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📄 machine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
💻 TXT
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1 1	-0.865189	-1	-1	-1	-1	-0.5	-1
2 1	1	-1	-0.81479	-1	-1	-1	-0.974425
3 2	-0.865189	-1	-0.719124	-1	-1	-0.5	-0.974425
4 2	-0.865189	-0.88253	-0.412991	-1	-1	0.25	-0.974425
5 2	-0.865189	-0.88253	-0.719124	-1	-1	-0.5	-0.933504
6 2	-0.939058	-1	-0.81479	-1	-1	-0.5	-0.933504
7 2	-0.865189	-0.88253	-0.412991	-1	-1	-0.5	-0.933504
8 2	-0.421976	-0.88253	-0.527791	-1	-1	-1	-0.933504
9 2	-0.865189	-0.819779	-0.719124	-1	-1	0.25	-0.933504
10 2	-0.939058	-0.819779	-0.719124	-1	-1	0.25	-0.933504
11 2	-0.939058	-0.88253	-0.412991	-1	-1	0.25	-0.933504
12 2	-0.939058	-0.88253	-0.719124	-1	-1	0.25	-0.933504
13 1	-0.865189	-1	-0.81479	-1	-1	1	-0.933504
14 2	-0.865189	-0.819779	-0.412991	-1	0	1	-0.933504
15 2	-0.865189	-0.819779	-0.412991	-1	0	1	-0.933504
16 2	-0.865189	-1	-0.719124	-1	1	1	-0.933504
17 2	-0.939058	-0.819779	-0.412991	0	1	1	-0.933504
18 2	-0.865189	-0.819779	-0.412991	0	-1	0.25	-0.841432
19 2	-0.865189	-0.819779	-0.412991	0	-1	0.25	-0.841432
20 2	-0.865189	-0.819779	-0.412991	1	-1	0.25	-0.841432
21 2	-0.865189	-0.88253	-0.412991	-1	-1	1	-0.841432
22 2	-0.865189	-0.819779	-0.412991	-1	-1	-0.5	-0.841432
23 2	-0.939058	-0.506024	0.524538	-1	-1	1	-0.841432
24 2	-0.939058	-0.819779	-0.412991	-1	-1	0.25	-0.841432
25 2	-1	-0.819779	-0.412991	-1	-1	0.25	-0.841432
26 2	-0.865189	-0.88253	-0.412991	0	-1	1	-0.841432
27 2	-0.865189	-1	-0.412991	-1	-1	1	-0.841432
28 2	-0.865189	-1	-0.412991	-1	-1	0.25	-0.841432
29 2	-0.939058	-0.819779	-0.412991	0	1	1	-0.841432
30 2	-0.865189	-0.819779	-0.412991	-1	0	1	-0.647059
31 3	-0.865189	-0.819779	1	0	-1	1	-0.554987
32 3	-0.939058	-0.380522	0.524538	1	-1	1	-0.554987
33 3	-1	-0.506024	0.524538	-1	0	1	-0.554987
34 2	-0.939058	-0.506024	0.524538	0	0	1	-0.554987
35 3	-0.966759	-0.506024	1	0	1	1	-0.14578
36 3	-1	-0.380522	1	0	1	1	-0.14578
37 3	-0.865189	-0.819779	1	0	-1	1	-0.14578
38 3	-0.939058	-0.380522	0.524538	1	1	1	-0.14578
39 4	-0.966759	-0.380522	1	1	1	1	0.0946292
40 5	-1	1	1	1	1	1	0.0946292
41 5	-1	1	1	1	1	1	1
42 5	-1	-0.380522	1	1	1	1	1

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