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| <h2>IMPORTED REVISION FROM WIKISPACES</h2>
| | An [[EDO|edo]] N is [[consistent|consistent]] with respect to a set of rational numbers s if the [[Patent_val|patent val]] mapping of every element of s is the nearest N-edo approximation. It is ''uniquely consistent'' if every element of s is mapped to a unique value. If the set s is the q [[Odd_limit|odd limit]], we say N is q-limit consistent and q-limit uniquely consistent, respectively. Below is a table of every edo up to 99. "Consistent" gives the consistency level, and "Distinct" the distinct consistency level. |
| This is an imported revision from Wikispaces. The revision metadata is included below for reference:<br>
| |
| : This revision was by author [[User:TallKite|TallKite]] and made on <tt>2017-01-12 16:57:24 UTC</tt>.<br>
| |
| : The original revision id was <tt>603954526</tt>.<br>
| |
| : The revision comment was: <tt></tt><br>
| |
| The revision contents are below, presented both in the original Wikispaces Wikitext format, and in HTML exactly as Wikispaces rendered it.<br>
| |
| <h4>Original Wikitext content:</h4>
| |
| <div style="width:100%; max-height:400pt; overflow:auto; background-color:#f8f9fa; border: 1px solid #eaecf0; padding:0em"><pre style="margin:0px;border:none;background:none;word-wrap:break-word;white-space: pre-wrap ! important" class="old-revision-html">An [[edo]] N is [[consistent]] with respect to a set of rational numbers s if the [[patent val]] mapping of every element of s is the nearest N-edo approximation. It is //uniquely consistent// if every element of s is mapped to a unique value. If the set s is the q [[odd limit]], we say N is q-limit consistent and q-limit uniquely consistent, respectively. Below is a table of every edo up to 99. "Consistent" gives the consistency level, and "Distinct" the distinct consistency level.
| |
|
| |
|
| || EDO || Consistent || Distinct || | | {| class="wikitable" |
| || 1 || 3 || 1 || | | |- |
| || 2 || 3 || 1 || | | | | EDO |
| || 3 || 5 || 3 || | | | | Consistent |
| || 4 || 7 || 1 || | | | | Distinct |
| || 5 || 9 || 3 || | | |- |
| || 6 || 7 || 3 || | | | | 1 |
| || 7 || 5 || 3 || | | | | 3 |
| || 8 || 5 || 3 || | | | | 1 |
| || 9 || 7 || 5 || | | |- |
| || 10 || 7 || 3 || | | | | 2 |
| || 11 || 3 || 3 || | | | | 3 |
| || 12 || 9 || 5 || | | | | 1 |
| || 13 || 3 || 3 || | | |- |
| || 14 || 3 || 3 || | | | | 3 |
| || 15 || 7 || 5 || | | | | 5 |
| || 16 || 7 || 5 || | | | | 3 |
| || 17 || 3 || 3 || | | |- |
| || 18 || 7 || 5 || | | | | 4 |
| || 19 || 9 || 5 || | | | | 7 |
| || 20 || 3 || 3 || | | | | 1 |
| || 21 || 3 || 3 || | | |- |
| || 22 || 11 || 5 || | | | | 5 |
| || 23 || 5 || 5 || | | | | 9 |
| || 24 || 5 || 5 || | | | | 3 |
| || 25 || 5 || 5 || | | |- |
| || 26 || 13 || 5 || | | | | 6 |
| || 27 || 9 || 7 || | | | | 7 |
| || 28 || 5 || 5 || | | | | 3 |
| || 29 || 15 || 5 || | | |- |
| || 30 || 5 || 5 || | | | | 7 |
| || 31 || 11 || 7 || | | | | 5 |
| || 32 || 3 || 3 || | | | | 3 |
| || 33 || 3 || 3 || | | |- |
