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List of octave-reduced harmonics: Difference between revisions

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Wikispaces>Andrew_Heathwaite
**Imported revision 79300891 - Original comment: **
 
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<h2>IMPORTED REVISION FROM WIKISPACES</h2>
This is a list of [[harmonic]]s up to 255, sorted by ascending pitch of their [[Octave reduction|octave-reduced]] equivalent (except the octave, which is not reduced). Prime harmonics are in bold.
This is an imported revision from Wikispaces. The revision metadata is included below for reference:<br>
: This revision was by author [[User:Andrew_Heathwaite|Andrew_Heathwaite]] and made on <tt>2009-06-24 15:19:45 UTC</tt>.<br>
: The original revision id was <tt>79300891</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">A list of many overtones in an octave, arranged by ascending pitch, octave reduced. Prime overtones are highlighted.


|| overtone || cents ||
{| class="wikitable center-1 right-2 sortable"
|| 1 || 0 ||
|-
|| 65 || 26.841 ||
! Harmonic
|| 33 || 53.273 ||
! Size ([[cents|¢]])<ref>cent values are given for the octave reduced equivalent</ref>
|| 67 || 79.307 ||
! class="unsortable" | Factorization
|| 135 || 92.179 ||
! class="unsortable" | Name
|| 17 || 104.955 ||
! class="unsortable" | Remarks
|| 69 || 130.229 ||
|-
|| 35 || 155.140 ||
| [[1/1|1]]
|| 71 || 179.697 ||
| 0
|| 9 || 203.910 ||
| 1
|| 73 || 227.789 ||
| unison
|| 147 || 239.607 ||
| present in all tunings and tonal systems
|| 37 || 251.344 ||
|-
|| 75 || 274.582 ||
| [[129/128|129]]
|| 19 || 297.513 ||
| 13.473
|| 39 || 342.483 ||
| 3 × 43
|| 79 || 364.537 ||
|  
|| 5 || 386.314 ||
|  
|| 81 || 407.820 ||
|-
|| 41 || 429.062 ||
| [[65/64|65]]
|| 21 || 470.781 ||
| 26.841
|| 85 || 491.269 ||
| 5 × 13
|| 43 || 511.518 ||
|  
|| 87 || 531.532 ||
| [[13-limit]]
|| 11 || 551.318 ||
|-
|| 89 || 570.880 ||
| '''[[131/128|131]]'''
|| 45 || 590.224 ||
| '''40.108'''
|| 91 || 609.354 ||
| '''prime'''
|| 23 || 628.274 ||
|  
|| 93 || 646.991 ||
| '''close to square root of 67'''
|| 47 || 665.507 ||
|-
|| 189 || 674.691 ||
| [[33/32|33]]
|| 95 || 683.827 ||
| 53.273
|| 3 || 701.955 ||
| 3 × 11
|| 97 || 719.895 ||
| undecimal comma
|| 49 || 737.652 ||
| [[11-limit]] / close to quarter-tone (1 [[degree]] of [[24edo]]), square root of 17
|| 99 || 755.228 ||
|-
|| 25 || 772.627 ||
| [[133/128|133]]
|| 101 || 789.854 ||
| 66.339
|| 51 || 806.910 ||
| 7 × 19
|| 103 || 823.801 ||
|  
|| 13 || 840.528 ||
| close to 1 degree of [[18edo]] / [[19edo]], square root of 69
|| 105 || 857.095 ||
|-
|| 53 || 873.505 ||
| '''[[67/64|67]]'''
|| 27 || 905.865 ||
| '''79.307'''
|| 109 || 921.821 ||
| '''prime'''
|| 55 || 937.632 ||
|  
|| 111 || 953.299 ||
| '''close to 1 degree of [[15edo]]'''
|| 7 || 968.826 ||
|-
|| 113 || 984.215 ||
| [[135/128|135]]
|| 57 || 999.468 ||
| 92.179
|| 115 || 1014.588 ||
| 3 × 3 × 3 × 5
|| 29 || 1029.577 ||
|  
|| 117 || 1044.438 ||
| [[5-limit]], close to 1 degree of [[13edo]] / square root of 71
|| 59 || 1059.172 ||
|-
|| 119 || 1073.781 ||
| '''[[17/16|17]]'''
|| 15 || 1088.269 ||
| '''104.955'''
|| 121 || 1102.636 ||
| '''prime'''
|| 243 || 1109.775 ||
| '''harmonic half-step'''
|| 61 || 1116.885 ||
| '''close to 1 degree of [[11edo]] / 2 degrees of [[23edo]]'''
|| 123 || 1131.017 ||
|-
|| 31 || 1145.036 ||
| '''[[137/128|137]]'''
|| 125 || 1158.941 ||
| '''117.6385'''
|| 63 || 1172.736 ||
| '''prime'''
|| 127 || 1186.422 ||
| '''harmonic [[secor]]'''
|| 2 || 1200 ||
| '''close to 3 degrees of [[31edo]],''' '''square root of 73'''
</pre></div>
|-
<h4>Original HTML content:</h4>
| [[69/64|69]]
<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">&lt;html&gt;&lt;head&gt;&lt;title&gt;ListOfOvertones&lt;/title&gt;&lt;/head&gt;&lt;body&gt;A list of many overtones in an octave, arranged by ascending pitch, octave reduced. Prime overtones are highlighted.&lt;br /&gt;
| 130.229
&lt;br /&gt;
| 3 × 23
|  
| close to 1 degree of [[9edo]]
|-
| '''[[139/128|139]]'''
