375 lines
19 KiB
JavaScript
375 lines
19 KiB
JavaScript
/* This work is licensed under Creative Commons GNU LGPL License.
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License: http://creativecommons.org/licenses/LGPL/2.1/
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Author: Stefan Goessner/2005-06
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Web: http://goessner.net/
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inspired by: http://xml-maiden.com/
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*/
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Wiky.rules.math = {
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version: 0.95,
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preshortcuts: [
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// { rex:/[ ]/g, tmplt:"`"}, // omit due to charset support ie6
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{ rex:/\+\-/g, tmplt:"±"},
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{ rex:/\/O|\\Oslash/g, tmplt:"Ø"},
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{ rex:/\/o|\\oslash/g, tmplt:"ø"},
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{ rex:/<->|\\harr/g, tmplt:"↔"},
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{ rex:/<-|\\larr/g, tmplt:"←"},
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{ rex:/->|\\rarr/g, tmplt:"→"},
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{ rex:/<=>|\\hArr/g, tmplt:"⇔"},
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{ rex:/=>|\\rArr/g, tmplt:"⇒"},
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{ rex:/-=|\\equiv/g, tmplt:"≡"},
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{ rex:/<=|\\le/g, tmplt:"≤"},
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{ rex:/>=|\\ge/g, tmplt:"≥"},
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{ rex:/</g, tmplt:"<"},
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{ rex:/>/g, tmplt:">"}
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],
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postshortcuts: [
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{ rex:/\*|\\middot/g, tmplt:"·"},
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{ rex:/\\x|\\times/g, tmplt:"×"},
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{ rex:/~=|\\cong/g, tmplt:"≅"},
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{ rex:/~~|\\asymp/g, tmplt:"≈"},
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{ rex:/~|\\sim/g, tmplt:"∼"},
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{ rex:/!=|\\neq|\\ne/g, tmplt:"≠"},
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{ rex:/\.\.\.|\\ldots/g, tmplt:"…"},
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{ rex:/\\in|\\isin/g, tmplt:"∈"},
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{ rex:/([0-9])x([0-9])/g, tmplt:"$1×$2"},
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{ rex:/([A-Za-z]) x ([A-Za-z])/g, tmplt:"$1×$2"},
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// { rex:/[`]{4}/g, tmplt:" "}, // omit due to charset support ie6
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// { rex:/[`]{3}/g, tmplt:" "},
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// { rex:/[`]{2}/g, tmplt:" "},
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// { rex:/[`]/g, tmplt:" "},