| || 34 || 5 || 5 || | | | | 8 |
| || 35 || 7 || 7 || | | | | 5 |
| || 36 || 7 || 7 || | | | | 3 |
| || 37 || 7 || 7 || | | |- |
| || 38 || 5 || 5 || | | | | 9 |
| || 39 || 5 || 5 || | | | | 7 |
| || 40 || 3 || 3 || | | | | 5 |
| || 41 || 15 || 9 || | | |- |
| || 42 || 7 || 7 || | | | | 10 |
| || 43 || 7 || 7 || | | | | 7 |
| || 44 || 5 || 5 || | | | | 3 |
| || 45 || 7 || 7 || | | |- |
| || 46 || 13 || 9 || | | | | 11 |
| || 47 || 5 || 5 || | | | | 3 |
| || 48 || 5 || 5 || | | | | 3 |
| || 49 || 7 || 7 || | | |- |
| || 50 || 9 || 7 || | | | | 12 |
| || 51 || 3 || 3 || | | | | 9 |
| || 52 || 3 || 3 || | | | | 5 |
| || 53 || 9 || 9 || | | |- |
| || 54 || 3 || 3 || | | | | 13 |
| || 55 || 5 || 5 || | | | | 3 |
| || 56 || 7 || 7 || | | | | 3 |
| || 57 || 7 || 7 || | | |- |
| || 58 || 17 || 11 || | | | | 14 |
| || 59 || 7 || 7 || | | | | 3 |
| || 60 || 9 || 9 || | | | | 3 |
| || 61 || 5 || 5 || | | |- |
| || 62 || 7 || 7 || | | | | 15 |
| || 63 || 7 || 7 || | | | | 7 |
| || 64 || 3 || 3 || | | | | 5 |
| || 65 || 5 || 5 || | | |- |
| || 66 || 3 || 3 || | | | | 16 |
| || 67 || 3 || 3 || | | | | 7 |
| || 68 || 9 || 9 || | | | | 5 |
| || 69 || 5 || 5 || | | |- |
| || 70 || 9 || 9 || | | | | 17 |
| || 71 || 5 || 5 || | | | | 3 |
| || 72 || 17 || 11 || | | | | 3 |
| || 73 || 7 || 7 || | | |- |
| || 74 || 5 || 5 || | | | | 18 |
| || 75 || 5 || 5 || | | | | 7 |
| || 76 || 7 || 7 || | | | | 5 |
| || 77 || 9 || 9 || | | |- |
| || 78 || 7 || 7 || | | | | 19 |
| || 79 || 5 || 5 || | | | | 9 |
| || 80 || 19 || 11 || | | | | 5 |
| || 81 || 7 || 7 || | | |- |
| || 82 || 9 || 9 || | | | | 20 |
| || 83 || 7 || 7 || | | | | 3 |
| || 84 || 9 || 9 || | | | | 3 |
| || 85 || 3 || 3 || | | |- |
| || 86 || 3 || 3 || | | | | 21 |
| || 87 || 15 || 13 || | | | | 3 |
| || 88 || 7 || 7 || | | | | 3 |
| || 89 || 11 || 11 || | | |- |
| || 90 || 7 || 7 || | | | | 22 |
| || 91 || 9 || 9 || | | | | 11 |
| || 92 || 5 || 5 || | | | | 5 |
| || 93 || 7 || 7 || | | |- |
| || 94 || 23 || 13 || | | | | 23 |
| || 95 || 7 || 7 || | | | | 5 |
| || 96 || 5 || 5 || | | | | 5 |
| || 97 || 5 || 5 || | | |- |
| || 98 || 3 || 3 || | | | | 24 |
| || 99 || 9 || 9 ||</pre></div> | | | | 5 |
| <h4>Original HTML content:</h4>
| | | | 5 |
| <div style="width:100%; max-height:400pt; overflow:auto; background-color:#f8f9fa; border: 1px solid #eaecf0; padding:0em"><pre style="margin:0px;border:none;background:none;word-wrap:break-word;width:200%;white-space: pre-wrap ! important" class="old-revision-html"><html><head><title>Consistency levels of small EDOs</title></head><body>An <a class="wiki_link" href="/edo">edo</a> N is <a class="wiki_link" href="/consistent">consistent</a> with respect to a set of rational numbers s if the <a class="wiki_link" href="/patent%20val">patent val</a> mapping of every element of s is the nearest N-edo approximation. It is <em>uniquely consistent</em> if every element of s is mapped to a unique value. If the set s is the q <a class="wiki_link" href="/odd%20limit">odd limit</a>, we say N is q-limit consistent and q-limit uniquely consistent, respectively. Below is a table of every edo up to 99. &quot;Consistent&quot; gives the consistency level, and &quot;Distinct&quot; the distinct consistency level.<br />
