Harmonic entropy of just intervals: Difference between revisions

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BudjarnLambeth (talk | contribs)
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21,262 edits
m →Table of intervals: Added table headings and made them properly collapsible
BudjarnLambeth (talk | contribs)
autopatrolled, emailconfirmed
21,262 edits
m →1/1 to 2/1: accidentally included copies of the later tables
Line 422: Line 422:
|-
|-
| [[2/1]] || 1200.000 || 39.006 || 9.915
| [[2/1]] || 1200.000 || 39.006 || 9.915
|-
| [[390/389]] || 1204.445 || 41.235 || 10.911
|-
| [[195/194]] || 1208.901 || 47.467 || 13.941
|-
| [[130/129]] || 1213.369 || 56.471 || 19.058
|-
| [[97/96]] || 1217.940 || 66.810 || 26.498
|-
| [[78/77]] || 1222.339 || 76.280 || 35.799
|-
| [[65/64]] || 1226.841 || 84.341 || 47.508
|-
| [[56/55]] || 1231.194 || 90.073 || 60.928
|-
| [[49/48]] || 1235.697 || 93.888 || 76.914
|-
| [[43/42]] || 1240.737 || 96.081 || 92.874
|-
| [[39/38]] || 1244.970 || 96.733 || 92.933
|-
| [[35/34]] || 1250.184 || 96.662 || 90.721
|-
| [[32/31]] || 1254.964 || 96.191 || 88.830
|-
| [[30/29]] || 1258.692 || 95.731 || 87.442
|-
| [[28/27]] || 1262.961 || 95.195 || 85.934
|-
| [[26/25]] || 1267.900 || 94.626 || 84.286
|-
| [[24/23]] || 1273.681 || 94.051 || 82.478
|-
| [[23/22]] || 1276.956 || 93.767 || 81.510
|-
| [[22/21]] || 1280.537 || 93.495 || 80.500
|-
| [[21/20]] || 1284.467 || 93.226 || 79.440
|-
| [[20/19]] || 1288.801 || 92.971 || 78.339
|-
| [[19/18]] || 1293.603 || 92.713 || 77.210
|-
| [[18/17]] || 1298.955 || 92.462 || 75.909
|-
| [[17/16]] || 1304.955 || 92.212 || 74.752
|-
| [[16/15]] || 1311.731 || 91.962 || 73.263
|-
| [[15/14]] || 1319.443 || 91.713 || 71.565
|-
| [[14/13]] || 1328.298 || 91.468 || 70.997
|-
| [[27/25]] || 1333.238 || 91.338 || 68.520
|-
| [[13/12]] || 1338.573 || 91.201 || 67.254
|-
| [[12/11]] || 1350.637 || 90.891 || 70.532
|-
| [[23/21]] || 1357.493 || 90.759 || 64.804
|-
| [[34/31]] || 1359.920 || 90.737 || 63.227
|-
| [[11/10]] || 1365.004 || 90.741 || 61.857
|-
| [[21/19]] || 1373.268 || 90.802 || 65.369
|-
| [[41/37]] || 1377.718 || 90.779 || 69.926
|-
| [[10/9]] || 1382.404 || 90.645 || 74.073
|-
| [[19/17]] || 1392.558 || 89.975 || 61.811
|-
| [[9/8]] || 1403.910 || 89.442 || 55.051
|-
| [[35/31]] || 1410.104 || 89.668 || 57.138
|-
| [[17/15]] || 1416.687 || 90.260 || 63.750
|-
| [[25/22]] || 1421.309 || 90.755 || 70.259
|-
| [[49/43]] || 1426.134 || 91.199 || 73.378
|-
| [[8/7]] || 1431.174 || 91.447 || 72.927
|-
| [[23/20]] || 1441.961 || 90.803 || 75.583
|-
| [[15/13]] || 1447.741 || 89.775 || 66.083
|-
| [[22/19]] || 1453.805 || 88.431 || 55.837
|-
| [[29/25]] || 1456.950 || 87.767 || 52.003
|-
| [[57/49]] || 1461.816 || 86.994 || 48.135
|-
| [[7/6]] || 1466.871 || 86.699 || 46.764
|-
| [[27/23]] || 1477.591 || 87.970 || 52.788
|-
| [[20/17]] || 1481.358 || 88.788 || 57.784
|-
| [[13/11]] || 1489.210 || 90.374 || 72.202
|-
| [[19/16]] || 1497.513 || 91.263 || 75.523
|-
| [[25/21]] || 1501.847 || 91.372 || 71.947
|-
| [[37/31]] || 1506.308 || 91.328 || 67.491
|-
| [[73/61]] || 1510.905 || 91.225 || 64.242
|-
| [[6/5]] || 1515.641 || 91.162 || 63.074
|-
| [[35/29]] || 1525.562 || 91.401 || 67.887
|-
| [[23/19]] || 1530.761 || 91.729 || 71.999
|-
| [[17/14]] || 1536.130 || 92.120 || 73.203
|-
| [[28/23]] || 1540.552 || 92.401 || 74.157
|-
| [[11/9]] || 1547.408 || 92.527 || 77.617
|-
| [[16/13]] || 1559.472 || 90.533 || 72.653
|-
| [[21/17]] || 1565.825 || 87.881 || 57.074
|-
| [[31/25]] || 1572.408 || 84.387 || 45.145
|-
| [[46/37]] || 1576.930 || 82.131 || 39.605
|-
| [[5/4]] || 1586.314 || 79.831 || 34.998
|-
| [[89/71]] || 1591.184 || 80.481 || 36.263
|-
| [[44/35]] || 1596.178 || 82.325 || 40.158
|-
| [[29/23]] || 1601.303 || 84.943 || 46.893
|-
| [[24/19]] || 1604.442 || 86.632 || 52.390
|-
| [[19/15]] || 1609.244 || 88.973 || 62.811
|-
| [[14/11]] || 1617.508 || 91.634 || 80.890
|-
| [[23/18]] || 1624.364 || 92.434 || 78.292
|-
| [[9/7]] || 1635.084 || 92.172 || 74.096
|-
| [[49/38]] || 1640.139 || 91.840 || 72.388
|-
| [[22/17]] || 1646.363 || 91.501 || 67.573
|-
| [[13/10]] || 1654.214 || 91.300 || 64.521
|-
| [[17/13]] || 1664.428 || 91.237 || 69.666
|-
| [[21/16]] || 1670.781 || 90.960 || 75.611
|-
| [[25/19]] || 1675.114 || 90.536 || 74.546
|-
| [[29/22]] || 1678.259 || 90.106 || 69.169
|-
| [[41/31]] || 1684.027 || 89.122 || 59.139
|-
| [[61/46]] || 1688.610 || 88.342 || 53.451
|-
| [[121/91]] || 1693.282 || 87.749 || 49.937
|-
| [[4/3]] || 1698.045 || 87.525 || 48.727
|-
| [[67/50]] || 1706.680 || 88.237 || 52.642
|-
| [[43/32]] || 1711.518 || 89.069 || 58.264
|-
| [[31/23]] || 1716.761 || 90.011 || 66.980
|-
| [[23/17]] || 1723.319 || 90.869 || 75.410
|-
| [[19/14]] || 1728.687 || 91.142 || 74.726
|-
| [[15/11]] || 1736.951 || 90.897 || 68.468
|-
| [[26/19]] || 1743.015 || 90.509 || 61.691
|-
| [[37/27]] || 1745.479 || 90.364 || 59.881
|-
| [[11/8]] || 1751.318 || 90.168 || 58.141
|-
| [[18/13]] || 1763.382 || 90.427 || 65.822
|-
| [[25/18]] || 1768.717 || 90.677 || 71.476
|-
| [[32/23]] || 1771.726 || 90.800 || 70.868
|-
| [[67/48]] || 1777.352 || 90.985 || 66.929
|-
| [[7/5]] || 1782.512 || 91.109 || 65.552
|-
| [[38/27]] || 1791.648 || 91.314 || 69.323
|-
| [[24/17]] || 1797.000 || 91.458 || 71.617
|-
| [[17/12]] || 1803.000 || 91.650 || 71.316
|-
| [[27/19]] || 1808.352 || 91.851 || 72.369
|-
| [[10/7]] || 1817.488 || 92.272 || 75.172
|-
| [[43/30]] || 1823.249 || 92.602 || 76.461
|-
| [[23/16]] || 1828.274 || 92.938 || 77.918
|-
| [[13/9]] || 1836.618 || 93.633 || 80.434
|-
| [[16/11]] || 1848.682 || 94.862 || 84.787
|-
| [[19/13]] || 1856.985 || 95.305 || 88.363
|-
| [[22/15]] || 1863.049 || 94.585 || 89.995
|-
| [[25/17]] || 1867.672 || 92.846 || 78.024
|-
| [[31/21]] || 1874.255 || 87.763 || 56.512
|-
| [[37/25]] || 1878.717 || 82.371 || 44.467
|-
| [[49/33]] || 1884.379 || 73.722 || 32.257
|-
| [[64/43]] || 1888.482 || 67.032 || 25.556
|-
| [[100/67]] || 1893.320 || 60.026 || 19.966
|-
| [[3/2]] || 1901.955 || 54.245 || 16.105
|-
| [[182/121]] || 1906.718 || 56.101 || 17.306
|-
| [[92/61]] || 1911.390 || 61.081 || 20.784
|-
| [[62/41]] || 1915.973 || 67.933 || 26.429
|-
| [[47/31]] || 1920.471 || 75.286 || 34.142
|-
| [[38/25]] || 1924.886 || 81.991 || 43.816
|-
| [[32/21]] || 1929.219 || 87.364 || 55.340
|-
| [[26/17]] || 1935.572 || 92.551 || 75.777
|-
| [[23/15]] || 1940.006 || 94.439 || 89.145
|-
| [[20/13]] || 1945.786 || 95.356 || 88.949
|-
| [[17/11]] || 1953.637 || 95.100 || 85.466
|-
| [[31/20]] || 1958.722 || 94.593 || 83.442
|-
| [[14/9]] || 1964.916 || 93.929 || 81.197
|-
| [[25/16]] || 1972.627 || 93.206 || 78.683
|-
| [[47/30]] || 1977.238 || 92.840 || 77.296
|-
| [[11/7]] || 1982.492 || 92.487 || 75.938
|-
| [[30/19]] || 1990.756 || 92.024 || 73.400
|-
| [[19/12]] || 1995.558 || 91.813 || 72.533
|-
| [[27/17]] || 2000.910 || 91.606 || 72.088
|-
| [[35/22]] || 2003.822 || 91.516 || 71.041
|-
| [[67/42]] || 2008.526 || 91.378 || 68.628
|-
| [[8/5]] || 2013.686 || 91.231 || 67.453
|-
| [[37/23]] || 2023.070 || 90.953 || 70.731
|-
| [[21/13]] || 2030.253 || 90.752 || 66.250
|-
| [[34/21]] || 2034.175 || 90.688 || 62.958
|-
| [[13/8]] || 2040.528 || 90.693 || 60.820
|-
| [[18/11]] || 2052.592 || 90.938 || 68.153
|-
| [[23/14]] || 2059.448 || 90.832 || 75.166
|-
| [[28/17]] || 2063.870 || 90.544 || 72.780
|-
| [[43/26]] || 2070.990 || 89.797 || 61.448
|-
| [[63/38]] || 2075.223 || 89.312 || 56.456
|-
| [[5/3]] || 2084.359 || 88.773 || 52.134
|-
| [[127/76]] || 2088.909 || 88.907 || 53.292
|-
| [[62/37]] || 2093.692 || 89.334 || 56.873
|-
| [[42/25]] || 2098.153 || 89.885 || 62.365
|-
| [[32/19]] || 2102.487 || 90.449 || 69.317
|-
| [[22/13]] || 2110.790 || 91.364 || 71.705
|-
| [[17/10]] || 2118.642 || 91.902 || 68.767
|-
| [[29/17]] || 2124.622 || 92.131 || 70.441
|-
| [[12/7]] || 2133.129 || 92.030 || 76.367
|-
| [[43/25]] || 2138.890 || 91.430 || 79.034
|-
| [[19/11]] || 2146.195 || 89.734 || 67.441
|-
| [[26/15]] || 2152.259 || 87.633 || 54.958
|-
| [[47/27]] || 2159.642 || 85.001 || 44.911
|-
| [[7/4]] || 2168.826 || 83.459 || 40.465
|-
| [[93/53]] || 2173.486 || 83.881 || 41.609
|-
| [[44/25]] || 2178.691 || 85.221 || 45.593
|-
| [[30/17]] || 2183.313 || 86.860 || 51.519
|-
| [[23/13]] || 2187.747 || 88.508 || 59.311
|-
| [[16/9]] || 2196.090 || 90.939 || 77.237
|-
| [[25/14]] || 2203.802 || 91.985 || 76.398
|-
| [[34/19]] || 2207.442 || 92.130 || 73.757
|-
| [[9/5]] || 2217.596 || 91.868 || 69.428
|-
| [[74/41]] || 2222.282 || 91.537 || 70.531
|-
| [[38/21]] || 2226.732 || 91.130 || 72.736
|-
| [[20/11]] || 2234.996 || 90.215 || 64.579
|-
| [[31/17]] || 2240.080 || 89.673 || 58.253
|-
| [[53/29]] || 2243.927 || 89.375 || 55.217
|-
| [[11/6]] || 2249.363 || 89.211 || 53.592
|-
| [[24/13]] || 2261.427 || 89.940 || 61.190
|-
| [[37/20]] || 2265.030 || 90.282 || 66.350
|-
| [[13/7]] || 2271.702 || 90.802 || 74.045
|-
| [[28/15]] || 2280.557 || 91.059 || 66.108
|-
| [[15/8]] || 2288.269 || 91.072 || 63.118
|-
| [[32/17]] || 2295.045 || 91.117 || 65.524
|-
| [[17/9]] || 2301.045 || 91.261 || 70.248
|-
| [[36/19]] || 2306.397 || 91.442 || 71.037
|-
| [[19/10]] || 2311.199 || 91.637 || 70.331
|-
| [[21/11]] || 2319.463 || 92.015 || 72.701
|-
| [[23/12]] || 2326.319 || 92.389 || 74.967
|-
| [[25/13]] || 2332.100 || 92.775 || 76.395
|-
| [[27/14]] || 2337.039 || 93.165 || 78.060
|-
| [[29/15]] || 2341.308 || 93.548 || 79.554
|-
| [[31/16]] || 2345.036 || 93.896 || 80.913
|-
| [[33/17]] || 2348.318 || 94.178 || 82.202
|-
| [[37/19]] || 2353.831 || 94.499 || 84.565
|-
| [[41/21]] || 2358.281 || 94.408 || 86.654
|-
