Intuitionistic Logic Explorer |
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Symbol | ASCII |
( | ( |
) | ) |
→ | -> |
¬ | -. |
wff | wff |
⊢ | |- |
& | & |
⇒ | => |
𝜑 | ph |
𝜓 | ps |
𝜒 | ch |
𝜃 | th |
𝜏 | ta |
𝜂 | et |
𝜁 | ze |
𝜎 | si |
𝜌 | rh |
𝜇 | mu |
𝜆 | la |
𝜅 | ka |
∧ | /\ |
↔ | <-> |
∨ | \/ |
STAB | STAB |
DECID | DECID |
∀ | A. |
setvar | setvar |
𝑥 | x |
class | class |
= | = |
𝐴 | A |
𝐵 | B |
⊤ | T. |
𝑦 | y |
⊥ | F. |
⊻ | \/_ |
𝑧 | z |
𝑤 | w |
𝑣 | v |
𝑢 | u |
𝑡 | t |
Ⅎ | F/ |
∃ | E. |
[ | [ |
/ | / |
] | ] |
𝑓 | f |
𝑔 | g |
𝑠 | s |
∃! | E! |
∃* | E* |
∈ | e. |
{ | { |
∣ | | |
} | } |
∧ | ./\ |
∨ | .\/ |
≤ | .<_ |
< | .< |
+ | .+ |
− | .- |
× | .X. |
/ | ./ |
↑ | .^ |
0 | .0. |
1 | .1. |
∥ | .|| |
∼ | .~ |
⊥ | ._|_ |
⨣ | .+^ |
✚ | .+b |
⊕ | .(+) |
∗ | .* |
· | .x. |
∙ | .xb |
, | ., |
⊗ | .(x) |
⚬ | .o. |
𝟎 | .0b |
𝐶 | C |
𝐷 | D |
𝑃 | P |
𝑄 | Q |
𝑅 | R |
𝑆 | S |
𝑇 | T |
𝑈 | U |
𝑒 | e |
ℎ | h |
𝑖 | i |
𝑗 | j |
𝑘 | k |
𝑚 | m |
𝑛 | n |
𝑜 | o |
𝐸 | E |
𝐹 | F |
𝐺 | G |
𝐻 | H |
𝐼 | I |
𝐽 | J |
𝐾 | K |
𝐿 | L |
𝑀 | M |
𝑁 | N |
𝑉 | V |
𝑊 | W |
𝑋 | X |
𝑌 | Y |
𝑍 | Z |
𝑂 | O |
𝑟 | r |
𝑞 | q |
𝑝 | p |
𝑎 | a |
𝑏 | b |
𝑐 | c |
𝑑 | d |
𝑙 | l |
Ⅎ | F/_ |
≠ | =/= |
∉ | e/ |
V | _V |
CondEq | CondEq |
[ | [. |
] | ]. |
⦋ | [_ |
⦌ | ]_ |
∖ | \ |
∪ | u. |
∩ | i^i |
⊆ | C_ |
∅ | (/) |
, | , |
if | if |
𝒫 | ~P |
〈 | <. |
〉 | >. |
∪ | U. |
∩ | |^| |
∪ | U_ |
∩ | |^|_ |
Disj | Disj_ |
↦ | |-> |
Tr | Tr |
EXMID | EXMID |
E | _E |
I | _I |
Po | Po |
Or | Or |
FrFor | FrFor |
Fr | Fr |
Se | Se |
We | We |
Ord | Ord |
On | On |
Lim | Lim |
suc | suc |
ω | _om |
× | X. |
◡ | `' |
dom | dom |
ran | ran |
↾ | |` |
“ | " |
∘ | o. |
Rel | Rel |
℩ | iota |
: | : |
Fun | Fun |
Fn | Fn |
⟶ | --> |
–1-1→ | -1-1-> |
–onto→ | -onto-> |
–1-1-onto→ | -1-1-onto-> |
‘ | ` |
Isom | Isom |
℩ | iota_ |
∘𝑓 | oF |
∘𝑟 | oR |
1st | 1st |
2nd | 2nd |
tpos | tpos |
Smo | Smo |
recs | recs |
rec | rec |
frec | frec |
1o | 1o |
2o | 2o |
3o | 3o |
4o | 4o |
+o | +o |
·o | .o |
↑o | ^oi |
Er | Er |
/ | /. |
↑𝑚 | ^m |
↑pm | ^pm |
X | X_ |
≈ | ~~ |
≼ | ~<_ |
Fin | Fin |
fi | fi |
sup | sup |
inf | inf |
⊔ | |_| |
inl | inl |
inr | inr |
case | case |
⊔d | |_|d |
ℕ∞ | NN+oo |
Omni | Omni |
Markov | Markov |
WOmni | WOmni |
card | card |