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{ rex:/\{/g, tmplt:"‎"}, // unvisible left-to-right mark,
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{ rex:/\}/g, tmplt:"‏"} // unvisible right-to-left mark,
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],
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expr: [
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{ rex:/\^\^/g, tmplt:"^^"}, // ^ overindex
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{ rex:/(\\sum|\\prod|\\int)_([-]?[a-zA-Z0-9\.&;#\\]+|\{@[0-9]+@\})\^([-]?[a-zA-Z0-9\.&;#\\]+|\{@[0-9]+@\})/g, tmplt:"<span class=\"o\"><span class=\"x\">$3</span>$1<span class=\"x\">$2</span></span>"}, // over-/underscript (\sum, \prod, \int)
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{ rex:/(\\sum|\\prod|\\int)\^([-]?[a-zA-Z0-9\.&;#\\]+|\{@[0-9]+@\})/g, tmplt:"<span class=\"o\"><span class=\"x\">$2</span>$1<span> </span></span>"},
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{ rex:/(\\sum|\\prod|\\int)_([-]?[a-zA-Z0-9\.&;#\\]+|\{@[0-9]+@\})/g, tmplt:"<span class=\"o\"><span> </span>$1<span class=\"x\">$2</span></span>"},
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{ rex:/_([-]?[a-zA-Z0-9\.&;#\\]+|\{@[0-9]+@\})\^([-]?[a-zA-Z0-9\.&;#\\]+|\{@[0-9]+@\})/g, tmplt:"<span class=\"s\"><span class=\"i\">$2</span><span class=\"i\">$1</span></span>"}, // over-/underindex
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{ rex:/\^([-]?[a-zA-Z0-9\.&;#\\]+|\{@[0-9]+@\})/g, tmplt:"<sup class=\"i\">$1</sup>"}, // overindex
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{ rex:/_([-]?[a-zA-Z0-9\.&;#\\]+|\{@[0-9]+@\})/g, tmplt:"<sub class=\"i\">$1</sub>"}, // underindex
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{ rex:/-/g, tmplt:"−"},
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{ rex:/([a-zA-Z0-9\.&;#\\]+|\{@[0-9]+@\})\/([a-zA-Z0-9\.&;#\\]+|\{@[0-9]+@\})/g, tmplt:"<span class=\"f\"><span class=\"n\">$1</span><span class=\"d\">$2</span></span>"}, // fraction
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{ rex:/([a-zA-Z0-9\.&;#\\]+|\{@[0-9]+@\})\/\/([a-zA-Z0-9\.&;#\\]+|\{@[0-9]+@\})/g, tmplt:"<sup>$1</sup>⁄<sub>$2</sub>"}, // fraction
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{ rex:/\[((\[(([^,\]]+[,]){1,}[^\]]+)\][ \n]*){1,})\]/g, tmplt:function($0,$1){var m=Wiky.math.transpose($1.replace(/(^\[|\]$)/g,"").replace(/(\][ \n]*\[)/g,"|").split("|")),sz=" style=\"font-size:"+(m.len)+"00%;\"";/*alert("{("+m.mat.join(")}\n{(").split(",").join(")(")+")}");*/ return "<span class=\"lb\""+sz+">"+Wiky.math.fence()+"</span><span class=\"m\"><span class=\"e\">"+m.mat.join("</span></span>\n<span class=\"m\"><span class=\"e\">").split(",").join("</span><span class=\"e\">")+"</span></span><span class=\"rb\""+sz+">"+Wiky.math.fence()+"</span>";}}, // matrix
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{ rex:/\[((?:[^,\]]){1,}[^\]]+)\]/g, tmplt:function($0,$1){var v=$1.split(","),sz=" style=\"font-size:"+v.length+"00%;\""; return "<span class=\"lb\""+sz+">"+Wiky.math.fence()+"</span><span class=\"v\"><span class=\"e\">"+v.join("</span><span class=\"e\">")+"</span></span><span class=\"rb\""+sz+">"+Wiky.math.fence()+"</span>";}}, // vector
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{ rex:/!([a-zA-Z0-9\.&;]+)/g, tmplt:"<span class=\"b\">$1</span>" }, // bold vector symbol ..
