[ previous ] [ Contents ] [ 1 ] [ 2 ] [ 3 ] [ 4 ] [ 5 ] [ 6 ] [ 7 ] [ 8 ] [ A ] [ B ] [ next ]

# DebianDoc-SGML Manual
Appendix A - ISO Character Entities

This appendix contains an overview of the ISO 8879:1986 character entities and their equivalents in the output formats that DebianDoc-SGML supports. [2]

## A.1 Added Latin 1

- &aacute; => á

- &Aacute; => Á

- &acirc; => â

- &Acirc; => Â

- &agrave; => à

- &Agrave; => À

- &aring; => å

- &Aring; => Å

- &atilde; => ã

- &Atilde; => Ã

- &auml; => ä

- &Auml; => Ä

- &aelig; => æ

- &AElig; => Æ

- &ccedil; => ç

- &Ccedil; => Ç

- &eth; => ð

- &ETH; => Ð

- &eacute; => é

- &Eacute; => É

- &ecirc; => ê

- &Ecirc; => Ê

- &egrave; => è

- &Egrave; => È

- &euml; => ë

- &Euml; => Ë

- &iacute; => í

- &Iacute; => Í

- &icirc; => î

- &Icirc; => Î

- &igrave; => ì

- &Igrave; => Ì

- &iuml; => ï

- &Iuml; => Ï

- &ntilde; => ñ

- &Ntilde; => Ñ

- &oacute; => ó

- &Oacute; => Ó

- &ocirc; => ô

- &Ocirc; => Ô

- &ograve; => ò

- &Ograve; => Ò

- &oslash; => ø

- &Oslash; => Ø

- &otilde; => õ

- &Otilde; => Õ

- &ouml; => ö

- &Ouml; => Ö

- &szlig; => ß

- &thorn; => þ

- &THORN; => Þ

- &uacute; => ú

- &Uacute; => Ú

- &ucirc; => û

- &Ucirc; => Û

- &ugrave; => ù

- &Ugrave; => Ù

- &uuml; => ü

- &Uuml; => Ü

- &yacute; => ý

- &Yacute; => Ý

- &yuml; => ÿ

## A.2 Added Latin 2

- &abreve; => [abreve]

- &Abreve; => [Abreve]

- &amacr; => [amacr]

- &Amacr; => [Amacr]

- &aogon; => [aogon]

- &Aogon; => [Aogon]

- &cacute; => [cacute]

- &Cacute; => [Cacute]

- &ccaron; => [ccaron]

- &Ccaron; => [Ccaron]

- &ccirc; => [ccirc]

- &Ccirc; => [Ccirc]

- &cdot; => [cdot]

- &Cdot; => [Cdot]

- &dcaron; => [dcaron]

- &Dcaron; => [Dcaron]

- &dstrok; => [dstrok]

- &Dstrok; => [Dstrok]

- &ecaron; => [ecaron]

- &Ecaron; => [Ecaron]

- &edot; => [edot]

- &Edot; => [Edot]

- &emacr; => [emacr]

- &Emacr; => [Emacr]

- &eogon; => [eogon]

- &Eogon; => [Eogon]

- &gacute; => [gacute]

- &gbreve; => [gbreve]

- &Gbreve; => [Gbreve]

- &Gcedil; => [Gcedil]

- &gcirc; => [gcirc]

- &Gcirc; => [Gcirc]

- &gdot; => [gdot]

- &Gdot; => [Gdot]

- &hcirc; => [hcirc]

- &Hcirc; => [Hcirc]

- &hstrok; => [hstrok]

- &Hstrok; => [Hstrok]

- &Idot; => [Idot]

- &Imacr; => [Imacr]

- &imacr; => [imacr]

- &ijlig; => ij

- &IJlig; => IJ

- &inodot; => [inodot]

- &iogon; => [iogon]

- &Iogon; => [Iogon]

- &itilde; => [itilde]

- &Itilde; => [Itilde]

- &jcirc; => [jcirc]

- &Jcirc; => [Jcirc]

- &kcedil; => [kcedil]

