| Intuitionistic Logic Explorer |
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| Symbol | ASCII |
| ( | |
| ) | |
| | -> |
| -. | |
| wff | |
| |- | |
| | & |
| | => |
| ph | |
| ps | |
| ch | |
| th | |
| ta | |
| et | |
| ze | |
| si | |
| rh | |
| mu | |
| la | |
| ka | |
| | /\ |
| | <-> |
| | \/ |
| STAB | STAB |
| DECID | DECID |
| A. | |
| setvar | |
| x | |
| class | |
| | = |
| A | |
| B | |
| | T. |
| y | |
| | F. |
| | \/_ |
| z | |
| w | |
| v | |
| u | |
| t | |
| F/ | |
| E. | |
| [ | |
| | / |
| ] | |
| f | |
| g | |
| s | |
| E! | |
| E* | |
| | e. |
| { | |
| | | |
| } | |
| | ./\ |
| | .\/ |
| | .<_ |
| | .< |
| | .+ |
| | .- |
| | .X. |
| | ./ |
| | .^ |
| | .0. |
| | .1. |
| | .|| |
| # | .# |
| | .~ |
| | ._|_ |
| | .+^ |
| | .+b |
| | .(+) |
| | .* |
| | .x. |
| | .xb |
| | ., |
| | .(x) |
| | .o. |
| | .0b |
| C | |
| D | |
| P | |
| Q | |
| R | |
| S | |
| T | |
| U | |
| e | |
| h | |
| i | |
| j | |
| k | |
| m | |
| n | |
| o | |
| E | |
| F | |
| G | |
| H | |
| I | |
| J | |
| K | |
| L | |
| M | |
| N | |
| V | |
| W | |
| X | |
| Y | |
| Z | |
| O | |
| r | |
| q | |
| p | |
| a | |
| b | |
| c | |
| d | |
| l | |
| F/_ | |
| | =/= |
| | e/ |
| _V | |
| CondEq | CondEq |
| [. | |
| ]. | |
| [_ | |
| ]_ | |
| | \ |
| | u. |
| | i^i |
| | C_ |
| (/) | |
| , | |
| if | |
| ~P | |
| <. | |
| >. | |
| U. | |
| |^| | |
| U_ | |
| |^|_ | |
| Disj | Disj_ |
| | |-> |
| Tr | |
| EXMID | EXMID |
| | _E |
| | _I |
| | Po |
| | Or |
| FrFor | FrFor |
| | Fr |
| Se | Se |
| | We |
| Ord | |
| On | |
| Lim | |
| suc | |
| _om | |
| | X. |
| `' | |
| dom | |
| ran | |
| | |` |
| " | |
| | o. |
| Rel | |
| iota | |
| : | |
| Fun | |
| | Fn |
| --> | |
| -1-1-> | |
| -onto-> | |
| -1-1-onto-> | |
| ` | |
| | Isom |
| iota_ | |
| | oF |
| | oR |
| 1st | |
| 2nd | |
| tpos | tpos |
| Smo | |
| recs | recs |
| rec | |
| frec | frec |
| 1o | |
| 2o | |
| 3o | |
| 4o | |
| | +o |
| | .o |
| ↑o | ^oi |
| | Er |
| /. | |
| | ^m |
| | ^pm |
| X_ | |
| | ~~ |
| | ~<_ |
| Fin | |
| fi | |
| sup | |
| inf | inf |
| ⊔ | |_| |
| inl | inl |
| inr | inr |
| case | case |
| ⊔d | |_|d |
| ℕ∞ | NN+oo |
| Omni | Omni |
| Markov | Markov |
| WOmni | WOmni |
| card | |
| AC | AC_ |
| CHOICE | CHOICE |
| Ap | Ap |
| TAp | TAp |
| CCHOICE | CCHOICE |
| N. | |
| | +N |
| | .N |
| | <N |
| | +pQ |
| | .pQ |
| | <pQ |
| | ~Q |
| Q. | |
| 1Q | |
| | +Q |
| | .Q |
| *Q | |
| | <Q |
| ~Q0 | ~Q0 |
| Q0 | Q0. |
| 0Q0 | 0Q0 |
| +Q0 | +Q0 |
| ·Q0 | .Q0 |
| P. | |
| 1P | |
| | +P. |
| | .P. |
| | <P |
| | ~R |
| R. | |
| 0R | |
| 1R | |
| -1R | |
| | +R |
| | .R |
