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Критические значения распределения Фишера F
α
(df
1
, df
2
) (продолжение)
Число степеней свободы для бóльшей дисперсии df
1
df
2
119 129 139 149 159 169 179 189 199 249 299 349 399 499 599 699 799 899 999 ∞
α = 0,05
1 253 253 253
253
254 254 254 254
254
254 254 254 254
254
254 254 254 254 254
254
2 19,49 19,49 19,49
19,49
19,49 19,49 19,49 19,49
19,49
19,49 19,49 19,49 19,49
19,49
19,49 19,49 19,49 19,49 19,49
19,50
3 8,550 8,548 8,546
8,545
8,544 8,543 8,542 8,541
8,540
8,538 8,536 8,534 8,533
8,532
8,531 8,530 8,530 8,530 8,529
8,526
4 5,658 5,656 5,654
5,652
5,651 5,649 5,648 5,647
5,646
5,643 5,640 5,638 5,637
5,635
5,634 5,633 5,633 5,632 5,632
5,628
5 4,399 4,396 4,394
4,392
4,390 4,389 4,387 4,386
4,385
4,381 4,378 4,377 4,375
4,373
4,372 4,371 4,370 4,369 4,369
4,365
6 3,705 3,702 3,700
3,698
3,696 3,694 3,693 3,692
3,691
3,686 3,683 3,681 3,680
3,678
3,676 3,675 3,674 3,674 3,673
3,669
7 3,268 3,265 3,262
3,260
3,258 3,257 3,255 3,254
3,253
3,248 3,245 3,243 3,241
3,239
3,237 3,236 3,235 3,235 3,234
3,230
8 2,967 2,964 2,962
2,959
2,957 2,956 2,954 2,953
2,951
2,947 2,943 2,941 2,940
2,937
2,936 2,934 2,934 2,933 2,932
2,928
9 2,748 2,745 2,742 2,740 2,738 2,736 2,734 2,733 2,731 2,727 2,723 2,721 2,719 2,717 2,715 2,714 2,713 2,712 2,712 2,707
10 2,580 2,577 2,574
2,572
2,570 2,568 2,566 2,565
2,564
2,558 2,555 2,553 2,551
2,548
2,546 2,545 2,544 2,544 2,543
2,538
11 2,448 2,445 2,442
2,440
2,437 2,436 2,434 2,432
2,431
2,426 2,422 2,420 2,418
2,415
2,413 2,412 2,411 2,410 2,410
2,404
12 2,341 2,338 2,335
2,332
2,330 2,328 2,326 2,325
2,323
2,318 2,314 2,312 2,310
2,307
2,305 2,304 2,303 2,302 2,302
2,296
13 2,253 2,249 2,246
2,244
2,241 2,239 2,237 2,236
2,234
2,229 2,225 2,222 2,220
2,218
2,216 2,214 2,213 2,213 2,212
2,206
14 2,178 2,175 2,171
2,169
2,166 2,164 2,163 2,161
2,159
2,154 2,150 2,147 2,145
2,142
2,140 2,139 2,138 2,137 2,136
2,131
15 2,114 2,111 2,108
2,105
2,102 2,100 2,098 2,097
2,095
2,089 2,085 2,083 2,081
2,078
2,076 2,074 2,073 2,072 2,072
2,066
α = 0,01
1 6340 6341 6343
6344
6346 6347 6348 6349
6350
6353 6355 6357 6358
6360
6361 6361 6362 6362 6363
6366
2 99,49 99,49 99,49
99,49
99,49 99,49 99,49 99,49
99,49
99,50 99,50 99,50 99,50
99,50
99,50 99,50 99,50 99,50 99,50
99,50
3 26,22 26,21 26,21
26,20
26,20 26,19 26,19 26,19
26,18
26,17 26,16 26,16 26,15
26,15
26,14 26,14 26,14 26,14 26,14
26,13
4 13,56 13,55 13,55
13,54
13,53 13,53 13,53 13,52
13,52
13,51 13,50 13,50 13,49
13,49
13,48 13,48 13,48 13,48 13,47
13,46
5 9,112 9,105 9,099
9,094
9,089 9,085 9,082 9,079
