<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>890</td>
<td>890</td>
<td><math>\{ 87, 93^{2}, 99^{3}, 105^{14}, 111^{24}, 117^{29}, 123^{46}, 129^{44}, 135^{37}, 141^{32}, 147^{15}, 153^{6}, 159, 165, 256 \}</math></td>
<td> 87, 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>14</sup>, 111<sup>24</sup>, 117<sup>29</sup>, 123<sup>46</sup>, 129<sup>44</sup>, 135<sup>37</sup>, 141<sup>32</sup>, 147<sup>15</sup>, 153<sup>6</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>891</td>
<td>891</td>
<td><math>\{ 99, 105^{14}, 111^{20}, 117^{34}, 123^{44}, 129^{54}, 135^{50}, 141^{22}, 147^{11}, 153^{4}, 159, 256 \}</math></td>
<td> 99, 105<sup>14</sup>, 111<sup>20</sup>, 117<sup>34</sup>, 123<sup>44</sup>, 129<sup>54</sup>, 135<sup>50</sup>, 141<sup>22</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>892</td>
<td>892</td>
<td><math>\{ 93, 99^{6}, 105^{8}, 111^{21}, 117^{48}, 123^{43}, 129^{42}, 135^{32}, 141^{23}, 147^{22}, 153^{6}, 159^{2}, 171, 256 \}</math></td>
<td> 93, 99<sup>6</sup>, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>48</sup>, 123<sup>43</sup>, 129<sup>42</sup>, 135<sup>32</sup>, 141<sup>23</sup>, 147<sup>22</sup>, 153<sup>6</sup>, 159<sup>2</sup>, 171, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>893</td>
<td>893</td>
<td><math>\{ 99^{6}, 105^{10}, 111^{10}, 117^{38}, 123^{52}, 129^{58}, 135^{44}, 141^{18}, 147^{14}, 153^{4}, 159, 256 \}</math></td>
<td> 99<sup>6</sup>, 105<sup>10</sup>, 111<sup>10</sup>, 117<sup>38</sup>, 123<sup>52</sup>, 129<sup>58</sup>, 135<sup>44</sup>, 141<sup>18</sup>, 147<sup>14</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>894</td>
<td>894</td>
<td><math>\{ 99^{3}, 105^{8}, 111^{28}, 117^{30}, 123^{40}, 129^{62}, 135^{42}, 141^{26}, 147^{13}, 153^{2}, 159, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>28</sup>, 117<sup>30</sup>, 123<sup>40</sup>, 129<sup>62</sup>, 135<sup>42</sup>, 141<sup>26</sup>, 147<sup>13</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>895</td>
<td>895</td>
<td><math>\{ 87^{2}, 93^{2}, 105^{10}, 111^{11}, 117^{38}, 123^{54}, 129^{50}, 135^{50}, 141^{24}, 147^{10}, 153^{4}, 256 \}</math></td>
<td> 87<sup>2</sup>, 93<sup>2</sup>, 105<sup>10</sup>, 111<sup>11</sup>, 117<sup>38</sup>, 123<sup>54</sup>, 129<sup>50</sup>, 135<sup>50</sup>, 141<sup>24</sup>, 147<sup>10</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>896</td>
<td>896</td>
<td><math>\{ 99, 105^{8}, 111^{29}, 117^{32}, 123^{44}, 129^{60}, 135^{40}, 141^{24}, 147^{11}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 99, 105<sup>8</sup>, 111<sup>29</sup>, 117<sup>32</sup>, 123<sup>44</sup>, 129<sup>60</sup>, 135<sup>40</sup>, 141<sup>24</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>897</td>
<td>897</td>
<td><math>\{ 99^{2}, 105^{9}, 111^{20}, 117^{34}, 123^{58}, 129^{56}, 135^{34}, 141^{22}, 147^{12}, 153^{7}, 159, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>20</sup>, 117<sup>34</sup>, 123<sup>58</sup>, 129<sup>56</sup>, 135<sup>34</sup>, 141<sup>22</sup>, 147<sup>12</sup>, 153<sup>7</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>898</td>
<td>898</td>
<td><math>\{ 93, 99^{2}, 105^{10}, 111^{15}, 117^{41}, 123^{50}, 129^{50}, 135^{48}, 141^{21}, 147^{12}, 153^{4}, 165, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>15</sup>, 117<sup>41</sup>, 123<sup>50</sup>, 129<sup>50</sup>, 135<sup>48</sup>, 141<sup>21</sup>, 147<sup>12</sup>, 153<sup>4</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>899</td>
<td>899</td>
<td><math>\{ 93, 99^{3}, 105^{7}, 111^{17}, 117^{44}, 123^{50}, 129^{48}, 135^{38}, 141^{27}, 147^{19}, 153, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>17</sup>, 117<sup>44</sup>, 123<sup>50</sup>, 129<sup>48</sup>, 135<sup>38</sup>, 141<sup>27</sup>, 147<sup>19</sup>, 153, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>900</td>
<td>900</td>
<td><math>\{ 99^{8}, 105^{6}, 111^{21}, 117^{32}, 123^{36}, 129^{64}, 135^{50}, 141^{24}, 147^{12}, 153^{2}, 256 \}</math></td>
<td> 99<sup>8</sup>, 105<sup>6</sup>, 111<sup>21</sup>, 117<sup>32</sup>, 123<sup>36</sup>, 129<sup>64</sup>, 135<sup>50</sup>, 141<sup>24</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>901</td>
<td>901</td>
<td><math>\{ 99^{3}, 105^{14}, 111^{13}, 117^{34}, 123^{52}, 129^{54}, 135^{48}, 141^{22}, 147^{9}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>14</sup>, 111<sup>13</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>54</sup>, 135<sup>48</sup>, 141<sup>22</sup>, 147<sup>9</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>902</td>
<td>902</td>
<td><math>\{ 93, 99^{2}, 105^{7}, 111^{21}, 117^{38}, 123^{52}, 129^{50}, 135^{42}, 141^{25}, 147^{10}, 153^{7}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>21</sup>, 117<sup>38</sup>, 123<sup>52</sup>, 129<sup>50</sup>, 135<sup>42</sup>, 141<sup>25</sup>, 147<sup>10</sup>, 153<sup>7</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>903</td>
<td>903</td>
<td><math>\{ 93, 99^{2}, 105^{9}, 111^{24}, 117^{30}, 123^{46}, 129^{58}, 135^{46}, 141^{25}, 147^{8}, 153^{5}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>24</sup>, 117<sup>30</sup>, 123<sup>46</sup>, 129<sup>58</sup>, 135<sup>46</sup>, 141<sup>25</sup>, 147<sup>8</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>904</td>
<td>904</td>
<td><math>\{ 87, 99^{2}, 105^{7}, 111^{21}, 117^{32}, 123^{52}, 129^{66}, 135^{39}, 141^{16}, 147^{10}, 153^{7}, 159^{2}, 256 \}</math></td>
<td> 87, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>21</sup>, 117<sup>32</sup>, 123<sup>52</sup>, 129<sup>66</sup>, 135<sup>39</sup>, 141<sup>16</sup>, 147<sup>10</sup>, 153<sup>7</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>905</td>
<td>905</td>
<td><math>\{ 93, 99^{2}, 105^{11}, 111^{24}, 117^{28}, 123^{46}, 129^{52}, 135^{46}, 141^{35}, 147^{8}, 153, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>11</sup>, 111<sup>24</sup>, 117<sup>28</sup>, 123<sup>46</sup>, 129<sup>52</sup>, 135<sup>46</sup>, 141<sup>35</sup>, 147<sup>8</sup>, 153, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>906</td>
<td>906</td>
<td><math>\{ 93^{2}, 99^{5}, 105^{2}, 111^{23}, 117^{40}, 123^{40}, 129^{52}, 135^{48}, 141^{30}, 147^{11}, 153^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>5</sup>, 105<sup>2</sup>, 111<sup>23</sup>, 117<sup>40</sup>, 123<sup>40</sup>, 129<sup>52</sup>, 135<sup>48</sup>, 141<sup>30</sup>, 147<sup>11</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>907</td>
<td>907</td>
<td><math>\{ 99^{2}, 105^{8}, 111^{22}, 117^{43}, 123^{40}, 129^{54}, 135^{48}, 141^{20}, 147^{14}, 153^{2}, 159, 165, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>22</sup>, 117<sup>43</sup>, 123<sup>40</sup>, 129<sup>54</sup>, 135<sup>48</sup>, 141<sup>20</sup>, 147<sup>14</sup>, 153<sup>2</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>908</td>
<td>908</td>
<td><math>\{ 99, 105^{10}, 111^{21}, 117^{37}, 123^{54}, 129^{48}, 135^{42}, 141^{26}, 147^{9}, 153^{6}, 165, 256 \}</math></td>
<td> 99, 105<sup>10</sup>, 111<sup>21</sup>, 117<sup>37</sup>, 123<sup>54</sup>, 129<sup>48</sup>, 135<sup>42</sup>, 141<sup>26</sup>, 147<sup>9</sup>, 153<sup>6</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>909</td>
<td>909</td>
<td><math>\{ 93, 99, 105^{12}, 111^{20}, 117^{26}, 123^{60}, 129^{56}, 135^{34}, 141^{29}, 147^{11}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99, 105<sup>12</sup>, 111<sup>20</sup>, 117<sup>26</sup>, 123<sup>60</sup>, 129<sup>56</sup>, 135<sup>34</sup>, 141<sup>29</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>910</td>
<td>910</td>
<td><math>\{ 99^{4}, 105^{10}, 111^{23}, 117^{32}, 123^{42}, 129^{52}, 135^{48}, 141^{32}, 147^{10}, 153^{2}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>10</sup>, 111<sup>23</sup>, 117<sup>32</sup>, 123<sup>42</sup>, 129<sup>52</sup>, 135<sup>48</sup>, 141<sup>32</sup>, 147<sup>10</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>911</td>
<td>911</td>
<td><math>\{ 87^{2}, 93^{4}, 99^{6}, 105^{8}, 111^{21}, 117^{30}, 123^{36}, 129^{50}, 135^{48}, 141^{30}, 147^{14}, 153^{6}, 256 \}</math></td>
<td> 87<sup>2</sup>, 93<sup>4</sup>, 99<sup>6</sup>, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>30</sup>, 123<sup>36</sup>, 129<sup>50</sup>, 135<sup>48</sup>, 141<sup>30</sup>, 147<sup>14</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>912</td>
<td>912</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{9}, 111^{12}, 117^{34}, 123^{70}, 129^{48}, 135^{34}, 141^{28}, 147^{8}, 153^{7}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>12</sup>, 117<sup>34</sup>, 123<sup>70</sup>, 129<sup>48</sup>, 135<sup>34</sup>, 141<sup>28</sup>, 147<sup>8</sup>, 153<sup>7</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>913</td>
<td>913</td>
<td><math>\{ 87, 99^{2}, 105^{7}, 111^{20}, 117^{42}, 123^{42}, 129^{56}, 135^{47}, 141^{22}, 147^{12}, 153, 159^{3}, 256 \}</math></td>
<td> 87, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>20</sup>, 117<sup>42</sup>, 123<sup>42</sup>, 129<sup>56</sup>, 135<sup>47</sup>, 141<sup>22</sup>, 147<sup>12</sup>, 153, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>914</td>
<td>914</td>
<td><math>\{ 93^{3}, 99^{4}, 105^{15}, 111^{17}, 117^{30}, 123^{52}, 129^{50}, 135^{34}, 141^{23}, 147^{16}, 153^{7}, 159^{4}, 256 \}</math></td>
<td> 93<sup>3</sup>, 99<sup>4</sup>, 105<sup>15</sup>, 111<sup>17</sup>, 117<sup>30</sup>, 123<sup>52</sup>, 129<sup>50</sup>, 135<sup>34</sup>, 141<sup>23</sup>, 147<sup>16</sup>, 153<sup>7</sup>, 159<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>915</td>
<td>915</td>
<td><math>\{ 87, 93, 99, 105^{9}, 111^{15}, 117^{42}, 123^{52}, 129^{46}, 135^{45}, 141^{29}, 147^{11}, 153, 159^{2}, 256 \}</math></td>
<td> 87, 93, 99, 105<sup>9</sup>, 111<sup>15</sup>, 117<sup>42</sup>, 123<sup>52</sup>, 129<sup>46</sup>, 135<sup>45</sup>, 141<sup>29</sup>, 147<sup>11</sup>, 153, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>916</td>
<td>916</td>
<td><math>\{ 93, 99^{3}, 105^{10}, 111^{21}, 117^{26}, 123^{52}, 129^{60}, 135^{40}, 141^{29}, 147^{9}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>21</sup>, 117<sup>26</sup>, 123<sup>52</sup>, 129<sup>60</sup>, 135<sup>40</sup>, 141<sup>29</sup>, 147<sup>9</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>917</td>
<td>917</td>
<td><math>\{ 93, 99^{2}, 105^{8}, 111^{21}, 117^{36}, 123^{52}, 129^{50}, 135^{42}, 141^{27}, 147^{10}, 153^{6}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>36</sup>, 123<sup>52</sup>, 129<sup>50</sup>, 135<sup>42</sup>, 141<sup>27</sup>, 147<sup>10</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>918</td>
<td>918</td>
<td><math>\{ 93, 99^{5}, 105^{5}, 111^{18}, 117^{38}, 123^{50}, 129^{54}, 135^{44}, 141^{25}, 147^{9}, 153^{5}, 159, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>5</sup>, 111<sup>18</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>54</sup>, 135<sup>44</sup>, 141<sup>25</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>919</td>
<td>919</td>
<td><math>\{ 93, 99^{2}, 105^{6}, 111^{20}, 117^{42}, 123^{54}, 129^{44}, 135^{42}, 141^{29}, 147^{8}, 153^{6}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>6</sup>, 111<sup>20</sup>, 117<sup>42</sup>, 123<sup>54</sup>, 129<sup>44</sup>, 135<sup>42</sup>, 141<sup>29</sup>, 147<sup>8</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>920</td>
<td>920</td>
<td><math>\{ 99, 105^{13}, 111^{21}, 117^{34}, 123^{44}, 129^{56}, 135^{48}, 141^{22}, 147^{11}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 99, 105<sup>13</sup>, 111<sup>21</sup>, 117<sup>34</sup>, 123<sup>44</sup>, 129<sup>56</sup>, 135<sup>48</sup>, 141<sup>22</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>921</td>
<td>921</td>
<td><math>\{ 93^{3}, 99^{3}, 105^{5}, 111^{15}, 117^{42}, 123^{46}, 129^{54}, 135^{54}, 141^{19}, 147^{7}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 93<sup>3</sup>, 99<sup>3</sup>, 105<sup>5</sup>, 111<sup>15</sup>, 117<sup>42</sup>, 123<sup>46</sup>, 129<sup>54</sup>, 135<sup>54</sup>, 141<sup>19</sup>, 147<sup>7</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>922</td>
<td>922</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{7}, 111^{21}, 117^{29}, 123^{56}, 129^{62}, 135^{34}, 141^{24}, 147^{14}, 153^{3}, 165, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>7</sup>, 111<sup>21</sup>, 117<sup>29</sup>, 123<sup>56</sup>, 129<sup>62</sup>, 135<sup>34</sup>, 141<sup>24</sup>, 147<sup>14</sup>, 153<sup>3</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>923</td>
<td>923</td>
<td><math>\{ 87, 93, 99^{2}, 105^{9}, 111^{16}, 117^{32}, 123^{60}, 129^{52}, 135^{37}, 141^{31}, 147^{10}, 153^{3}, 159, 256 \}</math></td>
<td> 87, 93, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>16</sup>, 117<sup>32</sup>, 123<sup>60</sup>, 129<sup>52</sup>, 135<sup>37</sup>, 141<sup>31</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>924</td>
<td>924</td>
<td><math>\{ 87, 93^{2}, 99^{5}, 105^{8}, 111^{25}, 117^{39}, 123^{38}, 129^{42}, 135^{43}, 141^{30}, 147^{13}, 153^{6}, 159^{2}, 165, 256 \}</math></td>
<td> 87, 93<sup>2</sup>, 99<sup>5</sup>, 105<sup>8</sup>, 111<sup>25</sup>, 117<sup>39</sup>, 123<sup>38</sup>, 129<sup>42</sup>, 135<sup>43</sup>, 141<sup>30</sup>, 147<sup>13</sup>, 153<sup>6</sup>, 159<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>925</td>
<td>925</td>
<td><math>\{ 87, 93, 99^{4}, 105^{5}, 111^{15}, 117^{38}, 123^{54}, 129^{54}, 135^{45}, 141^{25}, 147^{6}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 87, 93, 99<sup>4</sup>, 105<sup>5</sup>, 111<sup>15</sup>, 117<sup>38</sup>, 123<sup>54</sup>, 129<sup>54</sup>, 135<sup>45</sup>, 141<sup>25</sup>, 147<sup>6</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>926</td>
<td>926</td>
<td><math>\{ 93, 99, 105^{8}, 111^{28}, 117^{28}, 123^{48}, 129^{62}, 135^{34}, 141^{27}, 147^{15}, 153^{2}, 159, 256 \}</math></td>
<td> 93, 99, 105<sup>8</sup>, 111<sup>28</sup>, 117<sup>28</sup>, 123<sup>48</sup>, 129<sup>62</sup>, 135<sup>34</sup>, 141<sup>27</sup>, 147<sup>15</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>927</td>
<td>927</td>
<td><math>\{ 93, 99, 105^{10}, 111^{25}, 117^{34}, 123^{46}, 129^{44}, 135^{46}, 141^{37}, 147^{9}, 153^{2}, 256 \}</math></td>
<td> 93, 99, 105<sup>10</sup>, 111<sup>25</sup>, 117<sup>34</sup>, 123<sup>46</sup>, 129<sup>44</sup>, 135<sup>46</sup>, 141<sup>37</sup>, 147<sup>9</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>928</td>
<td>928</td>
<td><math>\{ 93, 99^{2}, 105^{8}, 111^{18}, 117^{42}, 123^{48}, 129^{52}, 135^{44}, 141^{21}, 147^{14}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>18</sup>, 117<sup>42</sup>, 123<sup>48</sup>, 129<sup>52</sup>, 135<sup>44</sup>, 141<sup>21</sup>, 147<sup>14</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>929</td>
<td>929</td>
<td><math>\{ 87, 93, 99^{3}, 105^{5}, 111^{20}, 117^{34}, 123^{50}, 129^{62}, 135^{41}, 141^{21}, 147^{11}, 153^{5}, 159, 256 \}</math></td>
<td> 87, 93, 99<sup>3</sup>, 105<sup>5</sup>, 111<sup>20</sup>, 117<sup>34</sup>, 123<sup>50</sup>, 129<sup>62</sup>, 135<sup>41</sup>, 141<sup>21</sup>, 147<sup>11</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>930</td>
