quartztz::lean-symb

Lean 4 symbol reference

Statically (for now) generated from lean4-vscode's abbreviations.json file. Please let me know if anything changes!
Click on a symbol to see more details.
The symbol ☐ represents where the cursor will be placed for bracket-like abbreviations.
α\a
β\b
γ\g
δ\de
ε\e
ζ\ze
η\et
θ\th
ι\io
κ\ka
λ\la
μ\m
ν\nu
ξ\xi
ο\omicron
π\pi
ρ\rh
σ\si
ς\vsi
τ\ta
υ\upsilon
φ\ph
χ\c
ψ\ps
ω\om
Α\Alpha
Β\Beta
Γ\Gamma
Δ\Delta
Ε\Epsilon
Ζ\Zeta
Η\Eta
Θ\Theta
Ι\Iota
Κ\GK
Λ\L
Μ\GM
Ν\GN
Ξ\GX
Ο\Omicron
Π\p
Π₀\Pi0
Ρ\GR
Σ\S
Τ\Tau
Υ\Upsilon
Φ\GF
Χ\GC
Ψ\GP
Ω\ohm
Ͱ\Heta
ͱ\heta
Ϳ\Yot
ϐ\varbeta
ϑ\vartheta
ϕ\varphi
ϖ\varpi
ϗ\varkai
Ϛ\Stigma
ϛ\stigma
Ϝ\Digamma
ϝ\digamma
Ϟ\Koppa
ϟ\koppa
Ϡ\Sampi
ϡ\sampi
Ϣ\Shei
ϣ\shei
Ϥ\Fei
ϥ\fei
Ϧ\Khei
ϧ\khei
Ϩ\Hori
ϩ\hori
Ϫ\Gangia
ϫ\gangia
Ϭ\Shima
ϭ\shima
Ϯ\Dei
ϯ\dei
ϰ\varkappa
ϱ\varrho
Ϸ\Sho
ϸ\sho
Ϻ\San
ϻ\san
À\`A
Á\'A
Â\^{A}
Ã\~A
Ä\"A
Å\angstrom
Æ\AE
Ç\cC
È\`E
É\'E
Ê\^{E}
Ë\"E
Ì\`I
Í\'I
Î\^{I}
Ï\"I
Ð\DH
Ñ\~N
Ò\`O
Ó\'O
Ô\^{O}
Õ\~O
Ö\"O
Ù\`U
Ú\'U
Û\^{U}
Ü\"U
Ý\'Y
Þ\TH
à\`a
á\'a
â\^{a}
ã\~a
ä\"a
å\aa
æ\ae
ç\cc
è\`e
é\'e
ê\^{e}
ë\"e
ì\`i
í\'i
î\^{i}
ï\"i
ð\dh
ñ\~{n}
ò\`o
ó\'o
ô\^{o}
õ\~o
ö\"o
ø\/o
ù\`u
ú\'u
û\^{u}
ü\"u
ý\'y
ÿ\"y
Ā\-{A}
ā\-{a}
