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Euler's Totient Function for n = 26001..27000
Euler's Totient Function for n = 26001..27000
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Euler's totient function (also known as the "phi function") counts the number of natural integers less than n that are coprime to n. It is very useful in number theory, e.g. to compute the number of primitive roots modulo a prime n. For more information, see:
- Wikipedia
- Encyclopedia of Mathematics
-
Lindsay N. Childs, A Concrete Introduction to Higher Algebra,
3rd ed., Springer, 2009, pp. 111 and 179-180.
-
G.H. Hardy and E.M. Wright, An Introduction to the Theory
of Numbers, 6th ed., Oxford University Press, 2008, pp. 63-65.
The values presented below were computed in 2015 using a Python program.
n |
26001 |
26002 |
26003 |
26004 |
26005 |
26006 |
26007 |
26008 |
26009 |
26010 |
φ(n) |
17172 |
13000 |
26002 |
7840 |
17808 |
13002 |
17336 |
13000 |
25140 |
6528 |
|
|
|
|
|
|
|
|
|
|
|
n |
26011 |
26012 |
26013 |
26014 |
26015 |
26016 |
26017 |
26018 |
26019 |
26020 |
φ(n) |
23976 |
11136 |
14784 |
13006 |
18480 |
8640 |
26016 |
13008 |
14616 |
10400 |
|
|
|
|
|
|
|
|
|
|
|
n |
26021 |
26022 |
26023 |
26024 |
26025 |
26026 |
26027 |
26028 |
26029 |
26030 |
φ(n) |
26020 |
8672 |
25480 |
13008 |
13840 |
9360 |
24480 |
8640 |
26028 |
9792 |
|
|
|
|
|
|
|
|
|
|
|
n |
26031 |
26032 |
26033 |
26034 |
26035 |
26036 |
26037 |
26038 |
26039 |
26040 |
φ(n) |
17352 |
13008 |
22308 |
8676 |
20160 |
12408 |
15720 |
12696 |
24024 |
5760 |
|
|
|
|
|
|
|
|
|
|
|
n |
26041 |
26042 |
26043 |
26044 |
26045 |
26046 |
26047 |
26048 |
26049 |
26050 |
φ(n) |
26040 |
12544 |
17360 |
12224 |
20832 |
8676 |
21960 |
11520 |
16416 |
10400 |
|
|
|
|
|
|
|
|
|
|
|
n |
26051 |
26052 |
26053 |
26054 |
26055 |
26056 |
26057 |
26058 |
26059 |
26060 |
φ(n) |
25704 |
7968 |
26052 |
11160 |
13824 |
13024 |
25620 |
8400 |
22440 |
10416 |
|
|
|
|
|
|
|
|
|
|
|
n |
26061 |
26062 |
26063 |
26064 |
26065 |
26066 |
26067 |
26068 |
26069 |
26070 |
φ(n) |
13824 |
12792 |
25608 |
8640 |
19200 |
13032 |
17376 |
10584 |
25740 |
6240 |
|
|
|
|
|
|
|
|
|
|
|
n |
26071 |
26072 |
26073 |
26074 |
26075 |
26076 |
26077 |
26078 |
26079 |
26080 |
φ(n) |
24360 |
13032 |
17376 |
13036 |
17760 |
8320 |
25696 |
11136 |
17384 |
10368 |
|
|
|
|
|
|
|
|
|
|
|
n |
26081 |
26082 |
26083 |
26084 |
26085 |
26086 |
26087 |
26088 |
26089 |
26090 |
φ(n) |
23700 |
7128 |
26082 |
13040 |
13248 |
13042 |
24696 |
8688 |