- &Kcedil; => [Kcedil]

- &kgreen; => [kgreen]

- &lacute; => [lacute]

- &Lacute; => [Lacute]

- &lcaron; => [lcaron]

- &Lcaron; => [Lcaron]

- &lcedil; => [lcedil]

- &Lcedil; => [Lcedil]

- &lmidot; => [lmidot]

- &Lmidot; => [Lmidot]

- &lstrok; => [lstrok]

- &Lstrok; => [Lstrok]

- &nacute; => [nacute]

- &Nacute; => [Nacute]

- &eng; => [eng]

- &ENG; => [ENG]

- &napos; => n'

- &ncaron; => [ncaron]

- &Ncaron; => [Ncaron]

- &ncedil; => [ncedil]

- &Ncedil; => [Ncedil]

- &odblac; => [odblac]

- &Odblac; => [Odblac]

- &omacr; => [omacr]

- &Omacr; => [Omacr]

- &oelig; => œ

- &OElig; => Œ

- &racute; => [racute]

- &Racute; => [Racute]

- &rcaron; => [rcaron]

- &Rcaron; => [Rcaron]

- &rcedil; => [rcedil]

- &Rcedil; => [Rcedil]

- &sacute; => [sacute]

- &Sacute; => [Sacute]

- &scaron; => š

- &Scaron; => Š

- &scedil; => [scedil]

- &Scedil; => [Scedil]

- &scirc; => [scirc]

- &Scirc; => [Scirc]

- &tcaron; => [tcaron]

- &Tcaron; => [Tcaron]

- &tcedil; => [tcedil]

- &Tcedil; => [Tcedil]

- &tstrok; => [tstrok]

- &Tstrok; => [Tstrok]

- &ubreve; => [ubreve]

- &Ubreve; => [Ubreve]

- &udblac; => [udblac]

- &Udblac; => [Udblac]

- &umacr; => [umacr]

- &Umacr; => [Umacr]

- &uogon; => [uogon]

- &Uogon; => [Uogon]

- &uring; => [uring]

- &Uring; => [Uring]

- &utilde; => [utilde]

- &Utilde; => [Utilde]

- &wcirc; => [wcirc]

- &Wcirc; => [Wcirc]

- &ycirc; => [ycirc]

- &Ycirc; => [Ycirc]

- &Yuml; => Ÿ

- &zacute; => [zacute]

- &Zacute; => [Zacute]

- &zcaron; => [zcaron]

- &Zcaron; => [Zcaron]

- &zdot; => [zdot]

- &Zdot; => [Zdot]

## A.3 Greek Letters

- &agr; => [agr]

- &Agr; => [Agr]

- &bgr; => [bgr]

- &Bgr; => [Bgr]

- &ggr; => [ggr]

- &Ggr; => [Ggr]

- &dgr; => [dgr]

- &Dgr; => [Dgr]

- &egr; => [egr]

- &Egr; => [Egr]

- &zgr; => [zgr]

- &Zgr; => [Zgr]

- &eegr; => [eegr]

- &EEgr; => [EEgr]

- &thgr; => [thgr]

- &THgr; => [THgr]

- &igr; => [igr]

- &Igr; => [Igr]

- &kgr; => [kgr]

- &Kgr; => [Kgr]

- &lgr; => [lgr]

- &Lgr; => [Lgr]

- &mgr; => [mgr]

- &Mgr; => [Mgr]

- &ngr; => [ngr]

- &Ngr; => [Ngr]

- &xgr; => [xgr]

- &Xgr; => [Xgr]

- &ogr; => [ogr]

- &Ogr; => [Ogr]

- &pgr; => [pgr]

- &Pgr; => [Pgr]

- &rgr; => [rgr]

- &Rgr; => [Rgr]

- &sgr; => [sgr]

- &Sgr; => [Sgr]

- &sfgr; => [sfgr]

- &tgr; => [tgr]

- &Tgr; => [Tgr]

- &ugr; => [ugr]

- &Ugr; => [Ugr]

- &phgr; => [phgr]

- &PHgr; => [PHgr]

