New characters; indentation
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@ -35,6 +35,7 @@
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\restoresymbol{ams}{llcorner}
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\restoresymbol{ams}{lrcorner}
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\usepackage{mathtools}
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\usepackage{tikz}
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\makeatletter
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% Must be loaded after MnSymbol!!! MnSymbol improperly defines × and ¬ in such a
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% way that they don't work in math mode.
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@ -154,49 +155,50 @@
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}
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\DeclareUnicodeCharacter{2A05}{\ensuremath{\bigsqcap}}% ⨅
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\DeclareUnicodeCharacter{2A06}{\ensuremath{\bigsqcup}}% ⨆
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\DeclareUnicodeCharacter{2080}{\ensuremath{{}_0}}% ₀
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\DeclareUnicodeCharacter{2080}{\ensuremath{{}_0}}% ₀
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\DeclareUnicodeCharacter{2081}{\ensuremath{\BeginAccSupp{method=hex,unicode,ActualText=2081}{}_1\EndAccSupp{}}}% ₁
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\DeclareUnicodeCharacter{2082}{\ensuremath{{}_2}}% ₂
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\DeclareUnicodeCharacter{2083}{\ensuremath{{}_3}}% ₃
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\DeclareUnicodeCharacter{2084}{\ensuremath{{}_4}}% ₄
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\DeclareUnicodeCharacter{2085}{\ensuremath{{}_5}}% ₅
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\DeclareUnicodeCharacter{2086}{\ensuremath{{}_6}}% ₆
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\DeclareUnicodeCharacter{2087}{\ensuremath{{}_7}}% ₇
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\DeclareUnicodeCharacter{2088}{\ensuremath{{}_8}}% ₈
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\DeclareUnicodeCharacter{2089}{\ensuremath{{}_9}}% ₉
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\DeclareUnicodeCharacter{208A}{\ensuremath{{}_+}}% ₊
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\DeclareUnicodeCharacter{208B}{\ensuremath{{}_-}}% ₋
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\DeclareUnicodeCharacter{208C}{\ensuremath{{}_=}}% ₌
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\DeclareUnicodeCharacter{208D}{\ensuremath{{}_(}}% ₍
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\DeclareUnicodeCharacter{208E}{\ensuremath{{}_)}}% ₎
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\DeclareUnicodeCharacter{2098}{\ensuremath{{}_m}}% ₘ
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\DeclareUnicodeCharacter{2099}{\ensuremath{{}_n}}% ₙ
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\DeclareUnicodeCharacter{2095}{\ensuremath{{}_h}}% ₕ
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\DeclareUnicodeCharacter{1D62}{\ensuremath{{}_i}}% ᵢ
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\DeclareUnicodeCharacter{2C7C}{\ensuremath{{}_j}}% ⱼ
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\DeclareUnicodeCharacter{2096}{\ensuremath{{}_k}}% ₖ
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\DeclareUnicodeCharacter{2097}{\ensuremath{{}_l}}% ₗ
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\DeclareUnicodeCharacter{209B}{\ensuremath{{}_s}}% ₛ
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\DeclareUnicodeCharacter{2082}{\ensuremath{{}_2}}% ₂
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\DeclareUnicodeCharacter{2083}{\ensuremath{{}_3}}% ₃
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\DeclareUnicodeCharacter{2084}{\ensuremath{{}_4}}% ₄
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\DeclareUnicodeCharacter{2085}{\ensuremath{{}_5}}% ₅
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\DeclareUnicodeCharacter{2086}{\ensuremath{{}_6}}% ₆
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\DeclareUnicodeCharacter{2087}{\ensuremath{{}_7}}% ₇
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\DeclareUnicodeCharacter{2088}{\ensuremath{{}_8}}% ₈
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\DeclareUnicodeCharacter{2089}{\ensuremath{{}_9}}% ₉
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\DeclareUnicodeCharacter{208A}{\ensuremath{{}_+}}% ₊
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\DeclareUnicodeCharacter{208B}{\ensuremath{{}_-}}% ₋
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\DeclareUnicodeCharacter{208C}{\ensuremath{{}_=}}% ₌
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\DeclareUnicodeCharacter{208D}{\ensuremath{{}_(}}% ₍
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\DeclareUnicodeCharacter{208E}{\ensuremath{{}_)}}% ₎
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\DeclareUnicodeCharacter{2098}{\ensuremath{{}_m}}% ₘ
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\DeclareUnicodeCharacter{2099}{\ensuremath{{}_n}}% ₙ
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\DeclareUnicodeCharacter{2095}{\ensuremath{{}_h}}% ₕ
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\DeclareUnicodeCharacter{1D62}{\ensuremath{{}_i}}% ᵢ
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\DeclareUnicodeCharacter{2C7C}{\ensuremath{{}_j}}% ⱼ
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\DeclareUnicodeCharacter{2096}{\ensuremath{{}_k}}% ₖ