22356 |
10432 |
|
|
|
|
|
|
|
|
|
|
|
n |
26091 |
26092 |
26093 |
26094 |
26095 |
26096 |
26097 |
26098 |
26099 |
26100 |
φ(n) |
15984 |
11840 |
25728 |
8696 |
19584 |
11136 |
17396 |
13048 |
26098 |
6720 |
|
|
|
|
|
|
|
|
|
|
|
n |
26101 |
26102 |
26103 |
26104 |
26105 |
26106 |
26107 |
26108 |
26109 |
26110 |
φ(n) |
25452 |
12600 |
13440 |
12000 |
19888 |
8208 |
26106 |
12720 |
17388 |
8928 |
|
|
|
|
|
|
|
|
|
|
|
n |
26111 |
26112 |
26113 |
26114 |
26115 |
26116 |
26117 |
26118 |
26119 |
26120 |
φ(n) |
26110 |
8192 |
26112 |
11860 |
13920 |
13056 |
20160 |
8700 |
26118 |
10432 |
|
|
|
|
|
|
|
|
|
|
|
n |
26121 |
26122 |
26123 |
26124 |
26125 |
26126 |
26127 |
26128 |
26129 |
26130 |
φ(n) |
17412 |
12672 |
25800 |
7440 |
18000 |
13062 |
17412 |
12320 |
23296 |
6336 |
|
|
|
|
|
|
|
|
|
|
|
n |
26131 |
26132 |
26133 |
26134 |
26135 |
26136 |
26137 |
26138 |
26139 |
26140 |
φ(n) |
22392 |
12696 |
16800 |
12816 |
20904 |
7920 |
25636 |
11196 |
17424 |
10448 |
|
|
|
|
|
|
|
|
|
|
|
n |
26141 |
26142 |
26143 |
26144 |
26145 |
26146 |
26147 |
26148 |
26149 |
26150 |
φ(n) |
26140 |
8712 |
24120 |
12096 |
11808 |
12288 |
23760 |
8712 |
25740 |
10440 |
|
|
|
|
|
|
|
|
|
|
|
n |
26151 |
26152 |
26153 |
26154 |
26155 |
26156 |
26157 |
26158 |
26159 |
26160 |
φ(n) |
16632 |
11184 |
26152 |
8712 |
20920 |
12048 |
17436 |
11200 |
21600 |
6912 |
|
|
|
|
|
|
|
|
|
|
|
n |
26161 |
26162 |
26163 |
26164 |
26165 |
26166 |
26167 |
26168 |
26169 |
26170 |
φ(n) |
26160 |
12852 |
15552 |
12600 |
20928 |
7392 |
25840 |
13080 |
14400 |
10464 |
|
|
|
|
|
|
|
|
|
|
|
n |
26171 |
26172 |
26173 |
26174 |
26175 |
26176 |
26177 |
26178 |
26179 |
26180 |
φ(n) |
26170 |
8712 |
22428 |
12496 |
13920 |
13056 |
26176 |
8724 |
25576 |
7680 |
|
|
|
|
|
|
|
|
|
|
|
n |
26181 |
26182 |
26183 |
26184 |
26185 |
26186 |
26187 |
26188 |
26189 |
26190 |
φ(n) |
17448 |
11232 |
26182 |
8720 |
20944 |
13092 |
14112 |
13092 |
26188 |
6912 |
|
|
|
|
|
|
|
|
|
|
|
n |
26191 |
26192 |
26193 |
26194 |
26195 |
26196 |
26197 |
26198 |
26199 |
26200 |
φ(n) |
23800 |
13088 |
17460 |
11220 |
18720 |
8352 |
23232 |
13098 |
16800 |
10400 |
|
|
|
|
|
|
|
|
|
|
|
n |
26201 |
26202 |
26203 |
26204 |
26205 |
26206 |
26207 |
26208 |
26209 |
26210 |
φ(n) |
21168 |
7920 |
26202 |
13100 |
13968 |
13102 |
25776 |
6912 |
26208 |
10480 |
|
|
|
|
|
|
|
|
|
|
|
n |
26211 |
26212 |
26213 |
26214 |
26215 |
26216 |
26217 |
26218 |
26219 |
26220 |
φ(n) |
17472 |
13104 |
23820 |
8192 |
17808 |
12544 |
17460 |
13108 |
25896 |
