pima测试集归一.txt

chi2实验(序列)是基于概率统计的连续属性离散化方法

1  2	-0.714286	-1	-1	-1	-1	-1	-1	-1
2  2	-1	0.290323	-1	-1	-1	-1	-1	-1
3  2	-0.714286	1	0.631579	-1	1	-1	-1	-1
4  2	-0.142857	0.290323	0.631579	-1	-1	0.273128	-1	-1
5  2	-0.142857	0.290323	0.631579	-1	-1	-1	-0.909343	-1
6  2	-0.142857	0.483871	0.631579	-1	-1	-1	-0.909343	-1
7  2	-0.142857	-1	1	-1	-1	-1	-0.909343	-1
8  2	-0.142857	0.290323	0.631579	0.5	-1	-1	-0.909343	-1
9  2	-0.714286	0.483871	-1	-1	-0.736842	-1	-0.909343	-1
10 2	-0.714286	0.290323	-1	-1	1	0.162996	-0.909343	-1
11 2	-0.714286	0.290323	1	-1	-1	0.273128	-0.909343	-1
12 2	-0.142857	-1	-1	-1	-1	-1	-0.909343	-1
13 2	-0.142857	0.6	1	0.5	-0.736842	0.273128	-0.909343	-1
14 2	-0.714286	0.290323	0.631579	-1	-1	0.273128	-0.909343	-1
15 2	-0.142857	0.6	0.631579	0.5	1	0.273128	-0.909343	-1
16 2	-0.714286	0.290323	0.631579	1	-1	0.46696	-0.909343	-1
17 2	-1	-1	0.631579	1	-1	0.46696	-0.909343	-1
18 2	-0.142857	0.290323	0.631579	0.5	1	0.61674	-0.909343	-1
19 2	-0.714286	1	0.631579	1	1	0.61674	-0.909343	-1
20 1	-1	1	1	1	1	0.881057	-0.909343	-1
21 1	-0.714286	0.290323	1	1	1	1	-0.909343	-1
22 2	-0.142857	0.290323	0.631579	-1	-1	-1	-0.702128	-1
23 1	1	0.483871	-1	-1	-1	-1	-0.702128	-1
24 2	-0.714286	-1	0.631579	-1	-0.736842	-1	-0.702128	-1
25 2	-0.714286	0.483871	-1	1	-0.736842	0.46696	-0.702128	-1
26 1	-0.714286	1	-1	0.5	1	0.61674	-0.702128	-1
27 2	-0.714286	0.290323	1	1	1	0.61674	-0.702128	-1
28 2	-1	0.483871	0.631579	-1	-0.736842	0.273128	-0.628122	-1
29 2	-0.142857	1	0.631579	-1	1	0.273128	-0.628122	-1
30 2	-0.142857	0.6	0.631579	-1	-1	0.46696	-0.628122	-1
31 2	-0.714286	0.483871	1	-1	-0.736842	-1	-0.628122	-1
32 2	-0.714286	-1	-1	-1	-1	-1	-0.628122	-1
33 2	-0.142857	-1	0.631579	-1	-1	-1	-0.628122	-1
34 2	-1	0.6	1	1	1	0.61674	-0.628122	-1
35 2	-0.714286	0.6	1	-1	-1	0.162996	-0.628122	-1
36 2	-0.714286	-1	0.631579	0.5	-1	0.273128	-0.563367	-1
37 2	-0.142857	0.290323	-1	-1	-0.736842	0.273128	-0.563367	-1
38 2	-0.714286	-1	0.631579	1	-1	0.273128	-0.563367	-1
39 2	-0.142857	-1	0.631579	-1	-1	-1	-0.563367	-1
40 2	-0.142857	0.6	0.631579	-1	-1	-1	-0.563367	-1
41 2	-0.714286	0.6	0.631579	-1	1	-1	-0.563367	-1
42 2	-0.714286	-1	1	0.5	-0.736842	0.273128	-0.563367	-1
43 2	-0.714286	0.6	0.631579	1	1	0.61674	-0.563367	-1
44 2	-0.714286	0.290323	0.631579	0.5	-0.736842	0.61674	-0.563367	-1
45 2	-0.714286	-1	0.631579	0.5	-1	0.273128	-0.563367	-1
46 2	-1	0.6	1	1	-1	0.881057	-0.563367	-1
47 2	-0.714286	-1	-1	-1	-1	-1	-0.396855	-1
48 2	-0.714286	0.6	-1	-1	-1	0.273128	-0.396855	-1
49 2	-0.714286	0.6	-1	1	-1	0.46696	-0.396855	-1
50 2	-0.714286	-1	0.631579	-1	-0.736842	0.162996	-0.396855	-1
51 2	-0.142857	-1	0.631579	0.5	-0.736842	0.273128	-0.396855	-1
