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Mirrors > Home > MPE Home > Th. List > ax-icn | Structured version Visualization version Unicode version |
Description: ![]() |
Ref | Expression |
---|---|
ax-icn |
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Step | Hyp | Ref | Expression |
---|---|---|---|
1 | ci 9559 |
. 2
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2 | cc 9555 |
. 2
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3 | 1, 2 | wcel 1904 |
1
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Colors of variables: wff setvar class |
This axiom is referenced by: 0cn 9653 mulid1 9658 mul02lem2 9828 mul02 9829 addid1 9831 cnegex 9832 cnegex2 9833 0cnALT 9884 negicn 9896 ine0 10075 ixi 10263 recextlem1 10264 recextlem2 10265 recex 10266 rimul 10622 cru 10623 crne0 10624 cju 10627 it0e0 10858 2mulicn 10859 2muline0 10860 cnref1o 11320 irec 12412 i2 12413 i3 12414 i4 12415 iexpcyc 12417 crreczi 12435 imre 13248 reim 13249 crre 13254 crim 13255 remim 13257 mulre 13261 cjreb 13263 recj 13264 reneg 13265 readd 13266 remullem 13268 imcj 13272 imneg 13273 imadd 13274 cjadd 13281 cjneg 13287 imval2 13291 rei 13296 imi 13297 cji 13299 cjreim 13300 cjreim2 13301 rennim 13379 cnpart 13380 sqrtneglem 13407 sqrtneg 13408 sqrtm1 13416 absi 13426 absreimsq 13432 absreim 13433 absimle 13449 abs1m 13475 sqreulem 13499 sqreu 13500 caucvgr 13818 sinf 14255 cosf 14256 tanval2 14264 tanval3 14265 resinval 14266 recosval 14267 efi4p 14268 resin4p 14269 recos4p 14270 resincl 14271 recoscl 14272 sinneg 14277 cosneg 14278 efival 14283 efmival 14284 sinhval 14285 coshval 14286 retanhcl 14290 tanhlt1 14291 tanhbnd 14292 efeul 14293 sinadd 14295 cosadd 14296 ef01bndlem 14315 sin01bnd 14316 cos01bnd 14317 absef 14328 absefib 14329 efieq1re 14330 demoivre 14331 demoivreALT 14332 nthruc 14380 igz 14957 4sqlem17OLD 14984 4sqlem17 14990 cnsubrg 19105 cnrehmeo 22059 itg0 22816 itgz 22817 itgcl 22820 ibl0 22823 iblcnlem1 22824 itgcnlem 22826 itgneg 22840 iblss 22841 iblss2 22842 itgss 22848 itgeqa 22850 iblconst 22854 itgconst 22855 itgadd 22861 iblabs 22865 iblabsr 22866 iblmulc2 22867 itgmulc2 22870 itgsplit 22872 dvsincos 23012 iaa 23360 sincn 23478 coscn 23479 efhalfpi 23505 ef2kpi 23512 efper 23513 sinperlem 23514 efimpi 23525 pige3 23551 sineq0 23555 efeq1 23557 tanregt0 23567 efif1olem4 23573 efifo 23575 eff1olem 23576 circgrp 23580 circsubm 23581 logneg 23616 logm1 23617 lognegb 23618 eflogeq 23630 efiarg 23635 cosargd 23636 logimul 23642 logneg2 23643 abslogle 23646 tanarg 23647 logcn 23671 logf1o2 23674 cxpsqrtlem 23726 cxpsqrt 23727 root1eq1 23774 cxpeq 23776 ang180lem1 23817 ang180lem2 23818 ang180lem3 23819 ang180lem4 23820 1cubrlem 23846 1cubr 23847 asinlem 23873 asinlem2 23874 asinlem3a 23875 asinlem3 23876 asinf 23877 atandm2 23882 atandm3 23883 atanf 23885 asinneg 23891 efiasin 23893 sinasin 23894 asinsinlem 23896 asinsin 23897 asin1 23899 asinbnd 23904 cosasin 23909 atanneg 23912 atancj 23915 efiatan 23917 atanlogaddlem 23918 atanlogadd 23919 atanlogsublem 23920 atanlogsub 23921 efiatan2 23922 2efiatan 23923 tanatan 23924 cosatan 23926 atantan 23928 atanbndlem 23930 atans2 23936 dvatan 23940 atantayl 23942 atantayl2 23943 log2cnv 23949 basellem3 24088 2sqlem2 24371 circgrpOLD 26183 nvpi 26376 ipval2 26424 4ipval2 26425 ipval3 26426 4ipval3 26429 ipidsq 26430 dipcl 26432 dipcj 26434 dip0r 26437 dipcn 26440 sspival 26458 ip1ilem 26548 ipasslem10 26561 ipasslem11 26562 polid2i 26891 polidi 26892 lnopeq0lem1 27739 lnopeq0i 27741 lnophmlem2 27751 bhmafibid1 28480 cnre2csqima 28791 logi 30441 iexpire 30442 itgaddnc 32066 iblabsnc 32070 iblmulc2nc 32071 itgmulc2nc 32074 ftc1anclem3 32083 ftc1anclem6 32086 ftc1anclem7 32087 ftc1anclem8 32088 ftc1anc 32089 dvasin 32092 areacirclem4 32099 cntotbnd 32192 proot1ex 36149 iblsplit 37940 sinh-conventional 40967 |
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