ionathanch/latex.txt

## latex.txt
KeyCode=abcdefghijklmnopqrstuvwxyzABCDEFGHIJKLMNOPQRSTUVWXYZ1234567890\_^[]{}
Prompt=
ConstructPhrase=
Length=20
[Data]
\ \
\\ \
\backslash \
\hat ^
\_ _
\-- –
\--- —
\grave `
\tilde ~
\pounds £
\S §
\ddot ¨
\lnot ¬
\neg ¬
\bar ¯
\circ ∘
\circ °
\pm ±
\acute ´
\prime ′
\P ¶
\cdot ·
\times ×
\div ÷
\Gamma Γ
\Delta Δ
\Theta Θ
\Lambda Λ
\Xi Ξ
\Pi Π
\Sigma Σ
\Phi Φ
\Psi Ψ
\Omega Ω
\alpha α
\beta β
\gamma γ
\delta δ
\epsilon ε
\zeta ζ
\eta η
\theta θ
\iota ι
\kappa κ
\lambda λ
\mu μ
\nu ν
\xi ξ
\pi π
\rho ρ
\sigma σ
\tau τ
\upsilon υ
\phi φ
\chi χ
\psi ψ
\omega ω
\vartheta ϑ
\varphi ϕ
\varpi ϖ
\varsigma ς
\varsigma ϛ
\varrho ϱ
\varepsilon ϵ
\dag †
\ddag ‡
\bullet •
\dots …
\bbA 𝔸
\bbB 𝔹
\bbC ℂ
\bbD 𝔻
\bbE 𝔼
\bbF 𝔽
\bbG 𝔾
\bbH ℍ
\bbI 𝕀
\bbJ 𝕁
\bbK 𝕂
\bbL 𝕃
\bbM 𝕄
\bbN ℕ
\bbO 𝕆
\bbP ℙ
\bbQ ℚ
\bbR ℝ
\bbS 𝕊
\bbT 𝕋
\bbU 𝕌
\bbV 𝕍
\bbW 𝕎
\bbX 𝕏
\bbY 𝕐
\bbZ ℤ
\bba 𝕒
\bbb 𝕓
\bbc 𝕔
\bbd 𝕕
\bbe 𝕖
\bbf 𝕗
\bbg 𝕘
\bbh 𝕙
\bbi 𝕚
\bbj 𝕛
\bbk 𝕜
\bbl 𝕝
\bbm 𝕞
\bbn 𝕟
\bbo 𝕠
\bbp 𝕡
\bbq 𝕢
\bbr 𝕣
\bbs 𝕤
\bbt 𝕥
\bbu 𝕦
\bbv 𝕧
\bbw 𝕨
\bbx 𝕩
\bby 𝕪
\bbz 𝕫
\bb0 𝟘
\bb1 𝟙
\bb2 𝟚
\bb3 𝟛
\bb4 𝟜
\bb5 𝟝
\bb6 𝟞
\bb7 𝟟
\bb8 𝟠
\bb9 𝟡
\frakA 𝔄
\frakB 𝔅
\frakC ℭ
\frakD 𝔇
\frakE 𝔈
\frakF 𝔉
\frakG 𝔊
\frakH ℌ
\frakI ℑ
\frakJ 𝔍
\frakK 𝔎
\frakL 𝔏
\frakM 𝔐
\frakN 𝔑
\frakO 𝔒
\frakP 𝔓
\frakQ 𝔔
\frakR ℜ
\frakS 𝔖
\frakT 𝔗
\frakU 𝔘
\frakV 𝔙
\frakW 𝔚
\frakX 𝔛
\frakY 𝔜
\frakZ ℨ
\fraka 𝔞
\frakb 𝔟
\frakc 𝔠
\frakd 𝔡
\frake 𝔢
\frakf 𝔣
\frakg 𝔤
\frakh 𝔥
\fraki 𝔦
\frakj 𝔧
\frakk 𝔨
\frakl 𝔩
\frakm 𝔪
\frakn 𝔫
\frako 𝔬
\frakp 𝔭
\frakq 𝔮
\frakr 𝔯
\fraks 𝔰
\frakt 𝔱
\fraku 𝔲
\frakv 𝔳
\frakw 𝔴
\frakx 𝔵
\fraky 𝔶
\frakz 𝔷
\calA 𝒜
\calB ℬ
\calC 𝒞
\calD 𝒟
\calE ℰ
\calF ℱ
\calG 𝒢
\calH ℋ
\calI ℐ
\calJ 𝒥
\calK 𝒦
\calL ℒ
\calM ℳ
\calN 𝒩
\calO 𝒪