9,076
9,064 9,057 9,052 9,048
9,042
9,039 9,036 9,034 9,033 9,032
9,020
6 6,970 6,963 6,957
6,952
6,947 6,943 6,940 6,937
6,934
6,923 6,916 6,911 6,907
6,901
6,898 6,895 6,894 6,892 6,891
6,880
7 5,738 5,731 5,725
5,720
5,716 5,712 5,709 5,705
5,703
5,692 5,685 5,680 5,676
5,671
5,667 5,665 5,663 5,661 5,660
5,650
8 4,947 4,940 4,934
4,929
4,925 4,921 4,918 4,914
4,912
4,901 4,894 4,889 4,885
4,880
4,876 4,874 4,872 4,871 4,869
4,859
9 4,398 4,392 4,386 4,381 4,377 4,373 4,369 4,366 4,363 4,353 4,346 4,341 4,337 4,332 4,328 4,326 4,324 4,322 4,321 4,311
10 3,997 3,990 3,985
3,980
3,975 3,971 3,968 3,965
3,962
3,951 3,944 3,939 3,936
3,930
3,927 3,924 3,922 3,921 3,920
3,909
11 3,691 3,684 3,679
3,674
3,669 3,665 3,662 3,659
3,656
3,645 3,638 3,633 3,629
3,624
3,620 3,618 3,616 3,614 3,613
3,602
12 3,450 3,443 3,437
3,432
3,428 3,424 3,421 3,417
3,415
3,404 3,397 3,392 3,388
3,382
3,379 3,376 3,374 3,373 3,372
3,361
13 3,255 3,249 3,243
3,238
3,233 3,229 3,226 3,222
3,220
3,209 3,202 3,196 3,193
3,187
3,184 3,181 3,179 3,177 3,176
3,165
14 3,095 3,088 3,082
3,077
3,072 3,068 3,065 3,062
3,059
3,048 3,041 3,035 3,031
3,026
3,022 3,020 3,018 3,016 3,015
3,004
15 2,960 2,953 2,947
2,942
2,937 2,933 2,930 2,927
2,924
2,913 2,905 2,900 2,896
2,891
2,887 2,884 2,882 2,881 2,880
2,868
Критические значения распределения Фишера Fα(df1, df2) (продолжение) Число степеней свободы для бóльшей дисперсии df1 df2 119 129 139 149 159 169 179 189 199 249 299 349 399 499 599 699 799 899 999 ∞ α = 0,05 1 253 253 253 253 254 254 254 254 254 254 254 254 254 254 254 254 254 254 254 254 2 19,49 19,49 19,49 19,49 19,49 19,49 19,49 19,49 19,49 19,49 19,49 19,49 19,49 19,49 19,49 19,49 19,49 19,49 19,49 19,50 3 8,550 8,548 8,546 8,545 8,544 8,543 8,542 8,541 8,540 8,538 8,536 8,534 8,533 8,532 8,531 8,530 8,530 8,530 8,529 8,526 4 5,658 5,656 5,654 5,652 5,651 5,649 5,648 5,647 5,646 5,643 5,640 5,638 5,637 5,635 5,634 5,633 5,633 5,632 5,632 5,628 5 4,399 4,396 4,394 4,392 4,390 4,389 4,387 4,386 4,385 4,381 4,378 4,377 4,375 4,373 4,372 4,371 4,370 4,369 4,369 4,365 6 3,705 3,702 3,700 3,698 3,696 3,694 3,693 3,692 3,691 3,686 3,683 3,681 3,680 3,678 3,676 3,675 3,674 3,674 3,673 3,669 7 3,268 3,265 3,262 3,260 3,258 3,257 3,255 3,254 3,253 3,248 3,245 3,243 3,241 3,239 3,237 3,236 3,235 3,235 3,234 3,230 8 2,967 2,964 2,962 2,959 2,957 2,956 2,954 2,953 2,951 2,947 2,943 2,941 2,940 2,937 2,936 2,934 2,934 2,933 2,932 2,928 9 2,748 2,745 2,742 2,740 2,738 2,736 2,734 2,733 2,731 2,727 2,723 2,721 2,719 2,717 2,715 2,714 2,713 2,712 2,712 2,707 10 2,580 2,577 2,574 2,572 