6336 |
|
|
|
|
|
|
|
|
|
|
|
n |
26221 |
26222 |
26223 |
26224 |
26225 |
26226 |
26227 |
26228 |
26229 |
26230 |
φ(n) |
24192 |
11232 |
17480 |
11840 |
20960 |
8280 |
26226 |
12792 |
14976 |
10080 |
|
|
|
|
|
|
|
|
|
|
|
n |
26231 |
26232 |
26233 |
26234 |
26235 |
26236 |
26237 |
26238 |
26239 |
26240 |
φ(n) |
24672 |
8736 |
25488 |
12096 |
12480 |
11232 |
26236 |
8744 |
24840 |
10240 |
|
|
|
|
|
|
|
|
|
|
|
n |
26241 |
26242 |
26243 |
26244 |
26245 |
26246 |
26247 |
26248 |
26249 |
26250 |
φ(n) |
17492 |
13120 |
21384 |
8748 |
20160 |
11920 |
16128 |
12288 |
26248 |
6000 |
|
|
|
|
|
|
|
|
|
|
|
n |
26251 |
26252 |
26253 |
26254 |
26255 |
26256 |
26257 |
26258 |
26259 |
26260 |
φ(n) |
26250 |
13124 |
17496 |
13126 |
20416 |
8736 |
19800 |
12420 |
17504 |
9600 |
|
|
|
|
|
|
|
|
|
|
|
n |
26261 |
26262 |
26263 |
26264 |
26265 |
26266 |
26267 |
26268 |
26269 |
26270 |
φ(n) |
26260 |
8748 |
26262 |
11088 |
13056 |
12540 |
26266 |
7920 |
25920 |
10080 |
|
|
|
|
|
|
|
|
|
|
|
n |
26271 |
26272 |
26273 |
26274 |
26275 |
26276 |
26277 |
26278 |
26279 |
26280 |
φ(n) |
14904 |
13120 |
23184 |
8400 |
21000 |
13136 |
16560 |
11256 |
23880 |
6912 |
|
|
|
|
|
|
|
|
|
|
|
n |
26281 |
26282 |
26283 |
26284 |
26285 |
26286 |
26287 |
26288 |
26289 |
26290 |
φ(n) |
25600 |
12352 |
17520 |
13140 |
18000 |
8064 |
25920 |
12480 |
16632 |
9520 |
|
|
|
|
|
|
|
|
|
|
|
n |
26291 |
26292 |
26293 |
26294 |
26295 |
26296 |
26297 |
26298 |
26299 |
26300 |
φ(n) |
25800 |
7488 |
26292 |
13146 |
14016 |
12384 |
26296 |
8748 |
19584 |
10480 |
|
|
|
|
|
|
|
|
|
|
|
n |
26301 |
26302 |
26303 |
26304 |
26305 |
26306 |
26307 |
26308 |
26309 |
26310 |
φ(n) |
15920 |
13150 |
25368 |
8704 |
21040 |
11268 |
16848 |
13152 |
26308 |
7008 |
|
|
|
|
|
|
|
|
|
|
|
n |
26311 |
26312 |
26313 |
26314 |
26315 |
26316 |
26317 |
26318 |
26319 |
26320 |
φ(n) |
25912 |
10560 |
14952 |
12876 |
19872 |
8064 |
26316 |
13158 |
16920 |
8832 |
|
|
|
|
|
|
|
|
|
|
|
n |
26321 |
26322 |
26323 |
26324 |
26325 |
26326 |
26327 |
26328 |
26329 |
26330 |
φ(n) |
26320 |
8480 |
23920 |
13160 |
12960 |
13162 |
22560 |
8768 |
25984 |
10528 |
|
|
|
|
|
|
|
|
|
|
|
n |
26331 |
26332 |
26333 |
26334 |
26335 |
26336 |
26337 |
26338 |
26339 |
26340 |
φ(n) |
17160 |
12656 |
24768 |
6480 |
20064 |
13152 |
17556 |
12144 |
26338 |
7008 |
|
|
|
|
|
|
|
|
|
|
|
n |
26341 |
26342 |
26343 |
26344 |
26345 |
26346 |
26347 |
26348 |
26349 |
26350 |
φ(n) |
21840 |
13170 |
17556 |
12672 |
19120 |
8780 |
26346 |
11280 |
17564 |
9600 |
|