52 2	-0.142857	0.290323	1	0.5	-1	0.273128	-0.396855	-1
53 1	-0.714286	0.290323	1	1	1	0.46696	-0.396855	-1
54 1	-0.714286	0.483871	0.631579	1	1	0.46696	-0.396855	-1
55 2	-1	0.6	-1	-1	-0.736842	-1	-0.396855	-1
56 1	-0.142857	0.6	1	-1	-1	0.273128	-0.396855	-1
57 2	-0.714286	0.290323	0.631579	-1	-0.736842	-1	-0.396855	-1
58 2	-0.714286	1	-1	-1	1	-1	-0.396855	-1
59 2	-0.142857	-1	-1	-1	-1	0.162996	-0.396855	-1
60 2	-0.714286	-1	1	-1	-0.736842	0.273128	-0.396855	-1
61 1	-1	1	1	-1	1	0.273128	-0.396855	-1
62 2	-1	-1	0.631579	1	-0.736842	0.61674	-0.396855	-1
63 1	-0.142857	0.6	0.631579	0.5	1	0.273128	-0.396855	-1
64 2	-0.714286	0.290323	0.631579	-1	1	-1	-0.396855	-1
65 1	-0.714286	0.290323	0.631579	-1	-0.736842	0.273128	-0.396855	-1
66 2	-0.714286	0.6	0.631579	0.5	1	-1	-0.396855	-1
67 1	-0.714286	-1	0.631579	1	-1	0.61674	-0.396855	-1
68 2	-1	0.6	1	0.5	1	0.273128	-0.396855	-1
69 2	-0.714286	-1	-1	-1	-1	0.273128	-0.396855	-1
70 1	-1	1	-1	1	1	0.61674	-0.396855	-1
71 1	-1	0.6	0.631579	0.5	1	0.61674	-0.396855	-1
72 1	-0.714286	0.6	-1	1	1	0.61674	-0.396855	-1
73 2	-0.714286	0.483871	-1	1	1	0.61674	-0.396855	-1
74 1	-0.714286	1	0.631579	1	1	0.61674	-0.396855	-1
75 2	-1	0.6	1	-1	-1	0.273128	-0.396855	-1
76 2	-0.142857	0.483871	1	1	1	1	-0.396855	-1
77 2	-0.714286	-1	0.631579	-1	-0.736842	0.273128	-0.396855	-1
78 2	-0.714286	-1	-1	-1	1	0.162996	1	-1
79 1	1	0.6	1	1	1	0.46696	-0.702128	-0.555556
80 1	1	1	0.631579	1	1	0.273128	-0.396855	-0.555556
81 2	-0.142857	0.290323	0.631579	-1	-1	0.162996	-0.909343	-0.555556
82 2	1	-1	1	-1	-1	0.46696	-0.702128	-0.555556
83 1	-0.714286	0.6	1	1	-0.736842	0.46696	-0.396855	-0.555556
84 1	-0.142857	1	1	1	1	0.61674	-0.702128	-0.555556
85 1	-0.714286	0.290323	1	-1	-1	0.162996	-0.702128	-0.555556
86 2	1	0.483871	1	-1	-1	0.162996	-0.702128	-0.555556
87 1	1	1	0.631579	0.5	-1	0.46696	-0.396855	-0.555556
88 1	-0.714286	1	0.631579	1	-1	0.46696	-0.396855	-0.555556
89 2	-0.142857	0.6	1	1	-1	0.273128	-0.628122	-0.555556
90 1	1	0.483871	-1	-1	-1	0.46696	-0.396855	-0.555556
91 1	1	1	-1	1	1	0.46696	-0.396855	-0.555556
92 1	-0.142857	0.6	1	-1	-1	0.273128	-0.396855	-0.555556
93 1	1	0.6	0.631579	1	-0.736842	0.61674	-0.909343	-0.555556
94 1	1	0.290323	1	1	1	0.162996	-0.396855	-0.555556
95 2	-0.142857	-1	0.631579	0.5	-1	0.273128	-0.909343	-0.555556
96 2	-0.142857	0.290323	1	1	-1	0.61674	-0.909343	-0.555556
97 2	1	0.6	0.631579	1	-0.736842	-1	-0.909343	-0.555556
98 1	-0.142857	0.6	1	1	-0.736842	0.46696	-0.628122	-0.555556
99 1	1	1	1	1	1	0.46696	-0.396855	-0.555556
100 1	-0.142857	1	1	-1	-1	0.61674	-0.909343	-0.555556
101 1	-0.714286	1	1	0.5	-1	0.46696	-0.396855	-0.555556
102 2	-0.142857	0.290323	-1	1	1	-1	-0.396855	-0.555556
103 1	-0.714286	0.290323	0.631579	-1	-1	0.61674	-0.628122	-0.555556
