Metamath Proof Explorer
Table of Contents - 21.51.16.2. Thin categories
- cthinc
- df-thinc
- isthinc
- isthinc2
- isthinc3
- thincc
- thinccd
- thincssc
- isthincd2lem1
- thincmo2
- thinchom
- thincmo
- thincmoALT
- thincmod
- thincn0eu
- thincid
- thincmon
- thincepi
- isthincd2lem2
- isthincd
- isthincd2
- oppcthin
- oppcthinco
- oppcthinendc
- oppcthinendcALT
- thincpropd
- subthinc
- functhinclem1
- functhinclem2
- functhinclem3
- functhinclem4
- functhinc
- functhincfun
- fullthinc
- fullthinc2
- thincfth
- thincciso
- thinccisod
- thincciso2
- thincciso3
- thincciso4
- 0thincg
- 0thinc
- indcthing
- discthing
- indthinc
- indthincALT
- prsthinc
- setcthin
- setc2othin
- thincsect
- thincsect2
- thincinv
- thinciso
- thinccic