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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
21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40
α = 0,05
1 248 249 249
249
249 249 250 250
250
250 250 250 250
251
251 251 251 251
251
251
2 19,45 19,45 19,45
19,45
19,46 19,46 19,46 19,46
19,46
19,46 19,46 19,46 19,47
19,47
19,47 19,47 19,47 19,47
19,47
19,47
3 8,654 8,648 8,643
8,638
8,634 8,630 8,626 8,623
8,620
8,617 8,614 8,611 8,609
8,606
8,604 8,602 8,600 8,598
8,596
8,594
4 5,795 5,787 5,781
5,774
5,769 5,763 5,759 5,754
5,750
5,746 5,742 5,739 5,735
5,732
5,729 5,727 5,724 5,722
5,719
5,717
5 4,549 4,541 4,534
4,527
4,521 4,515 4,510 4,505
4,500
4,496 4,492 4,488 4,484
4,481
4,478 4,474 4,472 4,469
4,466
4,464
6 3,865 3,856 3,849
3,841
3,835 3,829 3,823 3,818
3,813
3,808 3,804 3,800 3,796
3,792
3,789 3,786 3,783 3,780
3,777
3,774
7 3,435 3,426 3,418
3,410
3,404 3,397 3,391 3,386
3,381
3,376 3,371 3,367 3,363
3,359
3,356 3,352 3,349 3,346
3,343
3,340
8 3,140 3,131 3,123
3,115
3,108 3,102 3,095 3,090
3,084
3,079 3,075 3,070 3,066
3,062
3,059 3,055 3,052 3,049
3,046
3,043
9 2,926 2,917 2,908 2,900 2,893 2,886 2,880 2,874 2,869 2,864 2,859 2,854 2,850 2,846 2,842 2,839 2,835 2,832 2,829 2,826
10 2,764 2,754 2,745
2,737
2,730 2,723 2,716 2,710
2,705
2,700 2,695 2,690 2,686
2,681
2,678 2,674 2,670 2,667
2,664
2,661
11 2,636 2,626 2,617
2,609
2,601 2,594 2,588 2,582
2,576
2,570 2,565 2,561 2,556
2,552
2,548 2,544 2,541 2,537
2,534
2,531
12 2,533 2,523 2,514
2,505
2,498 2,491 2,484 2,478
2,472
2,466 2,461 2,456 2,452
2,447
2,443 2,439 2,436 2,432
2,429
2,426
13 2,448 2,438 2,429
2,420
2,412 2,405 2,398 2,392
2,386
2,380 2,375 2,370 2,366
2,361
2,357 2,353 2,349 2,346
2,342
2,339
14 2,377 2,367 2,357
2,349
2,341 2,333 2,326 2,320
2,314
2,308 2,303 2,298 2,293
2,289
2,284 2,280 2,277 2,273
2,270
2,266
15 2,316 2,306 2,297
2,288
2,280 2,272 2,265 2,259
2,253
2,247 2,241 2,236 2,232
2,227
2,223 2,219 2,215 2,211
2,208
2,204
α = 0,01
1 6216 6223 6229
6234
6240 6245 6249 6253
6257
6260 6264 6267 6270
6273
6275 6278 6280 6283
6285
6286
2 99,45 99,46 99,46
99,46
99,46 99,46 99,46 99,46
99,46
99,47 99,47 99,47 99,47
99,47
99,47 99,47 99,47 99,47
99,47
99,48
3 26,66 26,64 26,62
26,60
26,58 26,56 26,55 26,53
26,52
26,50 26,49 26,48 26,47
26,46
26,45 26,44 26,43 26,43
26,42
26,41
4 13,99 13,97 13,95
13,93
13,91 13,89 13,88 13,86
13,85
13,84 13,83 13,81 13,80
13,79
13,79 13,78 13,77 13,76
13,75
13,75
5 9,528 9,506 9,485
9,466
9,449 9,433 9,418 9,404
9,391
9,379 9,368 9,357 9,347
9,338
9,329 9,321 9,313 9,305