|
|
|
|
|
|
|
|
|
|
n |
26351 |
26352 |
26353 |
26354 |
26355 |
26356 |
26357 |
26358 |
26359 |
26360 |
φ(n) |
24312 |
8640 |
24624 |
13176 |
12000 |
11960 |
26356 |
8360 |
25704 |
10528 |
|
|
|
|
|
|
|
|
|
|
|
n |
26361 |
26362 |
26363 |
26364 |
26365 |
26366 |
26367 |
26368 |
26369 |
26370 |
φ(n) |
16800 |
11256 |
25680 |
8112 |
21088 |
13182 |
14720 |
13056 |
22596 |
7008 |
|
|
|
|
|
|
|
|
|
|
|
n |
26371 |
26372 |
26373 |
26374 |
26375 |
26376 |
26377 |
26378 |
26379 |
26380 |
φ(n) |
26370 |
12456 |
17168 |
13186 |
21000 |
7488 |
24336 |
11880 |
17568 |
10544 |
|
|
|
|
|
|
|
|
|
|
|
n |
26381 |
26382 |
26383 |
26384 |
26385 |
26386 |
26387 |
26388 |
26389 |
26390 |
φ(n) |
23760 |
8792 |
22608 |
12288 |
14064 |
12948 |
26386 |
8784 |
23980 |
8064 |
|
|
|
|
|
|
|
|
|
|
|
n |
26391 |
26392 |
26393 |
26394 |
26395 |
26396 |
26397 |
26398 |
26399 |
26400 |
φ(n) |
16632 |
13192 |
26392 |
8528 |
21112 |
13196 |
15048 |
12936 |
26398 |
6400 |
|
|
|
|
|
|
|
|
|
|
|
n |
26401 |
26402 |
26403 |
26404 |
26405 |
26406 |
26407 |
26408 |
26409 |
26410 |
φ(n) |
24832 |
12852 |
16224 |
10560 |
21120 |
8748 |
26406 |
13200 |
17604 |
9936 |
|
|
|
|
|
|
|
|
|
|
|
n |
26411 |
26412 |
26413 |
26414 |
26415 |
26416 |
26417 |
26418 |
26419 |
26420 |
φ(n) |
20580 |
8400 |
25920 |
12880 |
14064 |
12096 |
26416 |
6912 |
25480 |
10560 |
|
|
|
|
|
|
|
|
|
|
|
n |
26421 |
26422 |
26423 |
26424 |
26425 |
26426 |
26427 |
26428 |
26429 |
26430 |
φ(n) |
17612 |
12000 |
26422 |
8784 |
18000 |
12960 |
16808 |
13212 |
22896 |
7040 |
|
|
|
|
|
|
|
|
|
|
|
n |
26431 |
26432 |
26433 |
26434 |
26435 |
26436 |
26437 |
26438 |
26439 |
26440 |
φ(n) |
26430 |
11136 |
15840 |
13216 |
19840 |
8808 |
26436 |
13218 |
15096 |
10560 |
|
|
|
|
|
|
|
|
|
|
|
n |
26441 |
26442 |
26443 |
26444 |
26445 |
26446 |
26447 |
26448 |
26449 |
26450 |
φ(n) |
26112 |
8064 |
25560 |
12000 |
13440 |
11328 |
25896 |
8064 |
26448 |
10120 |
|
|
|
|
|
|
|
|
|
|
|
n |
26451 |
26452 |
26453 |
26454 |
26455 |
26456 |
26457 |
26458 |
26459 |
26460 |
φ(n) |
17628 |
12416 |
22668 |
8816 |
17280 |
13224 |
17636 |
13228 |
26458 |
6048 |
|
|
|
|
|
|
|
|
|
|
|
n |
26461 |
26462 |
26463 |
26464 |
26465 |
26466 |
26467 |
26468 |
26469 |
26470 |
φ(n) |
25852 |
13000 |
17640 |
13216 |
20592 |
8000 |
21384 |
12192 |
16512 |
10584 |
|
|
|
|
|
|
|
|
|
|
|
n |
26471 |
26472 |
26473 |
26474 |
26475 |
26476 |
26477 |
26478 |
26479 |
26480 |
φ(n) |
26112 |
8816 |
25300 |
10800 |
14080 |
13236 |
22960 |
8820 |
26478 |
10560 |
|
|
|
|