- &khgr; => [khgr]

- &KHgr; => [KHgr]

- &psgr; => [psgr]

- &PSgr; => [PSgr]

- &ohgr; => [ohgr]

- &OHgr; => [OHgr]

## A.4 Monotoniko Greek

- &aacgr; => [aacgr]

- &Aacgr; => [Aacgr]

- &eacgr; => [eacgr]

- &Eacgr; => [Eacgr]

- &eeacgr; => [eeacgr]

- &EEacgr; => [EEacgr]

- &idigr; => [idigr]

- &Idigr; => [Idigr]

- &iacgr; => [iacgr]

- &Iacgr; => [Iacgr]

- &idiagr; => [idiagr]

- &oacgr; => [oacgr]

- &Oacgr; => [Oacgr]

- &udigr; => [udigr]

- &Udigr; => [Udigr]

- &uacgr; => [uacgr]

- &Uacgr; => [Uacgr]

- &udiagr; => [udiagr]

- &ohacgr; => [ohacgr]

- &OHacgr; => [OHacgr]

## A.5 Russian Cyrillic

- &acy; => [acy]

- &Acy; => [Acy]

- &bcy; => [bcy]

- &Bcy; => [Bcy]

- &vcy; => [vcy]

- &Vcy; => [Vcy]

- &gcy; => [gcy]

- &Gcy; => [Gcy]

- &dcy; => [dcy]

- &Dcy; => [Dcy]

- &iecy; => [iecy]

- &IEcy; => [IEcy]

- &iocy; => [iocy]

- &IOcy; => [IOcy]

- &zhcy; => [zhcy]

- &ZHcy; => [ZHcy]

- &zcy; => [zcy]

- &Zcy; => [Zcy]

- &icy; => [icy]

- &Icy; => [Icy]

- &jcy; => [jcy]

- &Jcy; => [Jcy]

- &kcy; => [kcy]

- &Kcy; => [Kcy]

- &lcy; => [lcy]

- &Lcy; => [Lcy]

- &mcy; => [mcy]

- &Mcy; => [Mcy]

- &ncy; => [ncy]

- &Ncy; => [Ncy]

- &ocy; => [ocy]

- &Ocy; => [Ocy]

- &pcy; => [pcy]

- &Pcy; => [Pcy]

- &rcy; => [rcy]

- &Rcy; => [Rcy]

- &scy; => [scy]

- &Scy; => [Scy]

- &tcy; => [tcy]

- &Tcy; => [Tcy]

- &ucy; => [ucy]

- &Ucy; => [Ucy]

- &fcy; => [fcy]

- &Fcy; => [Fcy]

- &khcy; => [khcy]

- &KHcy; => [KHcy]

- &tscy; => [tscy]

- &TScy; => [TScy]

- &chcy; => [chcy]

- &CHcy; => [CHcy]

- &shcy; => [shcy]

- &SHcy; => [SHcy]

- &shchcy; => [shchcy]

- &SHCHcy; => [SHCHcy]

- &hardcy; => [hardcy]

- &HARDcy; => [HARDcy]

- &ycy; => [ycy]

- &Ycy; => [Ycy]

- &softcy; => [softcy]

- &SOFTcy; => [SOFTcy]

- &ecy; => [ecy]

- &Ecy; => [Ecy]

- &yucy; => [yucy]

- &YUcy; => [YUcy]

- &yacy; => [yacy]

- &YAcy; => [YAcy]

- &numero; => [numero]

## A.6 Non-Russian Cyrillic

- &djcy; => [djcy]

- &DJcy; => [DJcy]

- &gjcy; => [gjcy]

- &GJcy; => [GJcy]

- &jukcy; => [jukcy]

- &Jukcy; => [Jukcy]

- &dscy; => [dscy]

- &DScy; => [DScy]

- &iukcy; => [iukcy]

- &Iukcy; => [Iukcy]

- &yicy; => [yicy]

- &YIcy; => [YIcy]

- &jsercy; => [jsercy]

- &Jsercy; => [Jsercy]

- &ljcy; => [ljcy]