<td>930</td>
<td><math>\{ 99^{4}, 105^{9}, 111^{15}, 117^{36}, 123^{60}, 129^{50}, 135^{38}, 141^{28}, 147^{8}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>15</sup>, 117<sup>36</sup>, 123<sup>60</sup>, 129<sup>50</sup>, 135<sup>38</sup>, 141<sup>28</sup>, 147<sup>8</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>931</td>
<td>931</td>
<td><math>\{ 99^{3}, 105^{8}, 111^{23}, 117^{40}, 123^{40}, 129^{56}, 135^{40}, 141^{24}, 147^{21}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>23</sup>, 117<sup>40</sup>, 123<sup>40</sup>, 129<sup>56</sup>, 135<sup>40</sup>, 141<sup>24</sup>, 147<sup>21</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>932</td>
<td>932</td>
<td><math>\{ 93, 99^{3}, 105^{10}, 111^{15}, 117^{34}, 123^{60}, 129^{48}, 135^{40}, 141^{29}, 147^{9}, 153^{6}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>15</sup>, 117<sup>34</sup>, 123<sup>60</sup>, 129<sup>48</sup>, 135<sup>40</sup>, 141<sup>29</sup>, 147<sup>9</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>933</td>
<td>933</td>
<td><math>\{ 93^{2}, 99^{4}, 105^{7}, 111^{21}, 117^{28}, 123^{48}, 129^{62}, 135^{42}, 141^{26}, 147^{12}, 153^{3}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>4</sup>, 105<sup>7</sup>, 111<sup>21</sup>, 117<sup>28</sup>, 123<sup>48</sup>, 129<sup>62</sup>, 135<sup>42</sup>, 141<sup>26</sup>, 147<sup>12</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>934</td>
<td>934</td>
<td><math>\{ 93, 99^{2}, 105^{9}, 111^{21}, 117^{34}, 123^{52}, 129^{50}, 135^{42}, 141^{29}, 147^{10}, 153^{5}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>21</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>50</sup>, 135<sup>42</sup>, 141<sup>29</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>935</td>
<td>935</td>
<td><math>\{ 99^{5}, 105^{7}, 111^{18}, 117^{38}, 123^{50}, 129^{52}, 135^{44}, 141^{26}, 147^{9}, 153^{5}, 159, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>7</sup>, 111<sup>18</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>44</sup>, 141<sup>26</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>936</td>
<td>936</td>
<td><math>\{ 99, 105^{11}, 111^{24}, 117^{32}, 123^{52}, 129^{50}, 135^{38}, 141^{32}, 147^{11}, 153^{3}, 159, 256 \}</math></td>
<td> 99, 105<sup>11</sup>, 111<sup>24</sup>, 117<sup>32</sup>, 123<sup>52</sup>, 129<sup>50</sup>, 135<sup>38</sup>, 141<sup>32</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>937</td>
<td>937</td>
<td><math>\{ 99^{5}, 105^{7}, 111^{21}, 117^{36}, 123^{46}, 129^{54}, 135^{42}, 141^{28}, 147^{13}, 153^{3}, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>7</sup>, 111<sup>21</sup>, 117<sup>36</sup>, 123<sup>46</sup>, 129<sup>54</sup>, 135<sup>42</sup>, 141<sup>28</sup>, 147<sup>13</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>938</td>
<td>938</td>
<td><math>\{ 105^{11}, 111^{22}, 117^{33}, 123^{56}, 129^{54}, 135^{40}, 141^{22}, 147^{8}, 153^{7}, 159, 165, 256 \}</math></td>
<td> 105<sup>11</sup>, 111<sup>22</sup>, 117<sup>33</sup>, 123<sup>56</sup>, 129<sup>54</sup>, 135<sup>40</sup>, 141<sup>22</sup>, 147<sup>8</sup>, 153<sup>7</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>939</td>
<td>939</td>
<td><math>\{ 99^{5}, 105^{8}, 111^{21}, 117^{32}, 123^{44}, 129^{60}, 135^{48}, 141^{24}, 147^{7}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>8</sup>, 111<sup>21</sup>, 117<sup>32</sup>, 123<sup>44</sup>, 129<sup>60</sup>, 135<sup>48</sup>, 141<sup>24</sup>, 147<sup>7</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>940</td>
<td>940</td>
<td><math>\{ 93, 99^{4}, 105^{10}, 111^{13}, 117^{42}, 123^{48}, 129^{44}, 135^{50}, 141^{29}, 147^{12}, 153^{2}, 256 \}</math></td>
<td> 93, 99<sup>4</sup>, 105<sup>10</sup>, 111<sup>13</sup>, 117<sup>42</sup>, 123<sup>48</sup>, 129<sup>44</sup>, 135<sup>50</sup>, 141<sup>29</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>941</td>
<td>941</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{5}, 111^{23}, 117^{36}, 123^{48}, 129^{50}, 135^{40}, 141^{34}, 147^{13}, 153, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>5</sup>, 111<sup>23</sup>, 117<sup>36</sup>, 123<sup>48</sup>, 129<sup>50</sup>, 135<sup>40</sup>, 141<sup>34</sup>, 147<sup>13</sup>, 153, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>942</td>
<td>942</td>
<td><math>\{ 99^{2}, 105^{6}, 111^{27}, 117^{36}, 123^{44}, 129^{60}, 135^{42}, 141^{20}, 147^{10}, 153^{6}, 159^{2}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>6</sup>, 111<sup>27</sup>, 117<sup>36</sup>, 123<sup>44</sup>, 129<sup>60</sup>, 135<sup>42</sup>, 141<sup>20</sup>, 147<sup>10</sup>, 153<sup>6</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>943</td>
<td>943</td>
<td><math>\{ 93, 99^{2}, 105^{9}, 111^{23}, 117^{32}, 123^{46}, 129^{56}, 135^{48}, 141^{23}, 147^{8}, 153^{7}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>23</sup>, 117<sup>32</sup>, 123<sup>46</sup>, 129<sup>56</sup>, 135<sup>48</sup>, 141<sup>23</sup>, 147<sup>8</sup>, 153<sup>7</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>944</td>
<td>944</td>
<td><math>\{ 93, 99^{3}, 105^{4}, 111^{24}, 117^{38}, 123^{48}, 129^{56}, 135^{38}, 141^{25}, 147^{13}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>4</sup>, 111<sup>24</sup>, 117<sup>38</sup>, 123<sup>48</sup>, 129<sup>56</sup>, 135<sup>38</sup>, 141<sup>25</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>945</td>
<td>945</td>
<td><math>\{ 93^{2}, 99, 105^{12}, 111^{14}, 117^{34}, 123^{58}, 129^{50}, 135^{40}, 141^{28}, 147^{13}, 153^{2}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99, 105<sup>12</sup>, 111<sup>14</sup>, 117<sup>34</sup>, 123<sup>58</sup>, 129<sup>50</sup>, 135<sup>40</sup>, 141<sup>28</sup>, 147<sup>13</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>946</td>
<td>946</td>
<td><math>\{ 87, 99^{4}, 105^{8}, 111^{17}, 117^{35}, 123^{50}, 129^{54}, 135^{45}, 141^{28}, 147^{10}, 153^{2}, 165, 256 \}</math></td>
<td> 87, 99<sup>4</sup>, 105<sup>8</sup>, 111<sup>17</sup>, 117<sup>35</sup>, 123<sup>50</sup>, 129<sup>54</sup>, 135<sup>45</sup>, 141<sup>28</sup>, 147<sup>10</sup>, 153<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>947</td>
<td>947</td>
<td><math>\{ 93^{2}, 99^{4}, 105^{6}, 111^{14}, 117^{42}, 123^{48}, 129^{54}, 135^{48}, 141^{20}, 147^{12}, 153^{4}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>14</sup>, 117<sup>42</sup>, 123<sup>48</sup>, 129<sup>54</sup>, 135<sup>48</sup>, 141<sup>20</sup>, 147<sup>12</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>948</td>
<td>948</td>
<td><math>\{ 87, 99^{5}, 105^{7}, 111^{17}, 117^{34}, 123^{52}, 129^{56}, 135^{37}, 141^{30}, 147^{15}, 153, 256 \}</math></td>
<td> 87, 99<sup>5</sup>, 105<sup>7</sup>, 111<sup>17</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>56</sup>, 135<sup>37</sup>, 141<sup>30</sup>, 147<sup>15</sup>, 153, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>949</td>
<td>949</td>
<td><math>\{ 93, 99^{2}, 105^{10}, 111^{18}, 117^{31}, 123^{56}, 129^{56}, 135^{44}, 141^{23}, 147^{6}, 153^{6}, 159, 165, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>18</sup>, 117<sup>31</sup>, 123<sup>56</sup>, 129<sup>56</sup>, 135<sup>44</sup>, 141<sup>23</sup>, 147<sup>6</sup>, 153<sup>6</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>950</td>
<td>950</td>
<td><math>\{ 99^{4}, 105^{9}, 111^{23}, 117^{34}, 123^{42}, 129^{52}, 135^{48}, 141^{30}, 147^{10}, 153^{3}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>9</sup>, 111<sup>23</sup>, 117<sup>34</sup>, 123<sup>42</sup>, 129<sup>52</sup>, 135<sup>48</sup>, 141<sup>30</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>951</td>
<td>951</td>
<td><math>\{ 87, 93^{3}, 99^{2}, 105^{13}, 111^{19}, 117^{40}, 123^{46}, 129^{36}, 135^{41}, 141^{29}, 147^{16}, 153^{7}, 159^{2}, 256 \}</math></td>
<td> 87, 93<sup>3</sup>, 99<sup>2</sup>, 105<sup>13</sup>, 111<sup>19</sup>, 117<sup>40</sup>, 123<sup>46</sup>, 129<sup>36</sup>, 135<sup>41</sup>, 141<sup>29</sup>, 147<sup>16</sup>, 153<sup>7</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>952</td>
<td>952</td>
<td><math>\{ 81, 99^{3}, 105^{8}, 111^{19}, 117^{34}, 123^{52}, 129^{51}, 135^{44}, 141^{30}, 147^{9}, 153^{4}, 256 \}</math></td>
<td> 81, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>19</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>51</sup>, 135<sup>44</sup>, 141<sup>30</sup>, 147<sup>9</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>953</td>
<td>953</td>
<td><math>\{ 99^{5}, 105^{11}, 111^{14}, 117^{32}, 123^{54}, 129^{54}, 135^{48}, 141^{24}, 147^{5}, 153^{7}, 159, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>11</sup>, 111<sup>14</sup>, 117<sup>32</sup>, 123<sup>54</sup>, 129<sup>54</sup>, 135<sup>48</sup>, 141<sup>24</sup>, 147<sup>5</sup>, 153<sup>7</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>954</td>
<td>954</td>
<td><math>\{ 93, 99^{3}, 105^{9}, 111^{19}, 117^{34}, 123^{52}, 129^{50}, 135^{44}, 141^{29}, 147^{9}, 153^{5}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>19</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>50</sup>, 135<sup>44</sup>, 141<sup>29</sup>, 147<sup>9</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>955</td>
<td>955</td>
<td><math>\{ 93, 99^{3}, 105^{11}, 111^{17}, 117^{34}, 123^{46}, 129^{58}, 135^{46}, 141^{21}, 147^{15}, 153^{3}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>11</sup>, 111<sup>17</sup>, 117<sup>34</sup>, 123<sup>46</sup>, 129<sup>58</sup>, 135<sup>46</sup>, 141<sup>21</sup>, 147<sup>15</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>956</td>
<td>956</td>
<td><math>\{ 99^{5}, 105^{7}, 111^{19}, 117^{36}, 123^{52}, 129^{54}, 135^{36}, 141^{28}, 147^{15}, 153^{3}, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>7</sup>, 111<sup>19</sup>, 117<sup>36</sup>, 123<sup>52</sup>, 129<sup>54</sup>, 135<sup>36</sup>, 141<sup>28</sup>, 147<sup>15</sup>, 153<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>957</td>
<td>957</td>
<td><math>\{ 93, 99^{3}, 105^{9}, 111^{18}, 117^{33}, 123^{54}, 129^{52}, 135^{44}, 141^{29}, 147^{7}, 153^{3}, 159, 165, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>18</sup>, 117<sup>33</sup>, 123<sup>54</sup>, 129<sup>52</sup>, 135<sup>44</sup>, 141<sup>29</sup>, 147<sup>7</sup>, 153<sup>3</sup>, 159, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>958</td>
<td>958</td>
<td><math>\{ 87, 93, 99^{3}, 105^{8}, 111^{17}, 117^{34}, 123^{52}, 129^{52}, 135^{45}, 141^{29}, 147^{9}, 153^{4}, 256 \}</math></td>
<td> 87, 93, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>17</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>45</sup>, 141<sup>29</sup>, 147<sup>9</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>959</td>
<td>959</td>
<td><math>\{ 93, 99^{3}, 105^{12}, 111^{12}, 117^{36}, 123^{56}, 129^{50}, 135^{42}, 141^{27}, 147^{13}, 153^{2}, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>12</sup>, 111<sup>12</sup>, 117<sup>36</sup>, 123<sup>56</sup>, 129<sup>50</sup>, 135<sup>42</sup>, 141<sup>27</sup>, 147<sup>13</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>960</td>
<td>960</td>
<td><math>\{ 93^{2}, 99^{2}, 105^{10}, 111^{16}, 117^{28}, 123^{62}, 129^{56}, 135^{38}, 141^{26}, 147^{8}, 153^{6}, 159, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>16</sup>, 117<sup>28</sup>, 123<sup>62</sup>, 129<sup>56</sup>, 135<sup>38</sup>, 141<sup>26</sup>, 147<sup>8</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>961</td>
<td>961</td>
<td><math>\{ 99^{5}, 105^{6}, 111^{18}, 117^{38}, 123^{54}, 129^{54}, 135^{36}, 141^{26}, 147^{13}, 153^{4}, 159, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>6</sup>, 111<sup>18</sup>, 117<sup>38</sup>, 123<sup>54</sup>, 129<sup>54</sup>, 135<sup>36</sup>, 141<sup>26</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>962</td>
<td>962</td>
<td><math>\{ 93, 99^{3}, 105^{10}, 111^{19}, 117^{32}, 123^{52}, 129^{50}, 135^{44}, 141^{31}, 147^{9}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>10</sup>, 111<sup>19</sup>, 117<sup>32</sup>, 123<sup>52</sup>, 129<sup>50</sup>, 135<sup>44</sup>, 141<sup>31</sup>, 147<sup>9</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>963</td>
<td>963</td>
<td><math>\{ 93^{3}, 99^{3}, 105^{6}, 111^{16}, 117^{38}, 123^{48}, 129^{56}, 135^{46}, 141^{23}, 147^{13}, 153^{2}, 159, 256 \}</math></td>
<td> 93<sup>3</sup>, 99<sup>3</sup>, 105<sup>6</sup>, 111<sup>16</sup>, 117<sup>38</sup>, 123<sup>48</sup>, 129<sup>56</sup>, 135<sup>46</sup>, 141<sup>23</sup>, 147<sup>13</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>964</td>
<td>964</td>
<td><math>\{ 99^{2}, 105^{10}, 111^{25}, 117^{30}, 123^{48}, 129^{58}, 135^{38}, 141^{26}, 147^{14}, 153^{4}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>25</sup>, 117<sup>30</sup>, 123<sup>48</sup>, 129<sup>58</sup>, 135<sup>38</sup>, 141<sup>26</sup>, 147<sup>14</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>965</td>
<td>965</td>
<td><math>\{ 99^{3}, 105^{9}, 111^{23}, 117^{30}, 123^{50}, 129^{60}, 135^{38}, 141^{26}, 147^{11}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>23</sup>, 117<sup>30</sup>, 123<sup>50</sup>, 129<sup>60</sup>, 135<sup>38</sup>, 141<sup>26</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>966</td>
<td>966</td>
<td><math>\{ 87^{2}, 99^{3}, 105^{5}, 111^{16}, 117^{42}, 123^{52}, 129^{48}, 135^{44}, 141^{30}, 147^{9}, 153^{3}, 159, 256 \}</math></td>
<td> 87<sup>2</sup>, 99<sup>3</sup>, 105<sup>5</sup>, 111<sup>16</sup>, 117<sup>42</sup>, 123<sup>52</sup>, 129<sup>48</sup>, 135<sup>44</sup>, 141<sup>30</sup>, 147<sup>9</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>967</td>
<td>967</td>
<td><math>\{ 99^{4}, 105^{4}, 111^{17}, 117^{43}, 123^{58}, 129^{54}, 135^{36}, 141^{20}, 147^{10}, 153^{6}, 159^{2}, 165, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>4</sup>, 111<sup>17</sup>, 117<sup>43</sup>, 123<sup>58</sup>, 129<sup>54</sup>, 135<sup>36</sup>, 141<sup>20</sup>, 147<sup>10</sup>, 153<sup>6</sup>, 159<sup>2</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>968</td>
<td>968</td>
<td><math>\{ 93, 99, 105^{13}, 111^{18}, 117^{32}, 123^{50}, 129^{56}, 135^{44}, 141^{23}, 147^{13}, 153^{3}, 159, 256 \}</math></td>
<td> 93, 99, 105<sup>13</sup>, 111<sup>18</sup>, 117<sup>32</sup>, 123<sup>50</sup>, 129<sup>56</sup>, 135<sup>44</sup>, 141<sup>23</sup>, 147<sup>13</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>969</td>
<td>969</td>
<td><math>\{ 87, 99^{2}, 105^{8}, 111^{20}, 117^{38}, 123^{48}, 129^{50}, 135^{49}, 141^{26}, 147^{6}, 153^{6}, 159, 256 \}</math></td>
<td> 87, 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>20</sup>, 117<sup>38</sup>, 123<sup>48</sup>, 129<sup>50</sup>, 135<sup>49</sup>, 141<sup>26</sup>, 147<sup>6</sup>, 153<sup>6</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>970</td>
<td>970</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{7}, 111^{17}, 117^{34}, 123^{58}, 129^{52}, 135^{38}, 141^{28}, 147^{11}, 153^{5}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>17</sup>, 117<sup>34</sup>, 123<sup>58</sup>, 129<sup>52</sup>, 135<sup>38</sup>, 141<sup>28</sup>, 147<sup>11</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>971</td>
<td>971</td>