2,570 2,568 2,566 2,565 2,564 2,558 2,555 2,553 2,551 2,548 2,546 2,545 2,544 2,544 2,543 2,538 11 2,448 2,445 2,442 2,440 2,437 2,436 2,434 2,432 2,431 2,426 2,422 2,420 2,418 2,415 2,413 2,412 2,411 2,410 2,410 2,404 12 2,341 2,338 2,335 2,332 2,330 2,328 2,326 2,325 2,323 2,318 2,314 2,312 2,310 2,307 2,305 2,304 2,303 2,302 2,302 2,296 13 2,253 2,249 2,246 2,244 2,241 2,239 2,237 2,236 2,234 2,229 2,225 2,222 2,220 2,218 2,216 2,214 2,213 2,213 2,212 2,206 14 2,178 2,175 2,171 2,169 2,166 2,164 2,163 2,161 2,159 2,154 2,150 2,147 2,145 2,142 2,140 2,139 2,138 2,137 2,136 2,131 15 2,114 2,111 2,108 2,105 2,102 2,100 2,098 2,097 2,095 2,089 2,085 2,083 2,081 2,078 2,076 2,074 2,073 2,072 2,072 2,066 α = 0,01 1 6340 6341 6343 6344 6346 6347 6348 6349 6350 6353 6355 6357 6358 6360 6361 6361 6362 6362 6363 6366 2 99,49 99,49 99,49 99,49 99,49 99,49 99,49 99,49 99,49 99,50 99,50 99,50 99,50 99,50 99,50 99,50 99,50 99,50 99,50 99,50 3 26,22 26,21 26,21 26,20 26,20 26,19 26,19 26,19 26,18 26,17 26,16 26,16 26,15 26,15 26,14 26,14 26,14 26,14 26,14 26,13 4 13,56 13,55 13,55 13,54 13,53 13,53 13,53 13,52 13,52 13,51 13,50 13,50 13,49 13,49 13,48 13,48 13,48 13,48 13,47 13,46 5 9,112 9,105 9,099 9,094 9,089 9,085 9,082 9,079 9,076 9,064 9,057 9,052 9,048 9,042 9,039 9,036 9,034 9,033 9,032 9,020 6 6,970 6,963 6,957 6,952 6,947 6,943 6,940 6,937 6,934 6,923 6,916 6,911 6,907 6,901 6,898 6,895 6,894 6,892 6,891 6,880 7 5,738 5,731 5,725 5,720 5,716 5,712 5,709 5,705 5,703 5,692 5,685 5,680 5,676 5,671 5,667 5,665 5,663 5,661 5,660 5,650 8 4,947 4,940 4,934 4,929 4,925 4,921 4,918 4,914 4,912 4,901 4,894 4,889 4,885 4,880 4,876 4,874 4,872 4,871 4,869 4,859 9 4,398 4,392 4,386 4,381 4,377 4,373 4,369 4,366 4,363 4,353 4,346 4,341 4,337 4,332 4,328 4,326 4,324 4,322 4,321 4,311 10 3,997 3,990 3,985 3,980 3,975 3,971 3,968 3,965 3,962 3,951 3,944 3,939 3,936 3,930 3,927 3,924 3,922 3,921 3,920 3,909 11 3,691 3,684 3,679 3,674 3,669 3,665 3,662 3,659 3,656 3,645 3,638 3,633 3,629 3,624 3,620 3,618 3,616 3,614 3,613 3,602 12 3,450 3,443 3,437 3,432 3,428 3,424 3,421 3,417 3,415 3,404 3,397 3,392 3,388 3,382 3,379 3,376 3,374 3,373 3,372 3,361 13 3,255 3,249 3,243 3,238 3,233 3,229 3,226 3,222 3,220 3,209 3,202 3,196 3,193 3,187 3,184 3,181 3,179 3,177 3,176 3,165 14 3,095 3,088 3,082 3,077 3,072 3,068 3,065 3,062 3,059 3,048 3,041 3,035 3,031 3,026 3,022 3,020 3,018 3,016 3,015 3,004 15 2,960 2,953 2,947 2,942 2,937 2,933 2,930 2,927 2,924 2,913 2,905 2,900 2,896 2,891 2,887 2,884 2,882 2,881 2,880 2,868
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