- &LJcy; => [LJcy]

- &njcy; => [njcy]

- &NJcy; => [NJcy]

- &tshcy; => [tshcy]

- &TSHcy; => [TSHcy]

- &kjcy; => [kjcy]

- &KJcy; => [KJcy]

- &ubrcy; => [ubrcy]

- &Ubrcy; => [Ubrcy]

- &dzcy; => [dzcy]

- &DZcy; => [DZcy]

## A.7 Numeric and Special Graphic

- &half; => ½

- &frac12; => ½

- &frac14; => ¼

- &frac34; => ¾

- &frac18; => 1/8

- &frac38; => 3/8

- &frac58; => 5/8

- &frac78; => 7/8

- &sup1; => ¹

- &sup2; => ²

- &sup3; => ³

- &plus; => +

- &plusmn; => ±

- &lt; => <

- &equals; => =

- &gt; => >

- &divide; => ÷

- &times; => ×

- &curren; => ¤

- &pound; => £

- &dollar; => $

- &cent; => ¢

- &yen; => ¥

- &num; => #

- &percnt; => %

- &amp; => &

- &ast; => *

- &commat; => @

- &lsqb; => [

- &bsol; => \

- &rsqb; => ]

- &lcub; => {

- &horbar; => --

- &verbar; => |

- &rcub; => }

- &micro; => µ

- &ohm; => [ohm]

- &deg; => °

- &ordm; => º

- &ordf; => ª

- &sect; => §

- &para; => ¶

- &middot; => ·

- &larr; => ←

- &rarr; => →

- &uarr; => ↑

- &darr; => ↓

- &copy; => ©

- &reg; => ®

- &trade; => ™

- &brvbar; => ¦

- &not; => ¬

- &sung; => [sung]

- &excl; => !

- &iexcl; => ¡

- &quot; => "

- &apos; => '

- &lpar; => (

- &rpar; => )

- &comma; => ,

- &lowbar; => _

- &hyphen; => -

- &period; => .

- &sol; => /

- &colon; => :

- &semi; => ;

- &quest; => ?

- &iquest; => ¿

- &laquo; => «

- &raquo; => »

- &lsquo; => ‘

- &rsquo; => ’

- &ldquo; => “

- &rdquo; => ”

- &nbsp; =>

- &shy; =>

## A.8 Diacritical Marks

- &acute; => ´

- &breve; => [breve]

- &caron; => [caron]

- &cedil; => ¸

- &circ; => ˆ

- &dblac; => ''

- &die; => ¨

- &dot; => [dot]

- &grave; => `

- &macr; => ¯

- &ogon; => [ogon]

- &ring; => [ring]

- &tilde; => ˜

- &uml; => ¨

## A.9 Publishing

- &emsp; =>

- &ensp; =>

- &emsp13; => [emsp13]

- &emsp14; => [emsp14]

- &numsp; => [numsp]

- &puncsp; => [puncsp]

- &thinsp; =>

- &hairsp; => [hairsp]

- &mdash; => —

- &ndash; => –

- &dash; => -

- &blank; => _

- &hellip; => …

- &nldr; => ..

- &frac13; => 1/3

- &frac23; => 2/3

- &frac15; => 1/5

- &frac25; => 2/5

- &frac35; => 3/5

- &frac45; => 4/5

- &frac16; => 1/6

- &frac56; => 5/6

- &incare; => c/o

- &block; => [block]

- &uhblk; => [uhblk]

- &lhblk; => [lhblk]

- &blk14; => [blk14]

- &blk12; => [blk12]

- &blk34; => [blk34]

- &marker; => [marker]

- &cir; => o

- &squ; => [squ]

- &rect; => [rect]

- &utri; => [utri]

- &dtri; => [dtri]

- &star; => [star]

- &bull; => •

- &squf; => [squf]

- &utrif; => [utrif]

- &dtrif; => [dtrif]

- &ltrif; => [ltrif]

- &rtrif; => [rtrif]

- &clubs; => ♣

- &diams; => ♦

- &hearts; => ♥

- &spades; => ♠

- &malt; => [malt]

- &dagger; => †

- &Dagger; => ‡

- &check; => [check]

- &cross; => x

- &sharp; => #

- &flat; => [flat]

- &male; => [male]

- &female; => [female]

- &phone; => [phone]

- &telrec; => [telrec]

- &copysr; => [copysr]

- &caret; => ^

- &lsquor; => '

- &ldquor; => "

- &fflig; => ff

- &filig; => fi

- &fjlig; => fj

- &ffilig; => ffi

- &ffllig; => ffl

- &fllig; => fl

- &mldr; => ...