| '''142.729'''
| '''prime'''
|  
| '''close to 2 degrees of [[17edo]]'''
|-
| [[35/32|35]]
| 155.140
| 5 × 7
|  
| [[7-limit]] / close to 3 degrees of [[24edo]]
|-
| [[141/128|141]]
| 167.462
| 3 × 47
|  
|  
|-
| '''[[71/64|71]]'''
| '''179.697'''
| '''prime'''
|  
| '''close to 3 degrees of [[20edo]], square root of 79'''
|-
| [[143/128|143]]
| 191.846
| 11 × 13
| 11-13 meantone
| [[13-limit]] / close to square root of 5 (a.k.a. 5 degrees of [[31edo]])
|-
| [[9/8|9]]
| 203.910
| 3 × 3
| major whole-tone / Pythagorean whole tone
| [[3-limit]]
|-
| [[145/128|145]]
| 215.891
| 5 × 29
| 5-29 eventone
| close to 2 degrees of [[11edo]]
|-
| '''[[73/64|73]]'''
| '''227.789'''
| '''prime'''
|  
| '''close to 3 degrees of [[16edo]] / 4 degrees of [[21edo]]'''
|-
| [[147/128|147]]
| 239.607
| 3 × 7 × 7
|  
| [[7-limit]] / close to 1 degree of [[5edo]], square root of 21
|-
| '''[[37/32|37]]'''
| '''251.344'''
| '''prime'''
| '''harmonic''' '''hemifourth'''
| '''close to 5 degrees of [[24edo]]'''
|-
| '''[[149/128|149]]'''
| '''263.002'''
| '''prime'''
| '''harmonic subminor third'''
|  
|-
| [[75/64|75]]
| 274.582
| 3 × 5 × 5
| augmented second
| [[5-limit]] / close to 5 degrees of [[22edo]], 3 degrees of [[13edo]], square root of 11
|-
| '''[[151/128|151]]'''
| '''286.086'''
| '''prime'''
| '''harmonic gentle minor third'''
| '''close to 4 degrees of [[17edo]]'''
|-
| '''[[19/16|19]]'''
| '''297.513'''
| '''prime'''
| '''harmonic minor third'''
| '''close to 3 degrees of [[12edo]] (a.k.a. 1 degree of [[4edo]])'''
|-
| [[153/128|153]]
| 308.865
| 3 × 3 × 17
|  
| close to 8 degrees of [[31edo]]
|-
| [[77/64|77]]
| 320.144
| 7 × 11
|  
| close to 4 degrees of [[15edo]]
|-
| [[155/128|155]]
| 331.349
| 5 × 31
|  
|  
|-
| [[39/32|39]]
| 342.483
| 3 × 13
|  
| [[13-limit]] / close to 2 degrees of [[7edo]]
|-
| '''[[157/128|157]]'''
| '''353.545'''
| '''prime'''
| '''harmonic''' '''hemififth'''
| '''close to 5 degrees of [[17edo]]'''
|-
| '''[[79/64|79]]'''
| '''364.537'''
| '''prime'''
|  
| '''close to 7 degrees of [[23edo]]'''
|-
| [[159/128|159]]
| 375.4595
| 3 × 53
|  
| close to 5 degrees of [[16edo]]
|-
| '''[[5/4|5]]'''
| '''386.314'''
| '''prime'''
| '''5-limit major third'''
| '''[[5-limit]] / close to 10 degrees of [[31edo]]'''
|-
| [[161/128|161]]
| 397.100
| 7 × 23
|  
| close to 4 degrees of [[12edo]] (a.k.a. 1 degree of [[3edo]])
|-
| [[81/64|81]]
| 407.820
| 3 × 3 × 3 × 3
| Pythagorean major third
| [[3-limit]]
|-
| '''[[163/128|163]]'''
| '''418.474'''
| '''prime'''
| '''overtone gentle major third'''
| '''close to 8 degrees of [[23edo]] / square root of phi'''
|-
| '''[[41/32|41]]'''
| '''429.062'''
| '''prime'''
|  
| '''close to 5 degrees of [[14edo]]'''
|-
| [[165/128|165]]
| 439.587
| 3 × 5 × 11
|  
|  
|-
| '''[[83/64|83]]'''
| '''450.047'''
| '''prime'''
|  
| '''close to 3 degrees of [[8edo]]'''
|-
| '''[[167/128|167]]'''
| '''460.445'''
| '''prime'''
|  
|  
|-
| [[21/16|21]]
| 470.781
| 3 × 7
| narrow fourth / septimal fourth
| [[7-limit]] / close to 9 degrees of [[23edo]]
|-
| [[169/128|169]]
| 481.055
| 13 × 13
|  
| [[13-limit]] / close to 2 degrees of [[5edo]], square root of 7
|-
| [[85/64|85]]
| 491.269
| 5 × 17
| near fourth
| close to 9 degrees of [[22edo]]
|-
| [[171/128|171]]
| 501.423
| 3 × 3 × 19
|  
| close to 5 degrees of [[12edo]]
|-
| '''[[43/32|43]]'''
| '''511.518'''
| '''prime'''
|  
| '''close to 3 degrees of [[7edo]] / square root of 29'''
|-
| '''[[173/128|173]]'''
| '''521.554'''
| '''prime'''
|  
| '''close to 10 degrees of [[23edo]]'''
|-
| [[87/64|87]]
| 531.532
| 3 × 29
|  
| close to 4 degrees of [[9edo]]
|-
| [[175/128|175]]
| 541.453
| 5 × 5 × 7
|  
| close to 9 degrees of [[20edo]]
|-
| '''[[11/8|11]]'''
| '''551.318'''
| '''prime'''
| '''undecimal semi-augmented fourth / undecimal tritone'''
| '''[[11-limit]] / close to 11 degrees of [[24edo]]'''
|-
| [[177/128|177]]
| 561.127
| 3 × 59
|  
| close to 7 degrees of [[15edo]]
|-
| '''[[89/64|89]]'''
| '''570.880'''
| '''prime'''
|  
| '''close to 10 degrees of [[21edo]] / 9 degrees of [[19edo]] / square root of 31'''