\calP 𝒫
\calQ 𝒬
\calR ℛ
\calS 𝒮
\calT 𝒯
\calU 𝒰
\calV 𝒱
\calW 𝒲
\calX 𝒳
\calY 𝒴
\calZ 𝒵
\cala 𝒶
\calb 𝒷
\calc 𝒸
\cald 𝒹
\cale ℯ
\calf 𝒻
\calg ℊ
\calh 𝒽
\cali 𝒾
\calj 𝒿
\calk 𝓀
\call 𝓁
\calm 𝓂
\caln 𝓃
\calo ℴ
\calp 𝓅
\calq 𝓆
\calr 𝓇
\cals 𝓈
\calt 𝓉
\calu 𝓊
\calv 𝓋
\calw 𝓌
\calx 𝓍
\caly 𝓎
\calz 𝓏
\yo よ
\hbar ℏ
\ell ℓ
\wp ℘
\mho ℧
\Finv Ⅎ
\aleph ℵ
\beth ℶ
\gimel ℷ
\daleth ℸ
\frac03 ↉
\frac14 ¼
\frac12 ½
\frac34 ¾
\frac13 ⅓
\frac23 ⅔
\frac15 ⅕
\frac25 ⅖
\frac35 ⅗
\frac45 ⅘
\frac16 ⅙
\frac56 ⅚
\frac18 ⅛
\frac38 ⅜
\frac58 ⅝
\frac78 ⅞
\frac1 ⅟
\frac19 ⅑
\frac110 ⅒
\leftarrow ←
\uparrow ↑
\rightarrow →
\downarrow ↓
\leftrightarrow ↔
\updownarrow ↕
\ularrow ↖
\urarrow ↗
\drarrow ↘
\dlarrow ↙
\nleftarrow ↚
\nrightarrow ↛
\leadsto ↝
\twoheadleftarrow ↞
\twoheadrightarrow ↠
\leftarrowtail ↢
\rightarrowtail ↣
\mapsto ↦
\mapsfrom ↤
\mapsup ↥
\mapsdown ↧
\Mapsto ⤇
\Mapsfrom ⤆
\hookleftarrow ↩
\hookrightarrow ↪
\looparrowleft ↫
\looparrowright ↬
\leftrightsquigarrow ↭
\nleftrightarrow ↮
\Lsh ↰
\Rsh ↱
\curvearrowleft ↶
\curvearrowright ↷
\circlearrowleft ↺
\circlearrowright ↻
\leftharpoonup ↼
\leftharpoondown ↽
\upharpoonright ↾
\upharpoonleft ↿
\rightharpoonup ⇀
\rightharpoondown ⇁
\downharpoonright ⇂
\downharpoonleft ⇃
\rightleftarrows ⇄
\leftrightarrows ⇆
\leftleftarrows ⇇
\upuparrows ⇈
\rightrightarrows ⇉
\downdownarrows ⇊
\leftrightharpoons ⇋
\rightleftharpoons ⇌
\nLeftarrow ⇍
\nLeftrightarrow ⇎
\nRightarrow ⇏
\Leftarrow ⇐
\Uparrow ⇑
\Rightarrow ⇒
\Downarrow ⇓
\Leftrightarrow ⇔
\Updownarrow ⇕
\Lleftarrow ⇚
\rightsquigarrow ⇝
\leftsquigarrow ⇜
\dashleftarrow ⇠
\dashrightarrow ⇢
\longleftarrow ⟵
\longrightarrow ⟶
\longleftrightarrow ⟷
\Longleftarrow ⟸
\Longrightarrow ⟹
\Longleftrightarrow ⟺
\longmapsfrom ⟻
\longmapsto ⟼