- &rdquor; => "

- &rsquor; => '

- &vellip; => :

- &hybull; => -

- &loz; => ◊

- &lozf; => [lozf]

- &ltri; => [ltri]

- &rtri; => [rtri]

- &starf; => [starf]

- &natur; => [natur]

- &rx; => [rx]

- &sext; => [sext]

- &target; => [target]

- &dlcrop; => [dlcrop]

- &drcrop; => [drcrop]

- &ulcrop; => [ulcrop]

- &urcrop; => [urcrop]

## A.10 Box and Line Drawing

- &boxh; => [boxh]

- &boxv; => [boxv]

- &boxur; => [boxur]

- &boxul; => [boxul]

- &boxdl; => [boxdl]

- &boxdr; => [boxdr]

- &boxvr; => [boxvr]

- &boxhu; => [boxhu]

- &boxvl; => [boxvl]

- &boxhd; => [boxhd]

- &boxvh; => [boxvh]

- &boxvR; => [boxvR]

- &boxhU; => [boxhU]

- &boxvL; => [boxvL]

- &boxhD; => [boxhD]

- &boxvH; => [boxvH]

- &boxH; => [boxH]

- &boxV; => [boxV]

- &boxUR; => [boxUR]

- &boxUL; => [boxUL]

- &boxDL; => [boxDL]

- &boxDR; => [boxDR]

- &boxVR; => [boxVR]

- &boxHU; => [boxHU]

- &boxVL; => [boxVL]

- &boxHD; => [boxHD]

- &boxVH; => [boxVH]

- &boxVr; => [boxVr]

- &boxHu; => [boxHu]

- &boxVl; => [boxVl]

- &boxHd; => [boxHd]

- &boxVh; => [boxVh]

- &boxuR; => [boxuR]

- &boxUl; => [boxUl]

- &boxdL; => [boxdL]

- &boxDr; => [boxDr]

- &boxUr; => [boxUr]

- &boxuL; => [boxuL]

- &boxDl; => [boxDl]

- &boxdR; => [boxdR]

## A.11 General Technical

- &aleph; => ℵ

- &and; => ∧

- &ang90; => |_

- &angsph; => [angsph]

- &ap; => [ap]

- &becaus; => [becaus]

- &bottom; => [bottom]

- &cap; => ∩

- &cong; => ≅

- &conint; => [conint]

- &cup; => ∪

- &equiv; => ≡

- &exist; => ∃

- &forall; => ∀

- &fnof; => ƒ

- &ge; => ≥

- &iff; => <==>

- &infin; => ∞

- &int; => ∫

- &isin; => ∈

- &lang; => ⟨

- &lArr; => ⇐

- &le; => ≤

- &minus; => −

- &mnplus; => -/+

- &nabla; => ∇

- &ne; => ≠

- &ni; => ∋

- &or; => ∨

- &par; => ||

- &part; => ∂

- &permil; => ‰

- &perp; => ⊥

- &prime; => ′

- &Prime; => ″

- &prop; => ∝

- &radic; => √

- &rang; => ⟩

- &rArr; => ⇒

- &sim; => ∼

- &sime; => [sime]

- &square; => [square]

- &sub; => ⊂

- &sube; => ⊆

- &sup; => ⊃

- &supe; => ⊇

- &there4; => ∴

- &Verbar; => ||

- &angst; => AA

- &bernou; => B

- &compfn; => o

- &Dot; => [Dot]

- &DotDot; => [DotDot]

