Classification Matrix (Матрица классификации )
Видим процент правильной классификации. По первой группе – все особи отнесены правильно, по второй – 90%. В следующих колонках показаны количество особей отнесенных по каждому признаку.
После проведения анализа, можно по всей совокупности экспериментального материала посмотреть результаты классификации для этого нажмите Posteriorprobabilities (Апостериорные вероятности).
Строки помеченные * - неправильное отнесение объекта к группе
Автоматическое обновление данных в анализе
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Приложение 1
Значения t при различных уровнях значимости (α )
| Число степеней свободы df
| Уровень значимости α
| | 0, 1
| 0, 05
| 0, 02
| 0, 01
| 0, 001
| |
| 6, 31
| 12, 7
| 31, 82
| 63, 66
| -
| |
| 2, 92
| 4, 30
| 6, 97
| 9, 93
| 31, 60
| |
| 2, 35
| 3, 18
| 4, 54
| 5, 84
| 12, 94
| |
| 2, 13
| 2, 78
| 3, 75
| 4, 60
| 8, 61
| |
| 2, 02
| 2, 57
| 3, 37
| 4, 03
| 6, 86
| |
| 1, 94
| 2, 45
| 3, 14
| 3, 71
| 5, 96
| |
| 1, 90
| 2, 37
| 3, 00
| 3, 50
| 5, 41
| |
| 1, 86
| 2, 31
| 2, 90
| 3, 36
| 5, 04
| |
| 1, 83
| 2, 26
| 2, 82
| 3, 25
| 4, 78
| |
| 1, 81
| 2, 23
| 2, 76
| 3, 17
| 4, 59
| |
| 1, 80
| 2, 20
| 2, 72
| 3, 11
| 4, 44
| |
| 1, 78
| 2, 18
| 2, 68
| 3, 06
| 4, 32
| |
| 1, 77
| 2, 16
| 2, 65
| 3, 01
| 4, 22
| |
| 1, 76
| 2, 15
| 2, 62
| 2, 98
| 4, 14
| |
| 1, 75
| 2, 13
| 2, 60
| 2, 95
| 4, 07
| |
| 1, 75
| 2, 12
| 2, 58
| 2, 92
| 4, 02
| |
| 1, 74
| 2, 11
| 2, 57
| 2, 90
| 3, 97
| |
| 1, 73
| 2, 10
| 2, 55
| 2, 88
| 3, 92
| |
| 1, 73
| 2, 09
| 2, 54
| 2, 86
| 3, 88
| |
| 1, 73
| 2, 09
| 2, 53
| 2, 85
| 3, 85
| |
| 1, 72
| 2, 08
| 2, 52
| 2, 83
| 3, 82
| |
| 1, 72
| 2, 07
| 2, 51
| 2, 82
| 3, 79
| |
| 1, 71
| 2, 07
| 2, 50
| 2, 81
| 3, 77
| |
| 1, 71
| 2, 06
| 2, 49
| 2, 80
| 3, 75
| |
| 1, 71
| 2, 06
| 2, 49
| 2, 79
| 3, 73
| |
| 1, 71
| 2, 06
| 2, 48
| 2, 78
| 3, 71
| |
| 1, 70
| 2, 05
| 2, 47
| 2, 77
| 3, 69
| |
| 1, 70
| 2, 05
| 2, 47
| 2, 76
| 3, 67
| |
| 1, 70
| 2, 05
| 2, 46
| 2, 76
| 3, 66
| |
| 1, 70
| 2, 04
| 2, 46
| 2, 75
| 3, 65
| | ∞
| 1, 64
| 1, 96