Č\vC
č\vc
Ď\vD
ď\vd
Ē\-{E}
ē\-{e}
Ě\vE
ě\ve
Ī\-{I}
ī\-{i}
Į\kI
į\ki
ı\imath
Ł\/L
Ō\-{O}
ō\-{o}
Œ\OE
œ\oe
Ū\-{U}
ū\-{u}
ƛ\Gl-
ȩ\ce
₍\_(
₎\_)
₊\_+
₋\_-
̲\_--
₌\_=
ₐ\_a
ₑ\_e
ₕ\_h
ᵢ\_i
ⱼ\_j
ₖ\_k
ₗ\_l
ₘ\_m
ₙ\_n
ₒ\_o
ₚ\_p
ᵣ\_r
ₛ\_s
ₜ\_t
ᵤ\_u
ᵥ\_v
ₓ\_x
⁻¹\-
⁻²\-2
⁻³\-3
⁻¹'\preim
ᵃᵒᵖ\addopposite
ᵐᵒᵖ\mulopposite
ᵒᵈ\od
ᵒᵖ\opposite
⁽\^(
⁾\^)
⁺\^+
⁻\^-
⁰\^0
¹\^1
²\^2
³\^3
⁴\^4
⁵\^5
⁶\^6
⁷\^7
⁸\^8
⁹\^9
⁼\^=
ᴬ\^A
ᴮ\^B
ᴰ\^D
ᴱ\^E
ᴳ\^G
ᴴ\^H
ᴵ\^I
ᴶ\^J
ᴷ\^K
ᴸ\^L
ᴹ\^M
ᴺ\^N
ᴼ\^O
ᴾ\^P
ᴿ\^R
ᵀ\^T
ᵁ\^U
ⱽ\^V
ᵂ\^W
ᵃ\^a
ᵇ\^b
ᵈ\^d
ᵉ\^e
ᶠ\^f
ᵍ\^g
ʰ\^h
ⁱ\^i
ʲ\^j
ᵏ\^k
ˡ\^l
ᵐ\^m
ⁿ\^n
ᵒ\^o
ᵖ\^p
ʳ\^r
ˢ\^s
ᵗ\^t
ᵘ\^u
ᵛ\^v
ʷ\^w
ˣ\^x
ʸ\^y
ᶻ\^z
℠\^SM
™\^TM
ʱ\^hhook
ʴ\^turnedr
ʵ\^turnedrhook
ʶ\^Rinverted
ˠ\^gamma
ˤ\^stop
ᴭ\^Ae
ᴯ\^Bbarred
ᴲ\^Ereversed
ᴻ\^Nreversed
ᴽ\^Ou
ᵄ\^turneda
ᵅ\^alpha
ᵆ\^turnedae
ᵊ\^schwa
ᵋ\^eopen
ᵌ\^turnede
ᵎ\^turnedi
ᵑ\^eng
ᵓ\^oopen
ᵔ\^otop
ᵕ\^obottom
ᵙ\^usideways
ᵚ\^turnedm
ᵜ\^ain
ᵝ\^beta
ᵞ\^vargamma
ᵠ\^varphi
ᵡ\^chi
ᶛ\^turnedalpha
ᶝ\^ccurl
ᶞ\^eth
ᶟ\^ereversedopen
ᶢ\^gscript
ᶣ\^turnedh
ᶤ\^istroke
ᶥ\^iota
ᶦ\^Ismall
ᶧ\^Istroke
ᶨ\^jtail
ᶩ\^lretroflexhook
ᶪ\^lhook
ᶫ\^Lsmall
ᶬ\^mhook
ᶭ\^turnedmleg
ᶮ\^nlefthook
ᶯ\^nretroflexhook
ᶰ\^Nsmall
ᶱ\^obarred
ᶲ\^phi
ᶳ\^shook
ᶴ\^esh
ᶵ\^twithpalatalhook
ᶶ\^ubar