<td><math>\{ 93, 99^{2}, 105^{10}, 111^{17}, 117^{38}, 123^{50}, 129^{52}, 135^{44}, 141^{25}, 147^{12}, 153^{2}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>17</sup>, 117<sup>38</sup>, 123<sup>50</sup>, 129<sup>52</sup>, 135<sup>44</sup>, 141<sup>25</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>972</td>
<td>972</td>
<td><math>\{ 93, 99^{3}, 105^{8}, 111^{16}, 117^{40}, 123^{49}, 129^{54}, 135^{46}, 141^{23}, 147^{11}, 153^{2}, 159, 171, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>16</sup>, 117<sup>40</sup>, 123<sup>49</sup>, 129<sup>54</sup>, 135<sup>46</sup>, 141<sup>23</sup>, 147<sup>11</sup>, 153<sup>2</sup>, 159, 171, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>973</td>
<td>973</td>
<td><math>\{ 87, 99^{3}, 105^{12}, 111^{17}, 117^{36}, 123^{40}, 129^{52}, 135^{53}, 141^{28}, 147^{13}, 256 \}</math></td>
<td> 87, 99<sup>3</sup>, 105<sup>12</sup>, 111<sup>17</sup>, 117<sup>36</sup>, 123<sup>40</sup>, 129<sup>52</sup>, 135<sup>53</sup>, 141<sup>28</sup>, 147<sup>13</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>974</td>
<td>974</td>
<td><math>\{ 99^{4}, 105^{11}, 111^{18}, 117^{30}, 123^{46}, 129^{68}, 135^{42}, 141^{18}, 147^{14}, 153, 159^{3}, 256 \}</math></td>
<td> 99<sup>4</sup>, 105<sup>11</sup>, 111<sup>18</sup>, 117<sup>30</sup>, 123<sup>46</sup>, 129<sup>68</sup>, 135<sup>42</sup>, 141<sup>18</sup>, 147<sup>14</sup>, 153, 159<sup>3</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>975</td>
<td>975</td>
<td><math>\{ 93, 99^{2}, 105^{11}, 111^{15}, 117^{38}, 123^{52}, 129^{50}, 135^{46}, 141^{25}, 147^{10}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>11</sup>, 111<sup>15</sup>, 117<sup>38</sup>, 123<sup>52</sup>, 129<sup>50</sup>, 135<sup>46</sup>, 141<sup>25</sup>, 147<sup>10</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>976</td>
<td>976</td>
<td><math>\{ 93^{2}, 99^{6}, 105^{10}, 111^{23}, 117^{36}, 123^{44}, 129^{44}, 135^{38}, 141^{26}, 147^{14}, 153^{10}, 159^{2}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>6</sup>, 105<sup>10</sup>, 111<sup>23</sup>, 117<sup>36</sup>, 123<sup>44</sup>, 129<sup>44</sup>, 135<sup>38</sup>, 141<sup>26</sup>, 147<sup>14</sup>, 153<sup>10</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>977</td>
<td>977</td>
<td><math>\{ 87, 99^{3}, 105^{8}, 111^{18}, 117^{36}, 123^{52}, 129^{52}, 135^{43}, 141^{28}, 147^{9}, 153^{4}, 159, 256 \}</math></td>
<td> 87, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>18</sup>, 117<sup>36</sup>, 123<sup>52</sup>, 129<sup>52</sup>, 135<sup>43</sup>, 141<sup>28</sup>, 147<sup>9</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>978</td>
<td>978</td>
<td><math>\{ 93^{2}, 99^{3}, 105^{5}, 111^{17}, 117^{38}, 123^{58}, 129^{52}, 135^{38}, 141^{24}, 147^{11}, 153^{7}, 256 \}</math></td>
<td> 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>5</sup>, 111<sup>17</sup>, 117<sup>38</sup>, 123<sup>58</sup>, 129<sup>52</sup>, 135<sup>38</sup>, 141<sup>24</sup>, 147<sup>11</sup>, 153<sup>7</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>979</td>
<td>979</td>
<td><math>\{ 99^{2}, 105^{10}, 111^{15}, 117^{40}, 123^{56}, 129^{56}, 135^{38}, 141^{16}, 147^{14}, 153^{6}, 159^{2}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>15</sup>, 117<sup>40</sup>, 123<sup>56</sup>, 129<sup>56</sup>, 135<sup>38</sup>, 141<sup>16</sup>, 147<sup>14</sup>, 153<sup>6</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>980</td>
<td>980</td>
<td><math>\{ 93, 99^{2}, 105^{9}, 111^{21}, 117^{31}, 123^{52}, 129^{58}, 135^{42}, 141^{23}, 147^{10}, 153^{5}, 165, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>9</sup>, 111<sup>21</sup>, 117<sup>31</sup>, 123<sup>52</sup>, 129<sup>58</sup>, 135<sup>42</sup>, 141<sup>23</sup>, 147<sup>10</sup>, 153<sup>5</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>981</td>
<td>981</td>
<td><math>\{ 93^{3}, 99^{4}, 105^{6}, 111^{19}, 117^{30}, 123^{50}, 129^{56}, 135^{44}, 141^{31}, 147^{10}, 153^{2}, 256 \}</math></td>
<td> 93<sup>3</sup>, 99<sup>4</sup>, 105<sup>6</sup>, 111<sup>19</sup>, 117<sup>30</sup>, 123<sup>50</sup>, 129<sup>56</sup>, 135<sup>44</sup>, 141<sup>31</sup>, 147<sup>10</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>982</td>
<td>982</td>
<td><math>\{ 93, 99, 105^{10}, 111^{24}, 117^{34}, 123^{48}, 129^{44}, 135^{46}, 141^{37}, 147^{7}, 153^{2}, 159, 256 \}</math></td>
<td> 93, 99, 105<sup>10</sup>, 111<sup>24</sup>, 117<sup>34</sup>, 123<sup>48</sup>, 129<sup>44</sup>, 135<sup>46</sup>, 141<sup>37</sup>, 147<sup>7</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>983</td>
<td>983</td>
<td><math>\{ 93, 99^{3}, 105^{7}, 111^{19}, 117^{38}, 123^{54}, 129^{46}, 135^{42}, 141^{33}, 147^{7}, 153^{3}, 159^{2}, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>7</sup>, 111<sup>19</sup>, 117<sup>38</sup>, 123<sup>54</sup>, 129<sup>46</sup>, 135<sup>42</sup>, 141<sup>33</sup>, 147<sup>7</sup>, 153<sup>3</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>984</td>
<td>984</td>
<td><math>\{ 93, 105^{11}, 111^{19}, 117^{36}, 123^{52}, 129^{56}, 135^{42}, 141^{19}, 147^{12}, 153^{5}, 159^{2}, 256 \}</math></td>
<td> 93, 105<sup>11</sup>, 111<sup>19</sup>, 117<sup>36</sup>, 123<sup>52</sup>, 129<sup>56</sup>, 135<sup>42</sup>, 141<sup>19</sup>, 147<sup>12</sup>, 153<sup>5</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>985</td>
<td>985</td>
<td><math>\{ 93, 99^{5}, 105^{4}, 111^{23}, 117^{38}, 123^{40}, 129^{56}, 135^{48}, 141^{25}, 147^{11}, 153^{4}, 256 \}</math></td>
<td> 93, 99<sup>5</sup>, 105<sup>4</sup>, 111<sup>23</sup>, 117<sup>38</sup>, 123<sup>40</sup>, 129<sup>56</sup>, 135<sup>48</sup>, 141<sup>25</sup>, 147<sup>11</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>986</td>
<td>986</td>
<td><math>\{ 93, 99^{2}, 105^{8}, 111^{20}, 117^{40}, 123^{46}, 129^{54}, 135^{42}, 141^{23}, 147^{16}, 153^{2}, 159, 256 \}</math></td>
<td> 93, 99<sup>2</sup>, 105<sup>8</sup>, 111<sup>20</sup>, 117<sup>40</sup>, 123<sup>46</sup>, 129<sup>54</sup>, 135<sup>42</sup>, 141<sup>23</sup>, 147<sup>16</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>987</td>
<td>987</td>
<td><math>\{ 99^{5}, 105^{10}, 111^{17}, 117^{32}, 123^{50}, 129^{56}, 135^{46}, 141^{24}, 147^{9}, 153^{6}, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>10</sup>, 111<sup>17</sup>, 117<sup>32</sup>, 123<sup>50</sup>, 129<sup>56</sup>, 135<sup>46</sup>, 141<sup>24</sup>, 147<sup>9</sup>, 153<sup>6</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>988</td>
<td>988</td>
<td><math>\{ 93, 99, 105^{10}, 111^{20}, 117^{38}, 123^{48}, 129^{52}, 135^{42}, 141^{25}, 147^{15}, 153^{2}, 159, 256 \}</math></td>
<td> 93, 99, 105<sup>10</sup>, 111<sup>20</sup>, 117<sup>38</sup>, 123<sup>48</sup>, 129<sup>52</sup>, 135<sup>42</sup>, 141<sup>25</sup>, 147<sup>15</sup>, 153<sup>2</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>989</td>
<td>989</td>
<td><math>\{ 99^{3}, 105^{9}, 111^{21}, 117^{32}, 123^{54}, 129^{58}, 135^{34}, 141^{24}, 147^{15}, 153^{5}, 256 \}</math></td>
<td> 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>21</sup>, 117<sup>32</sup>, 123<sup>54</sup>, 129<sup>58</sup>, 135<sup>34</sup>, 141<sup>24</sup>, 147<sup>15</sup>, 153<sup>5</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>990</td>
<td>990</td>
<td><math>\{ 93, 99^{3}, 105^{9}, 111^{20}, 117^{34}, 123^{52}, 129^{46}, 135^{42}, 141^{37}, 147^{9}, 153, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>9</sup>, 111<sup>20</sup>, 117<sup>34</sup>, 123<sup>52</sup>, 129<sup>46</sup>, 135<sup>42</sup>, 141<sup>37</sup>, 147<sup>9</sup>, 153, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>991</td>
<td>991</td>
<td><math>\{ 87, 93^{2}, 99^{2}, 105^{10}, 111^{17}, 117^{32}, 123^{42}, 129^{60}, 135^{53}, 141^{22}, 147^{12}, 153^{2}, 256 \}</math></td>
<td> 87, 93<sup>2</sup>, 99<sup>2</sup>, 105<sup>10</sup>, 111<sup>17</sup>, 117<sup>32</sup>, 123<sup>42</sup>, 129<sup>60</sup>, 135<sup>53</sup>, 141<sup>22</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>992</td>
<td>992</td>
<td><math>\{ 93, 99^{7}, 105^{5}, 111^{13}, 117^{41}, 123^{50}, 129^{48}, 135^{50}, 141^{29}, 147^{7}, 153^{3}, 165, 256 \}</math></td>
<td> 93, 99<sup>7</sup>, 105<sup>5</sup>, 111<sup>13</sup>, 117<sup>41</sup>, 123<sup>50</sup>, 129<sup>48</sup>, 135<sup>50</sup>, 141<sup>29</sup>, 147<sup>7</sup>, 153<sup>3</sup>, 165, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>993</td>
<td>993</td>
<td><math>\{ 93, 99^{3}, 105^{8}, 111^{22}, 117^{34}, 123^{46}, 129^{52}, 135^{48}, 141^{29}, 147^{7}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99<sup>3</sup>, 105<sup>8</sup>, 111<sup>22</sup>, 117<sup>34</sup>, 123<sup>46</sup>, 129<sup>52</sup>, 135<sup>48</sup>, 141<sup>29</sup>, 147<sup>7</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>994</td>
<td>994</td>
<td><math>\{ 87, 99, 105^{11}, 111^{14}, 117^{40}, 123^{56}, 129^{50}, 135^{39}, 141^{24}, 147^{15}, 153^{3}, 159, 256 \}</math></td>
<td> 87, 99, 105<sup>11</sup>, 111<sup>14</sup>, 117<sup>40</sup>, 123<sup>56</sup>, 129<sup>50</sup>, 135<sup>39</sup>, 141<sup>24</sup>, 147<sup>15</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>995</td>
<td>995</td>
<td><math>\{ 93, 99, 105^{10}, 111^{20}, 117^{36}, 123^{48}, 129^{58}, 135^{42}, 141^{19}, 147^{15}, 153^{4}, 159, 256 \}</math></td>
<td> 93, 99, 105<sup>10</sup>, 111<sup>20</sup>, 117<sup>36</sup>, 123<sup>48</sup>, 129<sup>58</sup>, 135<sup>42</sup>, 141<sup>19</sup>, 147<sup>15</sup>, 153<sup>4</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>996</td>
<td>996</td>
<td><math>\{ 99, 105^{10}, 111^{25}, 117^{34}, 123^{50}, 129^{50}, 135^{38}, 141^{30}, 147^{13}, 153^{4}, 256 \}</math></td>
<td> 99, 105<sup>10</sup>, 111<sup>25</sup>, 117<sup>34</sup>, 123<sup>50</sup>, 129<sup>50</sup>, 135<sup>38</sup>, 141<sup>30</sup>, 147<sup>13</sup>, 153<sup>4</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>997</td>
<td>997</td>
<td><math>\{ 99^{2}, 105^{12}, 111^{23}, 117^{30}, 123^{50}, 129^{50}, 135^{40}, 141^{34}, 147^{12}, 153^{2}, 256 \}</math></td>
<td> 99<sup>2</sup>, 105<sup>12</sup>, 111<sup>23</sup>, 117<sup>30</sup>, 123<sup>50</sup>, 129<sup>50</sup>, 135<sup>40</sup>, 141<sup>34</sup>, 147<sup>12</sup>, 153<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>998</td>
<td>998</td>
<td><math>\{ 87, 93^{2}, 99^{3}, 105^{6}, 111^{19}, 117^{30}, 123^{48}, 129^{62}, 135^{49}, 141^{24}, 147^{5}, 153^{4}, 159^{2}, 256 \}</math></td>
<td> 87, 93<sup>2</sup>, 99<sup>3</sup>, 105<sup>6</sup>, 111<sup>19</sup>, 117<sup>30</sup>, 123<sup>48</sup>, 129<sup>62</sup>, 135<sup>49</sup>, 141<sup>24</sup>, 147<sup>5</sup>, 153<sup>4</sup>, 159<sup>2</sup>, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>999</td>
<td>999</td>
<td><math>\{ 87, 99, 105^{9}, 111^{26}, 117^{30}, 123^{44}, 129^{60}, 135^{43}, 141^{26}, 147^{11}, 153^{3}, 159, 256 \}</math></td>
<td> 87, 99, 105<sup>9</sup>, 111<sup>26</sup>, 117<sup>30</sup>, 123<sup>44</sup>, 129<sup>60</sup>, 135<sup>43</sup>, 141<sup>26</sup>, 147<sup>11</sup>, 153<sup>3</sup>, 159, 256 </td>
</tr>
</tr>


<tr>
<tr>
<td>1000</td>
<td>1000</td>
<td><math>\{ 99^{5}, 105^{17}, 111^{26}, 117^{32}, 123^{42}, 129^{34}, 135^{36}, 141^{40}, 147^{17}, 153^{5}, 159, 256 \}</math></td>
<td> 99<sup>5</sup>, 105<sup>17</sup>, 111<sup>26</sup>, 117<sup>32</sup>, 123<sup>42</sup>, 129<sup>34</sup>, 135<sup>36</sup>, 141<sup>40</sup>, 147<sup>17</sup>, 153<sup>5</sup>, 159, 256 </td>
</tr>
</tr>


</table>
</table>

Revision as of 08:26, 28 June 2019

1 11185, 135170, 256
2 11185, 135170, 256
3 11185, 135170, 256
4 11185, 135170, 256
5 11185, 135170, 256
6 11185, 135170, 256
7 11185, 135170, 256
8 11185, 135170, 256
9 11185, 135170, 256
10 9912, 11110, 11748, 12340, 12964, 13544, 14116, 14720, 159, 256
11 1058, 11120, 11748, 12348, 12948, 13548, 14116, 1478, 1538, 1593, 256
12 10516, 11118, 11732, 12356, 12948, 13536, 14132, 14716, 159, 256
13 11185, 135170, 256
14 993, 1058, 11125, 11736, 12342, 12952, 13546, 14128, 14711, 1534, 256
15 11185, 135170, 256
16 11185, 135170, 256
17 11185, 135170, 256
18 11185, 135170, 256
19 11185, 135170, 256
20 11185, 135170, 256
21 11185, 135170, 256
22 11185, 135170, 256
23 11185, 135170, 256
24 99, 10511, 11119, 11742, 12348, 12948, 13544, 14122, 14715, 1535, 256
25 93, 996, 1057, 11116, 11734, 12350, 12954, 13546, 14129, 1478, 1533, 159, 256
26 996, 1055, 11119, 11738, 12350, 12956, 13536, 14126, 14716, 1533, 256
27 994, 11143, 12398, 13588, 14718, 1594, 256
28 93, 992, 1057, 11120, 11739, 12346, 12962, 13542, 14115, 14716, 1533, 159, 165, 256
29 93, 992, 1059, 11121, 11732, 12354, 12952, 13540, 14131, 1478, 1533, 1592, 256
30 87, 932, 99, 1057, 11122, 11732, 12348, 12954, 13547, 14130, 1477, 1533, 159, 256
31 994, 1055, 11122, 11734, 12354, 12964, 13530, 14122, 14714, 1533, 1593, 256
32 93, 994, 10510, 11111, 11742, 12354, 12944, 13544, 14129, 14714, 1532, 256
33 93, 992, 1057, 11123, 11736, 12350, 12952, 13540, 14127, 14712, 1535, 256
34 93, 993, 10510, 11119, 11730, 12352, 12956, 13544, 14125, 1479, 1536, 256
35 993, 1057, 11121, 11738, 12352, 12952, 13540, 14126, 1479, 1535, 1592, 256
36 992, 1057, 11123, 11738, 12352, 12952, 13538, 14126, 14710, 1535, 1592, 256
37 933, 995, 10517, 11118, 11728, 12342, 12948, 13544, 14125, 14717, 1537, 159, 256
38 993, 1053, 11124, 11742, 12350, 12956, 13536, 14122, 14711, 1535, 1593, 256
39 99, 10511, 11117, 11742, 12352, 12948, 13544, 14122, 14711, 1535, 1592, 256
40 932, 992, 1058, 11123, 11728, 12348, 12960, 13546, 14126, 1476, 1534, 1592, 256
41 932, 993, 1059, 11112, 11738, 12356, 12952, 13542, 14124, 14713, 1533, 159, 256
42 93, 994, 1058, 11116, 11734, 12358, 12952, 13538, 14129, 14710, 1534, 159, 256
43 10510, 11128, 11734, 12346, 12950, 13542, 14130, 14710, 1534, 159, 256
44 933, 99, 1056, 11121, 11738, 12346, 12956, 13542, 14123, 14717, 1532, 256
45 93, 993, 1057, 11125, 11734, 12342, 12954, 13546, 14129, 14711, 1533, 256
46 99, 1059, 11127, 11734, 12348, 12952, 13536, 14130, 14715, 1533, 256
47 992, 10511, 11124, 11728, 12350, 12958, 13538, 14128, 14712, 1533, 159, 256
48 932, 996, 10513, 11122, 11732, 12344, 12942, 13540, 14130, 14714, 1539, 159, 256
49 93, 994, 1056, 11119, 11734, 12356, 12956, 13534, 14129, 14712, 1532, 1592, 256
50 932, 99, 1059, 11121, 11732, 12354, 12950, 13542, 14130, 1479, 1535, 256
51 93, 10510, 11120, 11738, 12350, 12956, 13542, 14117, 14714, 1536, 159, 256
52 932, 997, 10512, 11119, 11738, 12338, 12946, 13542, 14124, 14719, 1536, 1592, 256
53 995, 1058, 11121, 11734, 12342, 12958, 13550, 14122, 1479, 1536, 256
54 99, 10512, 11125, 11728, 12350, 12956, 13538, 14128, 14713, 1534, 256
55 932, 994, 1055, 11116, 11736, 12358, 12954, 13538, 14126, 14710, 1535, 159, 256
56 932, 992, 1059, 11119, 11738, 12342, 12952, 13552, 14124, 14712, 1533, 256
57 87, 93, 993, 10514, 11126, 11730, 12344, 12948, 13535, 14125, 14717, 15310, 159, 256
58 99, 10513, 11123, 11734, 12348, 12940, 13548, 14138, 1477, 1533, 256
59 93, 993, 1059, 11119, 11736, 12352, 12944, 13544, 14135, 1479, 1533, 256
60 994, 1055, 11117, 11742, 12360, 12952, 13530, 14122, 14716, 1537, 256
61 993, 10510, 11119, 11738, 12342, 12958, 13550, 14118, 14711, 1534, 1592, 256