\Longmapsfrom ⟽
\Longmapsto ⟾
\longleftsquigarrow ⬳
\longrightsquigarrow ⟿
\forall ∀
\complement ∁
\partial ∂
\exists ∃
\nexists ∄
\emptyset ∅
\Delta ∆
\nabla ∇
\in ∈
\notin ∉
\in ∊
\ni ∋
\not\ni ∌
\ni ∍
\blacksquare ∎
\qed ∎
\prod ∏
\amalg ∐
\sum ∑
\mp ∓
\dotplus ∔
\setminus ∖
\ast ∗
\bullet ∙
\surd √
\sqrt √
\sqrt[3] ∛
\sqrt[4] ∜
\propto ∝
\infty ∞
\angle ∠
\measuredangle ∡
\sphericalangle ∢
\| ‖
\mid ∣
\nmid ∤
\parallel ∥
\nparallel ∦
\wedge ∧
\vee ∨
\cap ∩
\cup ∪
\int ∫
\iint ∬
\iiint ∭
\oint ∮
\oiint ∯
\oiiint ∰
\therefore ∴
\because ∵
\dotminus ∸
\sim ∼
\backsim ∽
\wr ≀
\nsim ≁
\simeq ≃
\not\simeq ≄
\cong ≅
\ncong ≇
\approx ≈
\not\approx ≉
\approxeq ≊
\asymp ≍
\Bumpeq ≎
\bumpeq ≏
\doteq ≐
\doteqdot ≑
\fallingdotseq ≒
\risingdotseq ≓
\eqcirc ≖
\circeq ≗
\arceq ≘
\wedgeq ≙
\veeeq ≚
\stareq ≛
\triangleq ≜
\eqdef ≝
\measeq ≞
\questeq ≟
\neq ≠
\equiv ≡
\not\equiv ≢
\eqcolon ∹
\coloneqq ≔
\eqqcolon ≕
\Coloneqq ⩴
\leq ≤
\geq ≥
\leqq ≦
\geqq ≧
\lneqq ≨
\gneqq ≩
\ll ≪
\gg ≫
\between ≬
\not\asymp ≭
\nless ≮
\ngtr ≯
\nleq ≰
\ngeq ≱
\lesssim ≲
\gtrsim ≳
\not\lesssim ≴
\not\gtrsim ≵
\lessgtr ≶
\gtrless ≷
\not\lessgtr ≸
\not\gtrless ≹
\prec ≺
\succ ≻
\preccurlyeq ≼
\succcurlyeq ≽
\precsim ≾
\succsim ≿
\nsucc ⊀
\nprec ⊁
\subset ⊂
\supset ⊃
\not\subset ⊄
\not\supset ⊅
\subseteq ⊆
\supseteq ⊇
\nsubseteq ⊈
\nsupseteq ⊉
\subsetneq ⊊
\supsetneq ⊋
\uplus ⊎
\sqsubset ⊏
\sqsupset ⊐
\sqsubseteq ⊑
\sqsupseteq ⊒
\sqcap ⊓
\sqcup ⊔
\oplus ⊕
\ominus ⊖
\otimes ⊗
\oslash ⊘
\odot ⊙
\circledcirc ⊚
\circledast ⊛
\circleddash ⊝
\boxplus ⊞
\boxminus ⊟
\boxtimes ⊠
\boxdot ⊡
\vdash ⊢
\dashv ⊣
\top ⊤
\bot ⊥
\vDash ⊧
\models ⊨
\Vdash ⊩
\Vvdash ⊪
\nvdash ⊬
\nvDash ⊭
\nVdash ⊮
\nVDash ⊯
\lhd ⊲
\rhd ⊳
\LHD ◄
\RHD ►
\unlhd ⊴
\unrhd ⊵
\multimapdotbothA ⊶
