artificial.txt

chi2实验(序列)是基于概率统计的连续属性离散化方法

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1621,4,0,0,6,1,7.07,21.93,4,
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1623,0,0,12,2,24,8.25,28.23,4,
1624,2,0,12,11,13,11,28.23,4,
1625,3,2,24,9,25,7.28,28.23,4,
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1627,0,0,0,0,18,18,50.22,4,
1628,0,0,18,2,37,22.02,50.22,4,
1629,2,0,18,18,18,21,50.22,4,
1630,3,2,40,29,37,27.02,50.22,4,
1631,4,0,0,9,0,9,50.22,4,
1632,0,0,0,0,6,6,34.83,4,
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1637,0,0,0,0,18,21,46.23,4,
1638,0,0,18,2,33,14.14,46.23,4,
1639,2,0,18,6,18,8.06,46.23,4,
1640,3,2,31,29,33,27.02,46.23,4,
1641,4,0,0,18,-2,19.03,46.23,4,
1642,0,0,0,0,13,13,26.87,4,
1643,0,0,12,2,18,6.32,26.87,4,
1644,2,0,12,12,13,12.04,26.87,4,
1645,3,2,18,18,18,17,26.87,4,
1646,4,0,0,13,1,13.04,26.87,4,
1647,0,0,0,0,13,15,44.1,4,
1648,0,0,12,0,37,22,44.1,4,
1649,2,0,12,14,13,14,44.1,4,
1650,3,0,31,23,37,24,44.1,4,
1651,4,0,0,18,1,19.1,44.1,4,
1652,0,0,0,0,13,13,41.77,4,
1653,0,0,12,2,27,16.12,41.77,4,
1654,2,0,12,6,13,6,41.77,4,
1655,3,2,26,28,31,26.08,41.77,4,
1656,4,0,0,13,0,13,41.77,4,
1657,0,0,0,0,7,9,43.6,4,
1658,0,0,8,0,33,24,43.6,4,
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1660,3,0,31,18,33,19.1,43.6,4,
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1662,0,0,0,0,24,24,40,4,
1663,0,0,24,1,31,8.06,40,4,
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1665,3,1,31,18,31,18,40,4,
1666,4,0,0,18,0,19,40,4,
1667,0,0,0,0,7,9.9,31.4,4,
1668,0,0,10,2,18,13.15,31.4,4,
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1670,3,2,23,18,24,17.03,31.4,4,
1671,4,0,0,11,-2,11.05,31.4,4,
1672,0,0,0,0,11,11,51.66,4,
1673,0,0,10,2,36,25.08,51.66,4,
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1675,3,2,31,18,36,17,51.66,4,
1676,4,0,0,29,-2,35.06,51.66,4,
1677,0,0,0,0,25,25,60.83,4,
1678,0,0,25,2,37,19.1,60.83,4,
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1680,3,2,40,29,37,40.05,60.83,4,
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1682,0,0,0,0,18,18,48.84,4,
1683,0,0,18,0,33,17,48.84,4,
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1687,0,0,0,0,18,21,35.23,4,
1688,0,0,18,2,27,8.25,35.23,4,
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1690,3,2,26,18,27,18,35.23,4,
1691,4,0,0,14,1,14.14,35.23,4,
1692,0,0,0,0,6,6,42.01,4,
1693,0,0,6,1,31,25.02,42.01,4,
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1695,3,1,31,11,31,10.05,42.01,4,
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1697,0,0,0,0,7,9.9,28.6,4,
1698,0,0,10,1,18,10.05,28.6,4,
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1700,3,1,18,14,18,13.04,28.6,4,
1701,4,0,0,6,-2,8.25,28.6,4,
1702,0,0,0,0,7,8,27.8,4,
1703,0,0,8,1,18,12.04,27.8,4,
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1705,3,1,18,6,18,7.28,27.8,4,
1706,4,0,0,14,1,15.03,27.8,4,
1707,0,0,0,0,25,25,60.88,4,
1708,0,0,25,1,37,19.03,60.88,4,
1709,2,0,25,23,25,26,60.88,4,
1710,3,1,40,29,37,32,60.88,4,
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1712,0,0,0,0,13,16,39.7,4,
1713,0,0,12,1,30,14.04,39.7,4,
1714,2,0,12,14,13,15,39.7,4,
1715,3,1,26,14,27,13.15,39.7,4,
1716,4,0,0,23,1,26.08,39.7,4,
1717,0,0,0,0,24,24,54.56,4,
1718,0,0,24,2,37,17.12,54.56,4,
1719,2,0,24,23,25,25.02,54.56,4,
1720,3,2,40,18,37,19.03,54.56,4,
1721,4,0,0,29,1,36.01,54.56,4,
1722,0,0,0,0,17,17,53.81,4,
1723,0,0,17,0,37,23,53.81,4,
1724,2,0,17,29,13,36.06,53.81,4,
1725,3,0,40,12,37,12,53.81,4,
1726,4,0,0,27,0,27,53.81,4,
1727,0,0,0,0,11,11,39.82,4,
1728,0,0,10,0,31,20,39.82,4,
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1730,3,0,31,23,27,25.08,39.82,4,
1731,4,0,0,18,0,20,39.82,4,
1732,0,0,0,0,24,24,49.68,4,
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1734,2,0,24,29,18,31.02,49.68,4,
1735,3,1,31,14,37,14,49.68,4,
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1737,0,0,0,0,18,18,35.61,4,
1738,0,0,18,0,24,6,35.61,4,
1739,2,0,18,18,18,20.1,35.61,4,
1740,3,0,24,18,25,22.02,35.61,4,