62 994, 1057, 11124, 11738, 12342, 12948, 13546, 14134, 14710, 153, 159, 256
63 93, 992, 1059, 11119, 11740, 12344, 12952, 13550, 14123, 14710, 1533, 1592, 256
64 93, 994, 1057, 11116, 11744, 12346, 12948, 13546, 14127, 14714, 153, 159, 256
65 992, 1058, 11122, 11738, 12352, 12950, 13540, 14126, 14710, 1536, 159, 256
66 93, 992, 1059, 11120, 11730, 12358, 12958, 13534, 14125, 14712, 1535, 159, 256
67 93, 994, 1057, 11121, 11734, 12348, 12954, 13542, 14129, 14712, 1533, 256
68 93, 992, 10510, 11119, 11734, 12354, 12948, 13544, 14129, 1478, 1536, 256
69 93, 994, 1059, 11120, 11728, 12350, 12960, 13542, 14127, 14710, 1533, 159, 256
70 996, 11136, 123105, 13588, 14716, 1593, 171, 256
71 932, 994, 1059, 11117, 11726, 12356, 12960, 13538, 14128, 14712, 1533, 256
72 87, 993, 1055, 11118, 11742, 12352, 12952, 13543, 14122, 1479, 1537, 159, 256
73 93, 992, 1058, 11124, 11732, 12346, 12958, 13546, 14123, 1478, 1536, 159, 256
74 93, 992, 10510, 11119, 11732, 12354, 12954, 13544, 14123, 1478, 1538, 256
75 93, 993, 1059, 11123, 11732, 12344, 12952, 13548, 14131, 1479, 1533, 256
76 99, 10511, 11117, 11742, 12352, 12948, 13544, 14122, 14711, 1535, 1592, 256
77 932, 994, 1054, 11115, 11742, 12358, 12946, 13540, 14128, 14710, 1536, 256
78 932, 99, 1055, 11118, 11749, 12350, 12942, 13544, 14128, 14713, 153, 159, 165, 256
79 99, 1059, 11122, 11738, 12354, 12948, 13540, 14126, 1479, 1537, 159, 256
80 993, 1055, 11126, 11742, 12338, 12952, 13552, 14122, 1477, 1537, 159, 256
81 93, 99, 10511, 11115, 11740, 12356, 12948, 13540, 14123, 14715, 1535, 256
82 87, 994, 1055, 11115, 11741, 12358, 12950, 13537, 14130, 14710, 153, 1592, 165, 256
83 99, 10510, 11126, 11732, 12346, 12956, 13544, 14124, 1479, 1536, 159, 256
84 93, 994, 10510, 11111, 11738, 12356, 12952, 13542, 14125, 14712, 1532, 1592, 256
85 996, 1055, 11117, 11738, 12352, 12960, 13538, 14118, 14714, 1537, 256
86 812, 87, 93, 992, 10510, 11122, 11733, 12350, 12944, 13539, 14129, 14712, 1538, 159, 165, 256
87 87, 992, 1056, 11122, 11736, 12350, 12960, 13539, 14120, 14712, 1536, 159, 256
88 93, 995, 1057, 11120, 11730, 12348, 12962, 13542, 14125, 14711, 1533, 159, 256
89 93, 995, 1055, 11113, 11744, 12352, 12956, 13540, 14119, 14715, 1533, 1592, 256
90 10511, 11121, 11740, 12350, 12950, 13540, 14124, 14714, 1533, 1592, 256
91 993, 1059, 11127, 11730, 12340, 12960, 13544, 14126, 14713, 1533, 256
92 932, 1058, 11123, 11742, 12342, 12946, 13548, 14128, 14714, 1532, 256
93 93, 992, 1058, 11125, 11734, 12344, 12952, 13546, 14129, 14710, 1534, 256
94 933, 99, 1054, 11123, 11740, 12344, 12958, 13540, 14121, 14719, 1532, 256
95 934, 995, 1058, 11122, 11737, 12346, 12940, 13540, 14130, 14713, 1538, 159, 165, 256
96 87, 994, 1059, 11116, 11734, 12352, 12952, 13545, 14130, 1478, 1533, 159, 256
97 75, 93, 997, 10510, 11119, 11738, 12341, 12944, 13544, 14125, 14715, 15310, 256
98 93, 992, 10512, 11113, 11738, 12356, 12948, 13542, 14125, 14714, 1534, 256
99 87, 93, 1057, 11122, 11733, 12354, 12960, 13539, 14121, 14710, 1535, 159, 165, 256
100 87, 93, 99, 1058, 11119, 11732, 12360, 12954, 13533, 14131, 14711, 1532, 1592, 256
101 993, 10510, 11125, 11730, 12344, 12954, 13544, 14134, 1479, 1592, 256
102 992, 10511, 11121, 11730, 12354, 12956, 13540, 14126, 1478, 1535, 1592, 256
103 93, 992, 1058, 11122, 11734, 12352, 12952, 13540, 14129, 14710, 1534, 159, 256
104 93, 992, 10511, 11120, 11730, 12354, 12950, 13542, 14133, 1478, 1533, 159, 256
105 87, 992, 1059, 11119, 11736, 12346, 12962, 13541, 14120, 14716, 153, 1592, 256
106 99, 10512, 11122, 11736, 12346, 12952, 13540, 14128, 14717, 159, 256
107 99, 10515, 11118, 11733, 12346, 12954, 13552, 14122, 1479, 1533, 159, 165, 256
108 992, 10511, 11121, 11730, 12354, 12956, 13540, 14126, 1478, 1535, 1592, 256
109 994, 1055, 11125, 11740, 12340, 12954, 13546, 14124, 14712, 1535, 256
110 93, 995, 1058, 11116, 11732, 12356, 12954, 13538, 14131, 14711, 1532, 159, 256
111 932, 992, 1058, 11117, 11742, 12346, 12946, 13552, 14128, 1478, 1532, 1592, 256
112 93, 994, 10510, 11116, 11736, 12342, 12958, 13554, 14119, 14710, 1534, 159, 256
113 93, 10510, 11124, 11738, 12342, 12952, 13546, 14125, 14714, 1532, 159, 256
114 75, 992, 1053, 11125, 11742, 12345, 12952, 13538, 14130, 14716, 153, 256
115 87, 932, 99, 1059, 11117, 11732, 12350, 12962, 13543, 14122, 14713, 153, 1592, 256
116 994, 10510, 11123, 11728, 12346, 12960, 13540, 14128, 14714, 1532, 256
117 932, 99, 10511, 11117, 11732, 12352, 12958, 13544, 14122, 14711, 1533, 1592, 256
118 992, 1056, 11124, 11740, 12350, 12952, 13538, 14124, 14712, 1536, 159, 256
119 93, 995, 1056, 11120, 11736, 12344, 12954, 13550, 14127, 1477, 1534, 159, 256
120 93, 993, 1056, 11120, 11737, 12352, 12954, 13542, 14125, 1479, 1534, 159, 165, 256
121 932, 998, 10513, 11115, 11736, 12341, 12946, 13546, 14126, 14714, 1535, 1592, 171, 256
122 93, 992, 1056, 11122, 11738, 12354, 12948, 13538, 14133, 1478, 1532, 1593, 256
123 993, 10510, 11119, 11738, 12344, 12958, 13544, 14118, 14717, 1534, 256
124 93, 993, 10511, 11112, 11736, 12356, 12956, 13542, 14119, 14713, 1535, 159, 256
125 93, 99, 1057, 11123, 11740, 12352, 12944, 13540, 14131, 14711, 1535, 256
126 932, 993, 1059, 11114, 11738, 12350, 12952, 13548, 14124, 14711, 1533, 159, 256
127 99, 1058, 11129, 11733, 12342, 12960, 13542, 14122, 14713, 1534, 165, 256
128 993, 10512, 11117, 11736, 12346, 12956, 13546, 14120, 14715, 1534, 256
129 993, 1057, 11124, 11736, 12348, 12954, 13538, 14128, 14713, 1533, 159, 256
130 93, 993, 1056, 11120, 11736, 12353, 12954, 13542, 14127, 1477, 1534, 159, 171, 256
131 992, 1056, 11126, 11738, 12348, 12954, 13536, 14126, 14714, 1534, 159, 256
132 93, 99, 10512, 11118, 11732, 12352, 12958, 13542, 14123, 14711, 1532, 1593, 256
133 93, 992, 1057, 11125, 11736, 12344, 12952, 13546, 14127, 14710, 1535, 256
134 992, 1057, 11121, 11743, 12346, 12956, 13540, 14120, 14716, 153, 1592, 165, 256
135 995, 1057, 11114, 11739, 12358, 12952, 13540, 14124, 1479, 1535, 159, 165, 256
136 933, 993, 10516, 11125, 11730, 12336, 12944, 13544, 14131, 14717, 1534, 1592, 256
137 87, 992, 1058, 11118, 11732, 12359, 12960, 13535, 14124, 14710, 1534, 159, 171, 256
138 93, 993, 1058, 11115, 11740, 12352, 12954, 13544, 14123, 1479, 1532, 1594, 256
139 93, 994, 1054, 11118, 11741, 12352, 12954, 13544, 14121, 1478, 1536, 159, 165, 256
140 93, 995, 1055, 11119, 11738, 12348, 12954, 13544, 14125, 14711, 1535, 256
141 87, 992, 10512, 11115, 11736, 12348, 12956, 13547, 14120, 14714, 1534, 256
142 93, 99, 1059, 11124, 11732, 12348, 12956, 13546, 14123, 1477, 1537, 159, 256
143 99, 10510, 11120, 11742, 12346, 12950, 13548, 14122, 1479, 1534, 1593, 256
144 93, 992, 10512, 11117, 11736, 12348, 12950, 13546, 14127, 14714, 1532, 256
145 932, 994, 1056, 11118, 11732, 12356, 12956, 13536, 14130, 14712, 1532, 159, 256
146 933, 995, 10512, 11125, 11728, 12340, 12948, 13544, 14131, 14711, 1534, 1592, 1652, 256
147 992, 1055, 11125, 11738, 12353, 12956, 13530, 14126, 14716, 1533, 171, 256
148 994, 1059, 11121, 11734, 12348, 12952, 13542, 14130, 14712, 1533, 256
149 995, 11140, 123104, 13578, 14727, 159, 256
150 93, 99, 10511, 11123, 11728, 12348, 12958, 13548, 14125, 1477, 1533, 1652, 256
151 93, 10511, 11126, 11727, 12348, 12958, 13544, 14127, 1478, 1533, 159, 165, 256
152 93, 993, 10512, 11114, 11734, 12350, 12956, 13548, 14121, 14711, 1534, 159, 256
153 93, 993, 1058, 11116, 11744, 12348, 12946, 13546, 14127, 14713, 1532, 159, 256
154 932, 99, 10510, 11121, 11732, 12344, 12960, 13548, 14122, 14711, 1532, 1592, 256
155 93, 993, 1057, 11125, 11730, 12346, 12962, 13538, 14125, 14715, 1533, 256
156 932, 993, 10511, 11123, 11739, 12348, 12948, 13528, 14122, 14721, 1535, 1594, 165, 256
157 932, 992, 1057, 11118, 11732, 12360, 12958, 13536, 14122, 14710, 1537, 159, 256
158 93, 995, 1058, 11117, 11730, 12354, 12960, 13538, 14125, 14713, 1534, 256
159 933, 99, 1058, 11118, 11736, 12350, 12954, 13544, 14125, 14713, 1532, 159, 256
160 992, 1057, 11125, 11738, 12348, 12952, 13538, 14126, 14714, 1535, 256
161 93, 994, 1059, 11119, 11732, 12350, 12952, 13544, 14131, 14710, 1533, 256
162 994, 1059, 11123, 11732, 12342, 12958, 13548, 14124, 14710, 1535, 256
163 10511, 11127, 11736, 12342, 12946, 13552, 14128, 1476, 1537, 256
164 992, 10511, 11118, 11740, 12348, 12950, 13544, 14124, 14714, 1533, 159, 256
165 93, 993, 10510, 11121, 11732, 12346, 12950, 13550, 14131, 1477, 1534, 256
166 93, 993, 1059, 11112, 11744, 12356, 12944, 13542, 14127, 14713, 1533, 159, 256
167 992, 10512, 11117, 11736, 12350, 12956, 13544, 14120, 14712, 1534, 1592, 256
168 994, 1055, 11121, 11744, 12348, 12946, 13542, 14128, 14712, 1535, 256
169 992, 1058, 11121, 11740, 12352, 12948, 13542, 14124, 14710, 1538, 256
170 994, 1058, 11117, 11737, 12356, 12952, 13538, 14126, 14712, 1534, 165, 256
171 992, 1059, 11122, 11736, 12352, 12950, 13540, 14128, 14710, 1535, 159, 256
172 87, 93, 992, 1058, 11120, 11730, 12352, 12960, 13541, 14125, 14710, 1534, 159, 256
173 87, 93, 99, 1058, 11117, 11746, 12344, 12944, 13553, 14125, 14711, 1534, 256
174 93, 996, 1058, 11111, 11740, 12348, 12954, 13550, 14123, 14710, 1532, 1592, 256
175 932, 995, 10514, 11119, 11737, 12342, 12944, 13542, 14124, 14717, 1536, 1592, 165, 256
176 99, 10510, 11120, 11740, 12356, 12940, 13542, 14132, 1477, 1536, 159, 256
177 93, 10511, 11122, 11736, 12346, 12952, 13546, 14127, 14710, 153, 1593, 256
178 93, 993, 10510, 11118, 11732, 12354, 12950, 13544, 14131, 1477, 1534, 159, 256
179 933, 99, 1056, 11116, 11740, 12352, 12958, 13546, 14113, 14711, 1538, 159, 256
180 93, 995, 1058, 11117, 11732, 12350, 12958, 13546, 14123, 1479, 1536, 256
181 994, 10511, 11117, 11740, 12340, 12950, 13554, 14124, 14712, 1533, 256
182 93, 993, 1055, 11120, 11740, 12352, 12952, 13542, 14123, 1479, 1537, 159, 256
183 994, 1053, 11125, 11744, 12342, 12950, 13544, 14128, 14710, 1533, 1592, 256
184 93, 99, 1057, 11118, 11743, 12352, 12954, 13542, 14119, 14711, 1533, 1593, 165, 256
185 993, 1057, 11125, 11736, 12342, 12956, 13546, 14126, 14711, 153, 1652, 256
186 93, 995, 1058, 11115, 11736, 12356, 12946, 13540, 14135, 14711, 1532, 256
187 93, 99, 10515, 11117, 11732, 12346, 12952, 13554, 14123, 1479, 1535, 256
188 87, 995, 1057, 11115, 11736, 12350, 12958, 13547, 14120, 1479, 1537, 256
189 994, 10511, 11113, 11731, 12362, 12956, 13540, 14124, 1476, 1535, 1592, 165, 256
190 992, 10514, 11119, 11730, 12346, 12962, 13544, 14118, 14716, 1534, 256
191 93, 992, 10511, 11117, 11738, 12348, 12950, 13546, 14125, 14714, 1533, 256
192 87, 992, 1057, 11121, 11736, 12352, 12954, 13539, 14128, 14710, 1533, 1592, 256
193 993, 1059, 11124, 11730, 12346, 12960, 13544, 14126, 1477, 1533, 1593, 256
194 93, 993, 1057, 11123, 11732, 12345, 12960, 13548, 14123, 1477, 1535, 171, 256
195 75, 994, 1055, 11118, 11738, 12349, 12956, 13544, 14126, 14710, 1533, 159, 256
196 993, 10515, 11115, 11728, 12360, 12946, 13540, 14136, 1479, 1533, 256
197 81, 1057, 11125, 11734, 12354, 12953, 13536, 14130, 14710, 1533, 1592, 256
198 933, 995, 10511, 11127, 11730, 12338, 12946, 13542, 14131, 14713, 1537, 1592, 256
199 994, 1059, 11119, 11734, 12352, 12952, 13542, 14130, 1478, 1533, 1592, 256
200 994, 1057, 11120, 11738, 12350, 12952, 13542, 14126, 14710, 1535, 159, 256
201 87, 93, 992, 1055, 11119, 11738, 12356, 12954, 13535, 14125, 14714, 1535, 256
202 1059, 11123, 11737, 12356, 12950, 13538, 14126, 1478, 1535, 1592, 165, 256
203 87, 93, 995, 10513, 11121, 11733, 12346, 12944, 13539, 14129, 14713, 1537, 1592, 165, 256
204 992, 1057, 11126, 11736, 12344, 12958, 13544, 14120, 14710, 1537, 159, 256
205 932, 992, 1057, 11117, 11741, 12348, 12954, 13546, 14120, 14714, 1533, 165, 256
206 93, 993, 1059, 11121, 11726, 12352, 12966, 13540, 14121, 1479, 1535, 1592, 256
207 93, 992, 1057, 11126, 11734, 12344, 12954, 13544, 14129, 14710, 1533, 159, 256
208 994, 1059, 11120, 11731, 12350, 12960, 13542, 14124, 14710, 1533, 159, 165, 256
209 933, 993, 1053, 11123, 11732, 12346, 12964, 13546, 14121, 1477, 1535, 1592, 256
210 93, 994, 1054, 11120, 11744, 12346, 12946, 13550, 14127, 1476, 1536, 159, 256
211 93, 992, 10510, 11118, 11738, 12348, 12952, 13544, 14125, 14714, 1532, 159, 256
212 93, 993, 1056, 11123, 11736, 12348, 12954, 13540, 14127, 14713, 1534, 256
213 932, 996, 1053, 11118, 11736, 12348, 12958, 13544, 14126, 14710, 1533, 159, 256
214 75, 932, 10510, 11117, 11730, 12357, 12950, 13546, 14132, 1476, 1534, 256
215 87, 993, 1058, 11118, 11734, 12352, 12958, 13543, 14122, 1479, 1536, 159, 256
216 99, 1058, 11125, 11736, 12352, 12952, 13536, 14128, 14711, 1534, 1592, 256
217 992, 10511, 11118, 11740, 12346, 12950, 13550, 14124, 1478, 1533, 1593, 256
218 93, 99, 10510, 11125, 11728, 12350, 12958, 13538, 14127, 14713, 1534, 256
219 996, 1059, 11115, 11732, 12354, 12958, 13540, 14124, 14712, 1535, 256
220 81, 992, 1057, 11119, 11742, 12344, 12953, 13550, 14122, 14710, 1533, 1592, 256
221 93, 993, 10510, 11115, 11736, 12352, 12958, 13540, 14119, 14717, 1534, 256
222 93, 992, 1058, 11121, 11736, 12352, 12950, 13542, 14127, 14710, 1536, 256
223 87, 992, 1059, 11117, 11735, 12358, 12952, 13537, 14128, 14712, 1533, 165, 256
224 81, 10510, 11119, 11740, 12350, 12949, 13544, 14124, 14714, 1534, 256
225 994, 10510, 11115, 11744, 12342, 12948, 13556, 14120, 14710, 1536, 256
226 872, 93, 992, 10514, 11124, 11731, 12346, 12944, 13536, 14131, 14716, 1536, 159, 165, 256
227 994, 1058, 11122, 11738, 12344, 12946, 13548, 14134, 1478, 1532, 159, 256
228 932, 993, 1057, 11115, 11741, 12348, 12954, 13548, 14120, 14713, 1533, 165, 256
229 93, 994, 1058, 11121, 11732, 12348, 12954, 13542, 14131, 14712, 1532, 256
230 93, 99, 1056, 11125, 11735, 12352, 12956, 13536, 14127, 14711, 1532, 1592, 165, 256
231 1059, 11124, 11737, 12352, 12950, 13544, 14126, 1474, 1535, 1593, 165, 256
232 93, 993, 1058, 11119, 11734, 12356, 12952, 13536, 14129, 14713, 1534, 256
233 81, 87, 93, 996, 10511, 11116, 11734, 12352, 12943, 13537, 14129, 14714, 1539, 159, 256
234 93, 994, 1056, 11120, 11732, 12354, 12962, 13534, 14123, 14714, 1534, 159, 256
235 93, 993, 1059, 11120, 11732, 12352, 12952, 13542, 14131, 1479, 1533, 159, 256
236 993, 10512, 11115, 11734, 12354, 12958, 13538, 14122, 14715, 1532, 1592, 256
237 93, 995, 1058, 11121, 11730, 12344, 12956, 13548, 14133, 1477, 1592, 256
238 993, 1058, 11123, 11736, 12348, 12952, 13540, 14128, 14713, 1534, 256
239 994, 1054, 11124, 11742, 12342, 12954, 13546, 14122, 14710, 1536, 159, 256
240 93, 99, 10510, 11121, 11734, 12354, 12948, 13542, 14129, 1479, 1536, 256
241 93, 993, 1056, 11120, 11738, 12352, 12952, 13542, 14125, 1479, 1536, 159, 256
242 932, 994, 1059, 11113, 11736, 12350, 12954, 13548, 14126, 14710, 153, 1592, 256
243 93, 995, 10514, 11127, 11731, 12338, 12944, 13542, 14131, 14713, 1536, 1592, 165, 256
244 994, 10511, 11116, 11738, 12346, 12952, 13546, 14126, 14714, 153, 159, 256
245 993, 10512, 11118, 11732, 12354, 12948, 13544, 14132, 1477, 1534, 159, 256
246 93, 99, 1059, 11120, 11742, 12348, 12946, 13542, 14129, 14715, 153, 159, 256
247 93, 10512, 11124, 11728, 12354, 12950, 13538, 14135, 14710, 1532, 159, 256
248 932, 996, 1056, 11127, 11741, 12340, 12944, 13534, 14128, 14718, 1536, 1592, 165, 256
249 87, 93, 992, 1055, 11126, 11732, 12342, 12964, 13543, 14123, 14712, 1533, 159, 256