|
|
|
|
|
|
|
n |
26481 |
26482 |
26483 |
26484 |
26485 |
26486 |
26487 |
26488 |
26489 |
26490 |
φ(n) |
13824 |
13240 |
26040 |
8824 |
21184 |
11520 |
17496 |
10080 |
26488 |
7056 |
|
|
|
|
|
|
|
|
|
|
|
n |
26491 |
26492 |
26493 |
26494 |
26495 |
26496 |
26497 |
26498 |
26499 |
26500 |
φ(n) |
25984 |
12816 |
17660 |
12216 |
18144 |
8448 |
26496 |
13248 |
15840 |
10400 |
|
|
|
|
|
|
|
|
|
|
|
n |
26501 |
26502 |
26503 |
26504 |
26505 |
26506 |
26507 |
26508 |
26509 |
26510 |
φ(n) |
26500 |
7560 |
24928 |
13248 |
12960 |
12768 |
24456 |
8648 |
22680 |
9600 |
|
|
|
|
|
|
|
|
|
|
|
n |
26511 |
26512 |
26513 |
26514 |
26515 |
26516 |
26517 |
26518 |
26519 |
26520 |
φ(n) |
17672 |
13248 |
26512 |
8820 |
21208 |
11352 |
17676 |
13258 |
25344 |
6144 |
|
|
|
|
|
|
|
|
|
|
|
n |
26521 |
26522 |
26523 |
26524 |
26525 |
26526 |
26527 |
26528 |
26529 |
26530 |
φ(n) |
24100 |
13024 |
15120 |
12528 |
21200 |
8840 |
25840 |
13248 |
17136 |
9072 |
|
|
|
|
|
|
|
|
|
|
|
n |
26531 |
26532 |
26533 |
26534 |
26535 |
26536 |
26537 |
26538 |
26539 |
26540 |
φ(n) |
25872 |
7920 |
24336 |
13266 |
13440 |
12720 |
21312 |
8844 |
26538 |
10608 |
|
|
|
|
|
|
|
|
|
|
|
n |
26541 |
26542 |
26543 |
26544 |
26545 |
26546 |
26547 |
26548 |
26549 |
26550 |
φ(n) |
17676 |
12672 |
22680 |
7488 |
21232 |
12240 |
17696 |
13272 |
26220 |
6960 |
|
|
|
|
|
|
|
|
|
|
|
n |
26551 |
26552 |
26553 |
26554 |
26555 |
26556 |
26557 |
26558 |
26559 |
26560 |
φ(n) |
22752 |
13272 |
17264 |
11200 |
20608 |
8848 |
26556 |
11340 |
16272 |
10496 |
|
|
|
|
|
|
|
|
|
|
|
n |
26561 |
26562 |
26563 |
26564 |
26565 |
26566 |
26567 |
26568 |
26569 |
26570 |
φ(n) |
26560 |
8352 |
26200 |
12768 |
10560 |
12888 |
25680 |
8640 |
26406 |
10624 |
|
|
|
|
|
|
|
|
|
|
|
n |
26571 |
26572 |
26573 |
26574 |
26575 |
26576 |
26577 |
26578 |
26579 |
26580 |
φ(n) |
16640 |
10368 |
26572 |
8568 |
21240 |
12000 |
17712 |
13056 |
22776 |
7072 |
|
|
|
|
|
|
|
|
|
|
|
n |
26581 |
26582 |
26583 |
26584 |
26585 |
26586 |
26587 |
26588 |
26589 |
26590 |
φ(n) |
25164 |
13290 |
17720 |
13288 |
19584 |
7560 |
24160 |
11968 |
17724 |
10632 |
|
|
|
|
|
|
|
|
|
|
|
n |
26591 |
26592 |
26593 |
26594 |
26595 |
26596 |
26597 |
26598 |
26599 |
26600 |
φ(n) |
26590 |
8832 |
21840 |
13296 |
14112 |
12960 |
26596 |
7200 |
26136 |
8640 |
|
|
|
|
|
|
|
|
|
|
|
n |
26601 |
26602 |
26603 |
26604 |
26605 |
26606 |
26607 |
26608 |
26609 |
26610 |
φ(n) |
17732 |
12972 |
25848 |
8856 |
19968 |
13000 |
15120 |
13296 |
23200 |
7088 |
|
|
|
|
|
|
|
|