| [[47/24]] || 2363.552 || 93.521 || 86.956
|-
| [[55/28]] || 2368.806 || 91.325 || 71.979
|-
| [[63/32]] || 2372.736 || 88.598 || 59.863
|-
| [[77/39]] || 2377.661 || 83.807 || 46.945
|-
| [[95/48]] || 2381.872 || 78.764 || 37.948
|-
| [[129/65]] || 2386.631 || 72.705 || 30.046
|-
| [[193/97]] || 2391.053 || 67.645 || 24.852
|-
| [[389/195]] || 2395.555 || 64.068 || 21.680
|-
| [[2/1]] || 2400.000 || 62.798 || 20.634
|-
| [[390/389]] || 2404.445 || 64.070 || 21.665
|-
| [[195/194]] || 2408.901 || 67.622 || 24.788
|-
| [[130/129]] || 2413.369 || 72.724 || 30.036
|-
| [[97/96]] || 2417.940 || 78.558 || 37.612
|-
| [[78/77]] || 2422.339 || 83.842 || 47.020
|-
| [[65/64]] || 2426.841 || 88.282 || 58.797
|-
| [[56/55]] || 2431.194 || 91.370 || 72.196
|-
| [[49/48]] || 2435.697 || 93.337 || 85.959
|-
| [[43/42]] || 2440.737 || 94.354 || 87.461
|-
| [[39/38]] || 2444.970 || 94.541 || 85.478
|-
| [[35/34]] || 2450.184 || 94.311 || 83.176
|-
| [[32/31]] || 2454.964 || 93.891 || 81.226
|-
| [[30/29]] || 2458.692 || 93.531 || 79.780
|-
| [[28/27]] || 2462.961 || 93.136 || 78.174
|-
| [[26/25]] || 2467.900 || 92.714 || 76.554
|-
| [[24/23]] || 2473.681 || 92.297 || 74.745
|-
| [[23/22]] || 2476.956 || 92.096 || 73.420
|-
| [[22/21]] || 2480.537 || 91.896 || 72.100
|-
| [[21/20]] || 2484.467 || 91.696 || 71.456
|-
| [[20/19]] || 2488.801 || 91.500 || 71.606
|-
| [[19/18]] || 2493.603 || 91.333 || 70.272
|-
| [[18/17]] || 2498.955 || 91.186 || 66.744
|-
| [[17/16]] || 2504.955 || 91.063 || 65.043
|-
| [[16/15]] || 2511.731 || 90.911 || 67.501
|-
| [[15/14]] || 2519.443 || 90.589 || 72.480
|-
| [[14/13]] || 2528.298 || 90.045 || 62.065
|-
| [[27/25]] || 2533.238 || 89.798 || 57.981
|-
| [[13/12]] || 2538.573 || 89.729 || 56.445
|-
| [[12/11]] || 2550.637 || 90.473 || 64.055
|-
| [[23/21]] || 2557.493 || 91.178 || 72.298
|-
| [[34/31]] || 2559.920 || 91.407 || 73.015
|-
| [[11/10]] || 2565.004 || 91.732 || 72.619
|-
| [[21/19]] || 2573.268 || 91.578 || 75.573
|-
| [[41/37]] || 2577.718 || 91.049 || 76.683
|-
| [[10/9]] || 2582.404 || 90.118 || 68.724
|-
| [[19/17]] || 2592.558 || 87.411 || 51.189
|-
| [[9/8]] || 2603.910 || 85.700 || 44.227
|-
| [[35/31]] || 2610.104 || 86.227 || 46.174
|-
| [[17/15]] || 2616.687 || 87.711 || 52.710
|-
| [[25/22]] || 2621.309 || 88.961 || 60.046
|-
| [[49/43]] || 2626.134 || 90.152 || 69.831
|-
| [[8/7]] || 2631.174 || 91.047 || 76.544
|-
| [[23/20]] || 2641.961 || 91.557 || 72.891
|-
| [[15/13]] || 2647.741 || 91.224 || 72.493
|-
| [[22/19]] || 2653.805 || 90.694 || 66.231
|-
| [[29/25]] || 2656.950 || 90.424 || 62.617
|-
| [[57/49]] || 2661.816 || 90.095 || 58.855
|-
| [[7/6]] || 2666.871 || 89.943 || 57.563
|-
| [[27/23]] || 2677.591 || 90.247 || 63.657
|-
| [[20/17]] || 2681.358 || 90.467 || 68.297
|-
| [[13/11]] || 2689.210 || 90.913 || 70.124
|-
| [[19/16]] || 2697.513 || 91.250 || 66.691
|-
| [[25/21]] || 2701.847 || 91.406 || 67.538
|-
| [[37/31]] || 2706.308 || 91.572 || 69.962
|-
| [[73/61]] || 2710.905 || 91.776 || 72.336
|-
| [[6/5]] || 2715.641 || 92.033 || 73.157
|-
| [[35/29]] || 2725.562 || 92.757 || 76.189
|-
| [[23/19]] || 2730.761 || 93.204 || 78.244
|-
| [[17/14]] || 2736.130 || 93.640 || 80.373
|-
| [[28/23]] || 2740.552 || 93.869 || 82.330
|-
| [[11/9]] || 2747.408 || 93.589 || 85.604
|-
| [[16/13]] || 2759.472 || 88.918 || 62.079
|-
| [[21/17]] || 2765.825 || 83.551 || 46.133
|-
| [[31/25]] || 2772.408 || 76.726 || 34.139
|-
| [[46/37]] || 2776.930 || 72.371 || 28.577
|-
| [[5/4]] || 2786.314 || 68.009 || 23.962
|-
| [[89/71]] || 2791.184 || 69.272 || 25.238
|-
| [[44/35]] || 2796.178 || 72.824 || 29.154
|-
| [[29/23]] || 2801.303 || 77.901 || 35.923
|-
| [[24/19]] || 2804.442 || 81.209 || 41.447
|-
| [[19/15]] || 2809.244 || 85.883 || 51.934
|-
| [[14/11]] || 2817.508 || 91.476 || 75.534
|-
| [[23/18]] || 2824.364 || 93.525 || 86.193
|-
| [[9/7]] || 2835.084 || 93.804 || 81.270
|-
| [[49/38]] || 2840.139 || 93.424 || 79.209
|-
| [[22/17]] || 2846.363 || 92.898 || 76.711
|-
| [[13/10]] || 2854.214 || 92.307 || 74.485
|-
| [[17/13]] || 2864.428 || 91.734 || 70.374
|-
| [[21/16]] || 2870.781 || 91.425 || 68.672
|-
| [[25/19]] || 2875.114 || 91.213 || 69.604
|-
| [[29/22]] || 2878.259 || 91.046 || 71.022
|-
| [[41/31]] || 2884.027 || 90.736 || 69.514
|-
| [[61/46]] || 2888.610 || 90.521 || 64.596
|-
| [[121/91]] || 2893.282 || 90.375 || 61.112
|-
| [[4/3]] || 2898.045 || 90.360 || 59.869
|-
| [[67/50]] || 2906.680 || 90.669 || 63.677
|-
| [[43/32]] || 2911.518 || 90.933 || 68.839
|-
| [[31/23]] || 2916.761 || 91.119 || 73.912
|-
| [[23/17]] || 2923.319 || 90.954 || 75.830
|-
| [[19/14]] || 2928.687 || 90.366 || 72.997
|-
| [[15/11]] || 2936.951 || 88.814 || 58.100
|-
| [[26/19]] || 2943.015 || 87.658 || 50.800
|-
| [[37/27]] || 2945.479 || 87.311 || 48.951
|-
| [[11/8]] || 2951.318 || 86.954 || 47.153
|-
| [[18/13]] || 2963.382 || 88.479 || 54.904
|-
| [[25/18]] || 2968.717 || 89.611 || 63.197
|-
| [[32/23]] || 2971.726 || 90.195 || 68.937
|-
| [[67/48]] || 2977.352 || 91.004 || 76.031
|-
| [[7/5]] || 2982.512 || 91.342 || 75.084
|-
| [[38/27]] || 2991.648 || 91.214 || 66.971
|-
| [[24/17]] || 2997.000 || 90.970 || 62.262
|-
| [[17/12]] || 3003.000 || 90.796 || 60.390
|-
| [[27/19]] || 3008.352 || 90.802 || 61.941
|-
| [[10/7]] || 3017.488 || 91.140 || 70.111
|-
| [[43/30]] || 3023.249 || 91.457 || 70.801
|-
| [[23/16]] || 3028.274 || 91.759 || 69.888
|-
| [[13/9]] || 3036.618 || 92.295 || 72.655
|-
| [[16/11]] || 3048.682 || 93.214 || 77.402
|-
| [[19/13]] || 3056.985 || 93.684 || 81.004
|-
| [[22/15]] || 3063.049 || 93.492 || 83.923
|-
| [[25/17]] || 3067.672 || 92.699 || 84.555
|-
| [[31/21]] || 3074.255 || 90.111 || 67.700
|-
| [[37/25]] || 3078.717 || 87.237 || 55.621
|-
| [[49/33]] || 3084.379 || 82.544 || 43.298
|-
| [[64/43]] || 3088.482 || 78.864 || 36.496
|-
| [[100/67]] || 3093.320 || 74.978 || 30.781
|-
| [[3/2]] || 3101.955 || 71.731 || 26.753
|-
| [[182/121]] || 3106.718 || 72.730 || 27.919
|-
| [[92/61]] || 3111.390 || 75.452 || 31.398
|-
| [[62/41]] || 3115.973 || 79.198 || 37.067
|-
| [[47/31]] || 3120.471 || 83.182 || 44.808
|-
| [[38/25]] || 3124.886 || 86.773 || 54.507
|-
| [[32/21]] || 3129.219 || 89.603 || 66.034
|-
| [[26/17]] || 3135.572 || 92.227 || 83.367
|-
| [[23/15]] || 3140.006 || 93.086 || 83.902
|-
| [[20/13]] || 3145.786 || 93.386 || 81.105
|-
| [[17/11]] || 3153.637 || 93.016 || 77.727
|-
| [[31/20]] || 3158.722 || 92.634 || 75.931
|-
| [[14/9]] || 3164.916 || 92.175 || 73.112
|-
| [[25/16]] || 3172.627 || 91.679 || 70.854
|-
| [[47/30]] || 3177.238 || 91.416 || 71.305
|-
| [[11/7]] || 3182.492 || 91.164 || 69.795
|-
| [[30/19]] || 3190.756 || 90.949 || 63.284
|-
| [[19/12]] || 3195.558 || 90.954 || 62.086
|-
| [[27/17]] || 3200.910 || 91.031 || 63.605
|-
| [[35/22]] || 3203.822 || 91.083 || 65.658
|-
| [[67/42]] || 3208.526 || 91.110 || 70.431
|-
| [[8/5]] || 3213.686 || 90.949 || 75.401
|-
| [[37/23]] || 3223.070 || 89.970 || 65.940
|-
| [[21/13]] || 3230.253 || 88.880 || 55.552
|-
| [[34/21]] || 3234.175 || 88.384 || 52.113
|-
| [[13/8]] || 3240.528 || 88.036 || 49.983
|-
| [[18/11]] || 3252.592 || 89.134 || 57.660
|-
| [[23/14]] || 3259.448 || 90.160 || 68.593
|-
| [[28/17]] || 3263.870 || 90.675 || 75.254
|-
| [[43/26]] || 3270.990 || 91.082 || 71.643
|-
| [[63/38]] || 3275.223 || 91.124 || 67.302
|-
| [[5/3]] || 3284.359 || 91.038 || 63.048
|-
| [[127/76]] || 3288.909 || 91.050 || 64.127
|-
| [[62/37]] || 3293.692 || 91.163 || 67.387
|-
| [[42/25]] || 3298.153 || 91.356 || 70.984
|-
| [[32/19]] || 3302.487 || 91.605 || 72.093
|-
| [[22/13]] || 3310.790 || 92.226 || 73.112
|-
| [[17/10]] || 3318.642 || 92.846 || 76.869
|-
| [[29/17]] || 3324.622 || 93.150 || 79.520
|-
| [[12/7]] || 3333.129 || 92.684 || 83.653
|-
| [[43/25]] || 3338.890 || 91.192 || 76.575
|-
| [[19/11]] || 3346.195 || 87.464 || 56.641
|-
| [[26/15]] || 3352.259 || 83.080 || 44.014
|-
| [[47/27]] || 3359.642 || 77.707 || 33.897
|-
| [[7/4]] || 3368.826 || 74.586 || 29.390
|-
| [[93/53]] || 3373.486 || 75.422 || 30.529
|-
| [[44/25]] || 3378.691 || 78.112 || 34.538
|-
| [[30/17]] || 3383.313 || 81.432 || 40.515
|-
| [[23/13]] || 3387.747 || 84.821 || 48.386
|-
| [[16/9]] || 3396.090 || 90.022 || 68.814
|-
| [[25/14]] || 3403.802 || 92.504 || 83.841
|-
| [[34/19]] || 3407.442 || 92.968 || 82.319
|-
| [[9/5]] || 3417.596 || 92.889 || 77.539
|-
| [[74/41]] || 3422.282 || 92.555 || 75.265
|-
| [[38/21]] || 3426.732 || 92.197 || 73.649
|-
| [[20/11]] || 3434.996 || 91.630 || 72.198
|-
| [[31/17]] || 3440.080 || 91.397 || 68.712
|-
| [[53/29]] || 3443.927 || 91.277 || 66.020
|-
| [[11/6]] || 3449.363 || 91.188 || 64.411
|-
| [[24/13]] || 3461.427 || 90.945 || 71.262
|-
| [[37/20]] || 3465.030 || 90.729 || 74.001
|-
| [[13/7]] || 3471.702 || 90.110 || 66.126
|-
| [[28/15]] || 3480.557 || 89.136 || 54.933
|-
| [[15/8]] || 3488.269 || 88.748 || 51.847
|-
| [[32/17]] || 3495.045 || 89.038 || 54.328
|-
| [[17/9]] || 3501.045 || 89.665 || 60.567
|-
| [[36/19]] || 3506.397 || 90.275 || 68.998
|-
| [[19/10]] || 3511.199 || 90.725 || 74.056
|-
| [[21/11]] || 3519.463 || 91.165 || 67.580
|-
| [[23/12]] || 3526.319 || 91.334 || 65.218
|-
| [[25/13]] || 3532.100 || 91.502 || 66.883
|-
| [[27/14]] || 3537.039 || 91.735 || 70.328
|-
| [[29/15]] || 3541.308 || 92.002 || 72.814
|-
| [[31/16]] || 3545.036 || 92.279 || 73.654
|-
| [[33/17]] || 3548.318 || 92.529 || 74.332
|-
| [[37/19]] || 3553.831 || 92.887 || 76.552
|-
| [[41/21]] || 3558.281 || 93.003 || 78.867
|-
| [[47/24]] || 3563.552 || 92.726 || 81.598
|-
| [[55/28]] || 3568.806 || 91.736 || 80.615
|-
| [[63/32]] || 3572.736 || 90.390 || 70.693
|-