250 93, 993, 1054, 11125, 11734, 12348, 12964, 13536, 14121, 14713, 1534, 1592, 256
251 932, 992, 1059, 11118, 11738, 12344, 12952, 13552, 14124, 14710, 1533, 159, 256
252 93, 99, 10519, 11123, 11732, 12347, 12944, 13538, 14123, 14715, 1539, 1592, 171, 256
253 992, 10513, 11117, 11734, 12352, 12956, 13538, 14122, 14718, 1533, 256
254 93, 995, 10521, 11116, 11728, 12346, 12944, 13544, 14127, 14713, 1537, 1593, 256
255 87, 93, 993, 1057, 11121, 11734, 12344, 12954, 13549, 14129, 1479, 1533, 256
256 87, 93, 994, 1056, 11119, 11734, 12348, 12956, 13543, 14129, 14712, 1532, 256
257 995, 1059, 11118, 11734, 12350, 12952, 13544, 14130, 1479, 1533, 159, 256
258 93, 99, 10511, 11119, 11738, 12348, 12950, 13544, 14125, 14715, 1533, 256
259 932, 99, 1058, 11120, 11741, 12344, 12948, 13550, 14128, 14711, 159, 165, 256
260 93, 992, 1056, 11124, 11738, 12350, 12948, 13538, 14133, 14712, 1532, 159, 256
261 932, 994, 1056, 11115, 11736, 12354, 12954, 13548, 14124, 1476, 1534, 1652, 256
262 93, 994, 10510, 11119, 11728, 12350, 12958, 13544, 14127, 14710, 1534, 256
263 10513, 11118, 11737, 12356, 12950, 13536, 14126, 14716, 153, 159, 165, 256
264 932, 993, 1058, 11115, 11736, 12352, 12960, 13540, 14118, 14717, 1534, 256
265 87, 995, 1056, 11115, 11741, 12350, 12948, 13547, 14130, 1479, 1532, 165, 256
266 93, 993, 1056, 11123, 11734, 12348, 12956, 13544, 14129, 1475, 1532, 1594, 256
267 93, 993, 10510, 11117, 11728, 12360, 12958, 13536, 14127, 1479, 1534, 1592, 256
268 93, 994, 1056, 11119, 11736, 12350, 12958, 13544, 14119, 14710, 1538, 256
269 93, 993, 1059, 11120, 11730, 12352, 12958, 13542, 14125, 1479, 1535, 159, 256
270 99, 10513, 11121, 11732, 12354, 12946, 13542, 14132, 1479, 1535, 256
271 993, 1054, 11121, 11743, 12352, 12954, 13540, 14120, 1479, 1536, 1592, 165, 256
272 995, 1058, 11117, 11736, 12352, 12952, 13544, 14128, 1477, 1534, 1592, 256
273 993, 10510, 11119, 11736, 12346, 12960, 13542, 14120, 14715, 1532, 1592, 256
274 93, 993, 1058, 11121, 11736, 12350, 12946, 13542, 14135, 14711, 1532, 256
275 932, 99, 1057, 11127, 11728, 12346, 12962, 13542, 14126, 1479, 1533, 1592, 256
276 996, 1055, 11122, 11734, 12342, 12964, 13546, 14122, 1478, 1533, 1593, 256
277 992, 1059, 11123, 11736, 12350, 12950, 13540, 14128, 14712, 1535, 256
278 932, 993, 1053, 11121, 11742, 12350, 12948, 13542, 14128, 14711, 1535, 256
279 935, 99, 10520, 1115, 11750, 12333, 12944, 13556, 1419, 14729, 1592, 171, 256
280 992, 10510, 11122, 11732, 12352, 12956, 13540, 14124, 14710, 1536, 159, 256
281 93, 993, 10511, 11121, 11724, 12350, 12964, 13542, 14123, 14711, 1535, 256
282 93, 993, 1059, 11120, 11732, 12352, 12952, 13542, 14131, 1479, 1533, 159, 256
283 75, 93, 99, 1053, 11118, 11743, 12359, 12950, 13536, 14127, 14711, 1533, 159, 165, 256
284 93, 993, 1058, 11115, 11744, 12348, 12950, 13548, 14119, 14713, 1536, 256
285 93, 993, 1057, 11119, 11733, 12358, 12956, 13534, 14129, 14711, 153, 1592, 165, 256
286 93, 995, 10516, 11124, 11730, 12344, 12940, 13538, 14133, 14715, 1538, 159, 256
287 93, 992, 1058, 11118, 11744, 12348, 12946, 13544, 14127, 14714, 1532, 159, 256
288 993, 10510, 11119, 11742, 12340, 12950, 13552, 14122, 14713, 1534, 256
289 87, 1059, 11119, 11742, 12350, 12952, 13541, 14122, 14714, 1533, 1592, 256
290 93, 993, 1057, 11121, 11735, 12350, 12954, 13542, 14127, 14711, 1533, 165, 256
291 932, 993, 1059, 11112, 11740, 12352, 12950, 13550, 14122, 1479, 1535, 159, 256
292 93, 992, 1058, 11121, 11738, 12352, 12944, 13542, 14133, 14710, 1534, 256
293 99, 10510, 11125, 11734, 12350, 12950, 13538, 14130, 14713, 1534, 256
294 992, 10518, 11115, 11732, 12346, 12944, 13556, 14132, 1478, 1532, 256
295 93, 993, 1059, 11119, 11730, 12356, 12958, 13536, 14125, 14713, 1535, 256
296 87, 93, 993, 1056, 11114, 11738, 12360, 12952, 13539, 14125, 1479, 1536, 159, 256
297 993, 1058, 11123, 11733, 12348, 12960, 13540, 14122, 14713, 1534, 165, 256
298 994, 1058, 11119, 11737, 12350, 12952, 13544, 14126, 14710, 1534, 165, 256
299 994, 10512, 11113, 11736, 12350, 12956, 13548, 14120, 14710, 1534, 1592, 256
300 93, 992, 1056, 11117, 11748, 12350, 12946, 13544, 14123, 14712, 1534, 1592, 256
301 93, 99, 1059, 11125, 11726, 12352, 12966, 13536, 14121, 14711, 1535, 1592, 256
302 93, 993, 1057, 11123, 11732, 12348, 12960, 13540, 14123, 14713, 1535, 256
303 992, 10510, 11125, 11730, 12348, 12958, 13538, 14126, 14714, 1534, 256
304 87, 99, 10512, 11119, 11734, 12346, 12958, 13543, 14122, 14717, 1532, 256
305 996, 1053, 11120, 11746, 12342, 12948, 13550, 14126, 1478, 1535, 159, 256
306 99, 10510, 11123, 11734, 12354, 12950, 13538, 14130, 1479, 1534, 1592, 256
307 994, 1058, 11121, 11733, 12348, 12960, 13542, 14122, 14712, 1534, 165, 256
308 995, 1058, 11118, 11738, 12350, 12946, 13544, 14134, 1479, 1532, 159, 256
309 932, 996, 1057, 11114, 11728, 12356, 12962, 13540, 14126, 14710, 1533, 159, 256
310 993, 1058, 11113, 11745, 12356, 12952, 13540, 14118, 14713, 1534, 1592, 165, 256
311 993, 10512, 11119, 11728, 12356, 12956, 13536, 14128, 14713, 1534, 256
312 993, 10512, 11112, 11740, 12356, 12948, 13542, 14124, 14713, 1534, 159, 256
313 93, 993, 1059, 11121, 11732, 12350, 12952, 13542, 14131, 14711, 1533, 256
314 87, 99, 10511, 11118, 11731, 12360, 12952, 13535, 14132, 14711, 153, 159, 165, 256
315 87, 93, 99, 1058, 11115, 11740, 12356, 12954, 13537, 14123, 14715, 1532, 1592, 256
316 994, 10511, 11119, 11728, 12354, 12958, 13536, 14128, 14714, 1533, 256
317 993, 1057, 11126, 11735, 12342, 12956, 13544, 14128, 14711, 153, 159, 165, 256
318 93, 995, 10510, 11117, 11726, 12354, 12960, 13538, 14129, 14713, 1532, 256
319 93, 994, 1058, 11116, 11734, 12358, 12952, 13538, 14129, 14710, 1534, 159, 256
320 932, 993, 10510, 11115, 11730, 12360, 12950, 13540, 14132, 1479, 1534, 256
321 93, 996, 1059, 11115, 11732, 12350, 12952, 13548, 14131, 1478, 1533, 256
322 93, 992, 1056, 11123, 11737, 12350, 12954, 13540, 14125, 14712, 1534, 165, 256
323 932, 995, 10512, 11123, 11734, 12340, 12954, 13536, 14120, 14719, 1536, 1594, 256
324 99, 1058, 11126, 11736, 12346, 12956, 13544, 14120, 1479, 1538, 159, 256
325 932, 99, 1055, 11119, 11742, 12360, 12944, 13536, 14128, 14711, 1537, 256
326 99, 1058, 11120, 11750, 12348, 12938, 13542, 14130, 14715, 1532, 159, 256
327 993, 1059, 11121, 11734, 12352, 12952, 13540, 14130, 1479, 1533, 1592, 256
328 87, 999, 1054, 11113, 11736, 12344, 12964, 13549, 14120, 14711, 1534, 256
329 932, 99, 1058, 11123, 11732, 12352, 12952, 13540, 14130, 14711, 1534, 256
330 994, 1056, 11120, 11736, 12354, 12960, 13534, 14120, 14714, 1536, 159, 256
331 93, 994, 1059, 11119, 11728, 12354, 12960, 13536, 14127, 14714, 1533, 256
332 93, 998, 10510, 11122, 11737, 12340, 12946, 13540, 14125, 14716, 1538, 159, 165, 256
333 992, 10512, 11117, 11740, 12348, 12948, 13546, 14124, 14714, 1534, 256
334 935, 993, 10513, 11118, 11730, 12354, 12946, 13528, 14129, 14723, 1535, 159, 256
335 93, 99, 1058, 11119, 11740, 12350, 12958, 13542, 14115, 14713, 1536, 1592, 256
336 93, 992, 1057, 11118, 11742, 12350, 12954, 13542, 14121, 14712, 1533, 1593, 256
337 992, 10512, 11116, 11738, 12350, 12954, 13546, 14118, 14712, 1536, 159, 256
338 93, 99, 10511, 11120, 11727, 12360, 12958, 13534, 14127, 14711, 1533, 159, 165, 256
339 93, 993, 1055, 11120, 11741, 12352, 12948, 13542, 14129, 1479, 1533, 159, 165, 256
340 932, 992, 1055, 11123, 11735, 12350, 12956, 13540, 14126, 14712, 1533, 165, 256
341 995, 1057, 11121, 11736, 12346, 12954, 13542, 14128, 14713, 1533, 256
342 93, 99, 10511, 11115, 11739, 12356, 12950, 13540, 14123, 14715, 1533, 165, 256
343 994, 1059, 11117, 11742, 12344, 12952, 13546, 14122, 14716, 1533, 256
344 93, 99, 10512, 11118, 11732, 12352, 12958, 13542, 14123, 14711, 1532, 1593, 256
345 81, 93, 99, 1056, 11123, 11734, 12348, 12957, 13548, 14121, 1477, 1538, 256
346 93, 99, 1058, 11120, 11743, 12344, 12952, 13550, 14119, 14711, 1534, 159, 165, 256
347 87, 932, 992, 1056, 11119, 11738, 12348, 12946, 13551, 14132, 1476, 1534, 256
348 932, 992, 10510, 11115, 11734, 12356, 12954, 13538, 14128, 14714, 1592, 256
349 87, 933, 10512, 11115, 11728, 12352, 12958, 13547, 14125, 14712, 1532, 256
350 992, 1055, 11123, 11742, 12356, 12948, 13530, 14130, 14714, 1533, 1592, 256
351 993, 10510, 11118, 11742, 12342, 12950, 13552, 14122, 14711, 1534, 159, 256
352 932, 993, 1055, 11121, 11734, 12352, 12956, 13540, 14128, 1479, 1533, 1592, 256
353 995, 1058, 11118, 11734, 12350, 12958, 13544, 14122, 1479, 1536, 159, 256
354 993, 10510, 11120, 11736, 12344, 12960, 13542, 14120, 14717, 1532, 159, 256
355 93, 993, 1059, 11119, 11739, 12340, 12954, 13552, 14123, 14713, 153, 165, 256
356 995, 1055, 11122, 11736, 12346, 12962, 13540, 14120, 14713, 1535, 159, 256
357 993, 10512, 11121, 11732, 12346, 12948, 13550, 14132, 1477, 1534, 256
358 993, 1058, 11121, 11737, 12350, 12952, 13542, 14126, 14711, 1534, 165, 256
359 932, 993, 10512, 11126, 11733, 12346, 12945, 13536, 14128, 14715, 1536, 159, 165, 177, 256
360 995, 1057, 11121, 11732, 12348, 12962, 13540, 14124, 14711, 1533, 1592, 256
361 932, 994, 10510, 11114, 11726, 12360, 12958, 13540, 14128, 1478, 1534, 159, 256
362 93, 996, 10511, 11126, 11736, 12334, 12946, 13550, 14125, 1478, 1537, 1593, 1652, 256
363 93, 992, 1055, 11119, 11743, 12358, 12946, 13536, 14127, 14712, 1535, 165, 256
364 932, 10511, 11118, 11732, 12352, 12962, 13544, 14114, 14712, 1537, 159, 256
365 81, 993, 1058, 11119, 11728, 12354, 12965, 13542, 14120, 1477, 1536, 1592, 256
366 93, 993, 1057, 11123, 11734, 12348, 12954, 13540, 14129, 14713, 1533, 256
367 93, 996, 1056, 11114, 11738, 12356, 12948, 13540, 14133, 14710, 1532, 159, 256
368 93, 99, 10510, 11119, 11740, 12348, 12950, 13544, 14123, 14715, 1534, 256
369 995, 1058, 11121, 11732, 12346, 12960, 13542, 14124, 14713, 1534, 256
370 81, 994, 1057, 11118, 11732, 12352, 12959, 13544, 14124, 1478, 1535, 159, 256
371 992, 1058, 11119, 11744, 12348, 12952, 13542, 14120, 14714, 1534, 1592, 256
372 994, 10512, 11116, 11734, 12346, 12958, 13546, 14122, 14714, 1532, 159, 256
373 996, 11139, 123100, 13586, 14722, 1592, 256
374 993, 1059, 11119, 11736, 12354, 12950, 13542, 14128, 1477, 1535, 1592, 256
375 93, 99, 1059, 11125, 11732, 12348, 12952, 13544, 14131, 1477, 1533, 1592, 256
376 99, 10510, 11128, 11730, 12344, 12958, 13542, 14126, 14711, 1534, 159, 256
377 993, 1059, 11118, 11737, 12354, 12950, 13544, 14126, 1477, 1535, 159, 165, 256
378 932, 1058, 11121, 11742, 12344, 12950, 13550, 14120, 14712, 1536, 256
379 87, 932, 993, 1057, 11115, 11734, 12354, 12952, 13547, 14128, 1477, 1535, 256
380 993, 10511, 11119, 11730, 12354, 12956, 13542, 14126, 1477, 1535, 1592, 256
381 87, 99, 10510, 11117, 11741, 12348, 12952, 13545, 14122, 14715, 1532, 165, 256
382 93, 993, 1057, 11120, 11744, 12340, 12948, 13550, 14127, 14713, 153, 159, 256
383 993, 1059, 11117, 11738, 12358, 12948, 13538, 14126, 14711, 1537, 256
384 932, 99, 1059, 11115, 11740, 12356, 12950, 13540, 14122, 14715, 1535, 256
385 1057, 11128, 11738, 12350, 12952, 13534, 14126, 14714, 1535, 159, 256
386 932, 993, 1059, 11113, 11734, 12356, 12960, 13540, 14120, 14713, 1533, 1592, 256
387 93, 994, 1059, 11119, 11732, 12350, 12952, 13544, 14131, 14710, 1533, 256
388 93, 99, 10510, 11124, 11728, 12352, 12958, 13538, 14127, 14711, 1534, 159, 256
389 932, 994, 1056, 11117, 11732, 12358, 12956, 13536, 14130, 14710, 1532, 1592, 256
390 993, 10510, 11119, 11731, 12356, 12958, 13536, 14124, 14713, 1534, 165, 256
391 93, 993, 10513, 11116, 11732, 12344, 12956, 13554, 14123, 1479, 1533, 159, 256
392 93, 992, 1056, 11120, 11740, 12358, 12946, 13534, 14131, 14712, 1534, 159, 256
393 993, 10510, 11118, 11733, 12358, 12952, 13536, 14130, 14711, 1532, 159, 165, 256
394 87, 992, 1057, 11121, 11738, 12350, 12952, 13541, 14126, 14712, 1535, 256
395 992, 10513, 11119, 11730, 12354, 12952, 13544, 14126, 1478, 1537, 256
396 993, 10514, 11117, 11732, 12346, 12956, 13546, 14124, 14715, 1532, 256
397 932, 995, 1057, 11117, 11729, 12350, 12962, 13546, 14124, 1479, 1533, 165, 256
398 932, 992, 1057, 11118, 11742, 12348, 12948, 13544, 14128, 14714, 153, 159, 256
399 93, 994, 1058, 11121, 11728, 12352, 12962, 13534, 14127, 14716, 1532, 256
400 995, 1056, 11120, 11740, 12348, 12948, 13542, 14132, 14711, 1532, 159, 256
401 87, 993, 1059, 11119, 11734, 12350, 12952, 13543, 14130, 14711, 1533, 256
402 932, 993, 1058, 11115, 11740, 12350, 12948, 13546, 14130, 14711, 1592, 256
403 99, 1058, 11121, 11738, 12360, 12950, 13532, 14126, 14711, 1536, 1592, 256
404 87, 10510, 11122, 11742, 12338, 12950, 13555, 14122, 14710, 1534, 159, 256
405 992, 10511, 11119, 11740, 12346, 12950, 13544, 14124, 14716, 1533, 256
406 992, 10510, 11119, 11740, 12344, 12956, 13550, 14116, 14710, 1536, 1592, 256
407 93, 992, 1059, 11124, 11730, 12346, 12958, 13546, 14125, 1478, 1535, 159, 256
408 932, 993, 1058, 11115, 11738, 12350, 12954, 13546, 14124, 14711, 1532, 1592, 256
409 93, 993, 1059, 11119, 11734, 12352, 12950, 13544, 14129, 1479, 1535, 256
410 993, 1058, 11113, 11746, 12356, 12950, 13540, 14118, 14713, 1536, 1592, 256
411 872, 93, 995, 10512, 11118, 11740, 12336, 12946, 13548, 14123, 14715, 1536, 1593, 256
412 992, 1054, 11126, 11740, 12350, 12956, 13534, 14124, 14712, 1534, 1593, 256
413 994, 1058, 11121, 11734, 12350, 12954, 13540, 14130, 14710, 1532, 1592, 256
414 93, 10511, 11119, 11738, 12352, 12950, 13542, 14125, 14712, 1533, 1592, 256
415 995, 1059, 11122, 11730, 12342, 12960, 13548, 14126, 1479, 1533, 159, 256
416 87, 993, 1055, 11122, 11734, 12350, 12964, 13537, 14122, 14711, 1533, 1593, 256
417 93, 994, 1053, 11123, 11738, 12350, 12958, 13532, 14125, 14718, 1533, 256
418 994, 10510, 11123, 11730, 12342, 12958, 13548, 14126, 14710, 1534, 256
419 93, 993, 1057, 11121, 11735, 12350, 12954, 13542, 14127, 14711, 1533, 165, 256
420 993, 1057, 11123, 11740, 12346, 12946, 13546, 14132, 1477, 1533, 1592, 256
421 932, 993, 1057, 11114, 11738, 12362, 12944, 13540, 14132, 1477, 1535, 159, 256
422 93, 993, 1058, 11121, 11734, 12350, 12952, 13542, 14129, 14711, 1534, 256
423 87, 93, 993, 1056, 11117, 11736, 12356, 12954, 13537, 14127, 14713, 1534, 256
424 87, 93, 992, 10511, 11117, 11734, 12342, 12958, 13553, 14121, 14712, 1533, 256
425 93, 994, 1059, 11117, 11733, 12352, 12952, 13546, 14129, 1478, 1533, 165, 256
426 87, 99, 1059, 11121, 11736, 12352, 12950, 13541, 14128, 14711, 1535, 256
427 992, 1058, 11124, 11734, 12350, 12958, 13538, 14122, 14712, 1536, 159, 256
428 93, 995, 1057, 11119, 11734, 12348, 12954, 13544, 14129, 14711, 1533, 256
429 993, 10511, 11121, 11730, 12350, 12956, 13542, 14126, 14711, 1535, 256
430 93, 994, 1054, 11119, 11740, 12352, 12954, 13542, 14123, 1478, 1536, 1592, 256
431 87, 992, 1057, 11122, 11736, 12350, 12954, 13539, 14128, 14712, 1533, 159, 256
432 993, 10511, 11117, 11731, 12358, 12956, 13538, 14124, 14711, 1535, 165, 256
433 81, 93, 992, 1056, 11118, 11738, 12348, 12961, 13544, 14117, 14714, 1534, 159, 256
434 992, 1059, 11125, 11734, 12346, 12952, 13544, 14130, 1478, 1533, 1592, 256
435 932, 9910, 1059, 11119, 11732, 12344, 12950, 13534, 14130, 14718, 1535, 1592, 256
436 87, 93, 994, 1056, 11118, 11732, 12350, 12962, 13543, 14123, 14710, 1534, 159, 256
437 93, 992, 1059, 11118, 11736, 12350, 12960, 13542, 14119, 14712, 1533, 1593, 256
