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Some XML entities for lib/symbols.
For anyone who wants to help (fun!), you can find the XML entity definitions here: http://www.htmlhelp.com/reference/html40/entities/ and here: http://www.w3.org/TR/MathML2/chapter6.html#chars.entity.tables Fill 'em in. git-svn-id: svn://svn.lyx.org/lyx/lyx-devel/trunk@32041 a592a061-630c-0410-9148-cb99ea01b6c8
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lib/symbols
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lib/symbols
@ -183,72 +183,72 @@ tag* mbox forcetext
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#
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#symbol font charid charid-in-fallback-Xsymbol-font
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alpha cmm 174 97 mathord x
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beta cmm 175 98 mathord x
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gamma cmm 176 103 mathord x
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delta cmm 177 100 mathord x
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epsilon cmm 178 0 mathord x
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zeta cmm 179 122 mathord x
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eta cmm 180 104 mathord x
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theta cmm 181 113 mathord x
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iota cmm 182 105 mathord x
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kappa cmm 183 107 mathord x
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lambda cmm 184 108 mathord x
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mu cmm 185 109 mathord x
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nu cmm 186 110 mathord x
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xi cmm 187 120 mathord x
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pi cmm 188 112 mathord x
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rho cmm 189 114 mathord x
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sigma cmm 190 115 mathord x
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tau cmm 191 116 mathord x
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upsilon cmm 192 117 mathord x
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phi cmm 193 102 mathord x
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chi cmm 194 99 mathord x
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psi cmm 195 121 mathord x
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omega cmm 33 119 mathord x
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varepsilon cmm 34 101 mathord x
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vartheta cmm 35 74 mathord x
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varpi cmm 36 118 mathord x
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varrho cmm 37 0 mathord x
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varsigma cmm 38 86 mathord x
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varphi cmm 39 106 mathord x
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Gamma cmr 161 71 mathalpha x
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Delta cmr 162 68 mathalpha x
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Theta cmr 163 81 mathalpha x
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Lambda cmr 164 76 mathalpha x
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Xi cmr 165 88 mathalpha x
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Pi cmr 166 80 mathalpha x
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Sigma cmr 167 83 mathalpha x
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Upsilon cmr 168 161 mathalpha x
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Phi cmr 169 70 mathalpha x
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Psi cmr 170 89 mathalpha x
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Omega cmr 173 87 mathalpha x
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aleph cmsy 64 192 mathord x
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imath cmm 123 0 mathord x
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jmath cmm 124 0 mathord x
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ell cmm 96 0 mathord x
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wp cmm 125 195 mathord x
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Re cmsy 60 194 mathord x
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Im cmsy 61 193 mathord x
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partial cmm 64 182 mathord x
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infty cmsy 49 165 mathord x
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prime cmsy 48 162 mathord x
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emptyset cmsy 59 0 mathord x
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nabla cmsy 114 209 mathord x
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top cmsy 62 0 mathord x
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bot cmsy 63 94 mathord x
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alpha cmm 174 97 mathord α
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beta cmm 175 98 mathord β
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gamma cmm 176 103 mathord γ
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delta cmm 177 100 mathord δ
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epsilon cmm 178 0 mathord ε
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zeta cmm 179 122 mathord ζ
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eta cmm 180 104 mathord η
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theta cmm 181 113 mathord θ
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iota cmm 182 105 mathord ι
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kappa cmm 183 107 mathord κ
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lambda cmm 184 108 mathord λ
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mu cmm 185 109 mathord μ
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nu cmm 186 110 mathord ν
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xi cmm 187 120 mathord ξ
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pi cmm 188 112 mathord π
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rho cmm 189 114 mathord ρ
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sigma cmm 190 115 mathord σ
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tau cmm 191 116 mathord τ
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upsilon cmm 192 117 mathord υ
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phi cmm 193 102 mathord φ
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chi cmm 194 99 mathord χ
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psi cmm 195 121 mathord ψ
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omega cmm 33 119 mathord ω
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varepsilon cmm 34 101 mathord ϵ
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vartheta cmm 35 74 mathord ϑ
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varpi cmm 36 118 mathord ϖ
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varrho cmm 37 0 mathord ϱ
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varsigma cmm 38 86 mathord ς
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varphi cmm 39 106 mathord *phiv;