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{ rex:/\\prod/g, tmplt:"<span class=\"h\">∏</span>"},
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{ rex:/\\sum/g, tmplt:"<span class=\"h\">∑</span>"},
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{ rex:/\\int/g, tmplt:"<span class=\"h\">∫</span>"},
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"Wiky.rules.math.postshortcuts"
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],
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symbols: [
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{ rex:/\\Alpha/g, tmplt:"Α"},
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{ rex:/\\Beta/g, tmplt:"Β"},
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{ rex:/\\Gamma/g, tmplt:"Γ"},
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{ rex:/\\Delta/g, tmplt:"Δ"},
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{ rex:/\\Epsilon/g, tmplt:"Ε"},
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{ rex:/\\Zeta/g, tmplt:"Ζ"},
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{ rex:/\\Eta/g, tmplt:"Η"},
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{ rex:/\\Theta/g, tmplt:"Θ"},
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{ rex:/\\Iota/g, tmplt:"Ι"},
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{ rex:/\\Kappa/g, tmplt:"Κ"},
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{ rex:/\\Lambda/g, tmplt:"Λ"},
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{ rex:/\\Mu/g, tmplt:"Μ"},
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{ rex:/\\Nu/g, tmplt:"Ν"},
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{ rex:/\\Xi/g, tmplt:"Ξ"},
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{ rex:/\\Omicron/g, tmplt:"Ο"},
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{ rex:/\\Pi/g, tmplt:"Π"},
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{ rex:/\\Rho/g, tmplt:"Ρ"},
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{ rex:/\\Sigma/g, tmplt:"Σ"},
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{ rex:/\\Tau/g, tmplt:"Τ"},
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{ rex:/\\Upsilon/g, tmplt:"Υ"},
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{ rex:/\\Phi/g, tmplt:"Φ"},
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{ rex:/\\Chi/g, tmplt:"Χ"},
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{ rex:/\\Psi/g, tmplt:"Ψ"},
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{ rex:/\\Omega/g, tmplt:"Ω"},
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{ rex:/\\alpha/g, tmplt:"α"},
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{ rex:/\\beta/g, tmplt:"β"},
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{ rex:/\\gamma/g, tmplt:"γ"},
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{ rex:/\\delta/g, tmplt:"δ"},
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{ rex:/\\epsilon/g, tmplt:"ε"},
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{ rex:/\\zeta/g, tmplt:"ζ"},
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{ rex:/\\eta/g, tmplt:"η"},
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{ rex:/\\thetasym/g, tmplt:"ϑ"},
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{ rex:/\\theta/g, tmplt:"θ"},
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{ rex:/\\iota/g, tmplt:"ι"},
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{ rex:/\\kappa/g, tmplt:"κ"},
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{ rex:/\\lambda/g, tmplt:"λ"},
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{ rex:/\\mu/g, tmplt:"μ"},
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{ rex:/\\nu/g, tmplt:"ν"},
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{ rex:/\\xi/g, tmplt:"ξ"},
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{ rex:/\\omicron/g, tmplt:"ο"},
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{ rex:/\\piv/g, tmplt:"ϖ"},
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{ rex:/\\pi/g, tmplt:"π"},
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{ rex:/\\rho/g, tmplt:"ρ"},
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{ rex:/\\sigmaf/g, tmplt:"ς"},
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{ rex:/\\sigma/g, tmplt:"σ"},
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{ rex:/\\tau/g, tmplt:"τ"},
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{ rex:/\\upsilon/g, tmplt:"υ"},
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{ rex:/\\phi/g, tmplt:"φ"},
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{ rex:/\\chi/g, tmplt:"χ"},
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{ rex:/\\psi/g, tmplt:"ψ"},
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{ rex:/\\omega/g, tmplt:"ω"},
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{ rex:/\\upsih/g, tmplt:"ϒ"},
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// miscellaneous symbols
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{ rex:/\\bull/g, tmplt:"•"},
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{ rex:/\\uarr/g, tmplt:"↑"},
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{ rex:/\\darr/g, tmplt:"↓"},
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{ rex:/\\crarr/g, tmplt:"↵"},
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{ rex:/\\lArr/g, tmplt:"⇐"},
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{ rex:/\\uArr/g, tmplt:"⇑"},
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{ rex:/\\dArr/g, tmplt:"⇓"},
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{ rex:/\\forall/g, tmplt:"∀"},
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{ rex:/\\part/g, tmplt:"∂"},
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{ rex:/\\exist/g, tmplt:"∃"},
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{ rex:/\\empty/g, tmplt:"∅"},
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{ rex:/\\nabla/g, tmplt:"∇"},
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{ rex:/\\notin/g, tmplt:"∉"},
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{ rex:/\\ni/g, tmplt:"∋"},
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{ rex:/\\minus/g, tmplt:"−"},