\multimapdotbothB ⊷
\multimap ⊸
\multimapinv ⟜
\intercal ⊺
\veebar ⊻
\barwedge ⊼
\bigwedge ⋀
\bigvee ⋁
\bigcap ⋂
\bigcup ⋃
\diamond ⋄
\lozenge ◊
\square □
\cdot ⋅
\star ⋆
\divideontimes ⋇
\bowtie ⋈
\ltimes ⋉
\rtimes ⋊
\leftthreetimes ⋋
\rightthreetimes ⋌
\backsimeq ⋍
\curlyvee ⋎
\curlywedge ⋏
\Subset ⋐
\Supset ⋑
\Cap ⋒
\Cup ⋓
\pitchfork ⋔
\lessdot ⋖
\gtrdot ⋗
\lll ⋘
\ggg ⋙
\lesseqgtr ⋚
\gtreqless ⋛
\eqslantless ⋜
\eqslantgtr ⋝
\curlyeqprec ⋞
\curlyeqsucc ⋟
\not\curlyeqprec ⋠
\not\curlyeqsucc ⋡
\not\sqsubseteq ⋢
\not\sqsupseteq ⋣
\lnsim ⋦
\gnsim ⋧
\precnsim ⋨
\succnsim ⋩
\ntriangleleft ⋪
\ntriangleright ⋫
\ntrianglelefteq ⋬
\ntrianglerighteq ⋭
\vdots ⋮
\cdots ⋯
\ddotsup ⋰
\ddots ⋱
\spadesuit ♠
\heartsuit ♡
\diamondsuit ♢
\clubsuit ♣
\spadesuit ♤
\heartsuit ♥
\diamondsuit ♦
\clubsuit ♧
\flat ♭
\natural ♮
\sharp ♯
\llbracket ⟦
\rrbracket ⟧
\langle ⟨
\rangle ⟩
\llangle ⟪
\rrangle ⟫
\llparenthesis ⦇
\rrparenthesis ⦈
\llcurly ⦃
\rrcurly ⦄
\lbag ⟅
\rbag ⟆
_0 ₀
_1 ₁
_2 ₂
_3 ₃
_4 ₄
_5 ₅
_6 ₆
_7 ₇
_8 ₈
_9 ₉
_10 ⏨
_+ ₊
_- ₋
_= ₌
_( ₍
_) ₎
_a ₐ
_e ₑ
_o ₒ
_x ₓ
_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
^a ᵃ
^b ᵇ
^c ᶜ
^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
^q 𐞥
^r ʳ
^s ˢ
^t ᵗ
^u ᵘ
^v ᵛ
^w ʷ
^x ˣ
^y ʸ
^z ᶻ
^A ᴬ
^B ᴮ
^C ꟲ
^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
^Q ꟴ
^R ᴿ
^T ᵀ
^U ᵁ
^V ⱽ
^W ᵂ
^Y 𐞲
^0 ⁰
^1 ¹
^2 ²
^3 ³
^4 ⁴
^5 ⁵
^6 ⁶
^7 ⁷
^8 ⁸
^9 ⁹
^+ ⁺
^- ⁻
^= ⁼
^( ⁽
^) ⁾
	KeyCode=abcdefghijklmnopqrstuvwxyzABCDEFGHIJKLMNOPQRSTUVWXYZ1234567890\_^[]{}
	Prompt=
	ConstructPhrase=
	Length=20
	[Data]
	\ \
	\\ \
	\backslash \
	\hat ^
	\_ _
	\-- –
	\--- —
	\grave `
	\tilde ~
	\pounds £
	\S §
	\ddot ¨
	\lnot ¬
	\neg ¬
	\bar ¯
	\circ ∘
	\circ °
	\pm ±
	\acute ´
	\prime ′
	\P ¶
	\cdot ·