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Gamma cmr 161 71 mathalpha Γ
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Delta cmr 162 68 mathalpha Δ
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Theta cmr 163 81 mathalpha Θ
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Lambda cmr 164 76 mathalpha Λ
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Xi cmr 165 88 mathalpha Ξ
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Pi cmr 166 80 mathalpha Π
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Sigma cmr 167 83 mathalpha Σ
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Upsilon cmr 168 161 mathalpha ϒ
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Phi cmr 169 70 mathalpha Φ
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Psi cmr 170 89 mathalpha Ψ
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Omega cmr 173 87 mathalpha Ω
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aleph cmsy 64 192 mathord ℵ
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imath cmm 123 0 mathord ı
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jmath cmm 124 0 mathord ȷ
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ell cmm 96 0 mathord ℓ
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wp cmm 125 195 mathord ℘
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Re cmsy 60 194 mathord ℜ
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Im cmsy 61 193 mathord ℑ
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partial cmm 64 182 mathord ∂
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infty cmsy 49 165 mathord ∞
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prime cmsy 48 162 mathord ′
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emptyset cmsy 59 0 mathord ∅
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nabla cmsy 114 209 mathord ∇
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top cmsy 62 0 mathord ⊤
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bot cmsy 63 94 mathord ⊥
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triangle cmsy 52 0 mathord x
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forall cmsy 56 34 mathord x
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exists cmsy 57 36 mathord x
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neg cmsy 58 216 mathord x
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lnot cmsy 58 216 mathord x
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flat cmm 91 0 mathord x
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natural cmm 92 0 mathord x
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sharp cmm 93 35 mathord x
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clubsuit cmsy 124 167 mathord x
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forall cmsy 56 34 mathord ∀
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exists cmsy 57 36 mathord ∃
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neg cmsy 58 216 mathord ¬
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lnot cmsy 58 216 mathord ¬
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flat cmm 91 0 mathord ♭
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natural cmm 92 0 mathord ♮
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sharp cmm 93 35 mathord ♯
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clubsuit cmsy 124 167 mathord ♣
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diamondsuit cmsy 125 168 mathord x
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heartsuit cmsy 126 169 mathord x
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spadesuit cmsy 127 170 mathord x
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spadesuit cmsy 127 170 mathord ♠
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# We define lyxnot as mathrel in order to have proper alignment
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lyxnot cmsy 54 47 mathrel x
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iffont cmsy
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@ -257,71 +257,71 @@ iffont cmsy
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else
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\def\not{\kern4mu\lyxnot\kern-19mu}
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endif
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coprod cmex 96 0 mathop x
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bigvee cmex 87 0 mathop x
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bigwedge cmex 86 0 mathop x
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biguplus cmex 85 0 mathop x
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bigcap cmex 84 0 mathop x
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bigcup cmex 83 0 mathop x
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prod cmex 81 213 mathop x
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sum cmex 80 229 mathop x
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bigotimes cmex 78 0 mathop x
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bigoplus cmex 76 0 mathop x
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bigodot cmex 74 0 mathop x
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bigsqcup cmex 70 0 mathop x
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coprod cmex 96 0 mathop ⨿
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bigvee cmex 87 0 mathop ⋁
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bigwedge cmex 86 0 mathop ⋀
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biguplus cmex 85 0 mathop ⨄
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bigcap cmex 84 0 mathop ⋂
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bigcup cmex 83 0 mathop ⋃
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prod cmex 81 213 mathop ∏
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sum cmex 80 229 mathop ∑
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bigotimes cmex 78 0 mathop ⨂
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bigoplus cmex 76 0 mathop ⨁
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bigodot cmex 74 0 mathop ⨀
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bigsqcup cmex 70 0 mathop ⨆
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smallint cmsy 115 0 mathop x
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triangleleft cmm 47 0 mathbin x
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triangleright cmm 46 0 mathbin x
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bigtriangleup cmsy 52 0 mathbin x
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bigtriangledown cmsy 53 0 mathbin x
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wedge cmsy 94 217 mathbin x
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land cmsy 94 217 mathbin x
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vee cmsy 95 218 mathbin x
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lor cmsy 95 218 mathbin x
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cap cmsy 92 199 mathbin x
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cup cmsy 91 200 mathbin x
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ddagger cmsy 122 0 mathbin x
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dagger cmsy 121 0 mathbin x
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sqcap cmsy 117 0 mathbin x
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sqcup cmsy 116 0 mathbin x