9,298
9,291
6 7,372 7,351 7,331
7,313
7,296 7,281 7,266 7,253
7,240
7,229 7,218 7,207 7,198
7,189
7,180 7,172 7,164 7,157
7,150
7,143
7 6,132 6,111 6,092
6,074
6,058 6,043 6,029 6,016
6,003
5,992 5,981 5,971 5,962
5,953
5,944 5,936 5,929 5,922
5,915
5,908
8 5,336 5,316 5,297
5,279
5,263 5,248 5,234 5,221
5,209
5,198 5,188 5,178 5,168
5,159
5,151 5,143 5,136 5,129
5,122
5,116
9 4,786 4,765 4,746 4,729 4,713 4,698 4,684 4,672 4,660 4,649 4,638 4,628 4,619 4,610 4,602 4,594 4,587 4,580 4,573 4,567
10 4,383 4,363 4,344
4,327
4,311 4,296 4,283 4,270
4,258
4,247 4,236 4,227 4,217
4,209
4,201 4,193 4,185 4,178
4,172
4,165
11 4,077 4,057 4,038
4,021
4,005 3,990 3,977 3,964
3,952
3,941 3,931 3,921 3,912
3,903
3,895 3,887 3,880 3,873
3,866
3,860
12 3,836 3,816 3,798
3,780
3,765 3,750 3,736 3,724
3,712
3,701 3,690 3,681 3,671
3,663
3,654 3,647 3,639 3,632
3,626
3,619
13 3,643 3,622 3,604
3,587
3,571 3,556 3,543 3,530
3,518
3,507 3,497 3,487 3,478
3,469
3,461 3,453 3,445 3,438
3,432
3,425
14 3,483 3,463 3,444
3,427
3,412 3,397 3,383 3,371
3,359
3,348 3,337 3,327 3,318
3,309
3,301 3,293 3,286 3,279
3,272
3,266
15 3,350 3,330 3,311
3,294
3,278 3,264 3,250 3,237
3,225
3,214 3,204 3,194 3,184
3,176
3,167 3,160 3,152 3,145
3,138
3,132
Критические значения распределения Фишера Fα(df1, df2) (продолжение) Число степеней свободы для бóльшей дисперсии df1 df2 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 α = 0,05 1 248 249 249 249 249 249 250 250 250 250 250 250 250 251 251 251 251 251 251 251 2 19,45 19,45 19,45 19,45 19,46 19,46 19,46 19,46 19,46 19,46 19,46 19,46 19,47 19,47 19,47 19,47 19,47 19,47 19,47 19,47 3 8,654 8,648 8,643 8,638 8,634 8,630 8,626 8,623 8,620 8,617 8,614 8,611 8,609 8,606 8,604 8,602 8,600 8,598 8,596 8,594 4 5,795 5,787 5,781 5,774 5,769 5,763 5,759 5,754 5,750 5,746 5,742 5,739 5,735 5,732 5,729 5,727 5,724 5,722 5,719 5,717 5 4,549 4,541 4,534 4,527 4,521 4,515 4,510 4,505 4,500 4,496 4,492 4,488 4,484 4,481 4,478 4,474 4,472 4,469 4,466 4,464 6 3,865 3,856 3,849 3,841 3,835 3,829 3,823 3,818 3,813 3,808 3,804 3,800 3,796 3,792 3,789 3,786 3,783 3,780 3,777 3,774 7 3,435 3,426 3,418 3,410 3,404 3,397 3,391 3,386 3,381 3,376 3,371 3,367 3,363 3,359 3,356 3,352 3,349 3,346 3,343 3,340 8 3,140 3,131 3,123 3,115 3,108 3,102 3,095 3,090 3,084 3,079 3,075 3,070 3,066 3,062 3,059 3,055 3,052 3,049 3,046 3,043 9 2,926 2,917 2,908 2,900 2,893 2,886 2,880 2,874 2,869 2,864 2,859 2,854 2,850 2,846 2,842 2,839 2,835 2,832 2,829 2,826 10 2,764 2,754 2,745 2,737 2,730 2,723 2,716 2,710 2,705 2,700 