| | |- |
| <br />
| | | | 25 |
| | | | | 5 |
| | | | | 5 |
| <table class="wiki_table">
| | |- |
| <tr>
| | | | 26 |
| <td>EDO<br />
| | | | 13 |
| </td>
| | | | 5 |
| <td>Consistent<br />
| | |- |
| </td>
| | | | 27 |
| <td>Distinct<br />
| | | | 9 |
| </td>
| | | | 7 |
| </tr>
| | |- |
| <tr>
| | | | 28 |
| <td>1<br />
| | | | 5 |
| </td>
| | | | 5 |
| <td>3<br />
| | |- |
| </td>
| | | | 29 |
| <td>1<br />
| | | | 15 |
| </td>
| | | | 5 |
| </tr>
| | |- |
| <tr>
| | | | 30 |
| <td>2<br />
| | | | 5 |
| </td>
| | | | 5 |
| <td>3<br />
| | |- |
| </td>
| | | | 31 |
| <td>1<br />
| | | | 11 |
| </td>
| | | | 7 |
| </tr>
| | |- |
| <tr>
| | | | 32 |
| <td>3<br />
| | | | 3 |
| </td>
| | | | 3 |
| <td>5<br />
| | |- |
| </td>
| | | | 33 |
| <td>3<br />
| | | | 3 |
| </td>
| | | | 3 |
| </tr>
| | |- |
| <tr>
| | | | 34 |
| <td>4<br />
| | | | 5 |
| </td>
| | | | 5 |
| <td>7<br />
| | |- |
| </td>
| | | | 35 |
| <td>1<br />
| | | | 7 |
| </td>
| | | | 7 |
| </tr>
| | |- |
| <tr>
| | | | 36 |
| <td>5<br />
| | | | 7 |
| </td>
| | | | 7 |
| <td>9<br />
| | |- |
| </td>
| | | | 37 |
| <td>3<br />
| | | | 7 |
| </td>
| | | | 7 |
| </tr>
| | |- |
| <tr>
| | | | 38 |
| <td>6<br />
| | | | 5 |
| </td>
| | | | 5 |
| <td>7<br />
| | |- |
| </td>
| | | | 39 |
| <td>3<br />
| | | | 5 |
| </td>
| | | | 5 |
| </tr>
| | |- |
| <tr>
| | | | 40 |
| <td>7<br />
| | | | 3 |
| </td>
| | | | 3 |
| <td>5<br />
| | |- |
| </td>
| | | | 41 |
| <td>3<br />
| | | | 15 |
| </td>
| | | | 9 |
| </tr>
| | |- |
| <tr>
| | | | 42 |
| <td>8<br />
| | | | 7 |
| </td>
| | | | 7 |
| <td>5<br />
| | |- |
| </td>
| | | | 43 |
| <td>3<br />
| | | | 7 |
| </td>
| | | | 7 |
| </tr>
| | |- |
| <tr>
| | | | 44 |
| <td>9<br />
| | | | 5 |
| </td>
| | | | 5 |
| <td>7<br />
| | |- |
| </td>
| | | | 45 |
| <td>5<br />
| | | | 7 |
| </td>
| | | | 7 |
| </tr>
| | |- |
| <tr>
| | | | 46 |
| <td>10<br />
| | | | 13 |
| </td>
| | | | 9 |
| <td>7<br />
| | |- |
| </td>
| | | | 47 |
| <td>3<br />
| | | | 5 |
| </td>
| | | | 5 |
| </tr>
| | |- |
| <tr>
| | | | 48 |
| <td>11<br />
| | | | 5 |
| </td>
| | | | 5 |
| <td>3<br />
| | |- |
| </td>
| | | | 49 |
| <td>3<br />
| | | | 7 |
| </td>
| | | | 7 |
| </tr>
| | |- |
| <tr>
| | | | 50 |
| <td>12<br />
| | | | 9 |
| </td>
| | | | 7 |
| <td>9<br />
| | |- |
| </td>
| | | | 51 |
| <td>5<br />
| | | | 3 |
| </td>
| | | | 3 |
| </tr>
| | |- |
| <tr>
| | | | 52 |
| <td>13<br />
| | | | 3 |
| </td>
| | | | 3 |
| <td>3<br />
| | |- |
| </td>
| | | | 53 |
| <td>3<br />
| | | | 9 |
| </td>
| | | | 9 |
| </tr>
| | |- |
| <tr>
| | | | 54 |
| <td>14<br />
| | | | 3 |
| </td>
| | | | 3 |
| <td>3<br />
| | |- |
| </td>
| | | | 55 |
| <td>3<br />
| | | | 5 |
| </td>
| | | | 5 |
| </tr>
| | |- |
| <tr>
| | | | 56 |
| <td>15<br />
| | | | 7 |
| </td>
| | | | 7 |
| <td>7<br />
| | |- |
| </td>
| | | | 57 |
| <td>5<br />
| | | | 7 |