ᶷ\^upsilon
ᶸ\^Usmall
ᶹ\^vhook
ᶺ\^turnedv
ᶼ\^zretroflexhook
ᶽ\^zcurl
ᶾ\^ezh
ᶿ\^theta
₀\0
₁\1
₂\2
₃\3
₄\4
₅\5
₆\6
₇\7
₈\8
₉\9
ꭜ\^heng
ꭝ\^ls
ꭞ\^ltilde
ꭟ\^uhook
𝐀\bfA
𝐁\bfB
𝐂\bfC
𝐃\bfD
𝐄\bfE
𝐅\bfF
𝐆\bfG
𝐇\bfH
𝐈\bfI
𝐉\bfJ
𝐊\bfK
𝐋\bfL
𝐌\bfM
𝐍\bfN
𝐎\bfO
𝐏\bfP
𝐐\bfQ
𝐑\bfR
𝐒\bfS
𝐓\bfT
𝐔\bfU
𝐕\bfV
𝐖\bfW
𝐗\bfX
𝐘\bfY
𝐙\bfZ
𝐚\bfa
𝐛\bfb
𝐜\bfc
𝐝\bfd
𝐞\bfe
𝐟\bff
𝐠\bfg
𝐡\bfh
𝐢\bfi
𝐣\bfj
𝐤\bfk
𝐥\bfl
𝐦\bfm
𝐧\bfn
𝐨\bfo
𝐩\bfp
𝐪\bfq
𝐫\bfr
𝐬\bfs
𝐭\bft
𝐮\bfu
𝐯\bfv
𝐰\bfw
𝐱\bfx
𝐲\bfy
𝐳\bfz
𝐴\MiA
𝐵\MiB
𝐶\MiC
𝐷\MiD
𝐸\MiE
𝐹\MiF
𝐺\MiG
𝐻\MiH
𝐼\MiI
𝐽\MiJ
𝐾\MiK
𝐿\MiL
𝑀\MiM
𝑁\MiN
𝑂\MiO
𝑃\MiP
𝑄\MiQ
𝑅\MiR
𝑆\MiS
𝑇\MiT
𝑈\MiU
𝑉\MiV
𝑊\MiW
𝑋\MiX
𝑌\MiY
𝑍\MiZ
𝑎\Mia
𝑏\Mib
𝑐\Mic
𝑑\Mid
𝑒\Mie
𝑓\Mif
𝑔\Mig
𝑖\Mii
𝑗\Mij
𝑘\Mik
𝑙\Mil
𝑚\Mim
𝑛\Min
𝑜\Mio
𝑝\Mip
𝑞\Miq
𝑟\Mir
𝑠\Mis
𝑡\Mit
𝑢\Miu
𝑣\Miv
𝑤\Miw
𝑥\Mix
𝑦\Miy
𝑧\Miz
𝑨\MIA
𝑩\MIB
𝑪\MIC
𝑫\MID
𝑬\MIE
𝑭\MIF
𝑮\MIG
𝑯\MIH
𝑰\MII
𝑱\MIJ
𝑲\MIK
𝑳\MIL
𝑴\MIM
𝑵\MIN
𝑶\MIO
𝑷\MIP
𝑸\MIQ
𝑹\MIR
𝑺\MIS
𝑻\MIT
𝑼\MIU
𝑽\MIV
𝑾\MIW
𝑿\MIX
𝒀\MIY
𝒁\MIZ
𝒂\MIa
𝒃\MIb
𝒄\MIc
𝒅\MId
𝒆\MIe
𝒇\MIf
𝒈\MIg
𝒉\MIh
𝒊\MIi
𝒋\MIj
𝒌\MIk
𝒍\MIl
𝒎\MIm
𝒏\MIn
𝒐\MIo
𝒑\MIp
𝒒\MIq
𝒓\MIr
𝒔\MIs
𝒕\MIt
𝒖\MIu
𝒗\MIv
𝒘\MIw
𝒙\MIx
𝒚\MIy
𝒛\MIz
𝒜\McA
ℬ\McB
𝒞\McC
𝒟\McD
ℰ\McE
ℱ\McF
𝒢\McG
ℋ\McH
𝒥\McJ
𝒦\McK
ℒ\McL
ℳ\McM
𝒩\McN
𝒪\McO
𝒬\McQ
ℛ\McR
𝒮\McS
𝒯\McT
𝒰\McU