2,695 2,690 2,686 2,681 2,678 2,674 2,670 2,667 2,664 2,661 11 2,636 2,626 2,617 2,609 2,601 2,594 2,588 2,582 2,576 2,570 2,565 2,561 2,556 2,552 2,548 2,544 2,541 2,537 2,534 2,531 12 2,533 2,523 2,514 2,505 2,498 2,491 2,484 2,478 2,472 2,466 2,461 2,456 2,452 2,447 2,443 2,439 2,436 2,432 2,429 2,426 13 2,448 2,438 2,429 2,420 2,412 2,405 2,398 2,392 2,386 2,380 2,375 2,370 2,366 2,361 2,357 2,353 2,349 2,346 2,342 2,339 14 2,377 2,367 2,357 2,349 2,341 2,333 2,326 2,320 2,314 2,308 2,303 2,298 2,293 2,289 2,284 2,280 2,277 2,273 2,270 2,266 15 2,316 2,306 2,297 2,288 2,280 2,272 2,265 2,259 2,253 2,247 2,241 2,236 2,232 2,227 2,223 2,219 2,215 2,211 2,208 2,204 α = 0,01 1 6216 6223 6229 6234 6240 6245 6249 6253 6257 6260 6264 6267 6270 6273 6275 6278 6280 6283 6285 6286 2 99,45 99,46 99,46 99,46 99,46 99,46 99,46 99,46 99,46 99,47 99,47 99,47 99,47 99,47 99,47 99,47 99,47 99,47 99,47 99,48 3 26,66 26,64 26,62 26,60 26,58 26,56 26,55 26,53 26,52 26,50 26,49 26,48 26,47 26,46 26,45 26,44 26,43 26,43 26,42 26,41 4 13,99 13,97 13,95 13,93 13,91 13,89 13,88 13,86 13,85 13,84 13,83 13,81 13,80 13,79 13,79 13,78 13,77 13,76 13,75 13,75 5 9,528 9,506 9,485 9,466 9,449 9,433 9,418 9,404 9,391 9,379 9,368 9,357 9,347 9,338 9,329 9,321 9,313 9,305 9,298 9,291 6 7,372 7,351 7,331 7,313 7,296 7,281 7,266 7,253 7,240 7,229 7,218 7,207 7,198 7,189 7,180 7,172 7,164 7,157 7,150 7,143 7 6,132 6,111 6,092 6,074 6,058 6,043 6,029 6,016 6,003 5,992 5,981 5,971 5,962 5,953 5,944 5,936 5,929 5,922 5,915 5,908 8 5,336 5,316 5,297 5,279 5,263 5,248 5,234 5,221 5,209 5,198 5,188 5,178 5,168 5,159 5,151 5,143 5,136 5,129 5,122 5,116 9 4,786 4,765 4,746 4,729 4,713 4,698 4,684 4,672 4,660 4,649 4,638 4,628 4,619 4,610 4,602 4,594 4,587 4,580 4,573 4,567 10 4,383 4,363 4,344 4,327 4,311 4,296 4,283 4,270 4,258 4,247 4,236 4,227 4,217 4,209 4,201 4,193 4,185 4,178 4,172 4,165 11 4,077 4,057 4,038 4,021 4,005 3,990 3,977 3,964 3,952 3,941 3,931 3,921 3,912 3,903 3,895 3,887 3,880 3,873 3,866 3,860 12 3,836 3,816 3,798 3,780 3,765 3,750 3,736 3,724 3,712 3,701 3,690 3,681 3,671 3,663 3,654 3,647 3,639 3,632 3,626 3,619 13 3,643 3,622 3,604 3,587 3,571 3,556 3,543 3,530 3,518 3,507 3,497 3,487 3,478 3,469 3,461 3,453 3,445 3,438 3,432 3,425 14 3,483 3,463 3,444 3,427 3,412 3,397 3,383 3,371 3,359 3,348 3,337 3,327 3,318 3,309 3,301 3,293 3,286 3,279 3,272 3,266 15 3,350 3,330 3,311 3,294 3,278 3,264 3,250 3,237 3,225 3,214 3,204 3,194 3,184 3,176 3,167 3,160 3,152 3,145 3,138 3,132
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