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{ rex:/\\lowast/g, tmplt:"∗"},
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{ rex:/\\sqrt|\\radic/g, tmplt:"√"},
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{ rex:/\\prop/g, tmplt:"∝"},
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{ rex:/\\infin/g, tmplt:"∞"},
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{ rex:/\\ang/g, tmplt:"∠"},
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{ rex:/\\and/g, tmplt:"∧"},
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{ rex:/\\or/g, tmplt:"∨"},
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{ rex:/\\cap/g, tmplt:"∩"},
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{ rex:/\\cup/g, tmplt:"∪"},
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{ rex:/\\there4/g, tmplt:"∴"},
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{ rex:/\\sub/g, tmplt:"⊂"},
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{ rex:/\\sup/g, tmplt:"⊃"},
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{ rex:/\\nsub/g, tmplt:"⊄"},
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{ rex:/\\sube/g, tmplt:"⊆"},
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{ rex:/\\supe/g, tmplt:"⊇"},
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{ rex:/\\oplus/g, tmplt:"⊕"},
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{ rex:/\\otimes/g, tmplt:"⊗"},
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{ rex:/\\perp/g, tmplt:"⊥"},
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{ rex:/\\sdot/g, tmplt:"⋅"}
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]
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};
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Wiky.inverse.math = {
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pre: [
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{ rex:/−|\u2212/g, tmplt:"-"},
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{ rex:/ |\u2009/g, tmplt:" "},
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{ rex:/‎|\u200E/g, tmplt:"{"},
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{ rex:/‏|\u200F/g, tmplt:"}"}
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],
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post: [
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// { rex:/([$])/g, tmplt:"\\$1" },
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{ rex:/^|\x5E/g, tmplt:"^"},
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{ rex:/</g, tmplt:"<"},
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{ rex:/>/g, tmplt:">"}
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],
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shortcuts: [
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// { rex:/ |\u2003/g, tmplt:" "}, // omit due to charset support ie6
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// { rex:/ |\u2002/g, tmplt:" "},
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// { rex:/ |\u2009/g, tmplt:" "},
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{ rex:/±|\xB1/g, tmplt:"+-"},
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{ rex:/·|\xB7/g, tmplt:"*"},
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{ rex:/×|\xD7/g, tmplt:"\\x"},
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{ rex:/Ø|\xD8/g, tmplt:"/O"},
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{ rex:/ø|\xF8/g, tmplt:"/o"},
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{ rex:/←|\u2190/g, tmplt:"<-"},
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{ rex:/→|\u2192/g, tmplt:"->"},
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{ rex:/↔|\u2194/g, tmplt:"<->"},
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{ rex:/⇒|\u21D2/g, tmplt:"=>"},
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{ rex:/⇔|\u21D4/g, tmplt:"<=>"},
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{ rex:/∼|\u223C/g, tmplt:"~"},
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{ rex:/≅|\u2245/g, tmplt:"~="},
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{ rex:/≈|\u2248/g, tmplt:"~~"},
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{ rex:/≠|\u2260/g, tmplt:"!="},
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{ rex:/…/g, tmplt:"..."},
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{ rex:/≡|\u2261/g, tmplt:"-="},
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{ rex:/≤|\u2264/g, tmplt:"<="},
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{ rex:/≥|\u2265/g, tmplt:">="}
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],
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expr: [
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{ rex:/<span class=\"s\"><span class=\"i\">(\{?@[0-9]+@\}?)<\/span><span class="i">(\{?@[0-9]+@\}?)<\/span><\/span>/g, tmplt:"_$2^$1"}, // superscript + subscript
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{ rex:/<span class=\"o\"><span class=\"x\">(\{?@[0-9]+@\}?)<\/span>(\\prod|\\sum|\\int)<span class=\"x\">(\{?@[0-9]+@\}?)<\/span><\/span>/g, tmplt:"$2_$3^$1"}, // overscript + underscript
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{ rex:/<span class=\"o\"><span>@[0-9]+@<\/span>(\\prod|\\sum|\\int)<span class=\"x\">(\{?@[0-9]+@\}?)<\/span><\/span>/mgi, tmplt:"$1_$2", dbg:true}, // underscript
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{ rex:/<span class=\"o\"><span class=\"x\">(\{?@[0-9]+@\}?)<\/span>(\\prod|\\sum|\\int)<span>@[0-9]+@<\/span><\/span>/mgi, tmplt:"$2^$1"}, // overscript
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{ rex:/<span class=\"f\"><span class=\"n\">(\{?@[0-9]+@\}?)<\/span><span class="d">(\{?@[0-9]+@\}?)<\/span><\/span>/mgi, tmplt:"$1/$2"}, // fraction
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{ rex:/<span class=\"lb\"[^>]*>&[^;]+;<\/span><span class=\"v\">((?:<span class=\"e\">[^>]*<\/span>){2,})<\/span><span class=\"rb\"[^>]*>&[^;]+;<\/span>/mgi, tmplt:function($0,$1){return "["+$1.replace(/(?:^<span class=\"e\">|<\/span>$)/g,"").replace(/<\/span><span class=\"e\">/g,",")+"]";}}, // vector ..