| 2, 33
| 2, 58
| 3, 29
| Приложение 2
Значения критерия χ 2 при различных уровнях значимости (α )
| Число степеней свободы df
| Уровень значимости α
| | 0, 95
| 0, 75
| 0, 25
| 0, 05
| 0, 01
| |
| -
| 0, 10
| 1, 32
| 3, 84
| 6, 63
| |
| 0, 10
| 0, 58
| 2, 77
| 5, 99
| 9, 21
| |
| 0, 35
| 1, 21
| 4, 11
| 7, 81
| 11, 34
| |
| 0, 71
| 1, 92
| 5, 39
| 9, 49
| 13, 28
| |
| 1, 15
| 2, 67
| 6, 63
| 11, 07
| 15, 09
| |
| 1, 64
| 3, 45
| 7, 84
| 12, 59
| 16, 81
| |
| 2, 17
| 4, 25
| 9, 04
| 14, 07
| 18, 48
| |
| 2, 73
| 5, 07
| 10, 22
| 15, 51
| 20, 09
| |
| 3, 33
| 5, 90
| 11, 39
| 16, 92
| 21, 67
| |
| 3, 94
| 6, 74
| 12, 55
| 18, 31
| 23, 21
| |
| 4, 57
| 7, 58
| 13, 70
| 19, 68
| 24, 72
| |
| 5, 23
| 8, 44
| 14, 85
| 21, 03
| 26, 22
| |
| 5, 89
| 9, 30
| 15, 98
| 22, 36
| 27, 69
| |
| 6, 57
| 10, 17
| 17, 12
| 23, 68
| 29, 14
| |
| 7, 26
| 11, 04
| 18, 25
| 25, 00
| 30, 58
| |
| 7, 96
| 11, 91
| 19, 37
| 26, 30
| 32, 00
| |
| 8, 67
| 12, 79
| 20, 49
| 27, 59
| 33, 41
| |
| 9, 39
| 13, 68
| 21, 60
| 28, 87
| 34, 81
| |
| 10, 12
| 14, 56
| 22, 72
| 30, 14
| 36, 19
| |
| 10, 85
| 15, 45
| 23, 83
| 31, 41
| 37, 57
| |
| 11, 59
| 16, 34
| 24, 93
| 32, 67
| 38, 93
| |
| 12, 34
| 17, 24
| 26, 04
| 33, 92
| 40, 29
| |
| 13, 09
| 18, 14
| 27, 14
| 35, 17
| 41, 64
| |
| 13, 85
| 19, 04
| 28, 24
| 36, 42
| 42, 98
| |
| 14, 61
| 19, 94
| 29, 34
| 37, 65
| 44, 31
| |
| 15, 38
| 20, 84
| 30, 43
| 38, 89
| 45, 64-
| |
| 16, 15
| 21, 75
| 31, 63
| 40, 11
| 46, 96
| |
| 16, 93
| 22, 66
| 32, 62
| 41, 34
| 48, 28
| |
| 17, 71
| 23, 57
| 33, 71
| 42, 56
| 49, 59
| |
| 18, 49
| 24, 48
| 34, 80
| 43, 77
| 50, 89
| |
| 26, 51
| 33, 66
| 45, 62
| 55, 76
| 63, 69
| |
| 34, 76
| 42, 94
| 56, 33
| 67, 50
| 76, 15
| |
| 43, 19
| 52, 29
| 66, 98
| 79, 08
| 88, 38
| |
| 51, 74
| 61, 70
| 77, 58
| 90, 53
| 100, 42
| |
| 60, 39
| 71, 14
| 88, 13
| 101, 88
| 112, 33
| |
| 69, 13
| 80, 62
| 98, 64
| 113, 14
| 124, 12
| |
| 77, 93
| 90, 13
| 109, 14
| 124, 34
| 135, 81
| Приложение 3
Ординаты нормальной кривой (значения функции f)
| t
| Сотые доли
| |
|
|
|
|
|
|
|
|
|