438 932, 993, 1058, 11120, 11730, 12352, 12954, 13542, 14132, 1479, 1532, 159, 256
439 996, 1057, 11120, 11734, 12346, 12956, 13542, 14130, 14712, 153, 159, 256
440 993, 10510, 11121, 11732, 12350, 12956, 13542, 14124, 14711, 1536, 256
441 992, 1059, 11122, 11735, 12352, 12952, 13540, 14128, 14710, 1533, 159, 165, 256
442 87, 994, 1057, 11118, 11736, 12350, 12954, 13543, 14128, 14710, 1533, 159, 256
443 93, 99, 10511, 11118, 11734, 12354, 12958, 13536, 14121, 14717, 1533, 159, 256
444 992, 1059, 11127, 11730, 12344, 12960, 13542, 14126, 14710, 1533, 1592, 256
445 932, 992, 1057, 11121, 11730, 12354, 12960, 13540, 14124, 1478, 1535, 1592, 256
446 933, 99, 1056, 11116, 11744, 12352, 12946, 13546, 14125, 14711, 1534, 159, 256
447 933, 995, 10510, 11123, 11737, 12344, 12938, 13540, 14131, 14715, 1538, 165, 256
448 93, 992, 1057, 11124, 11740, 12338, 12956, 13546, 14123, 14716, 153, 159, 256
449 992, 1059, 11126, 11731, 12344, 12960, 13544, 14124, 14710, 1533, 159, 165, 256
450 995, 10511, 11114, 11738, 12346, 12952, 13548, 14126, 14713, 153, 159, 256
451 93, 993, 1058, 11123, 11734, 12344, 12952, 13548, 14129, 1479, 1534, 256
452 994, 1057, 11121, 11737, 12348, 12954, 13542, 14126, 14712, 1533, 165, 256
453 994, 10511, 11115, 11738, 12346, 12956, 13548, 14118, 14714, 1535, 256
454 99, 10510, 11123, 11740, 12342, 12952, 13546, 14124, 14713, 1532, 1592, 256
455 87, 992, 1054, 11120, 11744, 12356, 12948, 13533, 14128, 14714, 1534, 159, 256
456 81, 932, 996, 10511, 11122, 11731, 12340, 12945, 13548, 14130, 14710, 1537, 159, 165, 256
457 994, 1056, 11119, 11742, 12352, 12946, 13542, 14130, 1478, 1534, 1592, 256
458 992, 10510, 11119, 11742, 12350, 12946, 13536, 14130, 14720, 256
459 993, 1057, 11122, 11738, 12350, 12952, 13540, 14126, 14711, 1535, 159, 256
460 933, 993, 1055, 11115, 11746, 12344, 12946, 13556, 14123, 1479, 1535, 256
461 93, 993, 1058, 11121, 11734, 12350, 12952, 13542, 14129, 14711, 1534, 256
462 993, 10511, 11119, 11732, 12354, 12950, 13542, 14132, 1477, 1533, 1592, 256
463 93, 992, 10510, 11120, 11735, 12342, 12960, 13550, 14119, 14712, 1532, 159, 165, 256
464 87, 99, 10511, 11120, 11730, 12354, 12956, 13541, 14126, 1479, 1535, 159, 256
465 932, 992, 1057, 11118, 11736, 12356, 12950, 13544, 14126, 1476, 1537, 159, 256
466 87, 995, 10515, 11124, 11730, 12341, 12944, 13543, 14134, 1479, 1535, 1593, 171, 256
467 93, 994, 1058, 11113, 11734, 12366, 12952, 13532, 14129, 14710, 1534, 1592, 256
468 996, 10510, 11118, 11728, 12348, 12960, 13544, 14128, 14710, 1532, 159, 256
469 994, 1059, 11119, 11738, 12350, 12944, 13544, 14134, 14710, 1533, 256
470 81, 99, 1057, 11117, 11744, 12354, 12947, 13542, 14128, 1479, 153, 1594, 256
471 1059, 11124, 11743, 12342, 12952, 13546, 14120, 14714, 1533, 159, 165, 256
472 995, 1058, 11118, 11735, 12350, 12954, 13544, 14128, 1479, 1532, 159, 165, 256
473 87, 993, 1058, 11121, 11738, 12344, 12946, 13549, 14134, 1479, 1532, 256
474 87, 93, 99, 10510, 11116, 11740, 12346, 12950, 13553, 14123, 1479, 1534, 159, 256
475 995, 1057, 11120, 11736, 12348, 12954, 13542, 14128, 14711, 1533, 159, 256
476 992, 10511, 11122, 11730, 12352, 12956, 13540, 14126, 14710, 1535, 159, 256
477 99, 10511, 11119, 11738, 12350, 12956, 13542, 14118, 14713, 1535, 1592, 256
478 87, 997, 10512, 11121, 11735, 12342, 12946, 13539, 14128, 14715, 1536, 1592, 165, 256
479 992, 10513, 11116, 11736, 12350, 12954, 13546, 14120, 14712, 1535, 159, 256
480 992, 10512, 11123, 11727, 12350, 12958, 13540, 14128, 14712, 1532, 165, 256
481 932, 993, 10510, 11115, 11734, 12348, 12958, 13548, 14120, 14713, 1534, 256
482 932, 99, 10513, 11116, 11734, 12348, 12948, 13554, 14128, 1477, 1533, 159, 256
483 87, 992, 10510, 11120, 11732, 12352, 12952, 13541, 14132, 14710, 1532, 159, 256
484 995, 1057, 11119, 11740, 12348, 12946, 13544, 14132, 14711, 1533, 256
485 93, 994, 10511, 11114, 11736, 12348, 12952, 13548, 14127, 14712, 153, 159, 256
486 87, 93, 994, 1057, 11116, 11734, 12352, 12954, 13545, 14129, 1478, 1533, 159, 256
487 995, 1058, 11119, 11736, 12348, 12952, 13544, 14128, 14711, 1534, 256
488 93, 99, 1059, 11121, 11738, 12348, 12954, 13540, 14125, 14715, 153, 1592, 256
489 93, 995, 10510, 11115, 11732, 12352, 12950, 13548, 14131, 1477, 1534, 256
490 993, 1059, 11121, 11731, 12354, 12960, 13534, 14124, 14715, 1533, 165, 256
491 87, 994, 1059, 11114, 11733, 12358, 12954, 13539, 14130, 14710, 153, 159, 165, 256
492 992, 10511, 11120, 11732, 12358, 12950, 13534, 14132, 14712, 1533, 159, 256
493 87, 93, 992, 10510, 11116, 11736, 12346, 12954, 13551, 14127, 1478, 1593, 256
494 993, 1059, 11118, 11746, 12342, 12944, 13552, 14126, 14711, 1533, 159, 256
495 87, 99, 1058, 11123, 11738, 12350, 12946, 13539, 14134, 14713, 1532, 256
496 992, 1058, 11127, 11736, 12342, 12952, 13544, 14128, 14712, 1534, 256
497 994, 1059, 11125, 11730, 12340, 12960, 13546, 14126, 14712, 1533, 256
498 87, 93, 992, 1057, 11118, 11738, 12354, 12946, 13543, 14133, 1478, 1533, 159, 256
499 87, 93, 1059, 11115, 11740, 12356, 12952, 13543, 14123, 1478, 1533, 1594, 256
500 93, 993, 1059, 11123, 11728, 12348, 12960, 13540, 14127, 14713, 1533, 256
501 995, 1059, 11115, 11736, 12356, 12950, 13540, 14128, 14711, 1535, 256
502 93, 1056, 11127, 11736, 12352, 12954, 13534, 14127, 14712, 1534, 1592, 256
503 992, 10512, 11123, 11730, 12350, 12950, 13540, 14134, 14712, 1532, 256
504 87, 93, 99, 1055, 11123, 11739, 12346, 12954, 13547, 14123, 1479, 1535, 165, 256
505 992, 10516, 11116, 11730, 12350, 12954, 13546, 14126, 14712, 1532, 159, 256
506 993, 1059, 11123, 11730, 12352, 12960, 13532, 14126, 14717, 1533, 256
507 932, 994, 1057, 11114, 11734, 12360, 12952, 13540, 14128, 1478, 1535, 159, 256
508 87, 93, 99, 1055, 11127, 11732, 12346, 12964, 13535, 14123, 14717, 1533, 256
509 93, 994, 1057, 11119, 11736, 12350, 12952, 13544, 14127, 14710, 1535, 256
510 932, 1059, 11118, 11738, 12356, 12952, 13536, 14124, 14716, 1533, 159, 256
511 932, 992, 1055, 11122, 11734, 12356, 12956, 13532, 14128, 14714, 1533, 159, 256
512 81, 93, 993, 1059, 11118, 11728, 12354, 12953, 13544, 14135, 1477, 153, 159, 256
513 87, 932, 992, 1058, 11131, 11736, 12340, 12948, 13535, 14126, 14714, 1538, 1594, 256
514 932, 994, 1057, 11112, 11743, 12350, 12948, 13550, 14126, 14710, 153, 159, 165, 256
515 932, 99, 10511, 11121, 11732, 12342, 12958, 13550, 14122, 14713, 1533, 256
516 992, 1058, 11125, 11738, 12344, 12950, 13546, 14126, 14710, 1536, 256
517 933, 993, 1055, 11122, 11730, 12346, 12962, 13548, 14123, 1477, 1535, 159, 256
518 992, 1057, 11127, 11734, 12346, 12960, 13536, 14122, 14716, 1535, 256
519 993, 1057, 11124, 11740, 12344, 12946, 13546, 14132, 1479, 1533, 159, 256
520 932, 992, 1056, 11118, 11741, 12348, 12956, 13544, 14120, 14714, 1532, 159, 165, 256
521 93, 992, 10510, 11119, 11734, 12354, 12948, 13544, 14129, 1478, 1536, 256
522 932, 99, 1057, 11116, 11743, 12356, 12948, 13538, 14126, 14715, 153, 159, 165, 256
523 994, 1056, 11122, 11738, 12348, 12954, 13540, 14126, 14712, 1534, 159, 256
524 993, 1058, 11123, 11731, 12350, 12962, 13538, 14124, 14711, 1532, 1592, 165, 256
525 93, 99, 10510, 11121, 11734, 12354, 12948, 13542, 14129, 1479, 1536, 256
526 93, 993, 1057, 11122, 11736, 12346, 12952, 13548, 14127, 1477, 1535, 159, 256
527 992, 1056, 11120, 11744, 12356, 12944, 13540, 14128, 1476, 1536, 1593, 256
528 932, 997, 10510, 11124, 11730, 12344, 12950, 13534, 14132, 14713, 1534, 1595, 256
529 81, 994, 1058, 11116, 11736, 12346, 12961, 13546, 14120, 14714, 1532, 159, 256
530 87, 994, 1059, 11119, 11734, 12344, 12952, 13551, 14130, 1478, 1533, 256
531 993, 1059, 11118, 11740, 12346, 12958, 13544, 14116, 14715, 1535, 159, 256
532 87, 93, 10516, 11115, 11728, 12352, 12954, 13547, 14127, 14712, 1532, 256
533 935, 993, 10511, 11120, 11736, 12344, 12940, 13546, 14131, 1479, 1535, 1595, 256
534 932, 1056, 11123, 11740, 12354, 12944, 13540, 14130, 14710, 1536, 256
535 93, 993, 10510, 11119, 11730, 12356, 12952, 13536, 14133, 14713, 1532, 256
536 93, 995, 1058, 11115, 11742, 12340, 12952, 13556, 14121, 14711, 1534, 256
537 93, 994, 1057, 11117, 11734, 12358, 12954, 13536, 14129, 14710, 1533, 1592, 256
538 93, 997, 1055, 11116, 11734, 12348, 12962, 13546, 14121, 1479, 1535, 159, 256
539 932, 992, 1055, 11125, 11736, 12344, 12954, 13546, 14126, 14710, 1535, 256
540 99, 10512, 11121, 11735, 12346, 12958, 13542, 14120, 14717, 1532, 165, 256
541 93, 992, 10511, 11117, 11732, 12360, 12948, 13538, 14131, 14710, 1535, 256
542 995, 1058, 11116, 11734, 12356, 12958, 13538, 14122, 14711, 1536, 159, 256
543 93, 992, 10514, 11112, 11734, 12358, 12948, 13542, 14129, 14712, 1532, 159, 256
544 93, 993, 1057, 11122, 11732, 12350, 12960, 13540, 14123, 14711, 1535, 159, 256
545 994, 10510, 11124, 11728, 12342, 12960, 13546, 14128, 14710, 1532, 159, 256
546 93, 993, 1056, 11126, 11736, 12342, 12950, 13544, 14135, 14711, 159, 256
547 997, 1056, 11116, 11734, 12352, 12962, 13538, 14122, 14713, 1534, 159, 256
548 99, 10510, 11125, 11736, 12346, 12948, 13546, 14128, 1479, 1536, 256
549 93, 993, 1059, 11119, 11732, 12356, 12952, 13536, 14131, 14713, 1533, 256
550 93, 993, 1058, 11123, 11732, 12344, 12958, 13548, 14123, 1479, 1536, 256
551 93, 993, 1059, 11116, 11740, 12348, 12952, 13546, 14123, 14713, 1533, 159, 256
552 993, 1058, 11120, 11735, 12356, 12954, 13534, 14128, 14713, 1532, 159, 165, 256
553 99, 1058, 11121, 11746, 12348, 12946, 13540, 14126, 14715, 1532, 1592, 256
554 995, 10510, 11119, 11730, 12348, 12958, 13544, 14126, 14711, 1534, 256
555 87, 994, 10510, 11114, 11734, 12348, 12962, 13545, 14122, 14712, 1593, 256
556 993, 10515, 11112, 11732, 12356, 12954, 13542, 14124, 14713, 1533, 159, 256
557 93, 994, 1057, 11119, 11733, 12350, 12960, 13544, 14121, 14710, 1535, 165, 256
558 93, 992, 10512, 11121, 11732, 12340, 12958, 13550, 14123, 14714, 1532, 256
559 93, 992, 1056, 11125, 11740, 12344, 12946, 13546, 14131, 14710, 1534, 256
560 993, 1059, 11120, 11731, 12353, 12960, 13542, 14124, 1477, 1533, 159, 165, 171, 256
561 93, 993, 1055, 11121, 11738, 12352, 12954, 13540, 14125, 1479, 1535, 1592, 256
562 932, 992, 10511, 11120, 11734, 12338, 12952, 13558, 14128, 1478, 153, 159, 256
563 93, 993, 1058, 11120, 11734, 12352, 12952, 13542, 14129, 1479, 1534, 159, 256
564 872, 994, 1056, 11112, 11736, 12362, 12956, 13532, 14128, 14714, 1532, 159, 256
565 992, 1057, 11119, 11748, 12344, 12950, 13550, 14116, 14710, 1537, 1592, 256
566 93, 995, 1056, 11119, 11734, 12350, 12956, 13542, 14129, 1479, 1532, 1592, 256
567 87, 93, 994, 1056, 11117, 11731, 12350, 12968, 13545, 14115, 14710, 1536, 165, 256
568 932, 1058, 11123, 11734, 12346, 12962, 13544, 14120, 14710, 1532, 1594, 256
569 99, 10512, 11120, 11733, 12348, 12964, 13542, 14114, 14715, 1534, 159, 165, 256
570 992, 1058, 11128, 11731, 12342, 12962, 13542, 14124, 14712, 1532, 159, 165, 256
571 87, 932, 994, 1056, 1119, 11740, 12356, 12956, 13543, 14122, 14712, 1532, 1592, 256
572 932, 992, 1058, 11121, 11736, 12340, 12960, 13550, 14118, 14714, 1534, 256
573 93, 995, 1054, 11116, 11738, 12360, 12956, 13530, 14125, 14715, 1534, 159, 256
574 932, 995, 10517, 11115, 11733, 12348, 12942, 13544, 14128, 14711, 1535, 1594, 165, 256
575 932, 998, 10511, 11117, 11733, 12352, 12946, 13530, 14128, 14720, 1537, 165, 256
576 93, 993, 1056, 11123, 11736, 12348, 12954, 13540, 14127, 14713, 1534, 256
577 993, 10511, 11115, 11739, 12352, 12952, 13540, 14124, 14717, 153, 165, 256
578 87, 993, 1059, 11114, 11736, 12360, 12950, 13539, 14128, 1479, 1535, 159, 256
579 87, 932, 992, 1057, 11119, 11734, 12344, 12964, 13543, 14120, 14718, 153, 256
580 93, 99, 10511, 11117, 11738, 12352, 12950, 13544, 14125, 14711, 1533, 1592, 256
581 81, 93, 992, 1058, 11117, 11734, 12350, 12961, 13544, 14121, 14712, 1532, 1592, 256
582 93, 992, 1059, 11123, 11733, 12346, 12952, 13548, 14129, 1478, 1533, 165, 256
583 93, 992, 10510, 11119, 11737, 12346, 12954, 13544, 14125, 14716, 165, 256
584 996, 1058, 11113, 11738, 12356, 12950, 13542, 14126, 14710, 1536, 256
585 872, 93, 992, 1054, 11113, 11748, 12349, 12950, 13548, 14123, 14712, 1532, 171, 256
586 93, 992, 1059, 11121, 11732, 12350, 12956, 13548, 14123, 1474, 1537, 1592, 256
587 99, 10512, 11118, 11736, 12354, 12956, 13536, 14120, 14717, 1534, 159, 256
588 999, 1056, 11114, 11734, 12346, 12962, 13548, 14122, 1479, 1534, 159, 256
589 93, 99, 10510, 11118, 11740, 12350, 12950, 13544, 14123, 14713, 1534, 159, 256
590 993, 1059, 11119, 11738, 12352, 12948, 13544, 14126, 1479, 1537, 256
591 996, 1058, 11115, 11738, 12350, 12950, 13548, 14126, 1478, 1536, 256
592 993, 1059, 11123, 11732, 12346, 12958, 13546, 14124, 1477, 1535, 1592, 256
593 932, 99, 1059, 11121, 11732, 12354, 12950, 13542, 14130, 1479, 1535, 256
594 99, 1059, 11122, 11740, 12348, 12954, 13538, 14124, 14715, 153, 1593, 256
595 93, 995, 1055, 11120, 11736, 12348, 12956, 13542, 14127, 14711, 1533, 159, 256
596 87, 992, 1055, 11125, 11738, 12346, 12956, 13537, 14126, 14716, 1533, 256
597 995, 1059, 11120, 11729, 12348, 12962, 13542, 14126, 14711, 153, 159, 165, 256
598 995, 1059, 11113, 11734, 12360, 12956, 13540, 14122, 1477, 1537, 1592, 256
599 932, 993, 1056, 11115, 11744, 12348, 12952, 13548, 14118, 14713, 1536, 256
600 995, 1054, 11125, 11740, 12338, 12956, 13546, 14124, 14713, 1534, 256
601 994, 1056, 11121, 11740, 12348, 12952, 13542, 14124, 14712, 1536, 256
602 87, 995, 1055, 11119, 11732, 12352, 12966, 13533, 14124, 14715, 153, 1592, 256
603 93, 993, 10510, 11117, 11732, 12358, 12950, 13538, 14131, 14711, 1534, 256
604 87, 93, 996, 1055, 11113, 11734, 12354, 12962, 13541, 14121, 14712, 1535, 256
605 93, 10510, 11119, 11736, 12355, 12958, 13536, 14119, 14716, 1534, 171, 256
606 992, 10511, 11118, 11734, 12360, 12948, 13536, 14130, 14710, 1535, 159, 256
607 93, 992, 1058, 11118, 11742, 12348, 12952, 13544, 14121, 14714, 1534, 159, 256
608 87, 99, 10513, 11115, 11740, 12350, 12942, 13547, 14132, 14713, 153, 256
609 993, 1058, 11120, 11735, 12354, 12954, 13540, 14128, 1477, 1532, 1593, 165, 256
610 93, 994, 1058, 11117, 11738, 12342, 12960, 13552, 14117, 14710, 1534, 1592, 256
611 93, 993, 10514, 11113, 11734, 12350, 12948, 13550, 14129, 14711, 1532, 256
612 93, 993, 1056, 11121, 11740, 12350, 12946, 13542, 14131, 14711, 1534, 256
613 993, 1057, 11122, 11738, 12350, 12952, 13540, 14126, 14711, 1535, 159, 256
614 992, 10513, 11115, 11730, 12362, 12954, 13540, 14124, 1478, 1535, 1652, 256
615 932, 993, 1054, 11119, 11736, 12358, 12956, 13534, 14126, 14711, 1534, 1592, 256
616 934, 99, 1057, 11114, 11738, 12354, 12952, 13548, 14122, 1479, 1535, 159, 256
617 93, 993, 1058, 11116, 11738, 12354, 12956, 13536, 14125, 14715, 1593, 256
618 93, 99, 1058, 11122, 11740, 12346, 12954, 13540, 14123, 14717, 1532, 159, 256
619 93, 994, 1055, 11121, 11736, 12349, 12956, 13542, 14127, 14710, 1533, 171, 256
620 93, 992, 10510, 11123, 11730, 12350, 12952, 13540, 14133, 14712, 1532, 256
621 93, 994, 1058, 11117, 11735, 12352, 12952, 13546, 14127, 1478, 1534, 165, 256
622 87, 994, 10515, 11122, 11736, 12346, 12938, 13539, 14128, 14714, 15311, 159, 256
623 994, 10510, 11122, 11729, 12344, 12960, 13548, 14126, 1478, 1532, 159, 165, 256
624 93, 1058, 11126, 11738, 12348, 12944, 13544, 14133, 1478, 1534, 159, 256