| </td>
| | | | 7 |
| </tr>
| | |- |
| <tr>
| | | | 58 |
| <td>16<br />
| | | | 17 |
| </td>
| | | | 11 |
| <td>7<br />
| | |- |
| </td>
| | | | 59 |
| <td>5<br />
| | | | 7 |
| </td>
| | | | 7 |
| </tr>
| | |- |
| <tr>
| | | | 60 |
| <td>17<br />
| | | | 9 |
| </td>
| | | | 9 |
| <td>3<br />
| | |- |
| </td>
| | | | 61 |
| <td>3<br />
| | | | 5 |
| </td>
| | | | 5 |
| </tr>
| | |- |
| <tr>
| | | | 62 |
| <td>18<br />
| | | | 7 |
| </td>
| | | | 7 |
| <td>7<br />
| | |- |
| </td>
| | | | 63 |
| <td>5<br />
| | | | 7 |
| </td>
| | | | 7 |
| </tr>
| | |- |
| <tr>
| | | | 64 |
| <td>19<br />
| | | | 3 |
| </td>
| | | | 3 |
| <td>9<br />
| | |- |
| </td>
| | | | 65 |
| <td>5<br />
| | | | 5 |
| </td>
| | | | 5 |
| </tr>
| | |- |
| <tr>
| | | | 66 |
| <td>20<br />
| | | | 3 |
| </td>
| | | | 3 |
| <td>3<br />
| | |- |
| </td>
| | | | 67 |
| <td>3<br />
| | | | 3 |
| </td>
| | | | 3 |
| </tr>
| | |- |
| <tr>
| | | | 68 |
| <td>21<br />
| | | | 9 |
| </td>
| | | | 9 |
| <td>3<br />
| | |- |
| </td>
| | | | 69 |
| <td>3<br />
| | | | 5 |
| </td>
| | | | 5 |
| </tr>
| | |- |
| <tr>
| | | | 70 |
| <td>22<br />
| | | | 9 |
| </td>
| | | | 9 |
| <td>11<br />
| | |- |
| </td>
| | | | 71 |
| <td>5<br />
| | | | 5 |
| </td>
| | | | 5 |
| </tr>
| | |- |
| <tr>
| | | | 72 |
| <td>23<br />
| | | | 17 |
| </td>
| | | | 11 |
| <td>5<br />
| | |- |
| </td>
| | | | 73 |
| <td>5<br />
| | | | 7 |
| </td>
| | | | 7 |
| </tr>
| | |- |
| <tr>
| | | | 74 |
| <td>24<br />
| | | | 5 |
| </td>
| | | | 5 |
| <td>5<br />
| | |- |
| </td>
| | | | 75 |
| <td>5<br />
| | | | 5 |
| </td>
| | | | 5 |
| </tr>
| | |- |
| <tr>
| | | | 76 |
| <td>25<br />
| | | | 7 |
| </td>
| | | | 7 |
| <td>5<br />
| | |- |
| </td>
| | | | 77 |
| <td>5<br />
| | | | 9 |
| </td>
| | | | 9 |
| </tr>
| | |- |
| <tr>
| | | | 78 |
| <td>26<br />
| | | | 7 |
| </td>
| | | | 7 |
| <td>13<br />
| | |- |
| </td>
| | | | 79 |
| <td>5<br />
| | | | 5 |
| </td>
| | | | 5 |
| </tr>
| | |- |
| <tr>
| | | | 80 |
| <td>27<br />
| | | | 19 |
| </td>
| | | | 11 |
| <td>9<br />
| | |- |
| </td>
| | | | 81 |
| <td>7<br />
| | | | 7 |
| </td>
| | | | 7 |
| </tr>
| | |- |
| <tr>
| | | | 82 |
| <td>28<br />
| | | | 9 |
| </td>
| | | | 9 |
| <td>5<br />
| | |- |
| </td>
| | | | 83 |
| <td>5<br />
| | | | 7 |
| </td>
| | | | 7 |
| </tr>
| | |- |
| <tr>
| | | | 84 |
| <td>29<br />
| | | | 9 |
| </td>
| | | | 9 |
| <td>15<br />
| | |- |
| </td>
| | | | 85 |
| <td>5<br />
| | | | 3 |
| </td>
| | | | 3 |
| </tr>
| | |- |
| <tr>
| | | | 86 |
| <td>30<br />
| | | | 3 |
| </td>
| | | | 3 |
| <td>5<br />
| | |- |
| </td>
| | | | 87 |
| <td>5<br />
| | | | 15 |
| </td>
| | | | 13 |
| </tr>
| | |- |
| <tr>
| | | | 88 |
| <td>31<br />
| | | | 7 |
| </td>
| | | | 7 |
| <td>11<br />
| | |- |
| </td>
| | | | 89 |
| <td>7<br />
| | | | 11 |
| </td>
| | | | 11 |
| </tr>
| | |- |
| <tr>
| | | | 90 |
| <td>32<br />
| | | | 7 |
| </td>
| | | | 7 |
| <td>3<br />
| | |- |
| </td>
| | | | 91 |
| <td>3<br />
| | | | 9 |
| </td>
| | | | 9 |
| </tr>
| | |- |
| <tr>
| | | | 92 |
| <td>33<br />