|
|
|
n |
26611 |
26612 |
26613 |
26614 |
26615 |
26616 |
26617 |
26618 |
26619 |
26620 |
φ(n) |
23232 |
13304 |
17736 |
11400 |
21288 |
8864 |
25956 |
13308 |
16776 |
9680 |
|
|
|
|
|
|
|
|
|
|
|
n |
26621 |
26622 |
26623 |
26624 |
26625 |
26626 |
26627 |
26628 |
26629 |
26630 |
φ(n) |
22812 |
8064 |
26208 |
12288 |
14000 |
13312 |
26626 |
7584 |
25740 |
10648 |
|
|
|
|
|
|
|
|
|
|
|
n |
26631 |
26632 |
26633 |
26634 |
26635 |
26636 |
26637 |
26638 |
26639 |
26640 |
φ(n) |
16080 |
13312 |
26632 |
8448 |
18240 |
13316 |
16368 |
12600 |
25056 |
6912 |
|
|
|
|
|
|
|
|
|
|
|
n |
26641 |
26642 |
26643 |
26644 |
26645 |
26646 |
26647 |
26648 |
26649 |
26650 |
φ(n) |
26640 |
10320 |
17384 |
13320 |
21024 |
8880 |
26646 |
13320 |
14904 |
9600 |
|
|
|
|
|
|
|
|
|
|
|
n |
26651 |
26652 |
26653 |
26654 |
26655 |
26656 |
26657 |
26658 |
26659 |
26660 |
φ(n) |
25704 |
8880 |
24220 |
13326 |
14208 |
10752 |
23760 |
8880 |
26104 |
10080 |
|
|
|
|
|
|
|
|
|
|
|
n |
26661 |
26662 |
26663 |
26664 |
26665 |
26666 |
26667 |
26668 |
26669 |
26670 |
φ(n) |
17772 |
13330 |
21024 |
8000 |
21328 |
13068 |
17772 |
12992 |
26668 |
6048 |
|
|
|
|
|
|
|
|
|
|
|
n |
26671 |
26672 |
26673 |
26674 |
26675 |
26676 |
26677 |
26678 |
26679 |
26680 |
φ(n) |
26344 |
13328 |
16704 |
13336 |
19200 |
7776 |
22032 |
13338 |
17784 |
9856 |
|
|
|
|
|
|
|
|
|
|
|
n |
26681 |
26682 |
26683 |
26684 |
26685 |
26686 |
26687 |
26688 |
26689 |
26690 |
φ(n) |
26680 |
8892 |
26682 |
11424 |
14208 |
12120 |
26686 |
8832 |
24624 |
9984 |
|
|
|
|
|
|
|
|
|
|
|
n |
26691 |
26692 |
26693 |
26694 |
26695 |
26696 |
26697 |
26698 |
26699 |
26700 |
φ(n) |
14400 |
13344 |
26692 |
8892 |
20160 |
12880 |
16160 |
11436 |
26698 |
7040 |
|
|
|
|
|
|
|
|
|
|
|
n |
26701 |
26702 |
26703 |
26704 |
26705 |
26706 |
26707 |
26708 |
26709 |
26710 |
φ(n) |
26700 |
12168 |
16632 |
13344 |
18144 |
8900 |
25120 |
12120 |
17136 |
10680 |
|
|
|
|
|
|
|
|
|
|
|
n |
26711 |
26712 |
26713 |
26714 |
26715 |
26716 |
26717 |
26718 |
26719 |
26720 |
φ(n) |
26710 |
7488 |
26712 |
12312 |
13056 |
13356 |
26716 |
8640 |
20760 |
10624 |
|
|
|
|
|
|
|
|
|
|
|
n |
26721 |
26722 |
26723 |
26724 |
26725 |
26726 |
26727 |
26728 |
26729 |
26730 |
φ(n) |
17808 |
12900 |
26722 |
8320 |
21360 |
10824 |
17400 |
12288 |
26728 |
6480 |
|
|
|
|
|
|
|
|
|
|
|
n |
26731 |
26732 |
26733 |
26734 |
26735 |
26736 |
26737 |
26738 |
26739 |
26740 |
φ(n) |
26730 |
12960 |
14256 |
13366 |
21384 |
8896 |
26736 |
12880 |
17820 |
9120 |
|
|
|
|
|
|
|
|
|
|
|
n |