𝒱\McV
𝒲\McW
𝒳\McX
𝒴\McY
𝒵\McZ
𝒶\Mca
𝒷\Mcb
𝒸\Mcc
𝒹\Mcd
ℯ\Mce
𝒻\Mcf
ℊ\Mcg
𝒽\Mch
𝒾\Mci
𝒿\Mcj
𝓀\Mck
𝓁\Mcl
𝓂\Mcm
𝓃\Mcn
ℴ\Mco
𝓅\Mcp
𝓆\Mcq
𝓇\Mcr
𝓈\Mcs
𝓉\Mct
𝓊\Mcu
𝓋\Mcv
𝓌\Mcw
𝓍\Mcx
𝓎\Mcy
𝓏\Mcz
𝓐\MCA
𝓑\MCB
𝓒\MCC
𝓓\MCD
𝓔\MCE
𝓕\MCF
𝓖\MCG
𝓗\MCH
𝓘\MCI
𝓙\MCJ
𝓚\MCK
𝓛\MCL
𝓜\MCM
𝓝\MCN
𝓞\MCO
𝓟\MCP
𝓠\MCQ
𝓡\MCR
𝓢\MCS
𝓣\MCT
𝓤\MCU
𝓥\MCV
𝓦\MCW
𝓧\MCX
𝓨\MCY
𝓩\MCZ
𝓪\MCa
𝓫\MCb
𝓬\MCc
𝓭\MCd
𝓮\MCe
𝓯\MCf
𝓰\MCg
𝓱\MCh
𝓲\MCi
𝓳\MCj
𝓴\MCk
𝓵\MCl
𝓶\MCm
𝓷\MCn
𝓸\MCo
𝓹\MCp
𝓺\MCq
𝓻\MCr
𝓼\MCs
𝓽\MCt
𝓾\MCu
𝓿\MCv
𝔀\MCw
𝔁\MCx
𝔂\MCy
𝔃\MCz
𝔄\MfA
𝔅\MfB
ℭ\MfC
𝔇\MfD
𝔈\MfE
𝔉\MfF
𝔊\MfG
ℌ\MfH
𝔍\MfJ
𝔎\MfK
𝔏\MfL
𝔐\MfM
𝔑\MfN
𝔒\MfO
𝔓\MfP
𝔔\MfQ
𝔖\MfS
𝔗\MfT
𝔘\MfU
𝔙\MfV
𝔚\MfW
𝔛\MfX
𝔜\MfY
ℨ\MfZ
𝔞\Mfa
𝔟\Mfb
𝔠\Mfc
𝔡\Mfd
𝔢\Mfe
𝔣\Mff
𝔤\Mfg
𝔥\Mfh
𝔦\Mfi
𝔧\Mfj
𝔨\Mfk
𝔩\Mfl
𝔪\Mfm
𝔫\Mfn
𝔬\Mfo
𝔭\Mfp
𝔮\Mfq
𝔯\Mfr
𝔰\Mfs
𝔱\Mft
𝔲\Mfu
𝔳\Mfv
𝔴\Mfw
𝔵\Mfx
𝔶\Mfy
𝔷\Mfz
𝔻\bbD
𝔼\bbE
𝔾\bbG
𝕀\bbI
𝕁\bbJ
𝕃\bbL
𝕄\bbM
𝕆\bbO
𝕊\bbS
𝕋\bbT
𝕌\bbU
𝕍\bbV
𝕎\bbW
𝕏\bbX
𝕐\bbY
𝕒\bba
𝕓\bbb
𝕔\bbc
𝕕\bbd
𝕖\bbe
𝕗\bbf
𝕘\bbg
𝕙\bbh
𝕚\bbi
𝕛\bbj
𝕜\bbk
𝕝\bbl
𝕞\bbm
𝕟\bbn
𝕠\bbo
𝕡\bbp
𝕢\bbq
𝕣\bbr
𝕤\bbs
𝕥\bbt
𝕦\bbu
𝕧\bbv
𝕨\bbw
𝕩\bbx
𝕪\bby
𝕫\bbz
𝟘\b0
𝟙\b1
𝟚\b2
𝟛\b3
𝟜\b4
𝟝\b5
𝟞\b6
𝟟\b7
𝟠\b8
𝟡\b9
⅀\bsum
𝟬\sb0
𝟭\sb1
𝟮\sb2
𝟯\sb3
𝟰\sb4
𝟱\sb5
𝟲\sb6
𝟳\sb7
𝟴\sb8
𝟵\sb9
ℑ\Im
ℜ\Re
ℐ\mathscr{I}
 \quad
℘\wp
¬\!