| | | | 5 |
| </td>
| | | | 5 |
| <td>3<br />
| | |- |
| </td>
| | | | 93 |
| <td>3<br />
| | | | 7 |
| </td>
| | | | 7 |
| </tr>
| | |- |
| <tr>
| | | | 94 |
| <td>34<br />
| | | | 23 |
| </td>
| | | | 13 |
| <td>5<br />
| | |- |
| </td>
| | | | 95 |
| <td>5<br />
| | | | 7 |
| </td>
| | | | 7 |
| </tr>
| | |- |
| <tr>
| | | | 96 |
| <td>35<br />
| | | | 5 |
| </td>
| | | | 5 |
| <td>7<br />
| | |- |
| </td>
| | | | 97 |
| <td>7<br />
| | | | 5 |
| </td>
| | | | 5 |
| </tr>
| | |- |
| <tr>
| | | | 98 |
| <td>36<br />
| | | | 3 |
| </td>
| | | | 3 |
| <td>7<br />
| | |- |
| </td>
| | | | 99 |
| <td>7<br />
| | | | 9 |
| </td>
| | | | 9 |
| </tr>
| | |} |
| <tr>
| |
| <td>37<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>38<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>39<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>40<br />
| |
| </td>
| |
| <td>3<br />
| |
| </td>
| |
| <td>3<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>41<br />
| |
| </td>
| |
| <td>15<br />
| |
| </td>
| |
| <td>9<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>42<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>43<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>44<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>45<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>46<br />
| |
| </td>
| |
| <td>13<br />
| |
| </td>
| |
| <td>9<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>47<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>48<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>49<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>50<br />
| |
| </td>
| |
| <td>9<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>51<br />
| |
| </td>
| |
| <td>3<br />
| |
| </td>
| |
| <td>3<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>52<br />
| |
| </td>
| |
| <td>3<br />
| |
| </td>
| |
| <td>3<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>53<br />
| |
| </td>
| |
| <td>9<br />
| |
| </td>
| |
| <td>9<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>54<br />
| |
| </td>
| |
| <td>3<br />
| |
| </td>
| |
| <td>3<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>55<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>56<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>57<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>58<br />
| |
| </td>
| |
| <td>17<br />
| |
| </td>
| |
| <td>11<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>59<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>60<br />
| |
| </td>
| |
| <td>9<br />
| |
| </td>
| |
| <td>9<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>61<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>62<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>63<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>64<br />
| |
| </td>
| |
| <td>3<br />
| |
| </td>
| |
| <td>3<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>65<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>66<br />
| |
| </td>
| |
| <td>3<br />
| |
| </td>
| |