- &hamilt; => H

- &lagran; => L

- &lowast; => ∗

- &notin; => ∉

- &order; => O

- &phmmat; => M

- &tdot; => [tdot]

- &tprime; => '''

- &wedgeq; => [wedgeq]

## A.12 Greek Symbols

- &alpha; => α

- &beta; => β

- &gamma; => γ

- &Gamma; => Γ

- &gammad; => Γ

- &delta; => δ

- &Delta; => Δ

- &epsi; => ε

- &epsiv; => ε

- &epsis; => ε

- &zeta; => ζ

- &eta; => η

- &thetas; => θ

- &Theta; => Θ

- &thetav; => ϑ

- &iota; => ι

- &kappa; => κ

- &kappav; => κ

- &lambda; => λ

- &Lambda; => Λ

- &mu; => μ

- &nu; => ν

- &xi; => ξ

- &Xi; => Ξ

- &pi; => π

- &piv; => ϖ

- &Pi; => Π

- &rho; => ρ

- &rhov; => ρ

- &sigma; => σ

- &Sigma; => Σ

- &sigmav; => ς

- &tau; => τ

- &upsi; => υ

- &Upsi; => Υ

- &phis; => φ

- &Phi; => Φ

- &phiv; => φ

- &chi; => χ

- &psi; => ψ

- &Psi; => Ψ

- &omega; => ω

- &Omega; => Ω

## A.13 Alternative Greek Symbols

- &b.alpha; => α

- &b.beta; => β

- &b.gamma; => γ

- &b.Gamma; => Γ

- &b.gammad; => Γ

- &b.delta; => δ

- &b.Delta; => Δ

- &b.epsi; => ε

- &b.epsiv; => ε

- &b.epsis; => ε

- &b.zeta; => ζ

- &b.eta; => η

- &b.thetas; => θ

- &b.Theta; => Θ

- &b.thetav; => ϑ

- &b.iota; => ι

- &b.kappa; => κ

- &b.kappav; => κ

- &b.lambda; => λ

- &b.Lambda; => Λ

- &b.mu; => μ

- &b.nu; => ν

- &b.xi; => ξ

- &b.Xi; => Ξ

- &b.pi; => π

- &b.piv; => ϖ

- &b.Pi; => Π

- &b.rho; => ρ

- &b.rhov; => ρ

- &b.sigma; => σ

- &b.Sigma; => Σ

- &b.sigmav; => ς

- &b.tau; => τ

- &b.upsi; => υ

- &b.Upsi; => Υ

- &b.phis; => φ

- &b.Phi; => Φ

- &b.phiv; => φ

- &b.chi; => χ

- &b.psi; => ψ

- &b.Psi; => Ψ

- &b.omega; => ω

- &b.Omega; => Ω

## A.14 Added Math Symbols: Ordinary

- &ang; => ∠

- &angmsd; => [angmsd]

- &beth; => [beth]

- &bprime; => `

- &comp; => C

- &daleth; => [daleth]

- &ell; => l

- &empty; => ∅

- &gimel; => [gimel]

- &image; => ℑ

- &inodot; => [inodot]

- &jnodot; => [jnodot]

- &nexist; => [nexist]

- &oS; => [oS]

- &planck; => [planck]

- &real; => ℜ

- &sbsol; => \

- &vprime; => '

- &weierp; => ℘

## A.15 Added Math Symbols: Binary Operators

- &amalg; => [amalg]

- &Barwed; => [Barwed]

- &barwed; => [barwed]

- &Cap; => [Cap]

- &Cup; => [Cup]

- &cuvee; => [cuvee]

- &cuwed; => [cuwed]

- &diam; => [diam]

- &divonx; => [divonx]

- &intcal; => [intcal]

- &lthree; => [lthree]

- &ltimes; => [ltimes]

- &minusb; => [minusb]

- &oast; => [oast]

- &ocir; => [ocir]

- &odash; => [odash]

- &odot; => [odot]

- &ominus; => [ominus]

- &oplus; => ⊕

- &osol; => [osol]

- &otimes; => ⊗

- &plusb; => [plusb]