| | 0, 0
| 0, 3989
| 0, 3989
| 0, 3989
| 0, 3988
| 0, 3986
| 0, 3984
| 0, 3982
| 0, 3980
| 0, 3977
| 0, 3973
| | 0, 1
| 0, 3970
| 0, 3965
| 0, 3961
| 0, 3956
| 0, 3951
| 0, 3945
| 0, 3939
| 0, 3932
| 0, 3825
| 0, 3918
| | 0, 2
| 0, 3910
| 0, 3902
| 0, 3894
| 0, 3885
| 0, 3876
| 0, 3867
| 0, 3857
| 0, 3847
| 0, 3836
| 0, 3825
| | 0, 3
| 0, 3814
| 0, 3802
| 0, 3790
| 0, 3778
| 0, 3765
| 0, 3752
| 0, 3739
| 0, 3726
| 0, 3712
| 0, 3697
| | 0, 4
| 0, 3683
| 0, 3668
| 0, 3653
| 0, 3637
| 0, 3621
| 0, 3605
| 0, 3589
| 0, 3572
| 0, 3555
| 0, 3538
| | 0, 5
| 0, 3521
| 0, 3503
| 0, 3485
| 0, 3467
| 0, 3448
| 0, 3429
| 0, 3410
| 0, 3391
| 0, 3372
| 0, 3352
| | 0, 6
| 0, 3332
| 0, 3312
| 0, 3292
| 0, 3271
| 0, 3251
| 0, 3230
| 0, 3209
| 0, 3187
| 0, 3166
| 0, 3144
| | 0, 7
| 0, 3123
| 0, 3101
| 0, 3079
| 0, 3056
| 0, 3034
| 0, 3011
| 0, 2989
| 0, 2966
| 0, 2943
| 0, 2920
| | 0, 8
| 0, 2987
| 0, 2874
| 0, 2850
| 0, 2827
| 0, 2803
| 0, 2780
| 0, 2756
| 0, 2732
| 0, 2709
| 0, 2685
| | 0, 9
| 0, 2661
| 0, 2637
| 0, 2613
| 0, 2589
| 0, 2565
| 0, 2541
| 0, 2516
| 0, 2492
| 0, 2468
| 0, 2444
| | 1, 0
| 0, 2420
| 0, 2396
| 0, 2371
| 0, 2347
| 0, 2323
| 0, 2299
| 0, 2275
| 0, 2251
| 0, 2227
| 0, 2203
| | 1, 1
| 0, 2179
| 0, 2155
| 0, 2131
| 0, 2107
| 0, 2083
| 0, 2059
| 0, 2036
| 0, 2012
| 0, 1989
| 0, 1965
| | 1, 2
| 0, 1942
| 0, 1919
| 0, 1895
| 0, 1872
| 0, 1849
| 0, 1826
| 0, 1804
| 0, 1781
| 0, 1758
| 0, 1736
| | 1, 3
| 0, 1714
| 0, 1691
| 0, 1669
| 0, 1647
| 0, 1626
| 0, 1604
| 0, 1582
| 0, 1561
| 0, 1539
| 0, 1518
| | 1, 4
| 0, 1497
| 0, 1476
| 0, 1456
| 0, 1435
| 0, 1415
| 0, 1394
| 0, 1374
| 0, 1354
| 0, 1334
| 0, 1315
| | 1, 5
| 0, 1295
| 0, 1276
| 0, 1257
| 0, 1238
| 0, 1219
| 0, 1200
| 0, 1182
| 0, 1163
| 0, 1145
| 0, 1127
| | 1, 6
| 0, 1109
| 0, 1092
| 0, 1074
| 0, 1057
| 0, 1040
| 0, 1023
| 0, 1006
| 0, 0989
| 0, 0973
| 0, 0957
| | 1, 7
| 0, 09400,
| 0, 0925
| 0, 0909
| 0, 0893
| 0, 0878
| 0, 0863
| 0, 0818
| 0, 0833
| 0, 0818
| 0, 0804
| | 1, 8
| 0, 07900
| 0, 0775
| 0, 0761
| 0, 0748
| 0, 0734
| 0, 0721
| 0, 0707
| 0, 0694
| 0, 0681
| 0, 0669