| <td>3<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>67<br />
| |
| </td>
| |
| <td>3<br />
| |
| </td>
| |
| <td>3<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>68<br />
| |
| </td>
| |
| <td>9<br />
| |
| </td>
| |
| <td>9<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>69<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>70<br />
| |
| </td>
| |
| <td>9<br />
| |
| </td>
| |
| <td>9<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>71<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>72<br />
| |
| </td>
| |
| <td>17<br />
| |
| </td>
| |
| <td>11<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>73<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>74<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>75<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>76<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>77<br />
| |
| </td>
| |
| <td>9<br />
| |
| </td>
| |
| <td>9<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>78<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>79<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>80<br />
| |
| </td>
| |
| <td>19<br />
| |
| </td>
| |
| <td>11<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>81<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>82<br />
| |
| </td>
| |
| <td>9<br />
| |
| </td>
| |
| <td>9<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>83<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>84<br />
| |
| </td>
| |
| <td>9<br />
| |
| </td>
| |
| <td>9<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>85<br />
| |
| </td>
| |
| <td>3<br />
| |
| </td>
| |
| <td>3<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>86<br />
| |
| </td>
| |
| <td>3<br />
| |
| </td>
| |
| <td>3<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>87<br />
| |
| </td>
| |
| <td>15<br />
| |
| </td>
| |
| <td>13<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>88<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>89<br />
| |
| </td>
| |
| <td>11<br />
| |
| </td>
| |
| <td>11<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>90<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>91<br />
| |
| </td>
| |
| <td>9<br />
| |
| </td>
| |
| <td>9<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>92<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>93<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>94<br />
| |
| </td>
| |
| <td>23<br />
| |
| </td>
| |
| <td>13<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>95<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| <td>7<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>96<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>97<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| <td>5<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>98<br />
| |
| </td>
| |
| <td>3<br />
| |
| </td>
| |
| <td>3<br />
| |
| </td>
| |
| </tr>
| |
| <tr>
| |
| <td>99<br />
| |
| </td>
| |
| <td>9<br />
| |
| </td>
| |
| <td>9<br />
| |
| </td>
| |
| </tr>
| |
| </table>
| |
| | |
| </body></html></pre></div>
| |