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{ rex:/<span class=\"lb\"[^>]*>&[^;]+;<\/span>((?:<span class=\"m\">(?:(?:<span class=\"e\">[^>]*<\/span>){2,})<\/span>[^>]*){2,})<span class=\"rb\"[^>]*>&[^;]+;<\/span>/mgi, tmplt:function($0,$1){return "[["+Wiky.math.transpose($1.replace(/(?:^<span class=\"m\"><span class=\"e\">|<\/span><\/span>$)/g,"").replace(/<\/span><span class=\"e\">/g,",").replace(/<\/span><\/span>[^>]*<span class=\"m\"><span class=\"e\">/g,"|").split("|")).mat.join("][")+"]]";}}, // matrix ..
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{ rex:/<span class=\"b\">(@[0-9]+@)<\/span>/mgi, tmplt:"!$1"}, // bold vector ..
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{ rex:/<sup>(\{?@[0-9]+@\}?)<\/sup>⁄<sub>(\{?@[0-9]+@\}?)<\/sub>/mgi, tmplt:"$1//$2"},
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{ rex:/<sup class=\"i\">(\{?@[0-9]+@\}?)<\/sup>/mgi, tmplt:"^$1" },
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{ rex:/<sub class=\"i\">(\{?@[0-9]+@\}?)<\/sub>/mgi, tmplt:"_$1" }
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],
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symbols: [
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// greek symbols
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{ rex:/Α|\u391/g, tmplt:"\\Alpha"},
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{ rex:/Β|\u392/g, tmplt:"\\Beta"},
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{ rex:/Γ|\u393/g, tmplt:"\\Gamma"},
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{ rex:/Δ|\u394/g, tmplt:"\\Delta"},
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{ rex:/Ε|\u395/g, tmplt:"\\Epsilon"},
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{ rex:/Ζ|\u396/g, tmplt:"\\Zeta"},
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{ rex:/Η|\u397/g, tmplt:"\\Eta"},
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{ rex:/Θ|\u398/g, tmplt:"\\Theta"},
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{ rex:/Ι|\u399/g, tmplt:"\\Iota"},
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{ rex:/Κ|\u39A/g, tmplt:"\\Kappa"},
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{ rex:/Λ|\u39B/g, tmplt:"\\Lambda"},
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{ rex:/Μ|\u39C/g, tmplt:"\\Mu"},
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{ rex:/Ν|\u39D/g, tmplt:"\\Nu"},
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{ rex:/Ξ|\u39E/g, tmplt:"\\Xi"},
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{ rex:/Ο|\u39F/g, tmplt:"\\Omicron"},
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{ rex:/Π|\u3A0/g, tmplt:"\\Pi"},
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{ rex:/Ρ|\u3A1/g, tmplt:"\\Rho"},
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{ rex:/Σ|\u3A3/g, tmplt:"\\Sigma"},
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{ rex:/Τ|\u3A4/g, tmplt:"\\Tau"},
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{ rex:/Υ|\u3A5/g, tmplt:"\\Upsilon"},