- &plusdo; => [plusdo]

- &rthree; => [rthree]

- &rtimes; => [rtimes]

- &sdot; => ⋅

- &sdotb; => [sdotb]

- &setmn; => [setmn]

- &sqcap; => [sqcap]

- &sqcup; => [sqcup]

- &ssetmn; => [ssetmn]

- &sstarf; => [sstarf]

- &timesb; => [timesb]

- &top; => [top]

- &uplus; => [uplus]

- &wreath; => [wreath]

- &xcirc; => [xcirc]

- &xdtri; => [xdtri]

- &xutri; => [xutri]

- &coprod; => [coprod]

- &prod; => ∏

- &sum; => ∑

## A.16 Added Math Symbols: Relations

- &ape; => [ape]

- &asymp; => ≈

- &bcong; => [bcong]

- &bepsi; => [bepsi]

- &bowtie; => [bowtie]

- &bsim; => [bsim]

- &bsime; => [bsime]

- &bump; => [bump]

- &bumpe; => [bumpe]

- &cire; => [cire]

- &colone; => [colone]

- &cuepr; => [cuepr]

- &cuesc; => [cuesc]

- &cupre; => [cupre]

- &dashv; => [dashv]

- &ecir; => [ecir]

- &ecolon; => [ecolon]

- &eDot; => [eDot]

- &esdot; => [esdot]

- &efDot; => [efDot]

- &egs; => [egs]

- &els; => [els]

- &erDot; => [erDot]

- &fork; => [fork]

- &frown; => [frown]

- &gap; => [gap]

- &gsdot; => [gsdot]

- &gE; => [gE]

- &gel; => [gel]

- &gEl; => [gEl]

- &ges; => [ges]

- &Gg; => [Gg]

- &gl; => [gl]

- &gsim; => [gsim]

- &Gt; => [Gt]

- &lap; => [lap]

- &ldot; => [ldot]

- &lE; => [lE]

- &lEg; => [lEg]

- &leg; => [leg]

- &les; => [les]

- &lg; => [lg]

- &Ll; => [Ll]

- &lsim; => [lsim]

- &Lt; => [Lt]

- &ltrie; => [ltrie]

- &mid; => [mid]

- &models; => [models]

- &pr; => [pr]

- &prap; => [prap]

- &pre; => [pre]

- &prsim; => [prsim]

- &rtrie; => [rtrie]

- &samalg; => [samalg]

- &sc; => [sc]

- &scap; => [scap]

- &sccue; => [sccue]

- &sce; => [sce]

- &scsim; => [scsim]

- &sfrown; => [sfrown]

- &smid; => [smid]

- &smile; => [smile]

- &spar; => [spar]

- &sqsub; => [sqsub]

- &sqsube; => [sqsube]

- &sqsup; => [sqsup]

- &sqsupe; => [sqsupe]

- &ssmile; => [ssmile]

- &Sub; => [Sub]

- &subE; => [subE]

- &Sup; => [Sup]

- &supE; => [supE]

- &thkap; => [thkap]

- &thksim; => [thksim]

- &trie; => [trie]

- &twixt; => [twixt]

- &vdash; => [vdash]

- &Vdash; => [Vdash]

- &vDash; => [vDash]

- &veebar; => [veebar]

- &vltri; => [vltri]

- &vprop; => [vprop]

- &vrtri; => [vrtri]

- &Vvdash; => [Vvdash]

## A.17 Added Math Symbols: Negated Relations

- &gnap; => [gnap]

- &gne; => [gne]

- &gnE; => [gnE]

- &gnsim; => [gnsim]

- &gvnE; => [gvnE]

- &lnap; => [lnap]

- &lnE; => [lnE]

- &lne; => [lne]

- &lnsim; => [lnsim]

- &lvnE; => [lvnE]

- &nap; => [nap]

- &ncong; => [ncong]

- &nequiv; => [nequiv]

- &ngE; => [ngE]

- &nge; => [nge]

- &nges; => [nges]

- &ngt; => [ngt]

- &nle; => [nle]

- &nlE; => [nlE]