|-
| '''[[179/128|179]]'''
| '''580.579'''
| '''prime'''
|
| '''close to 15 degrees of [[31edo]]'''
|-
| [[45/32|45]]
| 590.224
| 3 × 3 × 5
| high 5-limit tritone
| [[5-limit]] / close to square root of 15
|-
| '''[[181/128|181]]'''
| '''599.815'''
| '''prime'''
|
| '''close to square root of 2'''
|-
| [[91/64|91]]
| 609.354
| 7 × 13
|
| [[13-limit]]
|-
| [[183/61|183]]
| 618.840
| 3 × 61
|
|
|-
| '''[[23/16|23]]'''
| '''628.274'''
| '''prime'''
|
| '''close to 11 degrees of [[21edo]] / 10 degrees of [[19edo]] / square root of 33'''
|-
| [[185/128|185]]
| 637.658
| 5 × 37
|
|
|-
| [[93/64|93]]
| 646.991
| 3 × 31
|
| close to 7 degrees of [[13edo]] / 13 degrees of [[24edo]]
|-
| [[187/128|187]]
| 656.273
| 11 × 17
|
| close to 11 degrees of [[20edo]]
|-
| '''[[47/32|47]]'''
| '''665.507'''
| '''prime'''
|
| '''close to 5 degrees of [[9edo]]'''
|-
| [[189/128|189]]
| 674.691
| 3 × 3 × 3 × 7
|
| [[7-limit]] / close to 9 degrees of [[16edo]], square root of 35
|-
| [[95/64|95]]
| 683.827
| 5 × 19
|
| close to 4 degrees of [[7edo]]
|-
| '''[[191/128|191]]'''
| '''692.9155'''
| '''prime'''
|
| '''close to 11 degrees of [[19edo]]'''
|-
| '''[[3/2|3]]'''
| '''701.955'''
| '''prime'''
| '''just perfect fifth'''
| '''[[3-limit]] / close to 7 degrees of [[12edo]]'''
|-
| '''[[193/128|193]]'''
| '''710.948'''
| '''prime'''
|
| '''close to 13 degrees of [[22edo]]'''
|-
| '''[[97/64|97]]'''
| '''719.895'''
| '''prime'''
|
| '''close to 3 degrees of [[5edo]]'''
|-
| [[195/128|195]]
| 728.796
| 3 × 5 × 13
|
| [[13-limit]] / close to 19 degrees of [[31edo]], square root of 37
|-
| [[49/32|49]]
| 737.652
| 7 × 7
|
| [[7-limit]] / close to 8 degrees of [[13edo]]
|-
| '''[[197/128|197]]'''
| '''746.462'''
| '''prime'''
|
|
|-
| [[99/64|99]]
| 755.228
| 3 × 3 × 11
|
| [[11-limit]] / close to 5 degrees of [[8edo]] / 12 degrees of [[19edo]]
|-
| '''[[199/128|199]]'''
| '''763.9495'''
| '''prime'''
|
| '''close to 7 degrees of [[11edo]]'''
|-
| [[25/16|25]]
| 772.627
| 5 × 5
| augmented fifth
| [[5-limit]] / close to 9 degrees of [[14edo]] / 11 degrees of [[17edo]], square root of 39
|-
| [[201/128|201]]
| 781.262
| 3 × 67
| harmonic gentle minor sixth, circular sixth
| close to 19 degrees of [[23edo]] / pi
|-
| '''[[101/64|101]]'''
| '''789.854'''
| '''prime'''
|
|
|-
| [[203/128|203]]
| 798.403
| 7 × 29
|
| close to 8 degrees of [[12edo]] (a.k.a. 2 degrees of [[3edo]])
|-
| [[51/32|51]]
| 806.910
| 3 × 17
|
|
|-
| [[205/128|205]]
| 815.376
| 5 × 41
|
| close to 21 degrees of [[31edo]], square root of 41 ,
|-
| '''[[103/64|103]]'''
| '''823.801'''
| '''prime'''
|
| '''close to 11 degrees of [[16edo]] / 13 degrees of [[19edo]]'''
|-
| [[207/128|207]]
| 832.143
| 3 × 3 × 23
|
| close to 17 degrees of [[22edo]], 10 degrees of [[13edo]]
|-
| '''[[13/8|13]]'''
| '''840.528'''
| '''prime'''
| '''harmonic sixth, golden overtone'''
| '''[[13-limit]] / close to 7 degrees of [[10edo]], golden ratio'''
|-
| [[209/128|209]]
| 848.831
| 11 × 19
| 11-19 hemieleventh
| close to 12 degrees of [[17edo]]
|-
| [[105/64|105]]
| 857.095
| 3 × 5 × 7
|
| [[7-limit]] / close to 5 degrees of [[7edo]], square root of 43
|-
| '''[[211/128|211]]'''
| '''865.319'''
| '''prime'''
|
| '''close to 13 degrees of [[18edo]]'''
|-
| '''[[53/32|53]]'''
| '''873.505'''
| '''prime'''
|
| '''close to 8 degrees of [[11edo]]'''
|-
| [[213/128|213]]
| 881.652
| 3 × 71
|
| close to 11 degrees of [[15edo]] / close to 14 degrees of [[19edo]]
|-
| '''[[107/64|107]]'''
| ''' 889.760'''
| '''prime'''
|
|
|-
| [[215/128|215]]
| 897.831
| 5 × 43
|
| close to 9 degrees of [[12edo]] (a.k.a. 3 degrees of [[4edo]]), square root of 45
|-
| [[27/16|27]]
| 905.865
| 3 × 3 × 3
| Pythagorean major sixth
| [[3-limit]]
|-
| [[217/128|217]]
| 913.8615
| 7 × 31
| harmonic gentle major third
| close to 13 degrees of [[17edo]]
|-
| '''[[109/64|109]]'''
| '''921.821'''
| '''prime'''
|
| '''close to 10 degrees of [[13edo]]'''
|-
| [[219/128|219]]
| 929.7445
| 3 × 73
|
| close to 24 degrees of [[31edo]], square root of 47
|-