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{ rex:/Φ|\u3A6/g, tmplt:"\\Phi"},
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{ rex:/Χ|\u3A7/g, tmplt:"\\Chi"},
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{ rex:/Ψ|\u3A8/g, tmplt:"\\Psi"},
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{ rex:/Ω|\u3A9/g, tmplt:"\\Omega"},
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{ rex:/α|\u3B1/g, tmplt:"\\alpha"},
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{ rex:/β|\u3B2/g, tmplt:"\\beta"},
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{ rex:/γ|\u3B3/g, tmplt:"\\gamma"},
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{ rex:/δ|\u3B4/g, tmplt:"\\delta"},
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{ rex:/ε|\u3B5/g, tmplt:"\\epsilon"},
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{ rex:/ζ|\u3B6/g, tmplt:"\\zeta"},
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{ rex:/η|\u3B7/g, tmplt:"\\eta"},
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{ rex:/ϑ|\u3D1/g, tmplt:"\\thetasym"},
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{ rex:/θ|\u3B8/g, tmplt:"\\theta"},
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{ rex:/ι|\u3B9/g, tmplt:"\\iota"},
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{ rex:/κ|\u3BA/g, tmplt:"\\kappa"},
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{ rex:/λ|\u3BB/g, tmplt:"\\lambda"},
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{ rex:/μ|\u3BC/g, tmplt:"\\mu"},
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{ rex:/ν|\u3BD/g, tmplt:"\\nu"},
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{ rex:/ξ|\u3BE/g, tmplt:"\\xi"},
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{ rex:/ο|\u3BF/g, tmplt:"\\omicron"},
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{ rex:/π|\u3C0/g, tmplt:"\\pi"},
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{ rex:/ρ|\u3C1/g, tmplt:"\\rho"},
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{ rex:/ς|\u3C2/g, tmplt:"\\sigmaf"},
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{ rex:/σ|\u3C3/g, tmplt:"\\sigma"},
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{ rex:/τ|\u3C4/g, tmplt:"\\tau"},
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{ rex:/υ|\u3C5/g, tmplt:"\\upsilon"},
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{ rex:/φ|\u3C6/g, tmplt:"\\phi"},
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{ rex:/χ|\u3C7/g, tmplt:"\\chi"},
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{ rex:/ψ|\u3C8/g, tmplt:"\\psi"},
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{ rex:/ω|\u3C9/g, tmplt:"\\omega"},
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// miscellaneous symbols
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{ rex:/ϒ|\u3D2/g, tmplt:"\\upsih"},
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{ rex:/ϖ|\u3D6/g, tmplt:"\\piv"},
