Intuitionistic Logic Explorer |
< Previous
Next >
Nearby theorems |
||
Mirrors > Home > ILE Home > Th. List > fzfigd | Unicode version |
Description: Deduction form of fzfig 10210. (Contributed by Jim Kingdon, 21-May-2020.) |
Ref | Expression |
---|---|
fzfigd.m | |
fzfigd.n |
Ref | Expression |
---|---|
fzfigd |
Step | Hyp | Ref | Expression |
---|---|---|---|
1 | fzfigd.m | . 2 | |
2 | fzfigd.n | . 2 | |
3 | fzfig 10210 | . 2 | |
4 | 1, 2, 3 | syl2anc 408 | 1 |
Colors of variables: wff set class |
Syntax hints: wi 4 wcel 1480 (class class class)co 5774 cfn 6634 cz 9061 cfz 9797 |
This theorem was proved from axioms: ax-mp 5 ax-1 6 ax-2 7 ax-ia1 105 ax-ia2 106 ax-ia3 107 ax-in1 603 ax-in2 604 ax-io 698 ax-5 1423 ax-7 1424 ax-gen 1425 ax-ie1 1469 ax-ie2 1470 ax-8 1482 ax-10 1483 ax-11 1484 ax-i12 1485 ax-bndl 1486 ax-4 1487 ax-13 1491 ax-14 1492 ax-17 1506 ax-i9 1510 ax-ial 1514 ax-i5r 1515 ax-ext 2121 ax-coll 4043 ax-sep 4046 ax-nul 4054 ax-pow 4098 ax-pr 4131 ax-un 4355 ax-setind 4452 ax-iinf 4502 ax-cnex 7718 ax-resscn 7719 ax-1cn 7720 ax-1re 7721 ax-icn 7722 ax-addcl 7723 ax-addrcl 7724 ax-mulcl 7725 ax-addcom 7727 ax-addass 7729 ax-distr 7731 ax-i2m1 7732 ax-0lt1 7733 ax-0id 7735 ax-rnegex 7736 ax-cnre 7738 ax-pre-ltirr 7739 ax-pre-ltwlin 7740 ax-pre-lttrn 7741 ax-pre-apti 7742 ax-pre-ltadd 7743 |
This theorem depends on definitions: df-bi 116 df-dc 820 df-3or 963 df-3an 964 df-tru 1334 df-fal 1337 df-nf 1437 df-sb 1736 df-eu 2002 df-mo 2003 df-clab 2126 df-cleq 2132 df-clel 2135 df-nfc 2270 df-ne 2309 df-nel 2404 df-ral 2421 df-rex 2422 df-reu 2423 df-rab 2425 df-v 2688 df-sbc 2910 df-csb 3004 df-dif 3073 df-un 3075 df-in 3077 df-ss 3084 df-nul 3364 df-pw 3512 df-sn 3533 df-pr 3534 df-op 3536 df-uni 3737 df-int 3772 df-iun 3815 df-br 3930 df-opab 3990 df-mpt 3991 df-tr 4027 df-id 4215 df-iord 4288 df-on 4290 df-ilim 4291 df-suc 4293 df-iom 4505 df-xp 4545 df-rel 4546 df-cnv 4547 df-co 4548 df-dm 4549 df-rn 4550 df-res 4551 df-ima 4552 df-iota 5088 df-fun 5125 df-fn 5126 df-f 5127 df-f1 5128 df-fo 5129 df-f1o 5130 df-fv 5131 df-riota 5730 df-ov 5777 df-oprab 5778 df-mpo 5779 df-1st 6038 df-2nd 6039 df-recs 6202 df-frec 6288 df-1o 6313 df-er 6429 df-en 6635 df-fin 6637 df-pnf 7809 df-mnf 7810 df-xr 7811 df-ltxr 7812 df-le 7813 df-sub 7942 df-neg 7943 df-inn 8728 df-n0 8985 df-z 9062 df-uz 9334 df-fz 9798 |
This theorem is referenced by: iseqf1olemqf1o 10273 iseqf1olemjpcl 10275 iseqf1olemqpcl 10276 iseqf1olemfvp 10277 seq3f1olemqsum 10280 seq3f1olemstep 10281 seq3f1olemp 10282 fseq1hash 10554 hashfz 10574 fnfz0hash 10582 nnf1o 11152 summodclem2a 11157 summodclem2 11158 summodc 11159 zsumdc 11160 fsum3 11163 fisumss 11168 fsumm1 11192 fsum1p 11194 fisum0diag 11217 fsumrev 11219 fsumshft 11220 fisum0diag2 11223 iserabs 11251 binomlem 11259 binom1dif 11263 isumsplit 11267 arisum2 11275 pwm1geoserap1 11284 geo2sum 11290 cvgratnnlemabsle 11303 cvgratnnlemrate 11306 mertenslemub 11310 mertenslemi1 11311 mertenslem2 11312 mertensabs 11313 prodmodclem3 11351 prodmodclem2a 11352 prodmodclem2 11353 efcvgfsum 11380 efaddlem 11387 eirraplem 11490 phivalfi 11895 phicl2 11897 hashdvds 11904 phiprmpw 11905 cvgcmp2nlemabs 13237 trilpolemlt1 13244 |
Copyright terms: Public domain | W3C validator |