	\times ×
	\div ÷
	\Gamma Γ
	\Delta Δ
	\Theta Θ
	\Lambda Λ
	\Xi Ξ
	\Pi Π
	\Sigma Σ
	\Phi Φ
	\Psi Ψ
	\Omega Ω
	\alpha α
	\beta β
	\gamma γ
	\delta δ
	\epsilon ε
	\zeta ζ
	\eta η
	\theta θ
	\iota ι
	\kappa κ
	\lambda λ
	\mu μ
	\nu ν
	\xi ξ
	\pi π
	\rho ρ
	\sigma σ
	\tau τ
	\upsilon υ
	\phi φ
	\chi χ
	\psi ψ
	\omega ω
	\vartheta ϑ
	\varphi ϕ
	\varpi ϖ
	\varsigma ς
	\varsigma ϛ
	\varrho ϱ
	\varepsilon ϵ
	\dag †
	\ddag ‡
	\bullet •
	\dots …
	\bbA 𝔸
	\bbB 𝔹
	\bbC ℂ
	\bbD 𝔻
	\bbE 𝔼
	\bbF 𝔽
	\bbG 𝔾
	\bbH ℍ
	\bbI 𝕀
	\bbJ 𝕁
	\bbK 𝕂
	\bbL 𝕃
	\bbM 𝕄
	\bbN ℕ
	\bbO 𝕆
	\bbP ℙ
	\bbQ ℚ
	\bbR ℝ
	\bbS 𝕊
	\bbT 𝕋
	\bbU 𝕌
	\bbV 𝕍
	\bbW 𝕎
	\bbX 𝕏
	\bbY 𝕐
	\bbZ ℤ
	\bba 𝕒
	\bbb 𝕓
	\bbc 𝕔
	\bbd 𝕕
	\bbe 𝕖
	\bbf 𝕗
	\bbg 𝕘
	\bbh 𝕙
	\bbi 𝕚
	\bbj 𝕛
	\bbk 𝕜
	\bbl 𝕝
	\bbm 𝕞
	\bbn 𝕟
	\bbo 𝕠
	\bbp 𝕡
	\bbq 𝕢
	\bbr 𝕣
	\bbs 𝕤
	\bbt 𝕥
	\bbu 𝕦
	\bbv 𝕧
	\bbw 𝕨
	\bbx 𝕩
	\bby 𝕪
	\bbz 𝕫
	\bb0 𝟘
	\bb1 𝟙
	\bb2 𝟚
	\bb3 𝟛
	\bb4 𝟜
	\bb5 𝟝
	\bb6 𝟞
	\bb7 𝟟
	\bb8 𝟠
	\bb9 𝟡
	\frakA 𝔄
	\frakB 𝔅
	\frakC ℭ
	\frakD 𝔇
	\frakE 𝔈
	\frakF 𝔉
	\frakG 𝔊
	\frakH ℌ
	\frakI ℑ
	\frakJ 𝔍
	\frakK 𝔎
	\frakL 𝔏
	\frakM 𝔐
	\frakN 𝔑
	\frakO 𝔒
	\frakP 𝔓
	\frakQ 𝔔
	\frakR ℜ
	\frakS 𝔖
	\frakT 𝔗
	\frakU 𝔘
	\frakV 𝔙
	\frakW 𝔚
	\frakX 𝔛
	\frakY 𝔜
	\frakZ ℨ
	\fraka 𝔞
	\frakb 𝔟
	\frakc 𝔠
	\frakd 𝔡
	\frake 𝔢
	\frakf 𝔣
	\frakg 𝔤
	\frakh 𝔥
	\fraki 𝔦
	\frakj 𝔧
	\frakk 𝔨
	\frakl 𝔩
	\frakm 𝔪
	\frakn 𝔫
	\frako 𝔬
	\frakp 𝔭
	\frakq 𝔮
	\frakr 𝔯
	\fraks 𝔰
	\frakt 𝔱
	\fraku 𝔲
	\frakv 𝔳
	\frakw 𝔴
	\frakx 𝔵
	\fraky 𝔶
	\frakz 𝔷
	\calA 𝒜
	\calB ℬ
	\calC 𝒞
	\calD 𝒟
	\calE ℰ
	\calF ℱ
	\calG 𝒢
	\calH ℋ
	\calI ℐ
	\calJ 𝒥
	\calK 𝒦
	\calL ℒ
	\calM ℳ
	\calN 𝒩
	\calO 𝒪
	\calP 𝒫
	\calQ 𝒬
	\calR ℛ
	\calS 𝒮
	\calT 𝒯
	\calU 𝒰
	\calV 𝒱
	\calW 𝒲
	\calX 𝒳
	\calY 𝒴
	\calZ 𝒵
	\cala 𝒶
	\calb 𝒷
	\calc 𝒸
	\cald 𝒹
	\cale ℯ