⅋\&
∧\and
∨\v
⊤\top
⊥\bot
⊹\+
⊻\veebar
⊼\barwedge
⋀\And
⋁\Or
⋎\curlyvee
⋏\curlywedge
⇨\heyting
￢\hnot
⇰\|=>
⊢\entails
⊣\-|
⊧\models
⊨\|=
⊩\||-
⊪\|||-
⊫\||=
⊬\nvdash
⊭\nvDash
⊮\nVdash
⊯\nVDash
←\l
→\r
↔\iff
⟵\l--
⟶\hom
⟷\lr--
↑\u
↓\d
↕\ud-
↖\nwarrow
↗\nearrow
↘\dr-
↙\dl-
⇐\l=
⇑\u=
⇒\=>
⇓\d=
⇔\lr=
⇕\ud=
⇖\ul=
⇗\ur=
⇘\dr=
⇙\dl=
⟹\nattrans
↚\nleftarrow
↛\nrightarrow
↮\nleftrightarrow
⇍\nLeftarrow
⇎\nLeftrightarrow
⇏\nRightarrow
⇄\r-l-
⇅\u-d-
⇆\leftrightarrows
⇇\leftleftarrows
⇈\u-2
⇉\r-2
⇊\downdownarrows
⇵\d-u-
⇶\r-3
↞\twoheadleftarrow
↟\uu-
↠\twoheadrightarrow
↡\dd-
↼\leftharpoonup
↽\leftharpoondown
↾\uprightharpoon
↿\upleftharpoon
⇀\rightharpoonup
⇁\rightharpoondown
⇂\downrightharpoon
⇃\downleftharpoon
⇋\leftrightharpoons
⇌\rightleftharpoons
↢\leftarrowtail
↣\pr
↩\hookleftarrow
↪\hookrightarrow
↜\l~
↝\leadsto
↫\looparrowleft
↬\looparrowright
↭\leftrightsquigarrow
↶\curvearrowleft
↷\curvearrowright
↺\circlearrowleft
↻\circlearrowright
⇝\squigarrowright
↰\Lsh
↱\Rsh
↤\l-|
↥\u-|
↦\ma
↧\d-|
↨\ud-|
↯\dz
⇚\l==
⇛\r==
⟰\u==
⟱\d==
⤳\specializes
⥤\functor
⊸\-o
∘*\o*
⊕\oplus
⊖\o--
⊗\ox
⊘\o/
⊙\o.
⊚\oo
⊛\circledast
⊜\o=
⊝\o-
⊞\b+
⊟\b-
⊠\bx
⊺\intercal
⍟\O*
⨀\O.
⨁\O+
→₀\to0
→₁\to1
→₁ₛ\to1s
→ₐ\toa
→ᵇ\tob
→ₗ\tol
→ₛₗ\tosl
→ₘ\tom
→ₚ\rp
→ₛ\tos
¿\?
≎\Bumpeq
≏\bumpeq
≐\.=
≑\.=.