26741 |
26742 |
26743 |
26744 |
26745 |
26746 |
26747 |
26748 |
26749 |
26750 |
φ(n) |
21120 |
8912 |
26128 |
13368 |
14256 |
13020 |
22920 |
8904 |
25564 |
10600 |
|
|
|
|
|
|
|
|
|
|
|
n |
26751 |
26752 |
26753 |
26754 |
26755 |
26756 |
26757 |
26758 |
26759 |
26760 |
φ(n) |
17280 |
11520 |
25860 |
7056 |
21400 |
13376 |
17820 |
12576 |
26758 |
7104 |
|
|
|
|
|
|
|
|
|
|
|
n |
26761 |
26762 |
26763 |
26764 |
26765 |
26766 |
26767 |
26768 |
26769 |
26770 |
φ(n) |
22932 |
13380 |
16200 |
13380 |
20800 |
8916 |
23520 |
11424 |
17844 |
10704 |
|
|
|
|
|
|
|
|
|
|
|
n |
26771 |
26772 |
26773 |
26774 |
26775 |
26776 |
26777 |
26778 |
26779 |
26780 |
φ(n) |
25344 |
8448 |
26080 |
12160 |
11520 |
13384 |
26776 |
8924 |
26280 |
9792 |
|
|
|
|
|
|
|
|
|
|
|
n |
26781 |
26782 |
26783 |
26784 |
26785 |
26786 |
26787 |
26788 |
26789 |
26790 |
φ(n) |
17472 |
11472 |
26782 |
8640 |
19440 |
13108 |
17856 |
12960 |
22176 |
6624 |
|
|
|
|
|
|
|
|
|
|
|
n |
26791 |
26792 |
26793 |
26794 |
26795 |
26796 |
26797 |
26798 |
26799 |
26800 |
φ(n) |
26352 |
12544 |
16416 |
13396 |
20416 |
6720 |
26460 |
13398 |
17864 |
10560 |
|
|
|
|
|
|
|
|
|
|
|
n |
26801 |
26802 |
26803 |
26804 |
26805 |
26806 |
26807 |
26808 |
26809 |
26810 |
φ(n) |
26800 |
8928 |
22932 |
13400 |
14288 |
12360 |
24360 |
8928 |
23616 |
9168 |
|
|
|
|
|
|
|
|
|
|
|
n |
26811 |
26812 |
26813 |
26814 |
26815 |
26816 |
26817 |
26818 |
26819 |
26820 |
φ(n) |
17820 |
13404 |
26812 |
8640 |
20640 |
13376 |
15312 |
11440 |
24744 |
7104 |
|
|
|
|
|
|
|
|
|
|
|
n |
26821 |
26822 |
26823 |
26824 |
26825 |
26826 |
26827 |
26828 |
26829 |
26830 |
φ(n) |
26820 |
13410 |
17880 |
11472 |
20160 |
8384 |
26496 |
12672 |
16200 |
10728 |
|
|
|
|
|
|
|
|
|
|
|
n |
26831 |
26832 |
26833 |
26834 |
26835 |
26836 |
26837 |
26838 |
26839 |
26840 |
φ(n) |
22992 |
8064 |
26832 |
13416 |
14304 |
13416 |
26220 |
7560 |
26838 |
9600 |
|
|
|
|
|
|
|
|
|
|
|
n |
26841 |
26842 |
26843 |
26844 |
26845 |
26846 |
26847 |
26848 |
26849 |
26850 |
φ(n) |
17072 |
13420 |
25248 |
8944 |
16704 |
12960 |
16848 |
13408 |
26848 |
7120 |
|
|
|
|
|
|
|
|
|
|
|
n |
26851 |
26852 |
26853 |
26854 |
26855 |
26856 |
26857 |
26858 |
26859 |
26860 |
φ(n) |
24400 |
11424 |
17900 |
12936 |
20800 |
8928 |
26500 |
12384 |
15336 |
9984 |
|
|
|
|
|
|
|
|
|
|
|
n |
26861 |
26862 |
26863 |
26864 |
26865 |
26866 |
26867 |
26868 |
26869 |
26870 |
φ(n) |
26860 |
7920 |
26862 |
12672 |
14256 |
10800 |
26400 |
8952 |
26496 |
10744 |
|
|
|
|
|
|
|
|
|
|
|
n |
26871 |