104 2	-0.142857	0.483871	0.631579	1	1	0.46696	-0.396855	-0.555556
105 2	1	0.6	0.631579	1	1	0.46696	-0.396855	-0.555556
106 1	1	0.6	0.631579	1	1	0.61674	-0.396855	-0.555556
107 1	-0.714286	1	-1	-1	-1	0.881057	-0.628122	-0.555556
108 1	1	-1	1	1	-0.736842	0.61674	-0.396855	-0.555556
109 1	1	0.290323	0.631579	-1	-1	0.273128	-0.396855	-0.555556
110 2	-0.714286	1	1	1	-0.736842	0.273128	-0.563367	-0.555556
111 2	-0.714286	0.6	-1	-1	-1	0.162996	-0.396855	-0.555556
112 1	-0.142857	0.6	1	-1	-1	1	-0.909343	-0.555556
113 2	-0.142857	0.290323	-1	-1	1	-1	-0.396855	-0.555556
114 2	1	0.290323	-1	-1	-1	0.273128	-0.563367	-0.555556
115 1	1	0.6	0.631579	1	-1	0.61674	-0.396855	-0.555556
116 2	-0.142857	0.6	1	-1	-1	-1	-0.909343	-0.555556
117 2	-0.142857	-1	1	-1	-1	0.273128	-0.563367	-0.555556
118 2	-0.142857	-1	1	-1	-1	0.273128	-0.563367	-0.555556
119 1	1	1	0.631579	1	1	-1	-0.909343	-0.555556
120 1	-0.142857	1	0.631579	-1	1	0.273128	-0.563367	-0.555556
121 1	-1	1	1	0.5	-0.736842	0.46696	-0.563367	-0.555556
122 1	1	1	1	0.5	1	0.61674	-0.396855	-0.555556
123 2	1	0.290323	1	-1	-0.736842	-1	-0.396855	-0.555556
124 2	-0.714286	0.290323	0.631579	-1	-1	-1	-0.396855	-0.555556
125 2	-0.142857	-1	-1	-1	-1	0.162996	-0.396855	-0.555556
126 1	-0.714286	0.6	1	0.5	1	0.273128	-0.909343	-0.555556
127 1	1	0.6	1	1	1	0.61674	-0.396855	-0.555556
128 1	1	1	1	-1	-1	0.61674	-0.396855	-0.555556
129 2	-0.714286	0.290323	0.631579	0.5	1	0.273128	-0.396855	-0.555556
130 2	1	-1	0.631579	0.5	-1	0.61674	-0.396855	-0.555556
131 2	1	0.290323	1	-1	-1	-1	-0.396855	-0.555556
132 2	1	0.290323	1	-1	-1	0.162996	-0.909343	-0.555556
133 1	1	1	1	0.5	1	1	-0.396855	-0.555556
134 2	-0.142857	0.6	0.631579	0.5	1	0.273128	-0.396855	-0.555556
135 2	-0.714286	-1	0.631579	1	-0.736842	1	-0.396855	-0.555556
136 1	1	0.290323	1	1	-1	1	-0.396855	-0.555556
137 1	-0.142857	-1	0.631579	-1	-1	0.273128	1	-0.555556
138 2	1	0.483871	0.631579	-1	-1	-1	1	-0.555556
139 1	1	0.6	1	1	-1	1	-0.563367	-0.555556
140 1	1	1	0.631579	-1	-1	-1	1	-0.555556
141 1	1	1	1	0.5	1	0.46696	1	-0.555556
142 2	-0.142857	1	1	-1	-1	0.61674	1	-0.555556
143 1	1	1	1	-1	-1	0.273128	1	-0.555556
144 1	-0.142857	0.483871	-1	1	-1	0.46696	-0.702128	-0.555556
145 2	-1	1	1	1	1	1	1	-0.555556
146 1	-0.714286	0.6	1	1	1	1	-0.563367	-0.555556
147 2	-0.714286	-1	0.631579	0.5	-1	0.162996	-0.563367	-0.555556
148 2	-0.142857	0.6	1	-1	-1	0.273128	-0.909343	0.866667
149 2	-0.142857	0.290323	1	1	-1	0.61674	-0.628122	0.866667
150 2	-0.142857	1	0.631579	-1	-1	0.273128	-0.909343	0.866667
151 2	1	0.483871	1	-1	-1	-1	-0.396855	0.866667
152 2	-1	-1	-1	-1	-1	-1	-0.396855	1
153 2	1	1	1	-1	-1	-1	-0.396855	1
154 2	-0.142857	1	0.631579	-1	-1	0.162996	-0.628122	1