Metamath Proof Explorer
Table of Contents - 21.3.5. Real and Complex Numbers
- sgnval2
- Complex operations - misc. additions
- creq0
- 1nei
- 1neg1t1neg1
- nnmulge
- submuladdd
- muldivdid
- binom2subadd
- cjsubd
- re0cj
- receqid
- pythagreim
- efiargd
- arginv
- argcj
- quad3d
- Ordering on reals - misc additions
- lt2addrd
- Extended reals - misc additions
- xrlelttric
- xaddeq0
- rexmul2
- xrinfm
- le2halvesd
- xraddge02
- xrge0addge
- xlt2addrd
- xrge0infss
- xrge0infssd
- xrge0addcld
- xrge0subcld
- infxrge0lb
- infxrge0glb
- infxrge0gelb
- xrofsup
- supxrnemnf
- Extended nonnegative integers - misc additions
- xnn0gt0
- xnn01gt
- nn0xmulclb
- xnn0nn0d
- xnn0nnd
- Real number intervals - misc additions
- joiniooico
- ubico
- xeqlelt
- eliccelico
- elicoelioo
- iocinioc2
- xrdifh
- iocinif
- difioo
- difico
- Finite intervals of integers - misc additions
- uzssico
- fz2ssnn0
- nndiffz1
- ssnnssfz
- fzm1ne1
- fzspl
- fzdif2
- fzodif2
- fzodif1
- fzsplit3
- elfzodif0
- bcm1n
- Half-open integer ranges - misc additions
- iundisjfi
- iundisj2fi
- iundisjcnt
- iundisj2cnt
- fzone1
- fzom1ne1
- f1ocnt
- fz1nnct
- fz1nntr
- fzo0opth
- nn0difffzod
- suppssnn0
- The ` # ` (set size) function - misc additions
- hashunif
- hashxpe
- hashgt1
- hashpss
- hashne0
- The greatest common divisor operator - misc. additions
- elq2
- znumd
- zdend
- numdenneg
- divnumden2
- expgt0b
- Integers
- nn0split01
- nn0disj01
- nnindf
- nn0min
- subne0nn
- ltesubnnd
- fprodeq02
- pr01ssre
- fprodex01
- prodpr
- prodtp
- fsumub
- fsumiunle
- Decimal numbers
- dfdec100