625 93, 993, 1056, 11123, 11738, 12344, 12952, 13548, 14125, 1479, 1536, 256
626 932, 994, 1056, 11118, 11732, 12352, 12958, 13544, 14128, 1478, 159, 1652, 256
627 933, 993, 1054, 11114, 11744, 12351, 12950, 13548, 14125, 1479, 1532, 159, 171, 256
628 93, 10510, 11119, 11738, 12354, 12952, 13540, 14125, 14710, 1532, 1594, 256
629 992, 10512, 11120, 11734, 12346, 12958, 13542, 14122, 14716, 1532, 159, 256
630 994, 1057, 11118, 11738, 12352, 12953, 13544, 14126, 1478, 1533, 159, 177, 256
631 93, 995, 1056, 11115, 11735, 12360, 12956, 13532, 14127, 14715, 1532, 165, 256
632 994, 1059, 11123, 11732, 12342, 12958, 13548, 14124, 14710, 1535, 256
633 99, 10510, 11129, 11728, 12346, 12960, 13534, 14128, 14717, 1532, 256
634 994, 1058, 11118, 11736, 12356, 12952, 13536, 14128, 14712, 1534, 159, 256
635 93, 992, 1059, 11119, 11734, 12358, 12950, 13536, 14129, 14712, 1535, 256
636 932, 993, 1058, 11119, 11732, 12348, 12956, 13552, 14122, 1475, 1538, 256
637 93, 992, 10511, 11116, 11738, 12350, 12950, 13546, 14125, 14712, 1533, 159, 256
638 994, 1057, 11119, 11738, 12354, 12952, 13536, 14126, 14714, 1535, 256
639 93, 10514, 11117, 11732, 12353, 12954, 13546, 14123, 14710, 1534, 171, 256
640 995, 11142, 12398, 13584, 14725, 159, 256
641 93, 992, 1056, 11123, 11736, 12352, 12954, 13538, 14127, 14710, 1534, 1592, 256
642 93, 992, 1059, 11118, 11740, 12348, 12952, 13544, 14123, 14714, 1533, 159, 256
643 87, 93, 992, 1058, 11115, 11738, 12360, 12944, 13539, 14133, 14710, 1534, 256
644 994, 1058, 11115, 11744, 12350, 12952, 13540, 14120, 14718, 1534, 256
645 993, 1057, 11120, 11742, 12352, 12944, 13542, 14130, 1479, 1535, 159, 256
646 994, 1059, 11120, 11732, 12350, 12958, 13542, 14124, 14710, 1535, 159, 256
647 10512, 11121, 11737, 12346, 12956, 13548, 14118, 14710, 1534, 1592, 165, 256
648 994, 10511, 11119, 11730, 12350, 12956, 13544, 14126, 14710, 1535, 256
649 93, 994, 1056, 11116, 11736, 12360, 12954, 13536, 14127, 1478, 1534, 1593, 256
650 87, 994, 1055, 11118, 11737, 12350, 12962, 13543, 14118, 14710, 1535, 159, 165, 256
651 93, 993, 1056, 11121, 11740, 12350, 12946, 13542, 14131, 14711, 1534, 256
652 93, 995, 10512, 1119, 11738, 12350, 12948, 13554, 14125, 1479, 1534, 256
653 87, 93, 994, 10510, 11111, 11732, 12354, 12962, 13541, 14123, 14714, 1592, 256
654 992, 10512, 11122, 11728, 12352, 12956, 13540, 14128, 14710, 1534, 159, 256
655 93, 994, 1059, 11115, 11740, 12346, 12952, 13548, 14123, 14714, 1533, 256
656 993, 1057, 11125, 11735, 12346, 12956, 13538, 14128, 14715, 153, 165, 256
657 93, 99, 10511, 11119, 11738, 12348, 12950, 13544, 14125, 14715, 1533, 256
658 93, 99, 10511, 11123, 11736, 12340, 12952, 13548, 14127, 14715, 153, 256
659 9910, 10513, 11124, 11730, 12330, 12952, 13546, 14126, 14716, 1537, 159, 256
660 993, 10512, 11119, 11728, 12356, 12956, 13536, 14128, 14713, 1534, 256
661 93, 992, 1057, 11121, 11740, 12352, 12944, 13542, 14131, 14710, 1535, 256
662 93, 99, 10512, 11120, 11736, 12344, 12950, 13550, 14127, 14711, 1532, 159, 256
663 993, 1056, 11118, 11742, 12358, 12950, 13536, 14122, 14711, 1538, 159, 256
664 87, 93, 99, 10511, 11114, 11740, 12348, 12948, 13555, 14123, 1477, 1535, 159, 256
665 93, 995, 1054, 11112, 11741, 12364, 12954, 13534, 14121, 14711, 1536, 159, 165, 256
666 87, 93, 99, 1057, 11125, 11732, 12344, 12960, 13545, 14123, 14711, 1535, 256
667 993, 1055, 11119, 11748, 12354, 12938, 13542, 14132, 1477, 1535, 1592, 256
668 992, 1057, 11125, 11742, 12344, 12944, 13546, 14130, 14710, 1535, 256
669 87, 993, 10510, 11118, 11732, 12352, 12952, 13543, 14132, 1479, 1532, 159, 256
670 87, 993, 1058, 11118, 11736, 12352, 12952, 13543, 14128, 1479, 1534, 159, 256
671 933, 99, 1059, 11118, 11736, 12346, 12952, 13552, 14125, 1479, 1533, 159, 256
672 93, 994, 1056, 11115, 11739, 12358, 12952, 13540, 14123, 14710, 1536, 165, 256
673 10510, 11130, 11732, 12344, 12952, 13540, 14132, 14712, 1532, 159, 256
674 93, 992, 10510, 11118, 11734, 12349, 12960, 13544, 14121, 14712, 1532, 159, 171, 256
675 93, 1058, 11125, 11735, 12352, 12952, 13538, 14127, 14712, 1534, 165, 256
676 932, 992, 1059, 11118, 11738, 12344, 12952, 13552, 14124, 14710, 1533, 159, 256
677 93, 992, 1055, 11123, 11740, 12350, 12952, 13540, 14123, 14712, 1537, 256
678 999, 1055, 11116, 11736, 12344, 12958, 13546, 14128, 14711, 153, 159, 256
679 932, 993, 10510, 11115, 11734, 12350, 12954, 13546, 14128, 14711, 1592, 256
680 99, 1058, 11129, 11732, 12344, 12960, 13540, 14124, 14711, 1534, 1592, 256
681 994, 1057, 11116, 11744, 12354, 12942, 13546, 14128, 1476, 1537, 159, 256
682 995, 1057, 11120, 11736, 12348, 12954, 13542, 14128, 14711, 1533, 159, 256
683 93, 994, 1055, 11118, 11740, 12352, 12952, 13544, 14123, 1478, 1537, 159, 256
684 932, 997, 10513, 11126, 11726, 12334, 12952, 13544, 14128, 14715, 1537, 159, 256
685 992, 1057, 11121, 11744, 12352, 12942, 13542, 14128, 14710, 1537, 256
686 93, 993, 1058, 11117, 11742, 12346, 12952, 13546, 14121, 14715, 1534, 256
687 995, 1059, 11117, 11732, 12354, 12958, 13538, 14124, 14713, 1535, 256
688 872, 992, 1059, 11115, 11732, 12358, 12958, 13538, 14124, 14712, 1535, 256
689 93, 992, 1057, 11119, 11740, 12358, 12944, 13536, 14131, 14712, 1535, 256
690 993, 10510, 11121, 11731, 12350, 12958, 13542, 14124, 14711, 1534, 165, 256
691 992, 10511, 11118, 11736, 12360, 12942, 13536, 14136, 14710, 1533, 159, 256
692 933, 99, 1056, 11117, 11742, 12352, 12948, 13544, 14127, 14711, 1532, 1592, 256
693 87, 994, 10510, 11117, 11730, 12350, 12958, 13545, 14126, 14710, 1534, 256
694 99, 1059, 11126, 11736, 12346, 12950, 13544, 14128, 1479, 1535, 159, 256
695 996, 1055, 11115, 11740, 12356, 12954, 13538, 14124, 14710, 1535, 1592, 256
696 81, 993, 1058, 11115, 11742, 12348, 12951, 13548, 14122, 14713, 1534, 256
697 993, 1054, 11127, 11740, 12344, 12956, 13536, 14124, 14717, 1534, 256
698 93, 993, 1059, 11119, 11730, 12356, 12958, 13536, 14125, 14713, 1535, 256
699 993, 1057, 11121, 11736, 12356, 12954, 13532, 14128, 14713, 1533, 1592, 256
700 994, 10512, 11128, 11738, 12342, 12944, 13534, 14124, 14718, 1538, 159, 1652, 256
701 994, 1058, 11122, 11732, 12348, 12960, 13540, 14124, 14712, 1534, 159, 256
702 994, 1058, 11122, 11736, 12344, 12952, 13548, 14128, 1478, 1534, 159, 256
703 93, 999, 10511, 11120, 11734, 12342, 12946, 13540, 14129, 14713, 1537, 1593, 256
704 93, 994, 1057, 11120, 11732, 12350, 12960, 13542, 14123, 14710, 1535, 159, 256
705 93, 993, 10514, 11112, 11728, 12364, 12946, 13542, 14135, 1475, 1534, 159, 256
706 932, 993, 1057, 11117, 11738, 12346, 12960, 13546, 14116, 14715, 1535, 256
707 995, 1056, 11116, 11742, 12352, 12948, 13546, 14128, 1477, 1532, 159, 1652, 256
708 993, 1057, 11124, 11736, 12348, 12954, 13538, 14128, 14713, 1533, 159, 256
709 99, 10514, 11115, 11734, 12358, 12954, 13538, 14122, 14713, 1534, 1592, 256
710 93, 992, 10510, 11122, 11730, 12352, 12952, 13540, 14133, 14710, 1532, 159, 256
711 932, 993, 1057, 11119, 11733, 12352, 12954, 13544, 14128, 1479, 1533, 165, 256
712 932, 994, 1057, 11119, 11730, 12350, 12960, 13544, 14124, 14710, 1535, 256
713 93, 993, 1058, 11117, 11742, 12346, 12952, 13546, 14121, 14715, 1534, 256
714 994, 1058, 11115, 11748, 12346, 12944, 13548, 14124, 14714, 1534, 256
715 932, 994, 1056, 11115, 11744, 12346, 12948, 13548, 14126, 14714, 1532, 256
716 99, 1059, 11126, 11732, 12350, 12958, 13536, 14124, 14713, 1535, 159, 256
717 933, 99, 1056, 11119, 11742, 12344, 12952, 13552, 14119, 14711, 1536, 256
718 93, 992, 1059, 11126, 11730, 12344, 12954, 13544, 14133, 14710, 153, 159, 256
719 93, 99, 10511, 11119, 11732, 12354, 12960, 13534, 14123, 14717, 153, 1592, 256
720 93, 993, 1058, 11117, 11740, 12348, 12954, 13544, 14123, 14713, 1532, 1592, 256
721 932, 994, 1056, 11123, 11730, 12342, 12962, 13548, 14124, 14710, 1534, 256
722 872, 93, 997, 1057, 11126, 11734, 12332, 12954, 13540, 14129, 14717, 1533, 1593, 256
723 993, 1058, 11117, 11744, 12348, 12952, 13544, 14120, 14713, 1534, 1592, 256
724 994, 1057, 11117, 11740, 12358, 12946, 13536, 14132, 14710, 1533, 1592, 256
725 99, 10511, 11123, 11734, 12352, 12948, 13540, 14130, 14711, 1535, 256
726 87, 933, 992, 1054, 11118, 11732, 12358, 12958, 13535, 14129, 14712, 1532, 159, 256
727 995, 1058, 11117, 11738, 12352, 12946, 13544, 14134, 1477, 1532, 1592, 256
728 995, 1059, 11121, 11732, 12346, 12954, 13542, 14132, 14713, 153, 256
729 995, 1056, 11119, 11744, 12340, 12956, 13544, 14120, 14719, 1532, 256
730 10510, 11124, 11735, 12354, 12950, 13538, 14128, 14710, 1534, 159, 165, 256
731 87, 992, 1059, 11116, 11742, 12348, 12952, 13545, 14122, 14714, 1533, 159, 256
732 87, 993, 1059, 11119, 11734, 12350, 12952, 13543, 14130, 14711, 1533, 256
733 992, 10511, 11120, 11742, 12338, 12948, 13558, 14122, 1478, 1535, 159, 256
734 87, 993, 1059, 11115, 11737, 12354, 12950, 13547, 14126, 1477, 1535, 165, 256
735 994, 1058, 11117, 11736, 12356, 12956, 13538, 14120, 14712, 1538, 256
736 992, 10510, 11123, 11732, 12350, 12956, 13540, 14124, 14712, 1536, 256
737 99, 1059, 11120, 11744, 12348, 12950, 13542, 14120, 14715, 1535, 159, 256
738 995, 1057, 11119, 11735, 12352, 12956, 13536, 14128, 14715, 153, 165, 256
739 932, 99, 10511, 11117, 11735, 12350, 12952, 13546, 14126, 14713, 153, 165, 256
740 93, 992, 1054, 11122, 11740, 12356, 12954, 13532, 14123, 14714, 1536, 159, 256
741 993, 10510, 11122, 11734, 12346, 12950, 13548, 14130, 1477, 1534, 159, 256
742 93, 992, 1055, 11115, 11750, 12356, 12946, 13538, 14121, 14714, 1535, 1592, 256
743 993, 1056, 11123, 11736, 12352, 12956, 13536, 14128, 1479, 1532, 1594, 256
744 993, 10511, 11121, 11730, 12348, 12956, 13548, 14126, 1475, 1535, 1592, 256
745 87, 993, 1056, 11122, 11734, 12348, 12962, 13539, 14122, 14713, 1534, 159, 256
746 93, 994, 10510, 11113, 11732, 12360, 12954, 13542, 14123, 1478, 1538, 256
747 93, 992, 10510, 11122, 11728, 12352, 12958, 13540, 14127, 14710, 1534, 159, 256
748 93, 994, 1056, 11122, 11732, 12348, 12962, 13540, 14123, 14712, 1534, 159, 256
749 993, 10510, 11118, 11732, 12358, 12956, 13536, 14124, 14711, 1536, 159, 256
750 992, 10511, 11121, 11734, 12352, 12948, 13542, 14130, 14710, 1535, 256
751 93, 993, 1058, 11124, 11730, 12344, 12960, 13546, 14125, 1479, 1534, 159, 256
752 93, 992, 10510, 11119, 11736, 12354, 12942, 13544, 14135, 1478, 1534, 256
753 87, 93, 99, 10511, 11112, 11740, 12354, 12948, 13549, 14123, 1479, 1535, 159, 256
754 93, 992, 1058, 11119, 11734, 12358, 12956, 13536, 14121, 14712, 1538, 256
755 93, 992, 1057, 11124, 11737, 12346, 12948, 13546, 14133, 1478, 153, 159, 165, 256
756 932, 992, 1056, 11116, 11744, 12354, 12948, 13538, 14126, 14716, 1532, 159, 256
757 93, 992, 1058, 11118, 11744, 12348, 12946, 13544, 14127, 14714, 1532, 159, 256
758 932, 992, 1056, 11118, 11742, 12348, 12954, 13544, 14120, 14714, 1534, 159, 256
759 93, 996, 1055, 11119, 11734, 12346, 12962, 13544, 14121, 14712, 1535, 256
760 993, 10511, 11118, 11736, 12344, 12958, 13550, 14120, 1479, 1533, 1593, 256
761 93, 993, 1059, 11121, 11734, 12346, 12950, 13550, 14129, 1477, 1535, 256
762 93, 994, 1056, 11121, 11734, 12348, 12960, 13542, 14121, 14712, 1536, 256
763 81, 932, 992, 1058, 11116, 11732, 12350, 12961, 13546, 14122, 14712, 1532, 159, 256
764 93, 993, 1058, 11121, 11730, 12352, 12960, 13540, 14125, 1479, 1534, 1592, 256
765 995, 1059, 11112, 11744, 12348, 12950, 13550, 14120, 14711, 1535, 159, 256
766 93, 992, 10512, 11119, 11733, 12342, 12958, 13552, 14121, 14712, 1532, 165, 256
767 993, 1056, 11124, 11738, 12344, 12956, 13546, 14124, 1479, 1532, 159, 1652, 256
768 932, 994, 10515, 11124, 11736, 12334, 12942, 13546, 14126, 14718, 1537, 159, 256
769 993, 10511, 11117, 11732, 12358, 12954, 13538, 14124, 14711, 1537, 256
770 992, 1059, 11129, 11734, 12336, 12952, 13550, 14130, 14710, 1533, 256
771 932, 994, 1058, 11113, 11728, 12364, 12964, 13534, 14118, 14712, 1538, 256
772 932, 99, 1059, 11121, 11734, 12350, 12948, 13550, 14128, 1475, 1537, 256
773 93, 992, 10510, 11119, 11738, 12346, 12952, 13544, 14125, 14716, 1532, 256
774 87, 99, 10510, 11119, 11740, 12346, 12952, 13543, 14124, 14717, 1532, 256
775 996, 1059, 11113, 11740, 12346, 12954, 13548, 14124, 14712, 153, 1592, 256
776 993, 1057, 11124, 11735, 12348, 12956, 13538, 14128, 14713, 153, 159, 165, 256
777 87, 93, 995, 1058, 11121, 11748, 12340, 12942, 13537, 14123, 14719, 1536, 1594, 256
778 10513, 11121, 11736, 12346, 12954, 13548, 14120, 14710, 1535, 1592, 256
779 87, 993, 1056, 11123, 11736, 12344, 12956, 13545, 14128, 1479, 1532, 1592, 256
780 933, 992, 1053, 11119, 11742, 12348, 12958, 13542, 14119, 14714, 1533, 1592, 256
781 933, 992, 1054, 11120, 11744, 12342, 12950, 13550, 14125, 14712, 1532, 159, 256
782 93, 99, 1056, 11119, 11750, 12350, 12940, 13542, 14129, 14713, 1532, 1592, 256
783 87, 93, 993, 1055, 11120, 11740, 12346, 12948, 13549, 14131, 1477, 1533, 159, 256
784 994, 10510, 11119, 11730, 12352, 12958, 13542, 14126, 1478, 1534, 1592, 256
785 995, 1055, 11120, 11740, 12348, 12954, 13542, 14124, 14711, 1535, 159, 256
786 994, 10513, 11115, 11736, 12346, 12950, 13548, 14128, 14714, 153, 256
787 993, 10510, 11123, 11732, 12344, 12956, 13548, 14124, 1479, 1536, 256
788 994, 1059, 11123, 11730, 12346, 12960, 13540, 14126, 14714, 1533, 256
789 93, 994, 1056, 11118, 11736, 12356, 12954, 13536, 14127, 14712, 1534, 159, 256
790 87, 994, 1055, 11119, 11738, 12350, 12956, 13541, 14126, 14710, 1533, 1592, 256
791 995, 1058, 11122, 11728, 12346, 12968, 13540, 14120, 14713, 1534, 159, 256
792 93, 992, 1059, 11115, 11744, 12352, 12944, 13546, 14127, 14710, 1533, 1592, 256
793 93, 994, 10512, 11115, 11730, 12354, 12948, 13548, 14133, 1476, 1534, 256
794 992, 1057, 11122, 11742, 12352, 12944, 13540, 14130, 14710, 1535, 159, 256
795 93, 994, 10511, 11115, 11734, 12346, 12958, 13548, 14121, 14714, 1533, 256
796 93, 992, 10510, 11118, 11742, 12344, 12944, 13552, 14129, 14710, 1532, 159, 256
797 93, 994, 1055, 11122, 11738, 12344, 12954, 13548, 14125, 1478, 1535, 159, 256
798 87, 994, 1055, 11121, 11738, 12346, 12956, 13541, 14126, 14714, 1533, 256
799 93, 994, 10514, 11111, 11732, 12350, 12954, 13552, 14123, 14710, 1534, 256
800 93, 993, 10511, 11116, 11736, 12348, 12952, 13546, 14127, 14713, 153, 159, 256
801 93, 993, 1058, 11118, 11734, 12358, 12952, 13536, 14129, 14711, 1534, 159, 256
802 994, 1058, 11117, 11734, 12358, 12958, 13536, 14122, 14710, 1536, 1592, 256
803 992, 10511, 11125, 11730, 12344, 12956, 13546, 14126, 14710, 1535, 256
804 93, 99, 1058, 11125, 11734, 12350, 12952, 13538, 14129, 14713, 1534, 256
805 872, 993, 1056, 11115, 11738, 12356, 12954, 13538, 14126, 14713, 1534, 256
806 93, 994, 1055, 11123, 11736, 12346, 12956, 13540, 14127, 14714, 1533, 256
807 932, 99, 1058, 11121, 11736, 12344, 12960, 13548, 14118, 14711, 1534, 1592, 256
808 93, 995, 1057, 11118, 11736, 12346, 12952, 13552, 14127, 1475, 1535, 159, 256
809 87, 993, 1055, 11119, 11736, 12356, 12962, 13533, 14120, 14713, 1535, 1592, 256
810 932, 992, 1057, 11118, 11740, 12348, 12954, 13544, 14122, 14714, 1533, 159, 256
811 93, 99, 1058, 11122, 11736, 12354, 12950, 13540, 14127, 1479, 1536, 159, 256
812 932, 992, 1059, 11121, 11736, 12340, 12954, 13550, 14126, 14714, 153, 256
813 992, 10513, 11115, 11738, 12358, 12936, 13548, 14134, 1474, 1537, 256
814 994, 1059, 11118, 11740, 12344, 12954, 13544, 14124, 14716, 153, 159, 256