| [[77/39]] || 3577.661 || 87.934 || 57.912
|-
| [[95/48]] || 3581.872 || 85.279 || 48.938
|-
| [[129/65]] || 3586.631 || 82.042 || 41.055
|-
| [[193/97]] || 3591.053 || 79.326 || 35.879
|-
| [[389/195]] || 3595.555 || 77.372 || 32.729
|-
| [[2/1]] || 3600.000 || 76.672 || 31.713
|-
| [[390/389]] || 3604.445 || 77.348 || 32.777
|-
| [[195/194]] || 3608.901 || 79.257 || 35.927
|-
| [[130/129]] || 3613.369 || 81.991 || 41.178
|-
| [[97/96]] || 3617.940 || 85.094 || 48.721
|-
| [[78/77]] || 3622.339 || 87.874 || 58.055
|-
| [[65/64]] || 3626.841 || 90.169 || 69.646
|-
| [[56/55]] || 3631.194 || 91.710 || 80.719
|-
| [[49/48]] || 3635.697 || 92.628 || 82.024
|-
| [[43/42]] || 3640.737 || 93.008 || 79.329
|-
| [[39/38]] || 3644.970 || 92.982 || 77.089
|-
| [[35/34]] || 3650.184 || 92.712 || 74.987
|-
| [[32/31]] || 3654.964 || 92.385 || 73.709
|-
| [[30/29]] || 3658.692 || 92.141 || 71.993
|-
| [[28/27]] || 3662.961 || 91.885 || 69.117
|-
| [[26/25]] || 3667.900 || 91.636 || 66.764
|-
| [[24/23]] || 3673.681 || 91.375 || 66.915
|-
| [[23/22]] || 3676.956 || 91.199 || 68.485
|-
| [[22/21]] || 3680.537 || 90.973 || 71.187
|-
| [[21/20]] || 3684.467 || 90.661 || 72.830
|-
| [[20/19]] || 3688.801 || 90.253 || 67.735
|-
| [[19/18]] || 3693.603 || 89.774 || 61.021
|-
| [[18/17]] || 3698.955 || 89.348 || 56.144
|-
| [[17/16]] || 3704.955 || 89.148 || 54.268
|-
| [[16/15]] || 3711.731 || 89.402 || 56.734
|-
| [[15/14]] || 3719.443 || 90.106 || 65.332
|-
| [[14/13]] || 3728.298 || 90.949 || 72.102
|-
| [[27/25]] || 3733.238 || 91.298 || 68.690
|-
| [[13/12]] || 3738.573 || 91.610 || 67.183
|-
| [[12/11]] || 3750.637 || 92.313 || 72.766
|-
| [[23/21]] || 3757.493 || 92.721 || 75.644
|-
| [[34/31]] || 3759.920 || 92.822 || 76.500
|-
| [[11/10]] || 3765.004 || 92.808 || 78.930
|-
| [[21/19]] || 3773.268 || 91.678 || 80.273
|-
| [[41/37]] || 3777.718 || 90.237 || 69.542
|-
| [[10/9]] || 3782.404 || 88.053 || 57.828
|-
| [[19/17]] || 3792.558 || 82.109 || 40.237
|-
| [[9/8]] || 3803.910 || 78.487 || 33.500
|-
| [[35/31]] || 3810.104 || 79.627 || 35.562
|-
| [[17/15]] || 3816.687 || 82.843 || 42.186
|-
| [[25/22]] || 3821.309 || 85.600 || 49.566
|-
| [[49/43]] || 3826.134 || 88.306 || 59.664
|-
| [[8/7]] || 3831.174 || 90.519 || 72.620
|-
| [[23/20]] || 3841.961 || 92.648 || 79.540
|-
| [[15/13]] || 3847.741 || 92.723 || 76.853
|-
| [[22/19]] || 3853.805 || 92.452 || 74.313
|-
| [[29/25]] || 3856.950 || 92.263 || 72.406
|-
| [[57/49]] || 3861.816 || 91.957 || 69.572
|-
| [[7/6]] || 3866.871 || 91.644 || 68.437
|-
| [[27/23]] || 3877.591 || 90.869 || 72.319
|-
| [[20/17]] || 3881.358 || 90.544 || 69.341
|-
| [[13/11]] || 3889.210 || 89.906 || 59.862
|-
| [[19/16]] || 3897.513 || 89.594 || 56.279
|-
| [[25/21]] || 3901.847 || 89.682 || 57.313
|-
| [[37/31]] || 3906.308 || 89.933 || 60.447
|-
| [[73/61]] || 3910.905 || 90.296 || 65.767
|-
| [[6/5]] || 3915.641 || 90.728 || 71.780
|-
| [[35/29]] || 3925.562 || 91.516 || 69.566
|-
| [[23/19]] || 3930.761 || 91.857 || 69.744
|-
| [[17/14]] || 3936.130 || 92.168 || 72.306
|-
| [[28/23]] || 3940.552 || 92.371 || 75.054
|-
| [[11/9]] || 3947.408 || 92.410 || 78.163
|-
| [[16/13]] || 3959.472 || 90.377 || 72.773
|-
| [[21/17]] || 3965.825 || 87.735 || 57.116
|-
| [[31/25]] || 3972.408 || 84.277 || 45.136
|-
| [[46/37]] || 3976.930 || 82.031 || 39.580
|-
| [[5/4]] || 3986.314 || 79.780 || 34.989
|-
| [[89/71]] || 3991.184 || 80.455 || 36.288
|-
| [[44/35]] || 3996.178 || 82.319 || 40.232
|-
| [[29/23]] || 4001.303 || 84.956 || 47.030
|-
| [[24/19]] || 4004.442 || 86.659 || 52.568
|-
| [[19/15]] || 4009.244 || 89.020 || 63.054
|-
| [[14/11]] || 4017.508 || 91.712 || 81.175
|-
| [[23/18]] || 4024.364 || 92.542 || 78.968
|-
| [[9/7]] || 4035.084 || 92.356 || 73.073
|-
| [[49/38]] || 4040.139 || 92.018 || 70.753
|-
| [[22/17]] || 4046.363 || 91.530 || 70.783
|-
| [[13/10]] || 4054.214 || 90.858 || 70.652
|-
| [[17/13]] || 4064.428 || 90.094 || 59.533
|-
| [[21/16]] || 4070.781 || 89.908 || 57.273
|-
| [[25/19]] || 4075.114 || 89.979 || 58.207
|-
| [[29/22]] || 4078.259 || 90.112 || 60.140
|-
| [[41/31]] || 4084.027 || 90.515 || 66.212
|-
| [[61/46]] || 4088.610 || 90.913 || 71.121
|-
| [[121/91]] || 4093.282 || 91.326 || 70.989
|-
| [[4/3]] || 4098.045 || 91.721 || 70.066
|-
| [[67/50]] || 4106.680 || 92.256 || 73.134
|-
| [[43/32]] || 4111.518 || 92.328 || 76.211
|-
| [[31/23]] || 4116.761 || 92.046 || 79.034
|-
| [[23/17]] || 4123.319 || 90.874 || 76.491
|-
| [[19/14]] || 4128.687 || 89.080 || 63.335
|-
| [[15/11]] || 4136.951 || 85.258 || 47.263
|-
| [[26/19]] || 4143.015 || 82.569 || 40.059
|-
| [[37/27]] || 4145.479 || 81.765 || 38.241
|-
| [[11/8]] || 4151.318 || 80.923 || 36.487
|-
| [[18/13]] || 4163.382 || 84.185 || 44.211
|-
| [[25/18]] || 4168.717 || 86.767 || 52.518
|-
| [[32/23]] || 4171.726 || 88.164 || 58.525
|-
| [[67/48]] || 4177.352 || 90.328 || 72.066
|-
| [[7/5]] || 4182.512 || 91.600 || 80.389
|-
| [[38/27]] || 4191.648 || 92.327 || 76.017
|-
| [[24/17]] || 4197.000 || 92.166 || 72.888
|-
| [[17/12]] || 4203.000 || 91.759 || 71.407
|-
| [[27/19]] || 4208.352 || 91.299 || 72.139
|-
| [[10/7]] || 4217.488 || 90.537 || 65.217
|-
| [[43/30]] || 4223.249 || 90.222 || 60.558
|-
| [[23/16]] || 4228.274 || 90.141 || 59.271
|-
| [[13/9]] || 4236.618 || 90.448 || 62.997
|-
| [[16/11]] || 4248.682 || 91.481 || 72.653
|-
| [[19/13]] || 4256.985 || 92.123 || 72.874
|-
| [[22/15]] || 4263.049 || 92.261 || 75.987
|-
| [[25/17]] || 4267.672 || 92.032 || 78.902
|-
| [[31/21]] || 4274.255 || 90.933 || 77.267
|-
| [[37/25]] || 4278.717 || 89.589 || 66.595
|-
| [[49/33]] || 4284.379 || 87.309 || 54.265
|-
| [[64/43]] || 4288.482 || 85.472 || 47.407
|-
| [[100/67]] || 4293.320 || 83.514 || 41.625
|-
| [[3/2]] || 4301.955 || 81.853 || 37.504
|-
| [[182/121]] || 4306.718 || 82.357 || 38.642
|-
| [[92/61]] || 4311.390 || 83.732 || 42.109
|-
| [[62/41]] || 4315.973 || 85.619 || 47.774
|-
| [[47/31]] || 4320.471 || 87.602 || 55.511
|-
| [[38/25]] || 4324.886 || 89.349 || 65.159
|-
| [[32/21]] || 4329.219 || 90.688 || 75.611
|-
| [[26/17]] || 4335.572 || 91.822 || 78.315
|-
| [[23/15]] || 4340.006 || 92.112 || 75.532
|-
| [[20/13]] || 4345.786 || 92.049 || 72.742
|-
| [[17/11]] || 4353.637 || 91.560 || 72.177
|-
| [[31/20]] || 4358.722 || 91.180 || 69.278
|-
| [[14/9]] || 4364.916 || 90.806 || 63.142
|-
| [[25/16]] || 4372.627 || 90.671 || 60.096
|-
| [[47/30]] || 4377.238 || 90.799 || 61.247
|-
| [[11/7]] || 4382.492 || 91.128 || 65.187
|-
| [[30/19]] || 4390.756 || 91.820 || 72.448
|-
| [[19/12]] || 4395.558 || 92.186 || 72.796
|-
| [[27/17]] || 4400.910 || 92.386 || 74.060
|-
| [[35/22]] || 4403.822 || 92.344 || 75.563
|-
| [[67/42]] || 4408.526 || 91.965 || 78.458
|-
| [[8/5]] || 4413.686 || 90.999 || 75.769
|-
| [[37/23]] || 4423.070 || 87.788 || 54.964
|-
| [[21/13]] || 4430.253 || 84.881 || 44.416
|-
| [[34/21]] || 4434.175 || 83.636 || 40.977
|-
| [[13/8]] || 4440.528 || 82.766 || 38.877
|-
| [[18/11]] || 4452.592 || 85.477 || 46.694
|-
| [[23/14]] || 4459.448 || 88.265 || 58.011
|-
| [[28/17]] || 4463.870 || 89.864 || 67.858
|-
| [[43/26]] || 4470.990 || 91.592 || 79.204
|-
| [[63/38]] || 4475.223 || 92.074 || 77.012
|-
| [[5/3]] || 4484.359 || 92.092 || 73.638
|-
| [[127/76]] || 4488.909 || 91.795 || 72.728
|-
| [[62/37]] || 4493.692 || 91.440 || 68.859
|-
| [[42/25]] || 4498.153 || 91.142 || 64.671
|-
| [[32/19]] || 4502.487 || 90.953 || 62.189
|-
| [[22/13]] || 4510.790 || 90.952 || 62.873
|-
| [[17/10]] || 4518.642 || 91.340 || 69.503
|-
| [[29/17]] || 4524.622 || 91.702 || 73.497
|-
| [[12/7]] || 4533.129 || 91.824 || 75.579
|-
| [[43/25]] || 4538.890 || 91.308 || 78.422
|-
| [[19/11]] || 4546.195 || 89.680 || 67.053
|-
| [[26/15]] || 4552.259 || 87.627 || 54.498
|-
| [[47/27]] || 4559.642 || 85.028 || 44.400
|-
| [[7/4]] || 4568.826 || 83.521 || 39.954
|-
| [[93/53]] || 4573.486 || 83.956 || 41.129
|-
| [[44/25]] || 4578.691 || 85.300 || 45.173
|-
| [[30/17]] || 4583.313 || 86.944 || 51.172
|-
| [[23/13]] || 4587.747 || 88.590 || 59.045
|-
| [[16/9]] || 4596.090 || 90.990 || 77.049
|-
| [[25/14]] || 4603.802 || 91.933 || 76.083
|-
| [[34/19]] || 4607.442 || 92.003 || 74.795
|-
| [[9/5]] || 4617.596 || 91.554 || 69.486
|-
| [[74/41]] || 4622.282 || 91.306 || 65.316
|-
| [[38/21]] || 4626.732 || 91.158 || 63.016
|-
| [[20/11]] || 4634.996 || 91.223 || 64.158
|-
| [[31/17]] || 4640.080 || 91.442 || 68.161
|-
| [[53/29]] || 4643.927 || 91.631 || 71.847
|-
| [[11/6]] || 4649.363 || 91.788 || 74.668
|-
| [[24/13]] || 4661.427 || 90.777 || 76.823
|-
| [[37/20]] || 4665.030 || 89.937 || 69.658
|-
| [[13/7]] || 4671.702 || 87.843 || 55.751
|-
| [[28/15]] || 4680.557 || 84.996 || 44.310
|-
| [[15/8]] || 4688.269 || 83.951 || 41.161
|-
| [[32/17]] || 4695.045 || 84.748 || 43.619
|-
| [[17/9]] || 4701.045 || 86.473 || 49.874
|-
| [[36/19]] || 4706.397 || 88.289 || 58.672
|-
| [[19/10]] || 4711.199 || 89.736 || 68.979
|-
| [[21/11]] || 4719.463 || 91.259 || 77.587
|-
| [[23/12]] || 4726.319 || 91.578 || 75.085
|-
| [[25/13]] || 4732.100 || 91.437 || 71.485
|-
| [[27/14]] || 4737.039 || 91.235 || 67.108
|-
| [[29/15]] || 4741.308 || 91.113 || 64.630
|-
| [[31/16]] || 4745.036 || 91.079 || 63.942
|-
| [[33/17]] || 4748.318 || 91.126 || 64.532
|-
| [[37/19]] || 4753.831 || 91.314 || 67.910
|-
| [[41/21]] || 4758.281 || 91.493 || 72.045
|-
| [[47/24]] || 4763.552 || 91.583 || 75.574
|-
| [[55/28]] || 4768.806 || 91.356 || 77.552
|-
| [[63/32]] || 4772.736 || 90.874 || 77.783
|-
| [[77/39]] || 4777.661 || 89.848 || 69.067
|-
| [[95/48]] || 4781.872 || 88.659 || 60.160
|-
| [[129/65]] || 4786.631 || 87.155 || 52.143
|-