	\calf 𝒻
	\calg ℊ
	\calh 𝒽
	\cali 𝒾
	\calj 𝒿
	\calk 𝓀
	\call 𝓁
	\calm 𝓂
	\caln 𝓃
	\calo ℴ
	\calp 𝓅
	\calq 𝓆
	\calr 𝓇
	\cals 𝓈
	\calt 𝓉
	\calu 𝓊
	\calv 𝓋
	\calw 𝓌
	\calx 𝓍
	\caly 𝓎
	\calz 𝓏
	\yo よ
	\hbar ℏ
	\ell ℓ
	\wp ℘
	\mho ℧
	\Finv Ⅎ
	\aleph ℵ
	\beth ℶ
	\gimel ℷ
	\daleth ℸ
	\frac03 ↉
	\frac14 ¼
	\frac12 ½
	\frac34 ¾
	\frac13 ⅓
	\frac23 ⅔
	\frac15 ⅕
	\frac25 ⅖
	\frac35 ⅗
	\frac45 ⅘
	\frac16 ⅙
	\frac56 ⅚
	\frac18 ⅛
	\frac38 ⅜
	\frac58 ⅝
	\frac78 ⅞
	\frac1 ⅟
	\frac19 ⅑
	\frac110 ⅒
	\leftarrow ←
	\uparrow ↑
	\rightarrow →
	\downarrow ↓
	\leftrightarrow ↔
	\updownarrow ↕
	\ularrow ↖
	\urarrow ↗
	\drarrow ↘
	\dlarrow ↙
	\nleftarrow ↚
	\nrightarrow ↛
	\leadsto ↝
	\twoheadleftarrow ↞
	\twoheadrightarrow ↠
	\leftarrowtail ↢
	\rightarrowtail ↣
	\mapsto ↦
	\mapsfrom ↤
	\mapsup ↥
	\mapsdown ↧
	\Mapsto ⤇
	\Mapsfrom ⤆
	\hookleftarrow ↩
	\hookrightarrow ↪
	\looparrowleft ↫
	\looparrowright ↬
	\leftrightsquigarrow ↭
	\nleftrightarrow ↮
	\Lsh ↰
	\Rsh ↱
	\curvearrowleft ↶
	\curvearrowright ↷
	\circlearrowleft ↺
	\circlearrowright ↻
	\leftharpoonup ↼
	\leftharpoondown ↽
	\upharpoonright ↾
	\upharpoonleft ↿
	\rightharpoonup ⇀
	\rightharpoondown ⇁
	\downharpoonright ⇂
	\downharpoonleft ⇃
	\rightleftarrows ⇄
	\leftrightarrows ⇆
	\leftleftarrows ⇇
	\upuparrows ⇈
	\rightrightarrows ⇉
	\downdownarrows ⇊
	\leftrightharpoons ⇋
	\rightleftharpoons ⇌
	\nLeftarrow ⇍
	\nLeftrightarrow ⇎
	\nRightarrow ⇏
	\Leftarrow ⇐
	\Uparrow ⇑
	\Rightarrow ⇒
	\Downarrow ⇓
	\Leftrightarrow ⇔
	\Updownarrow ⇕
	\Lleftarrow ⇚
	\rightsquigarrow ⇝
	\leftsquigarrow ⇜
	\dashleftarrow ⇠
	\dashrightarrow ⇢
	\longleftarrow ⟵
	\longrightarrow ⟶
	\longleftrightarrow ⟷
	\Longleftarrow ⟸
	\Longrightarrow ⟹
	\Longleftrightarrow ⟺
	\longmapsfrom ⟻
	\longmapsto ⟼