| | 1, 9
| 0, 0656
| 0, 0644
| 0, 0632
| 0, 0620
| 0, 0608
| 0, 0596
| 0, 0584
| 0, 0573
| 0, 0562
| 0, 0551
| | 2, 0
| 0, 0540
| 0, 0529
| 0, 0519
| 0, 0508
| 0, 0498
| 0, 0488
| 0, 0478
| 0, 0468
| 0, 0459
| 0, 0449
| | 2, 1
| 0, 0440
| 0, 0431
| 0, 0422
| 0, 0413
| 0, 0404
| 0, 0396
| 0, 0387
| 0, 0379
| 0, 0371
| 0, 0363
| | 2, 2
| 0, 0355
| 0, 0347
| 0, 0339
| 0, 0332
| 0, 0325
| 0, 0317
| 0, 0310
| 0, 0303
| 0, 0297
| 0, 0290
| | 2, 3
| 0, 0283
| 0, 0277
| 0, 0270
| 0, 0264
| 0, 0258
| 0, 0252
| 0, 0246
| 0, 0241
| 0, 0235
| 0, 0229
| | 2, 4
| 0, 0224
| 0, 0219
| 0, 0213
| 0, 0208
| 0, 0203
| 0, 0198
| 0, 0194
| 0, 0189
| 0, 0184
| 0, 0180
| | 2, 5
| 0, 0175
| 0, 0171
| 0, 0167
| 0, 0163
| 0, 0158
| 0, 0154
| 0, 0151
| 0, 0147
| 0, 0143
| 0, 0139
| | 2, 6
| 0, 0136
| 0, 0132
| 0, 0129
| 0, 0126
| 0, 0122
| 0, 0119
| 0, 0116
| 0, 0113
| 0, 0110
| 0, 0107
| | 2, 7
| 0, 0104
| 0, 0101
| 0, 0099
| 0, 0096
| 0, 0093
| 0, 0091
| 0, 0088
| 0, 0086
| 0, 0084
| 0, 0081
| | 2, 8
| 0, 0079
| 0, 0077
| 0, 0075
| 0, 0073
| 0, 0071
| 0, 0069
| 0, 0067
| 0, 0065
| 0, 0063
| 0, 0061
| | 2, 9
| 0, 0060
| 0, 0058
| 0, 0056
| 0, 0055
| 0, 0053
| 0, 0051
| 0, 0050
| 0, 0048
| 0, 0047
| 0, 0046
| | 3, 0
| 0, 0044
| 0, 0043
| 0, 0042
| 0, 0041
| 0, 0039
| 0, 0038
| 0, 0037
| 0, 0036
| 0, 0035
| 0, 0034
| | 3, 1
| 0, 0033
| 0, 0032
| 0, 0031
| 0, 0030
| 0, 0029
| 0, 0028
| 0, 0027
| 0, 0026
| 0, 0025
| 0, 0025
| | 3, 2
| 0, 0024
| 0, 0023
| 0, 0022
| 0, 0022
| 0, 0021
| 0, 0020
| 0, 0020
| 0, 0019
| 0, 0018
| 0, 0018
| | 3, 3
| 0, 0017
| 0, 0017
| 0, 0016
| 0, 0016
| 0, 0015
| 0, 0015
| 0, 0014
| 0, 0014
| 0, 0013
| 0, 0013
| | 3, 4
| 0, 0012
| 0, 0012
| 0, 0012
| 0, 0011
| 0, 0011
| 0, 0010
| 0, 0010
| 0, 0010
| 0, 0009
| 0, 0009
| | 3, 5
| 0, 0009
| 0, 0008
| 0, 0008
| 0, 0008
| 0, 0008
| 0, 0007
| 0, 0007
| 0, 0007
| 0, 0007
| 0, 0006
| | 3, 6
| 0, 0006
| 0, 0006
| 0, 0006
| 0, 0005
| 0, 0005
| 0, 0005
| 0, 0005
| 0, 0005
| 0, 0005
| 0, 0004
| | 3, 7
| 0, 0004
| 0, 0004
| 0, 0004
| 0, 0004
| 0, 0004
| 0, 0004
| 0, 0004
| 0, 0004
| 0, 0003
| 0, 0003
| | 3, 8