| [[193/97]] || 4791.053 || 85.859 || 46.810
|-
| [[389/195]] || 4795.555 || 84.926 || 43.490
|-
| [[2/1]] || 4800.000 || 84.596 || 42.308
|-
| [[390/389]] || 4804.445 || 84.926 || 43.224
|-
| [[195/194]] || 4808.901 || 85.849 || 46.257
|-
| [[130/129]] || 4813.369 || 87.155 || 51.432
|-
| [[97/96]] || 4817.940 || 88.612 || 58.938
|-
| [[78/77]] || 4822.339 || 89.868 || 68.117
|-
| [[65/64]] || 4826.841 || 90.842 || 76.499
|-
| [[56/55]] || 4831.194 || 91.436 || 76.745
|-
| [[49/48]] || 4835.697 || 91.714 || 74.879
|-
| [[43/42]] || 4840.737 || 91.756 || 71.294
|-
| [[39/38]] || 4844.970 || 91.687 || 67.611
|-
| [[35/34]] || 4850.184 || 91.621 || 64.715
|-
| [[32/31]] || 4854.964 || 91.638 || 64.412
|-
| [[30/29]] || 4858.692 || 91.708 || 65.798
|-
| [[28/27]] || 4862.961 || 91.812 || 68.932
|-
| [[26/25]] || 4867.900 || 91.864 || 73.391
|-
| [[24/23]] || 4873.681 || 91.636 || 76.698
|-
| [[23/22]] || 4876.956 || 91.281 || 77.413
|-
| [[22/21]] || 4880.537 || 90.675 || 73.706
|-
| [[21/20]] || 4884.467 || 89.768 || 65.376
|-
| [[20/19]] || 4888.801 || 88.541 || 57.069
|-
| [[19/18]] || 4893.603 || 87.134 || 50.112
|-
| [[18/17]] || 4898.955 || 85.861 || 45.234
|-
| [[17/16]] || 4904.955 || 85.286 || 43.374
|-
| [[16/15]] || 4911.731 || 85.968 || 45.860
|-
| [[15/14]] || 4919.443 || 87.961 || 54.586
|-
| [[14/13]] || 4928.298 || 90.338 || 71.834
|-
| [[27/25]] || 4933.238 || 91.209 || 77.859
|-
| [[13/12]] || 4938.573 || 91.692 || 75.802
|-
| [[12/11]] || 4950.637 || 91.765 || 66.587
|-
| [[23/21]] || 4957.493 || 91.711 || 65.808
|-
| [[34/31]] || 4959.920 || 91.711 || 66.681
|-
| [[11/10]] || 4965.004 || 91.699 || 70.214
|-
| [[21/19]] || 4973.268 || 91.351 || 76.759
|-
| [[41/37]] || 4977.718 || 90.807 || 76.789
|-
| [[10/9]] || 4982.404 || 89.899 || 68.580
|-
| [[19/17]] || 4992.558 || 87.230 || 51.192
|-
| [[9/8]] || 5003.910 || 85.544 || 44.465
|-
| [[35/31]] || 5010.104 || 86.100 || 46.555
|-
| [[17/15]] || 5016.687 || 87.614 || 53.233
|-
| [[25/22]] || 5021.309 || 88.878 || 60.655
|-
| [[49/43]] || 5026.134 || 90.069 || 70.515
|-
| [[8/7]] || 5031.174 || 90.981 || 77.944
|-
| [[23/20]] || 5041.961 || 91.743 || 71.231
|-
| [[15/13]] || 5047.741 || 91.768 || 67.719
|-
| [[22/19]] || 5053.805 || 91.745 || 67.399
|-
| [[29/25]] || 5056.950 || 91.713 || 68.668
|-
| [[57/49]] || 5061.816 || 91.621 || 72.248
|-
| [[7/6]] || 5066.871 || 91.336 || 76.528
|-
| [[27/23]] || 5077.591 || 89.642 || 66.420
|-
| [[20/17]] || 5081.358 || 88.730 || 59.189
|-
| [[13/11]] || 5089.210 || 86.844 || 48.735
|-
| [[19/16]] || 5097.513 || 85.952 || 44.766
|-
| [[25/21]] || 5101.847 || 86.202 || 45.619
|-
| [[37/31]] || 5106.308 || 86.935 || 48.598
|-
| [[73/61]] || 5110.905 || 87.999 || 53.899
|-
| [[6/5]] || 5115.641 || 89.196 || 61.713
|-
| [[35/29]] || 5125.562 || 91.069 || 76.317
|-
| [[23/19]] || 5130.761 || 91.534 || 72.616
|-
| [[17/14]] || 5136.130 || 91.745 || 68.457
|-
| [[28/23]] || 5140.552 || 91.798 || 66.690
|-
| [[11/9]] || 5147.408 || 91.768 || 67.777
|-
| [[16/13]] || 5159.472 || 91.022 || 76.367
|-
| [[21/17]] || 5165.825 || 89.972 || 67.491
|-
| [[31/25]] || 5172.408 || 88.496 || 55.787
|-
| [[46/37]] || 5176.930 || 87.502 || 50.281
|-
| [[5/4]] || 5186.314 || 86.486 || 45.730
|-
| [[89/71]] || 5191.184 || 86.787 || 47.021
|-
| [[44/35]] || 5196.178 || 87.633 || 50.938
|-
| [[29/23]] || 5201.303 || 88.801 || 57.685
|-
| [[24/19]] || 5204.442 || 89.541 || 63.154
|-
| [[19/15]] || 5209.244 || 90.542 || 72.752
|-
| [[14/11]] || 5217.508 || 91.642 || 73.855
|-
| [[23/18]] || 5224.364 || 91.980 || 68.933
|-
| [[9/7]] || 5235.084 || 91.915 || 69.483
|-
| [[49/38]] || 5240.139 || 91.616 || 73.203
|-
| [[22/17]] || 5246.363 || 90.879 || 74.994
|-
| [[13/10]] || 5254.214 || 89.362 || 60.619
|-
| [[17/13]] || 5264.428 || 87.313 || 48.241
|-
| [[21/16]] || 5270.781 || 86.852 || 46.132
|-
| [[25/19]] || 5275.114 || 87.078 || 47.148
|-
| [[29/22]] || 5278.259 || 87.502 || 49.133
|-
| [[41/31]] || 5284.027 || 88.645 || 55.494
|-
| [[61/46]] || 5288.610 || 89.676 || 63.031
|-
| [[121/91]] || 5293.282 || 90.617 || 72.224
|-
| [[4/3]] || 5298.045 || 91.349 || 75.609
|-
| [[67/50]] || 5306.680 || 92.026 || 69.689
|-
| [[43/32]] || 5311.518 || 92.098 || 68.589
|-
| [[31/23]] || 5316.761 || 91.974 || 69.983
|-
| [[23/17]] || 5323.319 || 91.461 || 74.706
|-
| [[19/14]] || 5328.687 || 90.684 || 73.239
|-
| [[15/11]] || 5336.951 || 89.002 || 58.336
|-
| [[26/19]] || 5343.015 || 87.785 || 51.124
|-
| [[37/27]] || 5345.479 || 87.408 || 49.304
|-
| [[11/8]] || 5351.318 || 86.979 || 47.557
|-
| [[18/13]] || 5363.382 || 88.363 || 55.355
|-
| [[25/18]] || 5368.717 || 89.478 || 63.671
|-
| [[32/23]] || 5371.726 || 90.089 || 69.458
|-
| [[67/48]] || 5377.352 || 91.027 || 75.994
|-
| [[7/5]] || 5382.512 || 91.604 || 72.606
|-
| [[38/27]] || 5391.648 || 91.942 || 69.813
|-
| [[24/17]] || 5397.000 || 91.764 || 71.796
|-
| [[17/12]] || 5403.000 || 91.201 || 75.335
|-
| [[27/19]] || 5408.352 || 90.376 || 68.623
|-
| [[10/7]] || 5417.488 || 88.631 || 53.819
|-
| [[43/30]] || 5423.249 || 87.778 || 48.917
|-
| [[23/16]] || 5428.274 || 87.495 || 47.551
|-
| [[13/9]] || 5436.618 || 88.146 || 51.270
|-
| [[16/11]] || 5448.682 || 90.348 || 69.403
|-
| [[19/13]] || 5456.985 || 91.483 || 73.240
|-
| [[22/15]] || 5463.049 || 91.826 || 70.294
|-
| [[25/17]] || 5467.672 || 91.827 || 70.274
|-
| [[31/21]] || 5474.255 || 91.403 || 73.530
|-
| [[37/25]] || 5478.717 || 90.856 || 74.332
|-
| [[49/33]] || 5484.379 || 89.906 || 65.005
|-
| [[64/43]] || 5488.482 || 89.133 || 58.335
|-
| [[100/67]] || 5493.320 || 88.291 || 52.693
|-
| [[3/2]] || 5501.955 || 87.572 || 48.798
|-
| [[182/121]] || 5506.718 || 87.777 || 50.053
|-
| [[92/61]] || 5511.390 || 88.359 || 53.628
|-
| [[62/41]] || 5515.973 || 89.162 || 59.383
|-
| [[47/31]] || 5520.471 || 90.011 || 67.068
|-
| [[38/25]] || 5524.886 || 90.744 || 74.419
|-
| [[32/21]] || 5529.219 || 91.292 || 74.327
|-
| [[26/17]] || 5535.572 || 91.700 || 71.486
|-
| [[23/15]] || 5540.006 || 91.691 || 71.570
|-
| [[20/13]] || 5545.786 || 91.320 || 74.200
|-
| [[17/11]] || 5553.637 || 90.256 || 68.688
|-
| [[31/20]] || 5558.722 || 89.357 || 60.021
|-
| [[14/9]] || 5564.916 || 88.364 || 52.843
|-
| [[25/16]] || 5572.627 || 87.825 || 49.579
|-
| [[47/30]] || 5577.238 || 88.022 || 50.652
|-
| [[11/7]] || 5582.492 || 88.671 || 54.638
|-
| [[30/19]] || 5590.756 || 90.109 || 66.725
|-
| [[19/12]] || 5595.558 || 90.875 || 74.162
|-
| [[27/17]] || 5600.910 || 91.469 || 73.159
|-
| [[35/22]] || 5603.822 || 91.649 || 71.988
|-
| [[67/42]] || 5608.526 || 91.706 || 71.683
|-
| [[8/5]] || 5613.686 || 91.444 || 73.593
|-
| [[37/23]] || 5623.070 || 90.232 || 66.248
|-
| [[21/13]] || 5630.253 || 89.052 || 55.836
|-
| [[34/21]] || 5634.175 || 88.537 || 52.397
|-
| [[13/8]] || 5640.528 || 88.165 || 50.300
|-
| [[18/11]] || 5652.592 || 89.275 || 58.165
|-
| [[23/14]] || 5659.448 || 90.386 || 69.193
|-
| [[28/17]] || 5663.870 || 90.979 || 74.859
|-
| [[43/26]] || 5670.990 || 91.490 || 72.980
|-
| [[63/38]] || 5675.223 || 91.481 || 72.864
|-
| [[5/3]] || 5684.359 || 90.695 || 73.746
|-
| [[127/76]] || 5688.909 || 90.015 || 66.518
|-
| [[62/37]] || 5693.692 || 89.244 || 59.271
|-
| [[42/25]] || 5698.153 || 88.621 || 54.593
|-
| [[32/19]] || 5702.487 || 88.239 || 52.067
|-
| [[22/13]] || 5710.790 || 88.384 || 52.811
|-
| [[17/10]] || 5718.642 || 89.438 || 60.219
|-
| [[29/17]] || 5724.622 || 90.411 || 69.823
|-
| [[12/7]] || 5733.129 || 91.363 || 74.289
|-
| [[43/25]] || 5738.890 || 91.464 || 73.334
|-
| [[19/11]] || 5746.195 || 90.919 || 74.260
|-
| [[26/15]] || 5752.259 || 90.065 || 65.676
|-
| [[47/27]] || 5759.642 || 88.927 || 55.363
|-
| [[7/4]] || 5768.826 || 88.244 || 50.551
|-
| [[93/53]] || 5773.486 || 88.418 || 51.591
|-
| [[44/25]] || 5778.691 || 88.980 || 55.526
|-
| [[30/17]] || 5783.313 || 89.666 || 61.430
|-
| [[23/13]] || 5787.747 || 90.336 || 68.748
|-
| [[16/9]] || 5796.090 || 91.180 || 72.757
|-
| [[25/14]] || 5803.802 || 91.128 || 73.031
|-
| [[34/19]] || 5807.442 || 90.820 || 73.003
|-
| [[9/5]] || 5817.596 || 89.408 || 58.726
|-
| [[74/41]] || 5822.282 || 88.792 || 53.995
|-
| [[38/21]] || 5826.732 || 88.440 || 51.645
|-
| [[20/11]] || 5834.996 || 88.594 || 52.844
|-
| [[31/17]] || 5840.080 || 89.150 || 57.176
|-
| [[53/29]] || 5843.927 || 89.697 || 62.238
|-
| [[11/6]] || 5849.363 || 90.461 || 71.010
|-
| [[24/13]] || 5861.427 || 91.132 || 73.559
|-
| [[37/20]] || 5865.030 || 90.956 || 73.954
|-
| [[13/7]] || 5871.702 || 90.251 || 66.487
|-
| [[28/15]] || 5880.557 || 89.158 || 55.385
|-
| [[15/8]] || 5888.269 || 88.770 || 52.308
|-
| [[32/17]] || 5895.045 || 89.141 || 54.793
|-
| [[17/9]] || 5901.045 || 89.866 || 61.028
|-
| [[36/19]] || 5906.397 || 90.574 || 69.320
|-
| [[19/10]] || 5911.199 || 91.044 || 74.419
|-
| [[21/11]] || 5919.463 || 91.184 || 74.380
|-
| [[23/12]] || 5926.319 || 90.611 || 70.584
|-
| [[25/13]] || 5932.100 || 89.860 || 61.666
|-
| [[27/14]] || 5937.039 || 89.242 || 56.145
|-
| [[29/15]] || 5941.308 || 88.858 || 53.439
|-
| [[31/16]] || 5945.036 || 88.720 || 52.657
|-
| [[33/17]] || 5948.318 || 88.766 || 53.199
|-
| [[37/19]] || 5953.831 || 89.157 || 56.692
|-
| [[41/21]] || 5958.281 || 89.648 || 61.851
|-
| [[47/24]] || 5963.552 || 90.254 || 70.001
|-
| [[55/28]] || 5968.806 || 90.671 || 74.400
|-
| [[63/32]] || 5972.736 || 90.779 || 74.355
|-
| [[77/39]] || 5977.661 || 90.624 || 74.125
|-
| [[95/48]] || 5981.872 || 90.271 || 69.911
|-
| [[129/65]] || 5986.631 || 89.729 || 62.689
|-
| [[193/97]] || 5991.053 || 89.219 || 57.538
|-
| [[389/195]] || 5995.555 || 88.845 || 54.386
|-
| [[2/1]] || 6000.000 || 88.719 || 53.378
|}
|}