815 932, 99, 10510, 11120, 11732, 12348, 12960, 13542, 14122, 14715, 1532, 159, 256
816 996, 1056, 11116, 11738, 12352, 12954, 13544, 14126, 1476, 1534, 1593, 256
817 992, 1057, 11127, 11736, 12346, 12954, 13536, 14128, 14716, 1533, 256
818 993, 10512, 11118, 11738, 12342, 12950, 13552, 14126, 14711, 1532, 159, 256
819 93, 99, 1059, 11116, 11744, 12352, 12948, 13546, 14119, 14711, 1537, 159, 256
820 87, 93, 99, 1055, 11122, 11736, 12354, 12956, 13537, 14127, 1479, 1533, 1593, 256
821 87, 93, 995, 1054, 11115, 11738, 12354, 12956, 13539, 14125, 14713, 1534, 256
822 992, 10514, 11112, 11734, 12360, 12954, 13540, 14122, 14710, 1534, 1593, 256
823 99, 10510, 11120, 11742, 12348, 12950, 13542, 14122, 14715, 1534, 159, 256
824 87, 99, 10513, 11117, 11734, 12348, 12956, 13545, 14122, 14715, 1533, 256
825 993, 1058, 11122, 11731, 12350, 12966, 13540, 14116, 14711, 1536, 159, 165, 256
826 93, 992, 1055, 11122, 11744, 12352, 12940, 13540, 14135, 14710, 1533, 159, 256
827 993, 10512, 11118, 11730, 12358, 12950, 13536, 14134, 14711, 1532, 159, 256
828 93, 992, 1054, 11128, 11736, 12342, 12962, 13542, 14119, 14712, 1536, 159, 256
829 932, 992, 10512, 11115, 11732, 12350, 12956, 13548, 14122, 14712, 1534, 256
830 932, 994, 1055, 11120, 11732, 12354, 12958, 13534, 14130, 14714, 153, 159, 256
831 994, 10510, 11118, 11732, 12352, 12956, 13544, 14124, 1478, 1536, 159, 256
832 93, 992, 1058, 11125, 11730, 12348, 12960, 13538, 14125, 14714, 1534, 256
833 93, 994, 1057, 11119, 11736, 12350, 12952, 13544, 14127, 14710, 1535, 256
834 932, 99, 1058, 11116, 11742, 12352, 12950, 13546, 14120, 14711, 1536, 159, 256
835 93, 993, 1056, 11121, 11737, 12350, 12954, 13542, 14125, 14711, 1534, 165, 256
836 992, 10511, 11125, 11730, 12344, 12956, 13546, 14126, 14710, 1535, 256
837 992, 10511, 11117, 11742, 12346, 12948, 13552, 14122, 1478, 1535, 1592, 256
838 93, 99, 1058, 11123, 11735, 12348, 12956, 13548, 14119, 1477, 1538, 165, 256
839 994, 1059, 11121, 11736, 12344, 12950, 13550, 14128, 1478, 1535, 256
840 93, 994, 1054, 11119, 11739, 12352, 12956, 13542, 14123, 1478, 1534, 1592, 165, 256
841 99, 10513, 11121, 11732, 12354, 12946, 13542, 14132, 1479, 1535, 256
842 93, 994, 1055, 11121, 11736, 12350, 12956, 13540, 14127, 14710, 1533, 1592, 256
843 993, 1058, 11124, 11735, 12344, 12954, 13546, 14128, 1479, 1532, 159, 165, 256
844 87, 93, 992, 1055, 11122, 11740, 12346, 12948, 13547, 14131, 1478, 1533, 159, 256
845 994, 10511, 11111, 11740, 12358, 12950, 13536, 14124, 14718, 1533, 256
846 994, 1059, 11119, 11734, 12352, 12952, 13542, 14130, 1478, 1533, 1592, 256
847 932, 992, 1056, 11124, 11732, 12350, 12956, 13538, 14130, 14712, 1532, 159, 256
848 992, 1059, 11124, 11734, 12346, 12956, 13546, 14122, 1478, 1537, 159, 256
849 932, 992, 1058, 11116, 11742, 12350, 12946, 13546, 14128, 14712, 1532, 159, 256
850 75, 93, 992, 1056, 11121, 11732, 12349, 12962, 13542, 14123, 14712, 1534, 256
851 87, 996, 1055, 11118, 11738, 12342, 12956, 13551, 14126, 1478, 1533, 159, 256
852 99, 1057, 11127, 11735, 12350, 12956, 13534, 14128, 14713, 153, 1592, 165, 256
853 93, 99, 10510, 11122, 11740, 12342, 12946, 13548, 14131, 14713, 159, 256
854 87, 994, 10514, 11129, 11732, 12336, 12944, 13539, 14132, 14716, 1536, 1592, 256
855 93, 993, 1059, 11119, 11734, 12352, 12950, 13544, 14129, 1479, 1535, 256
856 932, 992, 1056, 11122, 11734, 12352, 12954, 13540, 14128, 14710, 1534, 159, 256
857 93, 994, 1059, 11112, 11742, 12354, 12946, 13542, 14129, 14714, 153, 159, 256
858 93, 994, 1058, 11121, 11726, 12350, 12968, 13540, 14121, 14710, 1534, 1592, 256
859 993, 10514, 11113, 11736, 12352, 12948, 13548, 14128, 1479, 1532, 1592, 256
860 932, 992, 10510, 11119, 11734, 12346, 12954, 13544, 14128, 14716, 256
861 992, 10511, 11127, 11728, 12342, 12958, 13544, 14128, 14712, 1533, 256
862 992, 1058, 11123, 11738, 12350, 12950, 13540, 14126, 14712, 1536, 256
863 933, 995, 1059, 11113, 11724, 12358, 12960, 13542, 14129, 1479, 1533, 256
864 872, 934, 994, 1058, 11122, 11731, 12344, 12946, 13538, 14136, 14716, 1532, 159, 165, 256
865 932, 993, 1056, 11123, 11732, 12348, 12956, 13540, 14130, 14713, 1532, 256
866 994, 1058, 11117, 11746, 12344, 12946, 13546, 14126, 14716, 1532, 256
867 93, 995, 1058, 11115, 11743, 12340, 12948, 13556, 14127, 14711, 165, 256
868 872, 10510, 11116, 11740, 12350, 12952, 13544, 14124, 14714, 1532, 159, 256
869 93, 993, 1059, 11120, 11738, 12340, 12954, 13550, 14125, 14713, 153, 159, 256
870 994, 10510, 11119, 11730, 12354, 12958, 13536, 14126, 14714, 1534, 256
871 93, 994, 1058, 11119, 11732, 12352, 12954, 13542, 14131, 1478, 1532, 1592, 256
872 932, 992, 1059, 11117, 11732, 12358, 12950, 13544, 14130, 1474, 1535, 1592, 256
873 932, 994, 1058, 11113, 11738, 12350, 12954, 13548, 14124, 14710, 1532, 1592, 256
874 99, 10510, 11124, 11729, 12354, 12960, 13536, 14126, 1479, 1532, 1593, 165, 256
875 993, 10510, 11120, 11734, 12352, 12950, 13542, 14130, 1479, 1534, 159, 256
876 87, 994, 1054, 11117, 11738, 12357, 12958, 13535, 14126, 14710, 1532, 1592, 171, 256
877 87, 996, 10512, 11124, 11736, 12340, 12944, 13537, 14128, 14718, 1538, 159, 256
878 93, 99, 1057, 11122, 11742, 12346, 12954, 13540, 14121, 14717, 1533, 159, 256
879 996, 10517, 11124, 11726, 12342, 12950, 13538, 14128, 14716, 1535, 159, 1652, 256
880 994, 10510, 11120, 11728, 12350, 12964, 13542, 14120, 14710, 1536, 159, 256
881 992, 1057, 11123, 11738, 12352, 12952, 13538, 14126, 14710, 1535, 1592, 256
882 93, 992, 10510, 11122, 11734, 12340, 12960, 13548, 14121, 14714, 1532, 159, 256
883 934, 995, 10513, 11117, 11734, 12344, 12944, 13544, 14126, 14715, 1537, 1592, 256
884 932, 993, 1055, 11121, 11736, 12354, 12950, 13534, 14134, 14715, 153, 256
885 996, 1059, 11115, 11736, 12350, 12950, 13548, 14128, 1478, 1535, 256
886 994, 1057, 11114, 11748, 12352, 12946, 13540, 14124, 14716, 1533, 159, 256
887 93, 992, 10510, 11121, 11734, 12342, 12960, 13548, 14121, 14712, 1532, 1592, 256
888 994, 1059, 11121, 11734, 12348, 12952, 13542, 14130, 14712, 1533, 256
889 93, 99, 1058, 11123, 11737, 12352, 12946, 13540, 14133, 14711, 1532, 165, 256
890 87, 932, 993, 10514, 11124, 11729, 12346, 12944, 13537, 14132, 14715, 1536, 159, 165, 256
891 99, 10514, 11120, 11734, 12344, 12954, 13550, 14122, 14711, 1534, 159, 256
892 93, 996, 1058, 11121, 11748, 12343, 12942, 13532, 14123, 14722, 1536, 1592, 171, 256
893 996, 10510, 11110, 11738, 12352, 12958, 13544, 14118, 14714, 1534, 159, 256
894 993, 1058, 11128, 11730, 12340, 12962, 13542, 14126, 14713, 1532, 159, 256
895 872, 932, 10510, 11111, 11738, 12354, 12950, 13550, 14124, 14710, 1534, 256
896 99, 1058, 11129, 11732, 12344, 12960, 13540, 14124, 14711, 1534, 1592, 256
897 992, 1059, 11120, 11734, 12358, 12956, 13534, 14122, 14712, 1537, 159, 256
898 93, 992, 10510, 11115, 11741, 12350, 12950, 13548, 14121, 14712, 1534, 165, 256
899 93, 993, 1057, 11117, 11744, 12350, 12948, 13538, 14127, 14719, 153, 256
900 998, 1056, 11121, 11732, 12336, 12964, 13550, 14124, 14712, 1532, 256
901 993, 10514, 11113, 11734, 12352, 12954, 13548, 14122, 1479, 1534, 1592, 256
902 93, 992, 1057, 11121, 11738, 12352, 12950, 13542, 14125, 14710, 1537, 256
903 93, 992, 1059, 11124, 11730, 12346, 12958, 13546, 14125, 1478, 1535, 159, 256
904 87, 992, 1057, 11121, 11732, 12352, 12966, 13539, 14116, 14710, 1537, 1592, 256
905 93, 992, 10511, 11124, 11728, 12346, 12952, 13546, 14135, 1478, 153, 159, 256
906 932, 995, 1052, 11123, 11740, 12340, 12952, 13548, 14130, 14711, 1532, 256
907 992, 1058, 11122, 11743, 12340, 12954, 13548, 14120, 14714, 1532, 159, 165, 256
908 99, 10510, 11121, 11737, 12354, 12948, 13542, 14126, 1479, 1536, 165, 256
909 93, 99, 10512, 11120, 11726, 12360, 12956, 13534, 14129, 14711, 1534, 159, 256
910 994, 10510, 11123, 11732, 12342, 12952, 13548, 14132, 14710, 1532, 256
911 872, 934, 996, 1058, 11121, 11730, 12336, 12950, 13548, 14130, 14714, 1536, 256
912 932, 992, 1059, 11112, 11734, 12370, 12948, 13534, 14128, 1478, 1537, 159, 256
913 87, 992, 1057, 11120, 11742, 12342, 12956, 13547, 14122, 14712, 153, 1593, 256
914 933, 994, 10515, 11117, 11730, 12352, 12950, 13534, 14123, 14716, 1537, 1594, 256
915 87, 93, 99, 1059, 11115, 11742, 12352, 12946, 13545, 14129, 14711, 153, 1592, 256
916 93, 993, 10510, 11121, 11726, 12352, 12960, 13540, 14129, 1479, 1532, 1592, 256
917 93, 992, 1058, 11121, 11736, 12352, 12950, 13542, 14127, 14710, 1536, 256
918 93, 995, 1055, 11118, 11738, 12350, 12954, 13544, 14125, 1479, 1535, 159, 256
919 93, 992, 1056, 11120, 11742, 12354, 12944, 13542, 14129, 1478, 1536, 159, 256
920 99, 10513, 11121, 11734, 12344, 12956, 13548, 14122, 14711, 1533, 1592, 256
921 933, 993, 1055, 11115, 11742, 12346, 12954, 13554, 14119, 1477, 1535, 1592, 256
922 932, 992, 1057, 11121, 11729, 12356, 12962, 13534, 14124, 14714, 1533, 165, 256
923 87, 93, 992, 1059, 11116, 11732, 12360, 12952, 13537, 14131, 14710, 1533, 159, 256
924 87, 932, 995, 1058, 11125, 11739, 12338, 12942, 13543, 14130, 14713, 1536, 1592, 165, 256
925 87, 93, 994, 1055, 11115, 11738, 12354, 12954, 13545, 14125, 1476, 1535, 1592, 256
926 93, 99, 1058, 11128, 11728, 12348, 12962, 13534, 14127, 14715, 1532, 159, 256
927 93, 99, 10510, 11125, 11734, 12346, 12944, 13546, 14137, 1479, 1532, 256
928 93, 992, 1058, 11118, 11742, 12348, 12952, 13544, 14121, 14714, 1534, 159, 256
929 87, 93, 993, 1055, 11120, 11734, 12350, 12962, 13541, 14121, 14711, 1535, 159, 256
930 994, 1059, 11115, 11736, 12360, 12950, 13538, 14128, 1478, 1535, 1592, 256
931 993, 1058, 11123, 11740, 12340, 12956, 13540, 14124, 14721, 256
932 93, 993, 10510, 11115, 11734, 12360, 12948, 13540, 14129, 1479, 1536, 256
933 932, 994, 1057, 11121, 11728, 12348, 12962, 13542, 14126, 14712, 1533, 256
934 93, 992, 1059, 11121, 11734, 12352, 12950, 13542, 14129, 14710, 1535, 256
935 995, 1057, 11118, 11738, 12350, 12952, 13544, 14126, 1479, 1535, 159, 256
936 99, 10511, 11124, 11732, 12352, 12950, 13538, 14132, 14711, 1533, 159, 256
937 995, 1057, 11121, 11736, 12346, 12954, 13542, 14128, 14713, 1533, 256
938 10511, 11122, 11733, 12356, 12954, 13540, 14122, 1478, 1537, 159, 165, 256
939 995, 1058, 11121, 11732, 12344, 12960, 13548, 14124, 1477, 1534, 1592, 256
940 93, 994, 10510, 11113, 11742, 12348, 12944, 13550, 14129, 14712, 1532, 256
941 932, 993, 1055, 11123, 11736, 12348, 12950, 13540, 14134, 14713, 153, 256
942 992, 1056, 11127, 11736, 12344, 12960, 13542, 14120, 14710, 1536, 1592, 256
943 93, 992, 1059, 11123, 11732, 12346, 12956, 13548, 14123, 1478, 1537, 256
944 93, 993, 1054, 11124, 11738, 12348, 12956, 13538, 14125, 14713, 1534, 159, 256
945 932, 99, 10512, 11114, 11734, 12358, 12950, 13540, 14128, 14713, 1532, 159, 256
946 87, 994, 1058, 11117, 11735, 12350, 12954, 13545, 14128, 14710, 1532, 165, 256
947 932, 994, 1056, 11114, 11742, 12348, 12954, 13548, 14120, 14712, 1534, 159, 256
948 87, 995, 1057, 11117, 11734, 12352, 12956, 13537, 14130, 14715, 153, 256
949 93, 992, 10510, 11118, 11731, 12356, 12956, 13544, 14123, 1476, 1536, 159, 165, 256
950 994, 1059, 11123, 11734, 12342, 12952, 13548, 14130, 14710, 1533, 256
951 87, 933, 992, 10513, 11119, 11740, 12346, 12936, 13541, 14129, 14716, 1537, 1592, 256
952 81, 993, 1058, 11119, 11734, 12352, 12951, 13544, 14130, 1479, 1534, 256
953 995, 10511, 11114, 11732, 12354, 12954, 13548, 14124, 1475, 1537, 159, 256
954 93, 993, 1059, 11119, 11734, 12352, 12950, 13544, 14129, 1479, 1535, 256
955 93, 993, 10511, 11117, 11734, 12346, 12958, 13546, 14121, 14715, 1533, 256
956 995, 1057, 11119, 11736, 12352, 12954, 13536, 14128, 14715, 1533, 256
957 93, 993, 1059, 11118, 11733, 12354, 12952, 13544, 14129, 1477, 1533, 159, 165, 256
958 87, 93, 993, 1058, 11117, 11734, 12352, 12952, 13545, 14129, 1479, 1534, 256
959 93, 993, 10512, 11112, 11736, 12356, 12950, 13542, 14127, 14713, 1532, 159, 256
960 932, 992, 10510, 11116, 11728, 12362, 12956, 13538, 14126, 1478, 1536, 159, 256
961 995, 1056, 11118, 11738, 12354, 12954, 13536, 14126, 14713, 1534, 159, 256
962 93, 993, 10510, 11119, 11732, 12352, 12950, 13544, 14131, 1479, 1534, 256
963 933, 993, 1056, 11116, 11738, 12348, 12956, 13546, 14123, 14713, 1532, 159, 256
964 992, 10510, 11125, 11730, 12348, 12958, 13538, 14126, 14714, 1534, 256
965 993, 1059, 11123, 11730, 12350, 12960, 13538, 14126, 14711, 1533, 1592, 256
966 872, 993, 1055, 11116, 11742, 12352, 12948, 13544, 14130, 1479, 1533, 159, 256
967 994, 1054, 11117, 11743, 12358, 12954, 13536, 14120, 14710, 1536, 1592, 165, 256
968 93, 99, 10513, 11118, 11732, 12350, 12956, 13544, 14123, 14713, 1533, 159, 256
969 87, 992, 1058, 11120, 11738, 12348, 12950, 13549, 14126, 1476, 1536, 159, 256
970 932, 993, 1057, 11117, 11734, 12358, 12952, 13538, 14128, 14711, 1535, 256
971 93, 992, 10510, 11117, 11738, 12350, 12952, 13544, 14125, 14712, 1532, 1592, 256
972 93, 993, 1058, 11116, 11740, 12349, 12954, 13546, 14123, 14711, 1532, 159, 171, 256
973 87, 993, 10512, 11117, 11736, 12340, 12952, 13553, 14128, 14713, 256
974 994, 10511, 11118, 11730, 12346, 12968, 13542, 14118, 14714, 153, 1593, 256
975 93, 992, 10511, 11115, 11738, 12352, 12950, 13546, 14125, 14710, 1533, 1592, 256
976 932, 996, 10510, 11123, 11736, 12344, 12944, 13538, 14126, 14714, 15310, 1592, 256
977 87, 993, 1058, 11118, 11736, 12352, 12952, 13543, 14128, 1479, 1534, 159, 256
978 932, 993, 1055, 11117, 11738, 12358, 12952, 13538, 14124, 14711, 1537, 256
979 992, 10510, 11115, 11740, 12356, 12956, 13538, 14116, 14714, 1536, 1592, 256
980 93, 992, 1059, 11121, 11731, 12352, 12958, 13542, 14123, 14710, 1535, 165, 256
981 933, 994, 1056, 11119, 11730, 12350, 12956, 13544, 14131, 14710, 1532, 256
982 93, 99, 10510, 11124, 11734, 12348, 12944, 13546, 14137, 1477, 1532, 159, 256
983 93, 993, 1057, 11119, 11738, 12354, 12946, 13542, 14133, 1477, 1533, 1592, 256
984 93, 10511, 11119, 11736, 12352, 12956, 13542, 14119, 14712, 1535, 1592, 256
985 93, 995, 1054, 11123, 11738, 12340, 12956, 13548, 14125, 14711, 1534, 256
986 93, 992, 1058, 11120, 11740, 12346, 12954, 13542, 14123, 14716, 1532, 159, 256
987 995, 10510, 11117, 11732, 12350, 12956, 13546, 14124, 1479, 1536, 256
988 93, 99, 10510, 11120, 11738, 12348, 12952, 13542, 14125, 14715, 1532, 159, 256
989 993, 1059, 11121, 11732, 12354, 12958, 13534, 14124, 14715, 1535, 256
990 93, 993, 1059, 11120, 11734, 12352, 12946, 13542, 14137, 1479, 153, 159, 256
991 87, 932, 992, 10510, 11117, 11732, 12342, 12960, 13553, 14122, 14712, 1532, 256
992 93, 997, 1055, 11113, 11741, 12350, 12948, 13550, 14129, 1477, 1533, 165, 256
993 93, 993, 1058, 11122, 11734, 12346, 12952, 13548, 14129, 1477, 1534, 159, 256
994 87, 99, 10511, 11114, 11740, 12356, 12950, 13539, 14124, 14715, 1533, 159, 256
995 93, 99, 10510, 11120, 11736, 12348, 12958, 13542, 14119, 14715, 1534, 159, 256
996 99, 10510, 11125, 11734, 12350, 12950, 13538, 14130, 14713, 1534, 256
997 992, 10512, 11123, 11730, 12350, 12950, 13540, 14134, 14712, 1532, 256
998 87, 932, 993, 1056, 11119, 11730, 12348, 12962, 13549, 14124, 1475, 1534, 1592, 256
999 87, 99, 1059, 11126, 11730, 12344, 12960, 13543, 14126, 14711, 1533, 159, 256
1000 995, 10517, 11126, 11732, 12342, 12934, 13536, 14140, 14717, 1535, 159, 256
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