| | <R |
| | <RR |
| CC | |
| RR | |
| 0 | |
| 1 | |
| _i | |
| | + |
| | x. |
| | <_ |
| | +oo |
| | -oo |
| RR* | |
| | < |
| | - |
| -u | |
| #ℝ | #RR |
| # | =//= |
| NN | |
| 2 | |
| 3 | |
| 4 | |
| 5 | |
| 6 | |
| 7 | |
| 8 | |
| 9 | |
| NN0 | |
| NN0* | NN0* |
| ZZ | |
| ; | ; |
| ZZ>= | |
| RR+ | |
| | -e |
| +e | |
| *e | |
| (,) | |
| (,] | |
| [,) | |
| [,] | |
| ... | |
| ..^ | ..^ |
| |_ | |
| ⌈ | |^ |
| | mod |
| | == |
| | seq |
| ^ | |
| ! | |
| | _C |
| ♯ | # |
| Word | Word |
| | shift |
| Re | |
| Im | |
| * | |
| sqrt | |
| abs | |
| +- | |
| | ~~> |
| sum_ | |
| prod_ | |
| exp | |
| _e | |
| sin | |
| cos | |
| tan | |
| _pi | |
| _tau | |
| | || |
| bits | bits |
| | gcd |
| lcm | lcm |
| Prime | |
| numer | numer |
| denom | denom |
| odZ | |
| phi | |
| | pCnt |
| Z[i] | |
| Struct | Struct |
| ndx | |
| sSet | sSet |
| Slot | Slot |
| Base | |
| ↾s | |`s |
| +g | |
| .r | |
| *r | |
| Scalar | Scalar |
| .s | |
| .i | |
| TopSet | TopSet |
| le | |
| oc | |
| dist | |
| UnifSet | |
| Hom | |
| comp | comp |
| ↾t | |`t |
| TopOpen | |
| topGen | |
| Xt_ | |
| 0g | |
| | gsum |
| Xs_ | |
| | ^s |
| | "s |
| | /s |
| | Xs. |
| +f | |
| Mgm | Mgm |
| Smgrp | Smgrp |
| Mnd | |
| MndHom | MndHom |
| SubMnd | SubMnd |
| Grp | |
| invg | |
| -g | |
| .g | .g |
| ~QG | ~QG |
| SubGrp | SubGrp |
| NrmSGrp | NrmSGrp |
| | GrpHom |
| CMnd | CMnd |
| Abel | |
| mulGrp | mulGrp |
| Rng | Rng |
| 1r | |
| SRing | SRing |
| Ring | |
| CRing | |
| oppr | oppR |
| ||r | |
| Unit | Unit |
| Irred | Irred |
| invr | |
| /r | /r |
| RingHom | RingHom |
| RingIso | RingIso |
| NzRing | NzRing |
| LRing | LRing |
| SubRng | SubRng |
| SubRing | SubRing |
| RingSpan | RingSpan |
| RLReg | RLReg |
| Domn | Domn |
| IDomn | IDomn |
| #r | #r |
| LMod | |
| .sf | |
| LSubSp | |
| LSpan | |
| subringAlg | subringAlg |
| ringLMod | ringLMod |
| LIdeal | LIdeal |
| RSpan | RSpan |
| 2Ideal | 2Ideal |
| PsMet | PsMet |
| *Met | |
| Met | |
| ball | |
| fBas | |
| filGen | |
| MetOpen | |
| metUnif | metUnif |
| ℂfld | CCfld |
| ℤring | ZZring |
| ZRHom | |
| ZMod | |
| ℤ/nℤ | Z/nZ |
| mPwSer | mPwSer |
| Top | |
| TopOn | TopOn |
| TopSp | |
| TopBases | |
| int | |
| cls | |
| Clsd | |
| nei | |
| | Cn |
| | CnP |
| ~~>t | |
| | tX |
| Homeo | |
| *MetSp | |
| MetSp | |
| toMetSp | toMetSp |
| -cn-> | |
| lim | limCC |
| | _D |
| Poly | Poly |
| Xp | |
| log | |
| | ^c |
| logb | logb |
| | sigma |
| | /L |
| DECIDin | DECID_in |
| Δ0 | Delta0 |
| BOUNDED | Bdd |
| BOUNDED | Bdd_ |
| Ind | Ind |
| A! |
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