- &nles; => [nles]

- &nlt; => [nlt]

- &nltri; => [nltri]

- &nltrie; => [nltrie]

- &nmid; => [nmid]

- &npar; => [npar]

- &npr; => [npr]

- &npre; => [npre]

- &nrtri; => [nrtri]

- &nrtrie; => [nrtrie]

- &nsc; => [nsc]

- &nsce; => [nsce]

- &nsim; => [nsim]

- &nsime; => [nsime]

- &nsmid; => [nsmid]

- &nspar; => [nspar]

- &nsub; => ⊄

- &nsube; => [nsube]

- &nsubE; => [nsubE]

- &nsup; => [nsup]

- &nsupE; => [nsupE]

- &nsupe; => [nsupe]

- &nvdash; => [nvdash]

- &nvDash; => [nvDash]

- &nVDash; => [nVDash]

- &nVdash; => [nVdash]

- &prnap; => [prnap]

- &prnE; => [prnE]

- &prnsim; => [prnsim]

- &scnap; => [scnap]

- &scnE; => [scnE]

- &scnsim; => [scnsim]

- &subne; => [subne]

- &subnE; => [subnE]

- &supne; => [supne]

- &supnE; => [supnE]

- &vsubnE; => [vsubnE]

- &vsubne; => [vsubne]

- &vsupne; => [vsupne]

- &vsupnE; => [vsupnE]

## A.18 Added Math Symbols: Arrow Relations

- &cularr; => [cularr]

- &curarr; => [curarr]

- &dArr; => ⇓

- &darr2; => [darr2]

- &dharl; => [dharl]

- &dharr; => [dharr]

- &lAarr; => [lAarr]

- &Larr; => [Larr]

- &larr2; => [larr2]

- &larrhk; => [larrhk]

- &larrlp; => [larrlp]

- &larrtl; => [larrtl]

- &lhard; => [lhard]

- &lharu; => [lharu]

- &hArr; => ⇔

- &harr; => ↔

- &lrarr2; => [lrarr2]

- &rlarr2; => [rlarr2]

- &harrw; => [harrw]

- &rlhar2; => [rlhar2]

- &lrhar2; => [lrhar2]

- &lsh; => [lsh]

- &map; => [map]

- &mumap; => [mumap]

- &nearr; => [nearr]

- &nlArr; => [nlArr]

- &nlarr; => [nlarr]

- &nhArr; => [nhArr]

- &nharr; => [nharr]

- &nrarr; => [nrarr]

- &nrArr; => [nrArr]

- &nwarr; => [nwarr]

- &olarr; => [olarr]

- &orarr; => [orarr]

- &rAarr; => [rAarr]

- &Rarr; => [Rarr]

- &rarr2; => [rarr2]

- &rarrhk; => [rarrhk]

- &rarrlp; => [rarrlp]

- &rarrtl; => [rarrtl]

- &rarrw; => [rarrw]

- &rhard; => [rhard]

- &rharu; => [rharu]

- &rsh; => [rsh]

- &drarr; => [drarr]

- &dlarr; => [dlarr]

- &uArr; => ⇑

- &uarr2; => [uarr2]

- &vArr; => [vArr]

- &varr; => [varr]

- &uharl; => [uharl]

- &uharr; => [uharr]

- &xlArr; => [xlArr]

- &xhArr; => [xhArr]

- &xharr; => [xharr]

- &xrArr; => [xrArr]

## A.19 Added Math Symbols: Delimiters

- &rceil; => ⌉

- &rfloor; => ⌋

- &rpargt; => [rpargt]

- &urcorn; => [urcorn]

- &drcorn; => [drcorn]

- &lceil; => ⌈

- &lfloor; => ⌊

- &lpargt; => [lpargt]

- &ulcorn; => [ulcorn]

- &dlcorn; => [dlcorn]

[ previous ] [ Contents ] [ 1 ] [ 2 ] [ 3 ] [ 4 ] [ 5 ] [ 6 ] [ 7 ] [ 8 ] [ A ] [ B ] [ next ]

DebianDoc-SGML Manual