	\Longmapsfrom ⟽
	\Longmapsto ⟾
	\longleftsquigarrow ⬳
	\longrightsquigarrow ⟿
	\forall ∀
	\complement ∁
	\partial ∂
	\exists ∃
	\nexists ∄
	\emptyset ∅
	\Delta ∆
	\nabla ∇
	\in ∈
	\notin ∉
	\in ∊
	\ni ∋
	\not\ni ∌
	\ni ∍
	\blacksquare ∎
	\qed ∎
	\prod ∏
	\amalg ∐
	\sum ∑
	\mp ∓
	\dotplus ∔
	\setminus ∖
	\ast ∗
	\bullet ∙
	\surd √
	\sqrt √
	\sqrt[3] ∛
	\sqrt[4] ∜
	\propto ∝
	\infty ∞
	\angle ∠
	\measuredangle ∡
	\sphericalangle ∢
	\\| ‖
	\mid ∣
	\nmid ∤
	\parallel ∥
	\nparallel ∦
	\wedge ∧
	\vee ∨
	\cap ∩
	\cup ∪
	\int ∫
	\iint ∬
	\iiint ∭
	\oint ∮
	\oiint ∯
	\oiiint ∰
	\therefore ∴
	\because ∵
	\dotminus ∸
	\sim ∼
	\backsim ∽
	\wr ≀
	\nsim ≁
	\simeq ≃
	\not\simeq ≄
	\cong ≅
	\ncong ≇
	\approx ≈
	\not\approx ≉
	\approxeq ≊
	\asymp ≍
	\Bumpeq ≎
	\bumpeq ≏
	\doteq ≐
	\doteqdot ≑
	\fallingdotseq ≒
	\risingdotseq ≓
	\eqcirc ≖
	\circeq ≗
	\arceq ≘
	\wedgeq ≙
	\veeeq ≚
	\stareq ≛
	\triangleq ≜
	\eqdef ≝
	\measeq ≞
	\questeq ≟
	\neq ≠
	\equiv ≡
	\not\equiv ≢
	\eqcolon ∹
	\coloneqq ≔
	\eqqcolon ≕
	\Coloneqq ⩴
	\leq ≤
	\geq ≥
	\leqq ≦
	\geqq ≧
	\lneqq ≨
	\gneqq ≩
	\ll ≪
	\gg ≫
	\between ≬
	\not\asymp ≭
	\nless ≮
	\ngtr ≯
	\nleq ≰
	\ngeq ≱
	\lesssim ≲
	\gtrsim ≳
	\not\lesssim ≴
	\not\gtrsim ≵
	\lessgtr ≶
	\gtrless ≷
	\not\lessgtr ≸
	\not\gtrless ≹
	\prec ≺
	\succ ≻
	\preccurlyeq ≼
	\succcurlyeq ≽
	\precsim ≾
	\succsim ≿
	\nsucc ⊀
	\nprec ⊁
	\subset ⊂
	\supset ⊃
	\not\subset ⊄
	\not\supset ⊅
	\subseteq ⊆
	\supseteq ⊇
	\nsubseteq ⊈
	\nsupseteq ⊉
	\subsetneq ⊊
	\supsetneq ⊋
	\uplus ⊎
	\sqsubset ⊏
	\sqsupset ⊐
	\sqsubseteq ⊑
	\sqsupseteq ⊒
	\sqcap ⊓
	\sqcup ⊔
	\oplus ⊕
	\ominus ⊖
	\otimes ⊗
	\oslash ⊘
	\odot ⊙
	\circledcirc ⊚
	\circledast ⊛
	\circleddash ⊝
	\boxplus ⊞
	\boxminus ⊟
	\boxtimes ⊠
	\boxdot ⊡
	\vdash ⊢
	\dashv ⊣