Revision as of 23:41, 24 January 2025

This is a procedurally generated table of several hundred just intonation intervals between 1/1 and 16/1: roughly evenly spaced with about one interval every 4-5 cents.

The table shows how wide each interval is in cents, as well as showing its harmonic entropy.

For a more general-purpose list of intervals, see Gallery of just intervals.

Methodology

This table was made with Scale Workshop. It was made by starting with 1080ed16 (270edo but treating 16/1 as the period), then using "convert interval values>fraction" with a tolerance of 4.4 cents to convert all the intervals into the nearest simple just interval (according to Scale Workshop's default settings).

Then Scale Workshop's built-in harmonic entropy table was used to get the cents and the harmonic entropy, with all parameters left as default for the column "%, Rényi order 1.0", and all set to default except Réyni order for the column "%, Rényi order 7.0" (which was as the name suggests).

Table of intervals

1/1 to 2/1

Harmonic entropy of just intervals size 0 to 1200¢
Just interval Size (cents) Entropy (Réyni 1.0) Entropy (Réyni 7.0)
1/1 0.000 0.000 0.000
390/389 4.445 3.760 0.907
195/194 8.901 14.289 3.681
130/129 13.369 29.536 8.458
97/96 17.940 47.113 15.574
78/77 22.339 63.285 24.669
65/64 26.841 77.192 36.309
56/55 31.194 87.233 49.779
49/48 35.697 94.083 65.929
43/42 40.737 98.235 86.459
39/38 44.970 99.690 99.596
35/34 50.184 99.958 98.660
32/31 54.964 99.447 96.764
30/29 58.692 98.855 95.355
28/27 62.961 98.131 93.820
26/25 67.900 97.339 92.155
24/23 73.681 96.526 90.360
23/22 76.956 96.119 89.411
22/21 80.537 95.722 88.427
21/20 84.467 95.323 87.402
20/19 88.801 94.928 86.324
19/18 93.603 94.534 85.175
18/17 98.955 94.138 83.939
17/16 104.955 93.748 82.606
16/15 111.731 93.375 81.182
15/14 119.443 93.016 79.687
14/13 128.298 92.675 78.137
27/25 133.238 92.514 77.302
13/12 138.573 92.347 76.478
12/11 150.637 92.045 74.569
23/21 157.493 91.881 73.578
34/31 159.920 91.829 72.985
11/10 165.004 91.727 72.187
21/19 173.268 91.551 71.706
41/37 177.718 91.462 70.122
10/9 182.404 91.367 69.257
19/17 192.558 91.175 70.455
9/8 203.910 91.000 65.852
35/31 210.104 90.909 67.768
17/15 216.687 90.809 70.456
25/22 221.309 90.746 66.917
49/43 226.134 90.706 63.360
8/7 231.174 90.701 62.087
23/20 241.961 90.726 68.150
15/13 247.741 90.623 72.999
22/19 253.805 90.413 66.529
29/25 256.950 90.286 62.777
57/49 261.816 90.135 58.880
7/6 266.871 90.099 57.449
27/23 277.591 90.529 63.339
20/17 281.358 90.732 68.028
13/11 289.210 90.867 75.314
19/16 297.513 90.317 69.059
25/21 301.847 89.806 62.212
37/31 306.308 89.268 56.838
73/61 310.905 88.838 53.461
6/5 315.641 88.670 52.311
35/29 325.562 89.348 57.574
23/19 330.761 90.058 64.423
17/14 336.130 90.813 72.542
28/23 340.552 91.327 73.081
11/9 347.408 91.786 71.098
16/13 359.472 91.181 76.294
21/17 365.825 90.053 68.023
31/25 372.408 88.498 56.195
46/37 376.930 87.477 50.618
5/4 386.314 86.433 45.966
89/71 391.184 86.736 47.224
44/35 396.178 87.574 51.114
29/23 401.303 88.739 57.835
24/19 404.442 89.458 63.288
19/15 409.244 90.412 72.808
14/11 417.508 91.306 75.636
23/18 424.364 91.415 69.571
9/7 435.084 91.284 63.938
49/38 440.139 91.361 65.252
22/17 446.363 91.641 69.925
13/10 454.214 92.079 74.367
17/13 464.428 91.930 78.493
21/16 470.781 90.841 75.987
25/19 475.114 89.528 65.532
29/22 478.259 88.318 58.453
41/31 484.027 85.801 48.135
61/46 488.610 83.904 42.464
121/91 493.282 82.505 38.981
4/3 498.045 81.976 37.808
67/50 506.680 83.591 41.793
43/32 511.518 85.531 47.459
31/23 516.761 87.848 56.398
23/17 523.319 90.284 71.419
19/14 528.687 91.567 79.786
15/11 536.951 92.317 76.271
26/19 543.015 92.254 72.269
37/27 545.479 92.154 70.833
11/8 551.318 91.819 69.323
18/13 563.382 90.784 72.045
25/18 568.717 90.231 64.851
32/23 571.726 89.927 60.988
67/48 577.352 89.498 56.217
7/5 582.512 89.352 54.788
38/27 591.648 89.727 59.203
24/17 597.000 90.174 65.794
17/12 603.000 90.642 73.141
27/19 608.352 90.950 69.816
10/7 617.488 91.230 65.567
43/30 623.249 91.380 67.163
23/16 628.274 91.555 70.507
13/9 636.618 92.012 73.029
16/11 648.682 92.948 77.137
19/13 656.985 93.440 80.684
22/15 663.049 93.268 83.656
25/17 667.672 92.484 84.338
31/21 674.255 89.925 67.557
37/25 678.717 87.087 55.540
49/33 684.379 82.440 43.304
64/43 688.482 78.794 36.567
100/67 693.320 74.956 30.926
3/2 701.955 71.779 27.000
182/121 706.718 72.810 28.196
92/61 711.390 75.553 31.686
62/41 715.973 79.322 37.349
47/31 720.471 83.329 45.071
38/25 724.886 86.938 54.740
32/21 729.219 89.774 66.231
26/17 735.572 92.399 83.502
23/15 740.006 93.257 83.983
20/13 745.786 93.525 81.149
17/11 753.637 93.117 77.675
31/20 758.722 92.691 75.497
14/9 764.916 92.202 73.877
25/16 772.627 91.717 71.040
47/30 777.238 91.493 68.327
11/7 782.492 91.272 67.068
30/19 790.756 90.881 70.442
19/12 795.558 90.588 71.776
27/17 800.910 90.222 65.504
35/22 803.822 90.033 62.109
67/42 808.526 89.806 58.378
8/5 813.686 89.732 56.944
37/23 823.070 90.195 61.505
21/13 830.253 90.896 70.181
34/21 834.175 91.296 72.501
13/8 840.528 91.817 71.613
18/11 852.592 91.703 77.070
23/14 859.448 90.557 73.426
28/17 863.870 89.342 63.482
43/26 870.990 86.943 50.773
63/38 875.223 85.597 45.746
5/3 884.359 84.167 41.331
127/76 888.909 84.530 42.413
62/37 893.692 85.623 45.908
42/25 898.153 87.045 51.349
32/19 902.487 88.529 58.647
22/13 910.790 90.839 76.249
17/10 918.642 91.911 76.123
29/17 924.622 92.114 71.669
12/7 933.129 91.936 68.444
43/25 938.890 91.611 70.144
19/11 946.195 90.913 74.112
26/15 952.259 90.085 65.732
47/27 959.642 89.027 55.751
7/4 968.826 88.381 51.230
93/53 973.486 88.539 52.340
44/25 978.691 89.061 56.297
30/17 983.313 89.680 62.180
23/13 987.747 90.241 69.519
16/9 996.090 90.836 75.386
25/14 1003.802 90.734 68.192
34/19 1007.442 90.562 63.920
9/5 1017.596 90.182 58.686
74/41 1022.282 90.185 59.936
38/21 1026.732 90.292 63.244
20/11 1034.996 90.598 71.948
31/17 1040.080 90.750 69.295
53/29 1043.927 90.833 66.508
11/6 1049.363 90.918 64.951
24/13 1061.427 91.130 70.596
37/20 1065.030 91.211 71.005
13/7 1071.702 91.394 69.664
28/15 1080.557 91.657 72.058
15/8 1088.269 91.912 73.260
32/17 1095.045 92.173 74.505
17/9 1101.045 92.438 75.914
36/19 1106.397 92.704 77.039
19/10 1111.199 92.968 78.213
21/11 1119.463 93.512 80.351
23/12 1126.319 94.067 82.319
25/13 1132.100 94.649 84.128
27/14 1137.039 95.215 85.797
29/15 1141.308 95.749 87.342
31/16 1145.036 96.208 88.775
33/17 1148.318 96.553 90.106
37/19 1153.831 96.788 92.494
41/21 1158.281 96.316 93.767
47/24 1163.552 94.342 79.933
55/28 1168.806 90.065 61.125
63/32 1172.736 84.977 48.910
77/39 1177.661 76.268 35.956
95/48 1181.872 67.226 26.975
129/65 1186.631 56.465 19.139
193/97 1191.053 47.543 14.030
389/195 1195.555 41.234 10.933
2/1 1200.000 39.006 9.915