≒\fallingdotseq
≓\risingdotseq
≔\:=
≕\eqcolon
≖\eqcirc
≗\=o
≘\(=
≙\and=
≚\or=
≛\*=
≜\t=
≝\def=
≞\m=
≡\==
≢\nequiv
≣\===
∼\~
≁\nsim
≂\-~
≃\equiv
≄\nsimeq
≅\iso
≇\ncong
≈\~~
≉\napprox
≊\~~-
≋\~~~
≌\backcong
≍\asymp
≬\between
≠\neq
≤\leqslant
≦\leqq
≨\lneqq
≲\lessapprox
≶\lessgtr
⋚\lesseqgtr
≥\geqslant
≧\geqq
≩\gneqq
≳\gtrapprox
≷\gtrless
⋛\gtreqless
≪\ll
≫\gg
⋘\Ll
⋙\ggg
≺\prec
≼\preceq
≾\precapprox
⋞\curlyeqprec
⋨\precnapprox
≻\succ
≽\succcurlyeq
≿\succapprox
⋟\curlyeqsucc
⋩\succnapprox
⋖\covers
⋗\gtrdot
⩿\wcovby
≮\notlt
≯\ngtr
≰\nleqq
≱\ngeqq
⊀\nprec
⊁\nsucc
⊲\vartriangleleft
⊳\vartriangleright
⊴\trianglelefteq
⊵\trianglerighteq
⋠\npreceq
⋡\nsucceq
⋪\ntriangleleft
⋫\ntriangleright
⋬\ntrianglelefteq
⋭\ntrianglerighteq
⋢\squbn
⋣\squpn
∣\|
∤\nmid
∥\parallel
∦\nparallel
≴\<~nn
≵\>~nn
⊓\inf
⊔\lub
⨅\infi
≀\wr
⊋\supsetneqq
∈\in
∉\notin
∋\ni
∌\nni
∅\emptyset
\\\
∆\increment
∖\smallsetminus
∸\.-
⊂\ssub
⊃\ssup
⊄\nsubset
⊅\nsupset
⊆\ss
⊇\supseteqq
⊈\nsubseteqq
⊉\nsupseteqq
⊊\subsetneqq
⊏\ssqub
⊐\ssqup
⊑\squb
⊒\squp
⋐\Subset
⋑\Supset
∩\i
∪\union
⊍\u.
⊎\u+
⋂\I
⋂₀\I0
⋃\U
⋃₀\U0
⋒\Cap
⋓\Cup
⨃\U.
⨄\U+
⨆\supr
∀\all
∀ᶠ\allf
∀ᵐ\allm
∃\exists
∃ᶠ\exf
∄\nexists
Ø\O
ᶜ\compl
∁\complementprefix
𝒫\powerset
ℵ\aleph
ℵ₀\aleph0
ℶ\beth
ℷ\gimel
ℸ\daleth
ℂ\C
ℍ\H
ℕ\N
ℕ∞\enat
ℙ\bp
ℚ\Q
ℝ\R
ℝ≥0\Rge0
ℝ≥0∞\ennreal
ℤ\Z
ℤ√\Zsqrt
𝔸\A
𝔹\bb
𝔽\F
𝕂\K
∏\prod
∏ᶠ\finprod
∐\amalg
∑\sum
∑ᶠ\finsum
∫\integral
∮\oint
∯\oiint
⨍\integral-
±\pm
×\x
÷\division
−\minus
∓\mp
∔\.+
⁎\asterisk
∗\ast
⋆\*
⋇\divideontimes
·\.
∘\o
∙\span
⬝\tr
√\root
∛\surd3
∜\surd4
∂\pd
∇\nabla
∝\propto
∞\infty
ℏ\hbar
ℓ\ell
⋉\ltimes
⋊\rtimes
⋋\leftthreetimes
⌢\frown
⌣\smallsmile
×ˢ\xs
×ᶠ\xf
⨂\pitensorproduct
⨯\X
⨿\coprod
¼\frac14
½\frac12
¾\frac34
⁄\textfractionsolidus
⅌\per
⅓\frac13
⅔\frac23
⅕\frac15
⅖\frac25
⅗\frac35
⅘\frac45
⅙\frac16
⅚\frac56
⅛\frac18
⅜\frac38
⅝\frac58
⅞\frac78
⅟\frac1
∟\rightangle
∠\angle
∡\measuredangle
∢\sphericalangle
∴\therefore
∵\because
∎\qed
∶\:
∷\::
∹\-:
∺\::-
∻\:~
≟\?=
⋈\bowtie
♯\#
(☐)\()
(☐)_\()_
[☐]\[]
[☐]_\[]_
{☐}\{}
{☐}_\{}_
«☐»\f<<>>
‖☐‖\||||
‖☐‖₊\nnnorm
‹☐›\f<>
⁅☐⁆\[--]
⌈☐⌉\ceil
⌈☐⌉₊\nceil
⌊☐⌋\floor
⌊☐⌋₊\nfloor
⟦☐⟧\[[]]
⟨☐⟩\<>
⟮☐⟯\([])'
⦃☐⦄\{{}}
⦋☐⦌\s[]
⸨☐⸩\(())
«\f<<
»\f>>
‖\||
‘\lq
’\rq
‚\glq
“\ldq
”\rdq
„\glqq
…\ldots
‹\f<
›\f>
⁅\textlquill
⁆\textrquill
⋯\...