| 0, 0003
| 0, 0003
| 0, 0003
| 0, 0003
| 0, 0003
| 0, 0002
| 0, 0002
| 0, 0002
| 0, 0002
| 0, 0002
| | 3, 9
| 0, 0002
| 0, 0002
| 0, 0002
| 0, 0002
| 0, 0002
| 0, 0002
| 0, 0002
| 0, 0002
| 0, 0001
| 0, 0001
| | 4, 0
| 0, 0001
| 0, 0001
| 0, 0001
| 0, 0000
| 0, 0000
| 0, 0000
| 0, 0000
| 0, 0000
| 0, 0000
| 0, 0000
| Приложение 4
Значения F при уровне значимости α = 0.05
(df1 - число степеней свободы для большей вариансы, которая берется числителем)
| dƒ 1
dƒ 2
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| ∞
| |
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
| |
| 18, 5
| 19, 0
| 19, 2
| 19, 3
| 19, 3
| 19, 3
| 19, 4
| 19, 4
| 19, 4
| 19, 1
| 19, 4
| 19, 4
| 19, 5
| 19, 5
| 19, 4
| |
| 10, 1
| 9, 6
| 9, 3
| 9, 1
| 9, 0
| 8, 9
| 8, 9
| 8, 9
| 8, 8
| 8, 8
| 8, 7
| 8, 7
| 8, 7
| 8, 6
| 8, 5
| |
| 7, 7
| 6, 9
| 6, 6
| 6, 4
| 6, 3
| 6, 2
| 6, 1
| 6, 0
| 6, 0
| 5, 9
| 5, 9
| 5, 9
| 5, 8
| 5, 7
| 5, 6
| |
| 6, 6
| 5, 8
| 5, 4
| 5, 2
| 5, 1
| 5, 0
| 4, 9
| 4, 8
| 4, 8
| 4, 7
| 4, 7
| 4, 6
| 4, 6
| 4, 5
| 4, 4
| |
| 6, 0
| 5, 1
| 4, 7
| 4, 5
| 4, 4
| 4, 3
| 4, 2
| 4, 2
| 4, 1
| 4, 1
| 4, 0
| 4, 0
| 3, 9
| 3, 8
| 3, 7
| |
| 5, 6
| 4, 7
| 4, 4
| 4, 1
| 4, 0
| 3, 9
| 3, 8
| 3, 7
| 3, 7
| 3, 6
| 3, 6
| 3, 5
| 3, 4
| 3, 4
| 3, 2
| |
| 5, 3
| 4, 5
| 4, 1
| 3, 8
| 3, 7
| 3, 6
| 3, 5
| 3, 4
| 3, 4
| 3, 3
| 3, 3
| 3, 2
| 3, 2
| 3, 1
| 3, 0
| |
| 5, 1
| 4, 3
| 3, 9
| 3, 6
| 3, 5
| 3, 4
| 3, 3
| 3, 2
| 3, 2
| 3, 1
| 3, 1
| 3, 0
| 2, 9
| 2, 9
| 2, 7
| |
| 5, 0
| 4, 1
| 3, 7
| 3, 5
| 3, 3
| 3, 2
| 3, 1
| 3, 1
| 3, 0
| 3, 0
| 2, 9
| 2, 9
| 2, 8
| 2, 7
| 2, 5
| |
| 4, 8
| 4, 0
| 3, 6
| 3, 4
| 3, 2
| 3, 1
| 3, 0
| 3, 0
| 2, 9
| 2, 9
| 2, 8
| 2, 7
| 2, 7
| 2, 6
| 2, 4
| |
| 4, 7
| 3, 9
| 3, 5
| 3, 3
| 3, 1
| 3, 0
| 2, 9
| 2, 9
| 2, 8
| 2, 8
| 2, 7
| 2, 6
| 2, 5
| 2, 4
| 2, 3
| |
| 4, 7
| 3, 8
| 3, 4
| 3, 2
| 3, 0
| 2, 9
| 2, 8
| 2, 8
| 2, 7
| 2, 7
| 2, 6
| 2, 5
| 2, 5
| 2, 4
| 2, 2
| |
| 4, 6
| 3, 7
| 3, 3
| 3, 1
| 3, 0
| 2, 9
| 2, 8
| 2, 7
| 2, 7
| 2, 6
| 2, 5
| 2, 5
| 2, 4
| 2, 3
| 2, 1
| |
| 4, 5
| 3, 7
| 3, 3
| 3, 1
| 2, 9
| 2, 8
| 2, 7