CHOICE | CHOICE |
CCHOICE | CCHOICE |
N | N. |
+N | +N |
·N | .N |
<N | <N |
+pQ | +pQ |
·pQ | .pQ |
<pQ | <pQ |
~Q | ~Q |
Q | Q. |
1Q | 1Q |
+Q | +Q |
·Q | .Q |
*Q | *Q |
<Q | <Q |
~Q0 | ~Q0 |
Q0 | Q0. |
0Q0 | 0Q0 |
+Q0 | +Q0 |
·Q0 | .Q0 |
P | P. |
1P | 1P |
+P | +P. |
·P | .P. |
<P | <P |
~R | ~R |
R | R. |
0R | 0R |
1R | 1R |
-1R | -1R |
+R | +R |
·R | .R |
<R | <R |
<ℝ | <RR |
ℂ | CC |
ℝ | RR |
0 | 0 |
1 | 1 |
i | _i |
+ | + |
· | x. |
≤ | <_ |
+∞ | +oo |
-∞ | -oo |
ℝ* | RR* |
< | < |
− | - |
- | -u |
#ℝ | #RR |
# | =//= |
ℕ | NN |
2 | 2 |
3 | 3 |
4 | 4 |
5 | 5 |
6 | 6 |
7 | 7 |
8 | 8 |
9 | 9 |
ℕ0 | NN0 |
ℕ0* | NN0* |
ℤ | ZZ |
; | ; |
ℤ≥ | ZZ>= |
ℚ | |
ℝ+ | RR+ |
-𝑒 | -e |
+𝑒 | +e |
·e | *e |
(,) | (,) |
(,] | (,] |
[,) | [,) |
[,] | [,] |
... | ... |
..^ | ..^ |
⌊ | |_ |
⌈ | |^ |
mod | mod |
≡ | == |
seq | seq |
↑ | ^ |
! | ! |
C | _C |
♯ | # |
shift | shift |
ℜ | Re |
ℑ | Im |
∗ | * |
√ | sqrt |
abs | abs |
± | +- |
⇝ | ~~> |
Σ | sum_ |
∏ | prod_ |
exp | exp |
e | _e |
sin | sin |
cos | cos |
tan | tan |
π | _pi |
τ | _tau |
∥ | || |
gcd | gcd |
lcm | lcm |
ℙ | Prime |
numer | numer |
denom | denom |
odℤ | odZ |
ϕ | phi |
pCnt | pCnt |
ℤ[i] | Z[i] |
Struct | Struct |
ndx | ndx |
sSet | sSet |
Slot | Slot |
Base | Base |
↾s | |`s |
+g | +g |
.r | .r |
*𝑟 | *r |
Scalar | Scalar |
·𝑠 | .s |
·𝑖 | .i |
TopSet | TopSet |
le | le |
oc | oc |
dist | dist |
UnifSet | UnifSet |
Hom | Hom |
comp | comp |
↾t | |`t |
TopOpen | TopOpen |
topGen | topGen |
∏t | Xt_ |
0g | 0g |
Σg | gsum |
Xs | Xs_ |
↑s | ^s |
+𝑓 | +f |
Mgm | Mgm |
Smgrp | Smgrp |
Mnd | Mnd |
MndHom | MndHom |
SubMnd | SubMnd |
Grp | Grp |
invg | invg |
-g | -g |
PsMet | PsMet |
∞Met | *Met |
Met | Met |
ball | ball |
fBas | fBas |
filGen | filGen |
MetOpen | MetOpen |
metUnif | metUnif |
Top | Top |
TopOn | TopOn |
TopSp | TopSp |
TopBases | TopBases |
int | int |
cls | cls |
Clsd | Clsd |
nei | nei |
Cn | Cn |
CnP | CnP |
⇝𝑡 | ~~>t |
×t | tX |
Homeo | Homeo |
∞MetSp | *MetSp |
MetSp | MetSp |
toMetSp | toMetSp |
–cn→ | -cn-> |
limℂ | limCC |
D | _D |
log | log |
↑𝑐 | ^c |
logb | logb |
/L | /L |
DECIDin | DECID_in |
Δ0 | Delta0 |
BOUNDED | Bdd |
BOUNDED | Bdd_ |
Ind | Ind |
∀! | A! |
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