	\top ⊤
	\bot ⊥
	\vDash ⊧
	\models ⊨
	\Vdash ⊩
	\Vvdash ⊪
	\nvdash ⊬
	\nvDash ⊭
	\nVdash ⊮
	\nVDash ⊯
	\lhd ⊲
	\rhd ⊳
	\LHD ◄
	\RHD ►
	\unlhd ⊴
	\unrhd ⊵
	\multimapdotbothA ⊶
	\multimapdotbothB ⊷
	\multimap ⊸
	\multimapinv ⟜
	\intercal ⊺
	\veebar ⊻
	\barwedge ⊼
	\bigwedge ⋀
	\bigvee ⋁
	\bigcap ⋂
	\bigcup ⋃
	\diamond ⋄
	\lozenge ◊
	\square □
	\cdot ⋅
	\star ⋆
	\divideontimes ⋇
	\bowtie ⋈
	\ltimes ⋉
	\rtimes ⋊
	\leftthreetimes ⋋
	\rightthreetimes ⋌
	\backsimeq ⋍
	\curlyvee ⋎
	\curlywedge ⋏
	\Subset ⋐
	\Supset ⋑
	\Cap ⋒
	\Cup ⋓
	\pitchfork ⋔
	\lessdot ⋖
	\gtrdot ⋗
	\lll ⋘
	\ggg ⋙
	\lesseqgtr ⋚
	\gtreqless ⋛
	\eqslantless ⋜
	\eqslantgtr ⋝
	\curlyeqprec ⋞
	\curlyeqsucc ⋟
	\not\curlyeqprec ⋠
	\not\curlyeqsucc ⋡
	\not\sqsubseteq ⋢
	\not\sqsupseteq ⋣
	\lnsim ⋦
	\gnsim ⋧
	\precnsim ⋨
	\succnsim ⋩
	\ntriangleleft ⋪
	\ntriangleright ⋫
	\ntrianglelefteq ⋬
	\ntrianglerighteq ⋭
	\vdots ⋮
	\cdots ⋯
	\ddotsup ⋰
	\ddots ⋱
	\spadesuit ♠
	\heartsuit ♡
	\diamondsuit ♢
	\clubsuit ♣
	\spadesuit ♤
	\heartsuit ♥
	\diamondsuit ♦
	\clubsuit ♧
	\flat ♭
	\natural ♮
	\sharp ♯
	\llbracket ⟦
	\rrbracket ⟧
	\langle ⟨
	\rangle ⟩
	\llangle ⟪
	\rrangle ⟫
	\llparenthesis ⦇
	\rrparenthesis ⦈
	\llcurly ⦃
	\rrcurly ⦄
	\lbag ⟅
	\rbag ⟆
	_0 ₀
	_1 ₁
	_2 ₂
	_3 ₃
	_4 ₄
	_5 ₅
	_6 ₆
	_7 ₇
	_8 ₈
	_9 ₉
	_10 ⏨
	_+ ₊
	_- ₋
	_= ₌
	_( ₍
	_) ₎
	_a ₐ
	_e ₑ
	_o ₒ
	_x ₓ
	_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
	^a ᵃ
	^b ᵇ
	^c ᶜ
	^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
	^q 𐞥
	^r ʳ
	^s ˢ
	^t ᵗ
	^u ᵘ
	^v ᵛ
	^w ʷ
	^x ˣ
	^y ʸ
	^z ᶻ
	^A ᴬ
	^B ᴮ
	^C ꟲ
	^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
	^Q ꟴ
	^R ᴿ
	^T ᵀ
	^U ᵁ
	^V ⱽ
	^W ᵂ
	^Y 𐞲
	^0 ⁰
	^1 ¹
	^2 ²
	^3 ³
	^4 ⁴
	^5 ⁵
	^6 ⁶
	^7 ⁷
	^8 ⁸
	^9 ⁹
	^+ ⁺
	^- ⁻
	^= ⁼
	^( ⁽
	^) ⁾