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{ rex:/•|\u2022/g, tmplt:"\\bull"},
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{ rex:/↑|\u2191/g, tmplt:"\\uarr"},
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{ rex:/↓|\u2193/g, tmplt:"\\darr"},
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{ rex:/↵|\u21B5/g, tmplt:"\\crarr"},
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{ rex:/⇐|\u21D0/g, tmplt:"\\lArr"},
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{ rex:/⇑|\u21D1/g, tmplt:"\\uArr"},
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{ rex:/⇓|\u21D3/g, tmplt:"\\dArr"},
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{ rex:/∀|\u2200/g, tmplt:"\\forall"},
|
|
{ rex:/∂|\u2202/g, tmplt:"\\part"},
|
|
{ rex:/∃|\u2203/g, tmplt:"\\exist"},
|
|
{ rex:/∅|\u2205/g, tmplt:"\\empty"},
|
|
{ rex:/∇|\u2207/g, tmplt:"\\nabla"},
|
|
{ rex:/∈|\u2208/g, tmplt:"\\isin"},
|
|
{ rex:/∉|\u2209/g, tmplt:"\\notin"},
|
|
{ rex:/∋|\u220B/g, tmplt:"\\ni"},
|
|
{ rex:/<span class=\"h\">(∏|\u220F)<\/span>/g, tmplt:"\\prod"},
|
|
{ rex:/<span class=\"h\">(∑|\u2211)<\/span>/g, tmplt:"\\sum"},
|
|
{ rex:/∗|\u2217/g, tmplt:"\\lowast"},
|
|
{ rex:/√|\u221A/g, tmplt:"\\sqrt"},
|
|
{ rex:/∝|\u221D/g, tmplt:"\\prop"},
|
|
{ rex:/∞|\u221E/g, tmplt:"\\infin"},
|
|
{ rex:/∠|\u2220/g, tmplt:"\\ang"},
|
|
{ rex:/∧|\u2227/g, tmplt:"\\and"},
|
|
{ rex:/∨|\u2228/g, tmplt:"\\or"},
|
|
{ rex:/∩|\u2229/g, tmplt:"\\cap"},
|
|
{ rex:/∪|\u222A/g, tmplt:"\\cup"},
|
|
{ rex:/<span class=\"h\">(?:∫|\u222B)<\/span>/g, tmplt:"\\int"},
|
|
{ rex:/∴|\u2234/g, tmplt:"\\there4"},
|
|
{ rex:/⊂|\u2282/g, tmplt:"\\sub"},
|
|
{ rex:/⊃|\u2283/g, tmplt:"\\sup"},
|
|
{ rex:/⊄|\u2284/g, tmplt:"\\nsub"},
|
|
{ rex:/⊆|\u2286/g, tmplt:"\\sube"},
|
|
{ rex:/⊇|\u2287/g, tmplt:"\\supe"},
|
|
{ rex:/⊕|\u2295/g, tmplt:"\\oplus"},
|
|
{ rex:/⊗|\u2297/g, tmplt:"\\otimes"},
|
|
{ rex:/⊥|\u22A5/g, tmplt:"\\perp"},
|
|
{ rex:/⋅|\u22C5/g, tmplt:"\\sdot"}
|
|
]
|
|
};
|
|
|
|
Wiky.math = {
|
|
toHtml: function(str) {
|
|
var expr = function(itr) { // region from "{" to "}", nesting allowed ..
|
|
var s = "";
|
|
for (var c = itr.str.charAt(itr.pos++); itr.pos <= itr.str.length && c != "}"; c = itr.str.charAt(itr.pos++))
|
|
s += (c == "{") ? ("{"+expr(itr)+"}") : c;
|
|
return Wiky.store(Wiky.apply(s, Wiky.rules.math.expr));
|
|
};
|
|
str = Wiky.apply(str, Wiky.rules.math.preshortcuts);
|
|
str = Wiky.apply(str, Wiky.rules.math.symbols);
|
|
str = expr({str:str,pos:0});
|
|
return str;
|
|
},
|
|
toWiki: function(str) {
|
|
var parseTree = function(itr, endtag) {
|
|
var c, s="",gt,nam,idxof=function(s,c,p){var i=s.indexOf(c,p);return i>=0?i:s.length;}
|
|
for (itr.buf=itr.str.substr(itr.pos,endtag.length);
|
|
itr.pos<itr.str.length && (!endtag || itr.buf!=endtag);
|
|
itr.buf=itr.str.substr(++itr.pos,endtag.length)) {
|
|
if ((c=itr.str.charAt(itr.pos))=="<" && (gt=idxof(itr.str,">",itr.pos)) < idxof(itr.str,"/",itr.pos)) { // start tags .. no empty elements or endtags ..