2/1 to 4/1

Harmonic entropy of just intervals size 1200 to 2400¢
Just interval Size (cents) Entropy (Réyni 1.0) Entropy (Réyni 7.0)
2/1 1200.000 39.006 9.915
389/194 1204.456 41.246 10.916
195/97 1208.901 47.467 13.941
129/64 1213.473 56.700 19.201
97/48 1217.940 66.810 26.498
77/38 1222.631 76.861 36.491
65/32 1226.841 84.341 47.508
55/27 1231.767 90.672 62.844
49/24 1235.697 93.888 76.914
43/21 1240.737 96.081 92.874
39/19 1244.970 96.733 92.933
35/17 1250.184 96.662 90.721
31/15 1256.767 95.974 88.150
29/14 1260.751 95.470 86.704
27/13 1265.337 94.913 85.129
25/12 1270.672 94.335 83.403
23/11 1276.956 93.767 81.510
21/10 1284.467 93.226 79.440
40/19 1288.801 92.971 78.339
19/9 1293.603 92.713 77.210
17/8 1304.955 92.212 74.752
32/15 1311.731 91.962 73.263
15/7 1319.443 91.713 71.565
43/20 1325.204 91.549 71.747
28/13 1328.298 91.468 70.997
54/25 1333.238 91.338 68.520
13/6 1338.573 91.201 67.254
24/11 1350.637 90.891 70.532
35/16 1355.140 90.798 66.822
68/31 1359.920 90.737 63.227
11/5 1365.004 90.741 61.857
31/14 1376.210 90.799 68.226
20/9 1382.404 90.645 74.073
29/13 1389.050 90.242 66.560
47/21 1394.726 89.813 59.470
9/4 1403.910 89.442 55.051
79/35 1409.397 89.622 56.694
43/19 1414.005 89.985 60.526
25/11 1421.309 90.755 70.259
41/18 1425.152 91.119 73.291
16/7 1431.174 91.447 72.927
23/10 1441.961 90.803 75.583
30/13 1447.741 89.775 66.083
37/16 1451.344 88.987 59.558
58/25 1456.950 87.767 52.003
121/52 1462.108 86.960 47.981
7/3 1466.871 86.699 46.764
61/26 1476.357 87.725 51.478
40/17 1481.358 88.788 57.784
33/14 1484.447 89.469 62.970
26/11 1489.210 90.374 72.202
19/8 1497.513 91.263 75.523
31/13 1504.508 91.358 69.217
67/28 1510.481 91.232 64.457
12/5 1515.641 91.162 63.074
29/12 1527.622 91.519 69.720
17/7 1536.130 92.120 73.203
39/16 1542.483 92.492 74.937
22/9 1547.408 92.527 77.617
27/11 1554.547 91.809 80.862
32/13 1559.472 90.533 72.653
37/15 1563.075 89.159 63.401
47/19 1567.994 86.769 52.637
62/25 1572.408 84.387 45.145
97/39 1577.413 81.915 39.142
5/2 1586.314 79.831 34.998
178/71 1591.184 80.481 36.263
93/37 1595.647 82.086 39.618
63/25 1600.108 84.302 45.074
43/17 1606.562 87.719 56.694
38/15 1609.244 88.973 62.811
28/11 1617.508 91.634 80.890
23/9 1624.364 92.434 78.292
18/7 1635.084 92.172 74.096
49/19 1640.139 91.840 72.388
31/12 1643.081 91.658 70.218
57/22 1648.150 91.431 66.376
13/5 1654.214 91.300 64.521
34/13 1664.428 91.237 69.666
21/8 1670.781 90.960 75.611
29/11 1678.259 90.106 69.169
37/14 1682.518 89.391 61.489
61/23 1688.610 88.342 53.451
117/44 1693.120 87.764 50.019
8/3 1698.045 87.525 48.727
67/25 1706.680 88.237 52.642
43/16 1711.518 89.069 58.264
27/10 1719.551 90.435 71.995
19/7 1728.687 91.142 74.726
49/18 1733.742 91.064 72.204
30/11 1736.951 90.897 68.468
41/15 1740.794 90.654 63.845
85/31 1746.234 90.327 59.456
11/4 1751.318 90.168 58.141
47/17 1760.551 90.312 62.711
25/9 1768.717 90.677 71.476
39/14 1773.657 90.867 69.426
67/24 1777.352 90.985 66.929
14/5 1782.512 91.109 65.552
31/11 1793.718 91.367 70.604
17/6 1803.000 91.650 71.316
37/13 1810.816 91.957 73.275
20/7 1817.488 92.272 75.172
43/15 1823.249 92.602 76.461
23/8 1828.274 92.938 77.918
26/9 1836.618 93.633 80.434
29/10 1843.263 94.306 82.719
32/11 1848.682 94.862 84.787
35/12 1853.185 95.221 86.662
38/13 1856.985 95.305 88.363
41/14 1860.236 95.088 89.839
47/16 1865.507 93.821 85.308
53/18 1869.595 91.704 71.338
65/22 1875.523 86.386 52.868
77/26 1879.616 81.103 42.296
98/33 1884.379 73.722 32.257
131/44 1888.790 66.544 25.130
200/67 1893.320 60.026 19.966
3/1 1901.955 54.245 16.105
367/122 1906.679 56.071 17.287
187/62 1911.238 60.881 20.636
127/42 1915.641 67.404 25.947
94/31 1920.471 75.286 34.142
76/25 1924.886 81.991 43.816
64/21 1929.219 87.364 55.340
55/18 1933.722 91.364 69.421
46/15 1940.006 94.439 89.145
43/14 1942.692 95.041 90.247
37/12 1949.389 95.375 87.295
34/11 1953.637 95.100 85.466
31/10 1958.722 94.593 83.442
28/9 1964.916 93.929 81.197
25/8 1972.627 93.206 78.683
47/15 1977.238 92.840 77.296
22/7 1982.492 92.487 75.938
60/19 1990.756 92.024 73.400
19/6 1995.558 91.813 72.533
54/17 2000.910 91.606 72.088
35/11 2003.822 91.516 71.041
67/21 2008.526 91.378 68.628
16/5 2013.686 91.231 67.453
29/9 2025.667 90.874 70.384
42/13 2030.253 90.752 66.250
81/25 2035.193 90.679 62.336
13/4 2040.528 90.693 60.820
49/15 2049.383 90.886 64.842
36/11 2052.592 90.938 68.153
23/7 2059.448 90.832 75.166
33/10 2066.959 90.254 67.768
43/13 2070.990 89.797 61.448
63/19 2075.223 89.312 56.456
10/3 2084.359 88.773 52.134
127/38 2088.909 88.907 53.292
57/17 2094.513 89.429 57.727
37/11 2100.026 90.130 65.241
27/8 2105.865 90.864 73.447
44/13 2110.790 91.364 71.705
17/5 2118.642 91.902 68.767
58/17 2124.622 92.131 70.441
24/7 2133.129 92.030 76.367
31/9 2141.126 91.024 77.921
38/11 2146.195 89.734 67.441
45/13 2149.696 88.572 59.791
59/17 2154.216 86.904 51.732
94/27 2159.642 85.001 44.911
7/2 2168.826 83.459 40.465
186/53 2173.486 83.881 41.609
95/27 2177.962 84.993 44.862
60/17 2183.313 86.860 51.519
46/13 2187.747 88.508 59.311
39/11 2191.165 89.654 66.669
32/9 2196.090 90.939 77.237
25/7 2203.802 91.985 76.398
43/12 2209.563 92.143 72.270
18/5 2217.596 91.868 69.428
65/18 2222.931 91.484 70.834
29/8 2229.577 90.831 72.163
40/11 2234.996 90.215 64.579
51/14 2238.085 89.874 60.435
117/32 2244.438 89.346 54.932
11/3 2249.363 89.211 53.592
59/16 2259.172 89.729 58.601
37/10 2265.030 90.282 66.350
26/7 2271.702 90.802 74.045
41/11 2277.744 91.024 68.631
15/4 2288.269 91.072 63.118
79/21 2293.756 91.101 64.721
34/9 2301.045 91.261 70.248
72/19 2306.397 91.442 71.037
19/5 2311.199 91.637 70.331
42/11 2319.463 92.015 72.701
23/6 2326.319 92.389 74.967
27/7 2337.039 93.165 78.060
31/8 2345.036 93.896 80.913
35/9 2351.230 94.391 83.420
39/10 2356.169 94.508 85.644
47/12 2363.552 93.521 86.956
55/14 2368.806 91.325 71.979
63/16 2372.736 88.598 59.863
75/19 2377.069 84.455 48.359
95/24 2381.872 78.764 37.948
127/32 2386.422 72.968 30.343
191/48 2390.960 67.739 24.940
387/97 2395.532 64.080 21.690
4/1 2400.000 62.798 20.634
2/1 3600.000 76.672 31.713
389/194 3604.456 77.351 32.783
195/97 3608.901 79.257 35.927
129/64 3613.473 82.060 41.323
97/48 3617.940 85.094 48.721
77/38 3622.631 88.042 58.746
65/32 3626.841 90.169 69.646
55/27 3631.767 91.863 81.569
49/24 3635.697 92.628 82.024
43/21 3640.737 93.008 79.329
39/19 3644.970 92.982 77.089
35/17 3650.184 92.712 74.987
31/15 3656.767 92.265 73.023
29/14 3660.751 92.011 70.627
27/13 3665.337 91.762 67.743
25/12 3670.672 91.520 66.415
23/11 3676.956 91.199 68.485
21/10 3684.467 90.661 72.830
40/19 3688.801 90.253 67.735
19/9 3693.603 89.774 61.021
17/8 3704.955 89.148 54.268
32/15 3711.731 89.402 56.734
15/7 3719.443 90.106 65.332
43/20 3725.204 90.677 72.770
28/13 3728.298 90.949 72.102
54/25 3733.238 91.298 68.690
13/6 3738.573 91.610 67.183
24/11 3750.637 92.313 72.766
35/16 3755.140 92.594 74.884
68/31 3759.920 92.822 76.500
11/5 3765.004 92.808 78.930
31/14 3776.210 90.798 73.622
20/9 3782.404 88.053 57.828
29/13 3789.050 84.168 45.078
47/21 3794.726 80.969 37.899
9/4 3803.910 78.487 33.500
79/35 3809.397 79.386 35.123
43/19 3814.005 81.356 38.934
25/11 3821.309 85.600 49.566
41/18 3825.152 87.793 57.412
16/7 3831.174 90.519 72.620
23/10 3841.961 92.648 79.540
30/13 3847.741 92.723 76.853
37/16 3851.344 92.585 75.474
58/25 3856.950 92.263 72.406
121/52 3862.108 91.941 69.445
7/3 3866.871 91.644 68.437
61/26 3876.357 90.967 72.115
40/17 3881.358 90.544 69.341
33/14 3884.447 90.277 65.124
26/11 3889.210 89.906 59.862
19/8 3897.513 89.594 56.279
31/13 3904.508 89.812 58.928
67/28 3910.481 90.256 65.199
12/5 3915.641 90.728 71.780
29/12 3927.622 91.657 69.328
17/7 3936.130 92.168 72.306
39/16 3942.483 92.425 76.055
22/9 3947.408 92.410 78.163
27/11 3954.547 91.652 80.985
32/13 3959.472 90.377 72.773
37/15 3963.075 89.006 63.473
47/19 3967.994 86.639 52.658
62/25 3972.408 84.277 45.136
97/39 3977.413 81.822 39.116
5/2 3986.314 79.780 34.989
178/71 3991.184 80.455 36.288
93/37 3995.647 82.077 39.686
63/25 4000.108 84.311 45.196
43/17 4006.562 87.755 56.900
38/15 4009.244 89.020 63.054
28/11 4017.508 91.712 81.175
23/9 4024.364 92.542 78.968
18/7 4035.084 92.356 73.073
49/19 4040.139 92.018 70.753
31/12 4043.081 91.796 70.334
57/22 4048.150 91.379 71.349
13/5 4054.214 90.858 70.652
34/13 4064.428 90.094 59.533
21/8 4070.781 89.908 57.273
29/11 4078.259 90.112 60.140
37/14 4082.518 90.399 64.359
61/23 4088.610 90.913 71.121
117/44 4093.120 91.311 71.041
8/3 4098.045 91.721 70.066
67/25 4106.680 92.256 73.134
43/16 4111.518 92.328 76.211
27/10 4119.551 91.684 80.063
19/7 4128.687 89.080 63.335
49/18 4133.742 86.823 52.653
30/11 4136.951 85.258 47.263
41/15 4140.794 83.469 42.249
85/31 4146.234 81.569 37.815
11/4 4151.318 80.923 36.487
47/17 4160.551 82.949 41.022
25/9 4168.717 86.767 52.518
39/14 4173.657 88.990 62.875
67/24 4177.352 90.328 72.066
14/5 4182.512 91.600 80.389
31/11 4193.718 92.298 74.719
17/6 4203.000 91.759 71.407
37/13 4210.816 91.076 71.801
20/7 4217.488 90.537 65.217
43/15 4223.249 90.222 60.558
23/8 4228.274 90.141 59.271
26/9 4236.618 90.448 62.997
29/10 4243.263 90.982 70.207
32/11 4248.682 91.481 72.653
35/12 4253.185 91.865 72.236
38/13 4256.985 92.123 72.874
41/14 4260.236 92.246 74.305
47/16 4265.507 92.188 77.572
53/18 4269.595 91.810 79.881
65/22 4275.523 90.597 74.512
77/26 4279.616 89.262 64.429
98/33 4284.379 87.309 54.265
131/44 4288.790 85.337 46.968
200/67 4293.320 83.514 41.625
3/1 4301.955 81.853 37.504
367/122 4306.679 82.349 38.623
187/62 4311.238 83.679 41.961
127/42 4315.641 85.475 47.290
94/31 4320.471 87.602 55.511
76/25 4324.886 89.349 65.159
64/21 4329.219 90.688 75.611
55/18 4333.722 91.586 79.198
46/15 4340.006 92.112 75.532
43/14 4342.692 92.130 74.003
37/12 4349.389 91.861 72.160
34/11 4353.637 91.560 72.177
31/10 4358.722 91.180 69.278
28/9 4364.916 90.806 63.142
25/8 4372.627 90.671 60.096
47/15 4377.238 90.799 61.247
22/7 4382.492 91.128 65.187
60/19 4390.756 91.820 72.448
19/6 4395.558 92.186 72.796
54/17 4400.910 92.386 74.060
35/11 4403.822 92.344 75.563
67/21 4408.526 91.965 78.458
16/5 4413.686 90.999 75.769
29/9 4425.667 86.712 50.516
42/13 4430.253 84.881 44.416
81/25 4435.193 83.392 40.352
13/4 4440.528 82.766 38.877
49/15 4449.383 84.323 43.108
36/11 4452.592 85.477 46.694
23/7 4459.448 88.265 58.011
33/10 4466.959 90.754 75.179
43/13 4470.990 91.592 79.204
63/19 4475.223 92.074 77.012
10/3 4484.359 92.092 73.638
127/38 4488.909 91.795 72.728
57/17 4494.513 91.377 68.019
37/11 4500.026 91.047 63.368
27/8 4505.865 90.886 61.598
44/13 4510.790 90.952 62.873
17/5 4518.642 91.340 69.503
58/17 4524.622 91.702 73.497
24/7 4533.129 91.824 75.579
31/9 4541.126 90.933 77.552
38/11 4546.195 89.680 67.053
45/13 4549.696 88.547 59.359
59/17 4554.216 86.904 51.255
94/27 4559.642 85.028 44.400
7/2 4568.826 83.521 39.954
186/53 4573.486 83.956 41.129
95/27 4577.962 85.069 44.432
60/17 4583.313 86.944 51.172
46/13 4587.747 88.590 59.045
39/11 4591.165 89.727 66.467
32/9 4596.090 90.990 77.049
25/7 4603.802 91.933 76.083
43/12 4609.563 91.963 74.300
18/5 4617.596 91.554 69.486
65/18 4622.931 91.272 64.859
29/8 4629.577 91.126 62.605
40/11 4634.996 91.223 64.158
51/14 4638.085 91.343 66.347
117/32 4644.438 91.650 72.268
11/3 4649.363 91.788 74.668
59/16 4659.172 91.167 78.067
37/10 4665.030 89.937 69.658
26/7 4671.702 87.843 55.751
41/11 4677.744 85.795 47.040
15/4 4688.269 83.951 41.161
79/21 4693.756 84.476 42.777
34/9 4701.045 86.473 49.874
72/19 4706.397 88.289 58.672
19/5 4711.199 89.736 68.979
42/11 4719.463 91.259 77.587
23/6 4726.319 91.578 75.085
27/7 4737.039 91.235 67.108
31/8 4745.036 91.079 63.942
35/9 4751.230 91.213 65.968
39/10 4756.169 91.411 70.041
47/12 4763.552 91.583 75.574
55/14 4768.806 91.356 77.552
63/16 4772.736 90.874 77.783
75/19 4777.069 89.998 70.399
95/24 4781.872 88.659 60.160
127/32 4786.422 87.219 52.446
191/48 4790.960 85.884 46.901
387/97 4795.532 84.929 43.501
4/1 4800.000 84.596 42.308