26872 |
26873 |
26874 |
26875 |
26876 |
26877 |
26878 |
26879 |
26880 |
φ(n) |
16224 |
13432 |
20880 |
8952 |
21000 |
13436 |
16320 |
13200 |
26878 |
6144 |
|
|
|
|
|
|
|
|
|
|
|
n |
26881 |
26882 |
26883 |
26884 |
26885 |
26886 |
26887 |
26888 |
26889 |
26890 |
φ(n) |
26880 |
13440 |
17136 |
11040 |
20304 |
8960 |
21912 |
13440 |
17924 |
10752 |
|
|
|
|
|
|
|
|
|
|
|
n |
26891 |
26892 |
26893 |
26894 |
26895 |
26896 |
26897 |
26898 |
26899 |
26900 |
φ(n) |
26890 |
8856 |
26892 |
10752 |
12960 |
13120 |
24816 |
8964 |
26136 |
10720 |
|
|
|
|
|
|
|
|
|
|
|
n |
26901 |
26902 |
26903 |
26904 |
26905 |
26906 |
26907 |
26908 |
26909 |
26910 |
φ(n) |
15120 |
13450 |
26902 |
8352 |
21520 |
12220 |
17936 |
11160 |
26460 |
6336 |
|
|
|
|
|
|
|
|
|
|
|
n |
26911 |
26912 |
26913 |
26914 |
26915 |
26916 |
26917 |
26918 |
26919 |
26920 |
φ(n) |
25312 |
12992 |
17940 |
13456 |
18432 |
8968 |
24460 |
13104 |
17928 |
10752 |
|
|
|
|
|
|
|
|
|
|
|
n |
26921 |
26922 |
26923 |
26924 |
26925 |
26926 |
26927 |
26928 |
26929 |
26930 |
φ(n) |
26920 |
7680 |
23328 |
13104 |
14320 |
13462 |
26926 |
7680 |
23076 |
10768 |
|
|
|
|
|
|
|
|
|
|
|
n |
26931 |
26932 |
26933 |
26934 |
26935 |
26936 |
26937 |
26938 |
26939 |
26940 |
φ(n) |
17480 |
13464 |
25740 |
8844 |
21544 |
10368 |
17280 |
13468 |
23400 |
7168 |
|
|
|
|
|
|
|
|
|
|
|
n |
26941 |
26942 |
26943 |
26944 |
26945 |
26946 |
26947 |
26948 |
26949 |
26950 |
φ(n) |
25984 |
12744 |
15384 |
13440 |
20224 |
8964 |
26946 |
13472 |
16560 |
8400 |
|
|
|
|
|
|
|
|
|
|
|
n |
26951 |
26952 |
26953 |
26954 |
26955 |
26956 |
26957 |
26958 |
26959 |
26960 |
φ(n) |
26950 |
8976 |
26952 |
13476 |
14352 |
12848 |
23100 |
8984 |
26958 |
10752 |
|
|
|
|
|
|
|
|
|
|
|
n |
26961 |
26962 |
26963 |
26964 |
26965 |
26966 |
26967 |
26968 |
26969 |
26970 |
φ(n) |
15120 |
11520 |
26448 |
7632 |
21568 |
13248 |
17600 |
13480 |
26640 |
6720 |
|
|
|
|
|
|
|
|
|
|
|
n |
26971 |
26972 |
26973 |
26974 |
26975 |
26976 |
26977 |
26978 |
26979 |
26980 |
φ(n) |
23112 |
12240 |
17496 |
13486 |
19680 |
8960 |
26416 |
11040 |
16192 |
10080 |
|
|
|
|
|
|
|
|
|
|
|
n |
26981 |
26982 |
26983 |
26984 |
26985 |
26986 |
26987 |
26988 |
26989 |
26990 |
φ(n) |
26980 |
8988 |
24420 |
13488 |
12288 |
13260 |
26986 |
8256 |
26656 |
10792 |
|
|
|
|
|
|
|
|
|
|
|
n |
26991 |
26992 |
26993 |
26994 |
26995 |
26996 |
26997 |
26998 |
26999 |
27000 |
φ(n) |
17988 |
11520 |
26992 |
8160 |
21592 |
12672 |
17996 |
13498 |
21168 |
7200 |
|
|
|
|
|
|
|
|
|
|
|
J.P. Martin-Flatin