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Fri Feb 15 12:03:57 PST 2013

Contents

    Mapping TeX symbols to HTML Entities

    Some TeX symbols have no HTML entity and are mapped to ascii words ΤΕΧ 
     \TeX	&Tau;<sub>\&Epsilon;<\/sub>\&Chi;
    α 
     \alpha	&alpha;
  1. no 
     \nexists	no
  2. not 
     \neg	not
    ≠ 
     \neq	&ne;
    β 
     \beta	&beta;
    γ 
     \gamma	&gamma;
    δ 
     \delta	&delta;
    ε 
     \epsilon	&epsilon;
    ζ 
     \zeta	&zeta;
    η 
     \eta	&eta;
    ϑ 
     \vartheta	&thetasym;
    θ 
     \theta	&theta;
    ι 
     \iota	&iota;
    κ 
     \kappa	&kappa;
    λ 
     \lambda	&lambda;
    μ 
     \mu	&mu;
    ν 
     \nu	&nu;
    ξ 
     \xi	&xi;
    ϖ 
     \varpi	&piv;
    π 
     \pi	&pi;
    ρ 
     \rho	&rho;
    ς 
     \varsigma	&sigmaf;
    σ 
     \sigma	&sigma;
    τ 
     \tau	&tau;
    υ 
     \upsilon	&upsilon;
    φ 
     \phi	&phi;
    χ 
     \chi	&chi;
    ω 
     \omega	&omega;
    Α 
     \Alpha	&Alpha;
    Β 
     \Beta	&Beta;
    Γ 
     \Gamma	&Gamma;
    Δ 
     \Delta	&Delta;
    Ε 
     \Epsilon	&Epsilon;
    Ζ 
     \Zeta	&Zeta;
    Θ 
     \Theta	&Theta;
    Ι 
     \Iota	&Iota;
    Κ 
     \Kappa	&Kappa;
    Λ 
     \Lambda	&Lambda;
    Μ 
     \Mu	&Mu;
    Ν 
     \Nu	&Nu;
    Ξ 
     \Xi	&Xi;
    Π 
     \Pi	&Pi;
    Ρ 
     \Rho	&Rho;
    Σ 
     \Sigma	&Sigma;
    Τ 
     \Tau	&Tau;
    Υ 
     \Upsilon	&Upsilon;
    Φ 
     \Phi	&Phi;
    Χ 
     \Chi	&Chi;
    Ψ 
     \Psi	&Psi;
    Ω 
     \Omega	&Omega;
    • 
     \bullet	&bull;
    ′ 
     \prime	&prime;
    ℑ 
     \Im	&image;
    ℜ 
     \Re	&real;
    ℵ 
     \aleph	&aleph;
    ← 
     \leftarrow	&larr;
    ↑ 
     \uparrow	&uarr;
    → 
     \rightarrow	&rarr;
    ↓ 
     \downarrow	&darr;
    ↔ 
     \leftrightarrow	&harr;
    ⇐ 
     \Leftarrow	&lArr;
    ⇑ 
     \Uparrow	&uArr;
    ⇒ 
     \Rightarrow	&rArr;
    ⇓ 
     \Downarrow	&dArr;
    ⇔ 
     \Leftrightarrow	&hArr;
    ◊ 
     \diamondsuit	&loz;
    ♠ 
     \spadesuit	&spades;
    ♣ 
     \clubsuit	&clubs;
    ∅ 
     \emptyset	&empty;
    ∝ 
     \propto	&prop;
    ∞ 
     \infty	&infin;
    ∠ 
     \angle	&ang;
    ∇ 
     \nabla	&nabla;
    ∧ 
     \wedge	&and;
    ≡ 
     \equiv	&equiv;
    ∂ 
     \partial	&part;
    ∀ 
     \forall	&forall;
    ∃ 
     \exists	&exist;
    ≈ 
     \approx	&approx;
    ⟨ 
     \langle	&lang;
    ⟩ 
     \rangle	&rang;
    ⊆ 
     \subseteq	&sube;
    ⊇ 
     \supseteq	&supe;
    ⊂ 
     \subset	&sub;
    ⊃ 
     \supset	&sup;
    ∧ 
     \land	&and;
    ⊕ 
     \oplus	&oplus;
    ⊗ 
     \otimes	&otimes;
    ∏ 
     \prod	&prod;
    √ 
     \surd	&radic;
    ≅ 
     \cong	&cong;
    ← 
     \gets	&larr;
    ∑ 
     \sum	&sum;
    ⊥ 
     \bot	&perp;
    ∨ 
     \lor	&or;
    ∨ 
     \vee	&or;
    ∩ 
     \cap	&cap;
    ∪ 
     \cup	&cup;
    ∫ 
     \int	&int;
    ≤ 
     \leq	&le;
    ≥ 
     \geq	&ge;
    ≥ 
     \ge	&ge;
    ≤ 
     \le	&le;
  3. no 
     \nexists	not &exists;
  4. not 
     \neg	&neg;
    ≠ 
     \neq	&ne;
    ≠ 
     \ne	&ne;
    ℘ 
     \wp	&weierp;
    → 
     \to	&rarr;
    ∈ 
     \in	&isin;
    ∋ 
     \ni	&ni;
    ο 
     \o	&omicron;

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