|
|
nam = itr.str.substring(itr.pos+1,Math.min(idxof(itr.str," ",itr.pos),gt));
|
|
s += itr.str.substring(itr.pos,itr.pos=gt+1) + parseTree(itr, "</" + nam + ">") + "</" + nam + ">";
|
|
itr.pos += nam.length+3;
|
|
}
|
|
else
|
|
s += c;
|
|
}
|
|
itr.pos--;
|
|
return Wiky.store(s, true);
|
|
};
|
|
str = Wiky.apply(str, Wiky.inverse.math.pre);
|
|
str = Wiky.apply(str, Wiky.inverse.math.symbols);
|
|
str = parseTree({str:str,pos:0,buf:null}, "");
|
|
while (str.match(/@[0-9]+@/g) != null)
|
|
str = Wiky.apply(str.replace(/@([0-9]+)@/g, function($0,$1){return Wiky.restore($1);}), Wiky.inverse.math.expr);
|
|
str = Wiky.apply(str, Wiky.inverse.math.shortcuts);
|
|
str = Wiky.apply(str, Wiky.inverse.math.post);
|
|
return str;
|
|
},
|
|
fence: function(str) {
|
|
return window && window.ActiveXObject ? " " : " ";
|
|
},
|
|
transpose: function (m) {
|
|
var t=[];
|
|
for (var i in m) {
|
|
m[i] = m[i].split(",");
|
|
for (var j in m[i]) {
|
|
if (!t[j]) t[j]=[];
|
|
t[j][i] = m[i][j];
|
|
}
|
|
}
|
|
for (var i in t)
|
|
t[i] = t[i].join(",");
|
|
return {mat:t, len:m.length};
|
|
}
|
|
};
|
|
|
|
Wiky.rules.pre = Wiky.rules.pre.concat({ rex:/\\([$])/g, tmplt:function($0,$1){return Wiky.store($1);} });
|
|
Wiky.rules.nonwikiblocks = Wiky.rules.nonwikiblocks.concat(
|
|
[
|
|
{ rex:/\[\(([a-zA-Z0-9\.-]+)\)\$([^$]*)\$\]/g, tmplt:function($0,$1,$2){return ":p]<div class=\"eq\"><a name=\"eq"+$1+"\">("+$1+")</a>" + Wiky.math.toHtml($2) + "</div>[p:";} }, // numbered equation
|
|
{ rex:/\[\$([^$]*)\$\]/g, tmplt:function($0,$1){return ":p]<div class=\"eq\">" + Wiky.math.toHtml($1) + "</div>[p:";} }, // equation
|
|
]);
|
|
Wiky.rules.nonwikiinlines = Wiky.rules.nonwikiinlines.concat(
|
|
{ rex:/\$([^$]*)\$/g, tmplt:function($0,$1){return "<dfn>" + Wiky.math.toHtml($1) + "</dfn>";} } // inline equation
|
|
);
|
|
|
|
Wiky.inverse.pre = Wiky.inverse.pre.concat({ rex:/([\$])/g, tmplt:"\\$1" });
|
|
Wiky.inverse.nonwikiblocks = Wiky.inverse.nonwikiblocks.concat(
|
|
[
|
|
{ rex:/<div class=\"eq\"><a name=\"eq([0-9]+)\">(?:.*?)<\/a>(.*?)<\/div>/g, tmplt:function($0,$1,$2){return Wiky.store("[("+$1+")$"+Wiky.math.toWiki($2)+"$]");} }, // numbered equation
|
|
{ rex:/<div class=\"eq\">(.*?)<\/div>/g, tmplt:function($0,$1){return Wiky.store("[$"+Wiky.math.toWiki($1)+"$]");} }, // equation
|
|
]);
|
|
Wiky.inverse.nonwikiinlines = Wiky.inverse.nonwikiinlines.concat(
|
|
{ rex:/<dfn>(.*?)<\/dfn>/g, tmplt:function($0,$1){return Wiky.store("$"+Wiky.math.toWiki($1)+"$");} } // inline equation
|
|
);
|