| 2, 6
| 2, 6
| 2, 5
| 2, 5
| 2, 4
| 2, 3
| 2, 2
| 2, 1
| |
| 4, 5
| 3, 6
| 3, 2
| 3, 0
| 2, 8
| 2, 7
| 2, 7
| 2, 6
| 2, 5
| 2, 5
| 2, 4
| 2, 3
| 2, 3
| 2, 2
| 2, 0
| |
| 4, 4
| 3, 6
| 3, 2
| 2, 9
| 2, 8
| 2, 7
| 2, 6
| 2, 5
| 2, 5
| 2, 4
| 2, 4
| 2, 3
| 2, 2
| 2, 1
| 2, 0
| |
| 4, 4
| 3, 5
| 3, 2
| 2, 9
| 2, 8
| 2, 7
| 2, 6
| 2, 5
| 2, 5
| 2, 4
| 2, 3
| 2, 3
| 2, 2
| 2, 1
| 1, 9
| |
| 4, 4
| 3, 5
| 3, 1
| 2, 9
| 2, 7
| 2, 6
| 2, 5
| 2, 5
| 2, 4
| 2, 4
| 2, 3
| 2, 2
| 2, 2
| 2, 1
| 1, 9
| |
| 4, 3
| 3, 5
| 3, 1
| 2, 9
| 2, 7
| 2, 6
| 2, 5
| 2, 4
| 2, 4
| 2, 3
| 2, 3
| 2, 2
| 2, 1
| 2, 1
| 1, 8
| |
| 4, 3
| 3, 5
| 3, 1
| 2, 8
| 2, 7
| 2, 6
| 2, 5
| 2, 4
| 2, 4
| 2, 3
| 2, 2
| 2, 2
| 2, 1
| 2, 0
| 1, 8
| |
| 4, 3
| 3, 4
| 3, 0
| 2, 8
| 2, 7
| 2, 5
| 2, 5
| 2, 4
| 2, 3
| 2, 3
| 2, 2
| 2, 1
| 2, 1
| 2, 0
| 1, 8
| |
| 4, 3
| 3, 4
| 3, 0
| 2, 8
| 2, 6
| 2, 5
| 2, 4
| 2, 4
| 2, 3
| 2, 3
| 2, 2
| 2, 1
| 2, 0
| 1, 9
| 1, 8
| |
| 4, 3
| 3, 4
| 3, 0
| 2, 8
| 2, 6
| 2, 5
| 2, 4
| 2, 4
| 2, 3
| 2, 2
| 2, 2
| 2, 1
| 2, 0
| 1, 9
| 1, 7
| |
| 4, 2
| 3, 4
| 3, 0
| 2, 8
| 2, 6
| 2, 5
| 2, 4
| 2, 3
| 2, 3
| 2, 2
| 2, 2
| 2, 1
| 2, 0
| 1, 9
| 1, 7
| |
| 4, 2
| 3, 3
| 3, 0
| 2, 7
| 2, 6
| 2, 5
| 2, 4
| 2, 3
| 2, 3
| 2, 2
| 2, 1
| 2, 0
| 2, 0
| 1, 9
| 1, 7
| |
| 4, 2
| 3, 3
| 2, 9
| 2, 7
| 2, 6
| 2, 4
| 2, 4
| 2, 3
| 2, 2
| 2, 2
| 2, 1
| 2, 0
| 2, 0
| 1, 9
| 1, 6
| |
| 4, 2
| 3, 3
| 2, 9
| 2, 7
| 2, 5
| 2, 1
| 2, 3
| 2, 3
| 2, 2
| 2, 2
| 2, 1
| 2, 0
| 1, 9
| 1, 9
| 1, 6
| |
| 4, 2
| 3, 3
| 2, 9
| 2, 7
| 2, 5
| 2, 1
| 2, 3
| 2, 3
| 2, 2
| 2, 1
| 2, 1
| 2, 0
| 1, 9
| 1, 9
| 1, 6
| |
| 4, 1
| 3, 2
| 2, 8
| 2, 6
| 2, 4
| 2, 3
| 2, 2
| 2, 2
| 2, 1
| 2, 1
| 2, 0
| 1, 9
| 1, 8
| 1, 7
| 1, 5
| |
| 4, 0
| 3, 1
| 2, 8
| 2, 5
| 2, 1
| 2, 2
| 2, 2
| 2, 1
| 2, 0
| 2, 0
| 1, 9
| 1, 8
| 1, 7
| 1, 6
| 1, 4
| |
| 3, 9
| 3, 1
| 2, 7
| 2, 4
| 2, 3
| 2, 2
| 2, 1
| 2, 0
| 2, 0
| 1, 9
| 1, 8
| 1, 7
| 1, 7
| 1, 6
| 1, 2
| | ∞
| 3, 8
| 3, 0
| 2, 6
| 2, 4
| 2, 2
| 2, 1
| 2, 0
| 1, 9
| 1, 9
| 1, 8
| 1, 7
| 1, 7
| 1, 6
| 1, 5
| 1, 0
|
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