Metamath Proof Explorer
Table of Contents - 21.47. Mathbox for Eric Schmidt
- Miscellany
- rspesbcd
- rext0
- cocanss2
- cocan2g
- cocanss1
- cocan1g
- dmstructnn
- dmstructfi
- rnstructfi
- Study of dfbi1ALT
- dfbi1ALTa
- simprimi
- dfbi1ALTb
- Relation-preserving functions
- wrelp
- df-relp
- relpeq1
- relpeq2
- relpeq3
- relpeq4
- relpeq5
- nfrelp
- relpf
- relprel
- relpmin
- relpfrlem
- relpfr
- Orbits
- orbitex
- orbitinit
- orbitcl
- orbitclmpt
- Well-founded sets
- trwf
- rankrelp
- wffr
- trfr
- tcfr
- xpwf
- dmwf
- rnwf
- relwf
- Absoluteness in transitive models
- ralabso
- rexabso
- ralabsod
- rexabsod
- ralabsobidv
- rexabsobidv
- ssabso
- disjabso
- n0abso
- Lemmas for showing axioms hold in models
- traxext
- modelaxreplem1
- modelaxreplem2
- modelaxreplem3
- modelaxrep
- ssclaxsep
- 0elaxnul
- pwclaxpow
- prclaxpr
- uniclaxun
- sswfaxreg
- omssaxinf2
- omelaxinf2
- dfac5prim
- ac8prim
- modelac8prim
- The class of well-founded sets is a model for ZFC
- wfaxext
- wfaxrep
- wfaxsep
- wfaxnul
- wfaxpow
- wfaxpr
- wfaxun
- wfaxreg
- wfaxinf2
- wfac8prim
- Permutation models
- brpermmodel
- brpermmodelcnv
- permaxext
- permaxrep
- permaxsep
- permaxnul
- permaxpow
- permaxpr
- permaxun
- permaxinf2lem
- permaxinf2
- permac8prim
- nregmodelf1o
- nregmodellem
- nregmodel
- nregmodelaxext
- Isomorphism of finite ordinals and non-negative integers
- hashnna
- hashnnsuc
- hashnnm
- hashnnlt
- hashnnltb
- hashomf1o
- hashomiso
- Hereditarily finite sets
- hfpr
- hfxp
- hfdm
- hfrn
- hfrel
- omhf
- omsshf
- Hereditarily finite structures
- chfstruct
- df-hfstruct
- hfstructstruct
- hfstructfun
- rnhfstructsshf
- ishfstruct
- rnhfstructhf
- hfstructhf
- hfstructcan