| [[55/32|55]]
| 937.632
| 5 × 11
|
| [[11-limit]] / close to 18 degrees of [[23edo]]
|-
| [[221/128|221]]
| 945.483
| 13 × 17
|
| close to 15 degrees of [[19edo]]
|-
| [[111/64|111]]
| 953.299
| 3 × 37
| harmonic hemitwelfth
| close to 19 degrees of [[24edo]] / square root of 3
|-
| '''[[223/128|223]]'''
| '''961.080'''
| '''prime'''
|
| '''close to 4 degrees of [[5edo]]'''
|-
| '''[[7/4|7]]'''
| '''968.826'''
| '''prime'''
| '''harmonic seventh / septimal minor seventh'''
| '''[[7-limit]] / close to 17 degrees of [[21edo]] / 25 degrees of [[31edo]]'''
|-
| [[225/128|225]]
| 976.537
| 3 × 3 × 5 × 5
| 5-limit subminor seventh
| [[5-limit]] / close to 11 degrees of [[16edo]]
|-
| '''[[113/64|113]]'''
| '''984.215'''
| '''prime'''
|
| '''close to 9 degrees of [[11edo]]'''
|-
| '''[[227/128|227]]'''
| '''991.858'''
| '''prime'''
|
|
|-
| [[57/32|57]]
| 999.468
| 3 × 19
|
| close to 10 degrees of [[12edo]] (a.k.a. 5 degrees of [[6edo]]), square root of 51
|-
| '''[[229/128|229]]'''
| '''1007.0445'''
| '''prime'''
|
|
|-
| [[115/64|115]]
| 1014.588
| 5 × 23
|
| close to 11 degrees of [[13edo]]
|-
| [[231/128|231]]
| 1022.099
| 3 × 7 × 11
|
| close to square root of 13
|-
| '''[[29/16|29]]'''
| '''1029.577'''
| '''prime'''
|
| '''close to 6 degrees of [[7edo]]'''
|-
| '''[[233/128|233]]'''
| '''1037.023'''
| '''prime'''
|
| '''close to square root of 53'''
|-
| [[117/64|117]]
| 1044.438
| 3 × 3 × 13
|
| [[13-limit]] / close to 13 degrees of [[15edo]] / 20 degrees of [[23edo]]
|-
| [[235/128|235]]
| 1051.820
| 5 × 47
|
| close to 21 degrees of [[24edo]]
|-
| '''[[59/32|59]]'''
| '''1059.172'''
| '''prime'''
|
| '''close to 15 degrees of [[17edo]]'''
|-
| [[237/128|237]]
| 1066.492
| 3 × 79
|
| close to 8 degrees of [[9edo]], square root of 55
|-
| [[119/64|119]]
| 1073.781
| 7 × 17
|
| close to 17 degrees of [[19edo]]
|-
| '''[[239/128|239]]'''
| '''1081.040'''
| '''prime'''
|
| '''close to 3 degrees of [[31edo]]'''
|-
| [[15/8|15]]
| 1088.269
| 3 × 5
| 5-limit major seventh
| [[5-limit]] / close to 19 degrees of [[21edo]] / 10 degrees of [[11edo]]
|-
| '''[[241/128|241]]'''
| '''1095.467'''
| '''prime'''
|
|
|-
| [[121/64|121]]
| 1102.636
| 11 × 11
|
| [[11-limit]] / close to 11 degrees of [[12edo]], square root of 57
|-
| [[243/128|243]]
| 1109.775
| 3 × 3 × 3 × 3 × 3
| Pythagorean major seventh
| close to 12 degrees of [[13edo]]
|-
| '''[[61/32|61]]'''
| '''1116.885'''
| '''prime'''
|
| '''close to 13 degrees of [[14edo]]'''
|-
| [[245/128|245]]
| 1123.9655
| 5 × 7 × 7
|
| close to 16 degrees of [[17edo]]
|-
| [[123/64|123]]
| 1131.017
| 3 × 41
|
| close to 17 degrees of [[18edo]], 18 degrees of [[19edo]], square root of 59
|-
| [[247/128|247]]
| 1138.041
| 13 × 19
|
| close to 19 degrees of [[20edo]]
|-
| '''[[31/16|31]]'''
| '''1145.036'''
| '''prime'''
|
| '''close to 21 degrees of [[22edo]]'''
|-
| [[249/128|249]]
| 1152.002
| 3 × 83
|
| close to 24 degrees of [[25edo]]
|-
| [[125/64|125]]
| 1158.941
| 5 × 5 × 5
|
| [[5-limit]], close to square root of 61
|-
| '''[[251/128|251]]'''
| '''1165.852'''
| '''prime'''
|
|
|-
| [[63/32|63]]
| 1172.736
| 3 × 3 × 7
|
| [[7-limit]]
|-
| [[253/128|253]]
| 1179.592
| 11 × 23
|
|
|-
| '''[[127/64|127]]'''
| '''1186.422'''
| '''prime'''
|
| '''close to square root of 63'''
|-
| [[255/128|255]]
| 1193.224
| 3 × 5 × 17
|
|
|-
| '''[[2/1|2]]'''
| '''1200'''
| '''prime'''
| '''octave'''
| '''[[2-limit]]'''
|}
<references />


== See also ==
* [[List of tritave reduced harmonics]]
* [[Pentave Reduced Harmonics]]


&lt;table class="wiki_table"&gt;
[[Category:Octave-reduced harmonics| ]] <!-- main article -->
    &lt;tr&gt;
[[Category:Lists of intervals]]
        &lt;td&gt;overtone&lt;br /&gt;
[[Category:Harmonic]]
&lt;/td&gt;