4/1 to 8/1

Harmonic entropy of just intervals size 2400 to 3600¢
Just interval Size (cents) Entropy (Réyni 1.0) Entropy (Réyni 7.0)
4/1 2400.000 62.798 20.634
389/97 2404.456 64.076 21.670
193/48 2408.993 67.714 24.873
129/32 2413.473 72.852 30.181
97/24 2417.940 78.558 37.612
77/19 2422.631 84.164 47.718
65/16 2426.841 88.282 58.797
53/13 2432.977 92.286 78.103
49/12 2435.697 93.337 85.959
41/10 2442.749 94.509 86.517
37/9 2447.434 94.478 84.366
33/8 2453.273 94.049 81.900
29/7 2460.751 93.336 78.995
25/6 2470.672 92.507 75.746
46/11 2476.956 92.096 73.420
67/16 2479.307 91.958 72.499
21/5 2484.467 91.696 71.456
59/14 2490.346 91.443 71.514
38/9 2493.603 91.333 70.272
55/13 2497.104 91.229 67.898
17/4 2504.955 91.063 65.043
64/15 2511.731 90.911 67.501
30/7 2519.443 90.589 72.480
43/10 2525.204 90.237 65.850
56/13 2528.298 90.045 62.065
108/25 2533.238 89.798 57.981
13/3 2538.573 89.729 56.445
61/14 2548.059 90.228 61.167
35/8 2555.140 90.942 69.998
57/13 2558.940 91.316 72.908
22/5 2565.004 91.732 72.619
31/7 2576.210 91.266 76.993
40/9 2582.404 90.118 68.724
49/11 2586.334 89.120 60.757
67/15 2591.038 87.824 53.151
103/23 2595.526 86.696 48.055
9/2 2603.910 85.700 44.227
167/37 2609.101 86.069 45.583
86/19 2614.005 87.026 49.488
59/13 2618.644 88.237 55.541
41/9 2625.152 89.931 67.735
32/7 2631.174 91.047 76.544
23/5 2641.961 91.557 72.891
37/8 2651.344 90.918 69.333
51/11 2655.592 90.538 64.082
121/26 2662.108 90.078 58.707
14/3 2666.871 89.943 57.563
61/13 2676.357 90.178 62.362
47/10 2679.193 90.338 65.540
33/7 2684.447 90.654 71.433
52/11 2689.210 90.913 70.124
19/4 2697.513 91.250 66.691
81/17 2702.865 91.441 67.985
43/9 2707.608 91.620 70.764
67/14 2710.481 91.756 72.192
24/5 2715.641 92.033 73.157
29/6 2727.622 92.932 77.031
34/7 2736.130 93.640 80.373
39/8 2742.483 93.885 83.233
44/9 2747.408 93.589 85.604
54/11 2754.547 91.677 77.116
64/13 2759.472 88.918 62.079
74/15 2763.075 86.111 52.510
94/19 2767.994 81.362 41.670
129/26 2772.945 76.173 33.364
199/40 2777.636 71.787 27.906
5/1 2786.314 68.009 23.962
361/72 2791.116 69.236 25.203
186/37 2795.647 72.363 28.611
126/25 2800.108 76.655 34.095
91/18 2805.444 82.237 43.431
76/15 2809.244 85.883 51.934
61/12 2814.930 90.123 67.494
51/10 2820.597 92.661 84.199
46/9 2824.364 93.525 86.193
41/8 2829.062 93.937 84.008
36/7 2835.084 93.804 81.270
31/6 2843.081 93.178 78.031
57/11 2848.150 92.750 76.045
26/5 2854.214 92.307 74.485
47/9 2861.597 91.870 71.896
21/4 2870.781 91.425 68.672
79/15 2876.268 91.152 70.103
37/7 2882.518 90.820 70.829
53/10 2887.191 90.579 66.050
117/22 2893.120 90.378 61.195
16/3 2898.045 90.360 59.869
59/11 2907.854 90.739 64.773
43/8 2911.518 90.933 68.839
27/5 2919.551 91.115 74.991
65/12 2924.886 90.826 75.969
38/7 2928.687 90.366 72.997
49/9 2933.742 89.479 63.506
60/11 2936.951 88.814 58.100
93/17 2942.035 87.822 51.716
181/33 2946.542 87.184 48.353
11/2 2951.318 86.954 47.153
94/17 2960.551 87.918 51.700
61/11 2965.567 88.943 57.950
50/9 2968.717 89.611 63.197
39/7 2973.657 90.516 72.515
67/12 2977.352 91.004 76.031
28/5 2982.512 91.342 75.084
45/8 2990.224 91.271 68.577
62/11 2993.718 91.121 64.852
17/3 3003.000 90.796 60.390
91/16 3009.354 90.823 62.564
40/7 3017.488 91.140 70.111
63/11 3021.418 91.351 71.253
23/4 3028.274 91.759 69.888
52/9 3036.618 92.295 72.655
29/5 3043.263 92.782 75.650
35/6 3053.185 93.524 79.261
41/7 3060.236 93.677 82.545
47/8 3065.507 93.159 84.962
53/9 3069.595 92.138 81.317
65/11 3075.523 89.379 64.058
77/13 3079.616 86.553 53.435
95/16 3083.827 83.035 44.350
131/22 3088.790 78.596 36.061
197/33 3093.189 75.071 30.903
6/1 3101.955 71.731 26.753
367/61 3106.679 72.714 27.900
187/31 3111.238 75.340 31.250
127/21 3115.641 78.905 36.582
91/15 3121.085 83.711 46.033
73/12 3125.834 87.463 56.863
61/10 3130.571 90.313 70.005
55/9 3133.722 91.647 79.353
49/8 3137.652 92.720 84.646
43/7 3142.692 93.315 82.594
37/6 3149.389 93.281 79.454
31/5 3158.722 92.634 75.931
56/9 3164.916 92.175 73.112
25/4 3172.627 91.679 70.854
69/11 3178.911 91.336 71.355
44/7 3182.492 91.164 69.795
63/10 3186.422 91.034 66.313
120/19 3190.756 90.949 63.284
19/3 3195.558 90.954 62.086
127/20 3200.108 91.016 63.188
51/8 3206.910 91.113 68.646
32/5 3213.686 90.949 75.401
45/7 3221.398 90.200 68.953
58/9 3225.667 89.582 61.610
84/13 3230.253 88.880 55.552
162/25 3235.193 88.287 51.486
13/2 3240.528 88.036 49.983
98/15 3249.383 88.679 54.121
59/9 3255.262 89.542 61.420
46/7 3259.448 90.160 68.593
33/5 3266.959 90.915 75.373
53/8 3273.505 91.119 68.956
20/3 3284.359 91.038 63.048
127/19 3288.909 91.050 64.127
47/7 3296.681 91.284 69.942
27/4 3305.865 91.845 72.072
61/9 3312.975 92.403 74.047
34/5 3318.642 92.846 76.869
41/6 3327.107 93.164 80.690
48/7 3333.129 92.684 83.653
55/8 3337.632 91.625 79.909
62/9 3341.126 90.272 70.109
76/11 3346.195 87.464 56.641
97/14 3351.070 83.990 46.182
125/18 3355.031 80.945 39.535
195/28 3359.970 77.500 33.579
7/1 3368.826 74.586 29.390
379/54 3373.400 75.394 30.489
190/27 3377.962 77.639 33.801
127/18 3382.512 80.826 39.313
92/13 3387.747 84.821 48.386
78/11 3391.165 87.227 55.880
64/9 3396.090 90.022 68.814
50/7 3403.802 92.504 83.841
43/6 3409.563 93.087 81.264
36/5 3417.596 92.889 77.539
65/9 3422.931 92.505 74.973
29/4 3429.577 91.982 73.165
51/7 3438.085 91.477 70.297
117/16 3444.438 91.266 65.747
22/3 3449.363 91.188 64.411
59/8 3459.172 91.036 69.063
37/5 3465.030 90.729 74.001
52/7 3471.702 90.110 66.126
67/9 3475.397 89.685 60.509
97/13 3479.368 89.251 55.971
15/2 3488.269 88.748 51.847
158/21 3493.756 88.946 53.484
83/11 3498.729 89.408 57.716
53/7 3504.679 90.087 66.089
38/5 3511.199 90.725 74.056
84/11 3519.463 91.165 67.580
23/3 3526.319 91.334 65.218
77/10 3533.830 91.570 67.961
54/7 3537.039 91.735 70.328
31/4 3545.036 92.279 73.654
70/9 3551.230 92.737 75.346
39/5 3556.169 92.976 77.758
47/6 3563.552 92.726 81.598
55/7 3568.806 91.736 80.615
63/8 3572.736 90.390 70.693
71/9 3575.787 88.962 62.507
95/12 3581.872 85.279 48.938
127/16 3586.422 82.182 41.351
191/24 3590.960 79.377 35.966
383/48 3595.486 77.393 32.761
8/1 3600.000 76.672 31.713