⋱\ddots
⌈\lceil
⌉\cuR
⌊\lfloor
⌋\clR
⌜\ulcorner
⌝\urcorner
⌞\llcorner
⌟\lrcorner
⟅\(b
⟆\rbag
⟦\[[
⟧\]]
⟨\<
⟩\>
⟪\<<
⟫\>>
⟮\([
⟯\])
⦃\{{
⦄\}}
⸨\((
⸩\))
《\ldata
》\rdata
〚\llbracket
〛\rrbracket
¢\cent
£\pounds
¤\currency
¥\yen
؋\afghani
฿\textbaht
₡\textcolonmonetary
₢\cruzeiro
₤\textlira
₥\mill
₦\naira
₧\peseta
₨\rupee
₩\textwon
₫\dong
€\euro
₭\kip
₮\tugrik
₯\drachma
₱\textpeso
₲\guarani
₳\austral
₴\hryvnia
₵\cedi
₷\spesmilo
₸\tenge
₼\manat
₽\ruble
₾\lari
℥\ounce
𐆎\nomisma
K\kelvin
\n\n
¡\r!
¦\brokenbar
§\section
©\copyright
ª\ordfeminine
®\circledR
°\degree
µ\textmu
\paragraph
º\ordmasculine
ᗮ\^perp
–\en
—\em
†\dagger
‡\ddagger
•\smul
‣\but
‰\permil
‱\textpertenthousand
′\prime
‵\backprime
※\textreferencemark
‼\!!
‽\textinterrobang
‿\undertie
⁀\tie
⁇\??
⁉\!?
⁒\textdiscount
℃\celsius
№\numero
℗\textcircledP
℞\textrecipe
℡\telephone
℧\mho
℮\textestimated
℻\facsimile
∍\backepsilon
∽\backsim
⊡\dotsquare
⋄\diamond
⋌\rightthreetimes
⋍\backsimeq
⋔\pitchfork
⋜\eqslantless
⋝\eqslantgtr
⋦\lnapprox
⋧\gnapprox
⋮\vdots
⌀\diameter
⌶\apl
Ⓢ\circledS
─\---
━\--_
╌\--.
═\--=
■\sqb
□\square
▢\sqo
▣\sq.
▪\blacksquare
▬\reb
▭\rew
▰\pab
▱\paw
△\bigtriangleup
▴\blacktriangle
▵\triangle
▷\rhd
▸\t
▹\transport
▽\bigtriangledown
▾\blacktriangledown
▿\triangledown
◀\Tr
◁\lhd
◂\tb
◃\triangleleft
◆\dib
◇\diw
◈\di.
○\ciw
◌\ci..
◎\ci.
●\cib
◦\textopenbullet
◫\boxmid
◯\ciO
◾\sq
★\bigstar
☡\caution
☢\radioactive
☣\biohazard
☹\Frowny
☺\Smiley
☻\blacksmiley
♀\female
♂\male
♠\spadesuit
♢\diamondsuit
♣\clubsuit
♥\heartsuit
♩\note
♪\textmusicalnote
♭\flat
♮\natural
⚀\die
⚠\warning
✂\scissor
✉\Letter
✓\checkmark
✝\textdied
✠\maltese
✦\st4
✧\lozenge
✴\st8
✶\st6
✹\st12
⟂\perp
⦋\lsimplex
⦌\rsimplex
⧏\lf
⧸\quot
⧾\tiny
⧿\miny
⯑\uncertainty
㉐\partnership
ꟸ\^Hstroke
ꟹ\^oe
﹨\sbs
🚧\construction
🛇\prohibited
🛑\octagonal
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