        &lt;td&gt;cents&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;1&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;0&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;65&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;26.841&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;33&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;53.273&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;67&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;79.307&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;135&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;92.179&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;17&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;104.955&lt;br /&gt;
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        &lt;td&gt;69&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;130.229&lt;br /&gt;
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        &lt;td&gt;35&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;155.140&lt;br /&gt;
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    &lt;tr&gt;
        &lt;td&gt;71&lt;br /&gt;
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        &lt;td&gt;179.697&lt;br /&gt;
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        &lt;td&gt;9&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;203.910&lt;br /&gt;
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        &lt;td&gt;73&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;227.789&lt;br /&gt;
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        &lt;td&gt;147&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;239.607&lt;br /&gt;
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        &lt;td&gt;37&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;251.344&lt;br /&gt;
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        &lt;td&gt;75&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;274.582&lt;br /&gt;
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    &lt;tr&gt;
        &lt;td&gt;19&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;297.513&lt;br /&gt;
&lt;/td&gt;
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        &lt;td&gt;39&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;342.483&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;79&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;364.537&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;5&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;386.314&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;81&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;407.820&lt;br /&gt;
&lt;/td&gt;
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    &lt;tr&gt;
        &lt;td&gt;41&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;429.062&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;21&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;470.781&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;85&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;491.269&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;43&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;511.518&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;87&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;531.532&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;11&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;551.318&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;89&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;570.880&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;45&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;590.224&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;91&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;609.354&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;23&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;628.274&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;93&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;646.991&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;47&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;665.507&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;189&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;674.691&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;95&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;683.827&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;3&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;701.955&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;97&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;719.895&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;49&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;737.652&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;99&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;755.228&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;25&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;772.627&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;101&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;789.854&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;51&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;806.910&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;103&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;823.801&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;13&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;840.528&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;105&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;857.095&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;53&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;873.505&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;27&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;905.865&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;109&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;921.821&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;55&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;937.632&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;111&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;953.299&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;7&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;968.826&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;113&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;984.215&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;57&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;999.468&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;115&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;1014.588&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;29&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;1029.577&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;117&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;1044.438&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;59&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;1059.172&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;119&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;1073.781&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;15&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;1088.269&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;121&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;1102.636&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;243&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;1109.775&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;61&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;1116.885&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;123&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;1131.017&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;31&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;1145.036&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;125&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;1158.941&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;63&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;1172.736&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;127&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;1186.422&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
    &lt;tr&gt;
        &lt;td&gt;2&lt;br /&gt;
&lt;/td&gt;
        &lt;td&gt;1200&lt;br /&gt;
&lt;/td&gt;
    &lt;/tr&gt;
&lt;/table&gt;
 
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