8/1 to 16/1

Harmonic entropy of just intervals size 3600 to 4800¢
Just interval Size (cents) Entropy (Réyni 1.0) Entropy (Réyni 7.0)
8/1 3600.000 76.672 31.713
385/48 3604.503 77.364 32.804
193/24 3608.993 79.306 36.012
129/16 3613.473 82.060 41.323
97/12 3617.940 85.094 48.721
73/9 3623.879 88.737 61.801
65/8 3626.841 90.169 69.646
57/7 3630.642 91.549 79.669
49/6 3635.697 92.628 82.024
41/5 3642.749 93.023 78.239
33/4 3653.273 92.507 74.177
91/11 3658.036 92.181 72.380
58/7 3660.751 92.011 70.627
25/3 3670.672 91.520 66.415
117/14 3675.612 91.277 67.716
67/8 3679.307 91.059 70.190
42/5 3684.467 90.661 72.830
59/7 3690.346 90.106 65.391
110/13 3697.104 89.474 57.492
17/2 3704.955 89.148 54.268
128/15 3711.731 89.402 56.734
77/9 3716.234 89.785 61.038
60/7 3719.443 90.106 65.332
43/5 3725.204 90.677 72.770
95/11 3732.509 91.255 69.106
26/3 3738.573 91.610 67.183
61/7 3748.059 92.151 71.040
35/4 3755.140 92.594 74.884
79/9 3760.627 92.837 76.786
44/5 3765.004 92.808 78.930
53/6 3771.550 92.065 81.714
62/7 3776.210 90.798 73.622
71/8 3779.697 89.397 64.348
98/11 3786.334 85.814 49.724
134/15 3791.038 82.979 42.173
206/23 3795.526 80.585 37.158
9/1 3803.910 78.487 33.500
343/38 3808.965 79.252 34.878
181/20 3813.501 81.100 38.408
118/13 3818.644 84.004 45.035
91/10 3823.040 86.618 52.905
73/8 3827.789 89.122 63.684
64/7 3831.174 90.519 72.620
55/6 3835.677 91.815 81.602
46/5 3841.961 92.648 79.540
37/4 3851.344 92.585 75.474
65/7 3858.015 92.199 71.715
121/13 3862.108 91.941 69.445
28/3 3866.871 91.644 68.437
47/5 3879.193 90.732 71.679
66/7 3884.447 90.277 65.124
85/9 3887.359 90.041 61.645
19/2 3897.513 89.594 56.279
181/19 3902.302 89.701 57.538
86/9 3907.608 90.028 61.747
67/7 3910.481 90.256 65.199
48/5 3915.641 90.728 71.780
29/3 3927.622 91.657 69.328
97/10 3933.582 92.028 70.853
68/7 3936.130 92.168 72.306
39/4 3942.483 92.425 76.055
49/5 3951.338 92.127 80.025
59/6 3957.217 91.041 78.171
69/7 3961.403 89.683 67.696
89/9 3966.970 87.167 54.700
129/13 3972.945 83.992 44.361
199/20 3977.636 81.728 38.911
10/1 3986.314 79.780 34.989
361/36 3991.116 80.437 36.252
181/18 3995.905 82.193 39.947
121/12 4000.681 84.621 46.056
91/9 4005.444 87.182 54.555
71/7 4010.871 89.704 67.126
61/6 4014.930 91.082 77.529
51/5 4020.597 92.220 80.758
41/4 4029.062 92.605 76.712
72/7 4035.084 92.356 73.073
31/3 4043.081 91.796 70.334
83/8 4050.047 91.222 71.949
52/5 4054.214 90.858 70.652
94/9 4061.597 90.262 61.915
21/2 4070.781 89.908 57.273
179/17 4075.624 89.990 58.448
74/7 4082.518 90.399 64.359
53/5 4087.191 90.789 69.995
117/11 4093.120 91.311 71.041
32/3 4098.045 91.721 70.066
75/7 4105.757 92.214 72.572
43/4 4111.518 92.328 76.211
54/5 4119.551 91.684 80.063
65/6 4124.886 90.424 72.814
76/7 4128.687 89.080 63.335
87/8 4131.532 87.858 56.993
120/11 4136.951 85.258 47.263
186/17 4142.035 82.949 40.960
362/33 4146.542 81.497 37.654
11/1 4151.318 80.923 36.487
199/18 4160.040 82.753 40.536
122/11 4165.567 85.227 47.248
89/8 4170.880 87.785 56.740
78/7 4173.657 88.990 62.875
67/6 4177.352 90.328 72.066
56/5 4182.512 91.600 80.389
45/4 4190.224 92.309 76.901
79/7 4195.711 92.234 73.551
34/3 4203.000 91.759 71.407
91/8 4209.354 91.208 72.159
57/5 4213.154 90.874 70.065
80/7 4217.488 90.537 65.217
126/11 4221.418 90.300 61.683
23/2 4228.274 90.141 59.271
104/9 4236.618 90.448 62.997
58/5 4243.263 90.982 70.207
35/3 4253.185 91.865 72.236
117/10 4258.124 92.171 73.294
47/4 4265.507 92.188 77.572
59/5 4272.858 91.253 79.374
71/6 4277.742 89.927 69.007
95/8 4283.827 87.551 55.324
131/11 4288.790 85.337 46.968
191/16 4292.915 83.658 42.013
12/1 4301.955 81.853 37.504
361/30 4306.757 82.366 38.662
181/15 4311.546 83.790 42.265
121/10 4316.322 85.773 48.300
85/7 4322.443 88.421 59.579
73/6 4325.834 89.679 67.466
61/5 4330.571 91.015 78.002
49/4 4337.652 92.004 77.028
86/7 4342.692 92.130 74.003
37/3 4349.389 91.861 72.160
62/5 4358.722 91.180 69.278
87/7 4362.706 90.922 65.101
25/2 4372.627 90.671 60.096
163/13 4377.946 90.837 61.619
88/7 4382.492 91.128 65.187
63/5 4386.422 91.450 69.379
101/8 4389.854 91.745 72.115
38/3 4395.558 92.186 72.796
127/10 4400.108 92.375 73.739
51/4 4406.910 92.143 77.501
64/5 4413.686 90.999 75.769
90/7 4421.398 88.468 58.207
116/9 4425.667 86.712 50.516
181/14 4430.989 84.615 43.643
337/26 4435.398 83.344 40.239
13/1 4440.528 82.766 38.877
196/15 4449.383 84.323 43.108
131/10 4453.794 85.956 48.319
92/7 4459.448 88.265 58.011
79/6 4462.582 89.429 64.808
66/5 4466.959 90.754 75.179
53/4 4473.505 91.921 78.063
40/3 4484.359 92.092 73.638
107/8 4489.760 91.736 72.281
67/5 4492.993 91.487 69.568
94/7 4496.681 91.231 65.916
27/2 4505.865 90.886 61.598
149/11 4511.684 90.972 63.372
68/5 4518.642 91.340 69.503
41/3 4527.107 91.810 73.901
55/4 4537.632 91.476 77.976
69/5 4543.916 90.311 72.427
97/7 4551.070 88.055 56.667
125/9 4555.031 86.605 50.022
195/14 4559.970 84.931 44.083
14/1 4568.826 83.521 39.954
379/27 4573.400 83.942 41.088
183/13 4578.312 85.179 44.783
127/9 4582.512 86.647 49.967
85/6 4589.314 89.132 62.314
71/5 4593.383 90.358 71.686
57/4 4599.468 91.555 78.226
100/7 4603.802 91.933 76.083
43/3 4609.563 91.963 74.300
72/5 4617.596 91.554 69.486
101/7 4621.028 91.360 66.298
29/2 4629.577 91.126 62.605
131/9 4636.198 91.269 64.909
73/5 4641.476 91.513 69.532
117/8 4644.438 91.650 72.268
44/3 4649.363 91.788 74.668
59/4 4659.172 91.167 78.067
74/5 4665.030 89.937 69.658
89/6 4668.925 88.775 61.044
134/9 4675.397 86.563 49.961
194/13 4679.368 85.312 45.361
15/1 4688.269 83.951 41.161
331/22 4693.507 84.433 42.631
181/12 4697.860 85.477 46.079
121/8 4702.636 87.013 52.174
91/6 4707.399 88.619 60.650
76/5 4711.199 89.736 68.979
61/4 4716.885 90.936 78.094
46/3 4726.319 91.578 75.085
77/5 4733.830 91.363 69.891
108/7 4737.039 91.235 67.108
31/2 4745.036 91.079 63.942
140/9 4751.230 91.213 65.968
78/5 4756.169 91.411 70.041
47/3 4763.552 91.583 75.574
63/4 4772.736 90.874 77.783
79/5 4778.223 89.704 67.807
95/6 4781.872 88.659 60.160
127/8 4786.422 87.219 52.446
191/12 4790.960 85.884 46.901
383/24 4795.486 84.936 43.524
16/1 4800.000 84.596 42.308

See also

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