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\DeclareUnicodeCharacter{2097}{\ensuremath{{}_l}}% ₗ
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\DeclareUnicodeCharacter{209B}{\ensuremath{{}_s}}% ₛ
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%
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\DeclareUnicodeCharacter{2070}{\ensuremath{{}^0}}% ⁰
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%\DeclareUnicodeCharacter{00B9}{\ensuremath{{}^1}}% ¹
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%\DeclareUnicodeCharacter{00B2}{\ensuremath{{}^2}}% ²
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%\DeclareUnicodeCharacter{00B3}{\ensuremath{{}^3}}% ³
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\DeclareUnicodeCharacter{2074}{\ensuremath{{}^4}}% ⁴
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\DeclareUnicodeCharacter{2075}{\ensuremath{{}^5}}% ⁵
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\DeclareUnicodeCharacter{2076}{\ensuremath{{}^6}}% ⁶
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\DeclareUnicodeCharacter{2077}{\ensuremath{{}^7}}% ⁷
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\DeclareUnicodeCharacter{2078}{\ensuremath{{}^8}}% ⁸
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\DeclareUnicodeCharacter{2079}{\ensuremath{{}^9}}% ⁹
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\DeclareUnicodeCharacter{207A}{\ensuremath{{}^+}}% ⁺
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\DeclareUnicodeCharacter{207B}{\ensuremath{{}^-}}% ⁻
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\DeclareUnicodeCharacter{207C}{\ensuremath{{}^=}}% ⁼
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\DeclareUnicodeCharacter{207D}{\ensuremath{{}^(}}% ⁽
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\DeclareUnicodeCharacter{207E}{\ensuremath{{}^)}}% ⁾
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\DeclareUnicodeCharacter{207F}{\ensuremath{{}^n}}% ⁿ
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\DeclareUnicodeCharacter{2071}{\ensuremath{{}^i}}% ⁱ
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\DeclareUnicodeCharacter{02B2}{\ensuremath{{}^j}}% ʲ
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\DeclareUnicodeCharacter{1D4F}{\ensuremath{{}^k}}% ᵏ
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\DeclareUnicodeCharacter{2070}{\ensuremath{{}^0}}% ⁰
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%\DeclareUnicodeCharacter{00B9}{\ensuremath{{}^1}}% ¹
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%\DeclareUnicodeCharacter{00B2}{\ensuremath{{}^2}}% ²
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%\DeclareUnicodeCharacter{00B3}{\ensuremath{{}^3}}% ³
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\DeclareUnicodeCharacter{2074}{\ensuremath{{}^4}}% ⁴
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\DeclareUnicodeCharacter{2075}{\ensuremath{{}^5}}% ⁵
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\DeclareUnicodeCharacter{2076}{\ensuremath{{}^6}}% ⁶
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\DeclareUnicodeCharacter{2077}{\ensuremath{{}^7}}% ⁷
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\DeclareUnicodeCharacter{2078}{\ensuremath{{}^8}}% ⁸
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\DeclareUnicodeCharacter{2079}{\ensuremath{{}^9}}% ⁹
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\DeclareUnicodeCharacter{207A}{\ensuremath{{}^+}}% ⁺
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\DeclareUnicodeCharacter{207B}{\ensuremath{{}^-}}% ⁻
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\DeclareUnicodeCharacter{207C}{\ensuremath{{}^=}}% ⁼
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\DeclareUnicodeCharacter{207D}{\ensuremath{{}^(}}% ⁽
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\DeclareUnicodeCharacter{207E}{\ensuremath{{}^)}}% ⁾
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\DeclareUnicodeCharacter{207F}{\ensuremath{{}^n}}% ⁿ
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\DeclareUnicodeCharacter{2071}{\ensuremath{{}^i}}% ⁱ
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\DeclareUnicodeCharacter{02B2}{\ensuremath{{}^j}}% ʲ
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\DeclareUnicodeCharacter{1D4F}{\ensuremath{{}^k}}% ᵏ
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\DeclareUnicodeCharacter{2093}{\ensuremath{{}_x}}% ₓ
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%s
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\DeclareUnicodeCharacter{2026}{\ensuremath{\dots}}% …
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@ -357,5 +359,9 @@
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\DeclareUnicodeCharacter{3A0}{\ensuremath{\Pi}}% Π
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\DeclareUnicodeCharacter{2216}{\ensuremath{\setminus}}% ∖
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\DeclareUnicodeCharacter{22A5}{\ensuremath{\bot}}% ⊥
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\DeclareUnicodeCharacter{3C8}{\ensuremath{\psi}}% ψ
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\DeclareUnicodeCharacter{3B2}{\ensuremath{\beta}}% β
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\DeclareUnicodeCharacter{2772}{\tikz[baseline=0.2ex]\draw[line cap=round] (0,0) ++(-30:0.7ex) -- ++(-30:-0.7ex) -- ++(0,1.6ex) -- ++(30:0.7ex) {};}% ❲
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\DeclareUnicodeCharacter{2773}{\tikz[baseline=0.2ex]\draw[line cap=round] (0,0) ++(-150:0.7ex) -- ++(-150:-0.7ex) -- ++(0,1.6ex) -- ++(150:0.7ex) {};}% ❳
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\makeatother
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}>>>|)
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