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uplus cmsy 93 0 mathbin x
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amalg cmsy 113 0 mathbin x
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triangleleft cmm 47 0 mathbin ◃
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triangleright cmm 46 0 mathbin ▹
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bigtriangleup cmsy 52 0 mathbin △
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bigtriangledown cmsy 53 0 mathbin ▽
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wedge cmsy 94 217 mathbin ∧
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land cmsy 94 217 mathbin ⋀
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vee cmsy 95 218 mathbin ∨
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lor cmsy 95 218 mathbin ⋁
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cap cmsy 92 199 mathbin ∩
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cup cmsy 91 200 mathbin ∪
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ddagger cmsy 122 0 mathbin ‡
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dagger cmsy 121 0 mathbin †
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sqcap cmsy 117 0 mathbin ⊓
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sqcup cmsy 116 0 mathbin ⊔
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uplus cmsy 93 0 mathbin ⊎
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amalg cmsy 113 0 mathbin ⨿
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diamond cmsy 166 224 mathbin x
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bullet cmsy 178 183 mathbin x
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bullet cmsy 178 183 mathbin •
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wr cmsy 111 0 mathbin x
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div cmsy 165 184 mathbin x
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odot cmsy 175 0 mathbin x
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oslash cmsy 174 198 mathbin x
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otimes cmsy 173 196 mathbin x
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ominus cmsy 170 0 mathbin x
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oplus cmsy 169 197 mathbin x
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mp cmsy 168 0 mathbin x
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pm cmsy 167 177 mathbin x
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circ cmsy 177 0 mathbin x
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bigcirc cmsy 176 0 mathbin x
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setminus cmsy 110 0 mathbin x
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cdot cmsy 162 215 mathbin x
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ast cmsy 164 0 mathbin x
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times cmsy 163 180 mathbin x
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star cmm 63 0 mathbin x
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propto cmsy 47 181 mathrel x
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sqsubseteq cmsy 118 0 mathrel x
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sqsupseteq cmsy 119 0 mathrel x
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parallel cmsy 107 0 mathrel x
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mid cmsy 106 124 mathrel x
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dashv cmsy 97 0 mathrel x
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vdash cmsy 96 0 mathrel x
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nearrow cmsy 37 0 mathrel x
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searrow cmsy 38 0 mathrel x
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nwarrow cmsy 45 0 mathrel x
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swarrow cmsy 46 0 mathrel x
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Leftrightarrow cmsy 44 219 mathrel x
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Leftarrow cmsy 40 220 mathrel x
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Rightarrow cmsy 41 222 mathrel x
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leq cmsy 183 163 mathrel x
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le cmsy 183 163 mathrel x
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geq cmsy 184 179 mathrel x
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ge cmsy 184 179 mathrel x
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div cmsy 165 184 mathbin ÷
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odot cmsy 175 0 mathbin ⊙
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oslash cmsy 174 198 mathbin ø
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otimes cmsy 173 196 mathbin ⊗
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ominus cmsy 170 0 mathbin ⊖
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oplus cmsy 169 197 mathbin ⊕
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mp cmsy 168 0 mathbin ∓
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pm cmsy 167 177 mathbin ±
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circ cmsy 177 0 mathbin ○
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bigcirc cmsy 176 0 mathbin ◯
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setminus cmsy 110 0 mathbin ∖
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cdot cmsy 162 215 mathbin ⋅
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ast cmsy 164 0 mathbin ∗
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times cmsy 163 180 mathbin ×
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star cmm 63 0 mathbin ★
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propto cmsy 47 181 mathrel ∝
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sqsubseteq cmsy 118 0 mathrel ⊑
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sqsupseteq cmsy 119 0 mathrel ⊒
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parallel cmsy 107 0 mathrel ∥
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mid cmsy 106 124 mathrel ∣
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dashv cmsy 97 0 mathrel ⊣
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vdash cmsy 96 0 mathrel ⊢
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nearrow cmsy 37 0 mathrel ↗
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searrow cmsy 38 0 mathrel ↘
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nwarrow cmsy 45 0 mathrel ↖
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swarrow cmsy 46 0 mathrel ↙
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Leftrightarrow cmsy 44 219 mathrel ↔
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Leftarrow cmsy 40 220 mathrel ⇐
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Rightarrow cmsy 41 222 mathrel ⇒
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leq cmsy 183 163 mathrel ≤
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le cmsy 183 163 mathrel ≤
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geq cmsy 184 179 mathrel ≥
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ge cmsy 184 179 mathrel ≥
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succ cmsy 194 0 mathrel x
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prec cmsy 193 0 mathrel x
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approx cmsy 188 187 mathrel x
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