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2003-10-17

Alexander Becker

Entities

Decimal Character Reference

Depending on operating system and available font-family, some characters may not display inside the brackets.

The rendering of this definition list is supposed to look like an array of pairs with [symbol] &#ref;—however, the CSS is experimental and may produce, in some browsers, undesired results.

[ " ]
"
[ & ]
&
[ < ]
&#60;
[ > ]
&#62;
[   ]
&#160;
[ ¡ ]
&#161;
[ ¢ ]
&#162;
[ £ ]
&#163;
[ ¤ ]
&#164;
[ ¥ ]
&#165;
[ ¦ ]
&#166;
[ § ]
&#167;
[ ¨ ]
&#168;
[ © ]
&#169;
[ ª ]
&#170;
[ « ]
&#171;
[ ¬ ]
&#172;
[ ­ ]
&#173;
[ ® ]
&#174;
[ ¯ ]
&#175;
[ ° ]
&#176;
[ ± ]
&#177;
[ ² ]
&#178;
[ ³ ]
&#179;
[ ´ ]
&#180;
[ µ ]
&#181;
[ ¶ ]
&#182;
[ · ]
&#183;
[ ¸ ]
&#184;
[ ¹ ]
&#185;
[ º ]
&#186;
[ » ]
&#187;
[ ¼ ]
&#188;
[ ½ ]
&#189;
[ ¾ ]
&#190;
[ ¿ ]
&#191;
[ À ]
&#192;
[ Á ]
&#193;
[ Â ]
&#194;
[ Ã ]
&#195;
[ Ä ]
&#196;
[ Å ]
&#197;
[ Æ ]
&#198;
[ Ç ]
&#199;
[ È ]
&#200;
[ É ]
&#201;
[ Ê ]
&#202;
[ Ë ]
&#203;
[ Ì ]
&#204;
[ Í ]
&#205;
[ Î ]
&#206;
[ Ï ]
&#207;
[ Ð ]
&#208;
[ Ñ ]
&#209;
[ Ò ]
&#210;
[ Ó ]
&#211;
[ Ô ]
&#212;
[ Õ ]
&#213;
[ Ö ]
&#214;
[ × ]
&#215;
[ Ø ]
&#216;
[ Ù ]
&#217;
[ Ú ]
&#218;
[ Û ]
&#219;
[ Ü ]
&#220;
[ Ý ]
&#221;
[ Þ ]
&#222;
[ ß ]
&#223;
[ à ]
&#224;
[ á ]
&#225;
[ â ]
&#226;
[ ã ]
&#227;
[ ä ]
&#228;
[ å ]
&#229;
[ æ ]
&#230;
[ ç ]
&#231;
[ è ]
&#232;
[ é ]
&#233;
[ ê ]
&#234;
[ ë ]
&#235;
[ ì ]
&#236;
[ í ]
&#237;
[ î ]
&#238;
[ ï ]
&#239;
[ ð ]
&#240;
[ ñ ]
&#241;
[ ò ]
&#242;
[ ó ]
&#243;
[ ô ]
&#244;
[ õ ]
&#245;
[ ö ]
&#246;
[ ÷ ]
&#247;
[ ø ]
&#248;
[ ù ]
&#249;
[ ú ]
&#250;
[ û ]
&#251;
[ ü ]
&#252;
[ ý ]
&#253;
[ þ ]
&#254;
[ ÿ ]
&#255;
[ Π]
&#338;
[ œ ]
&#339;
[ Š ]
&#352;
[ š ]
&#353;
[ Ÿ ]
&#376;
[ ƒ ]
&#402;
[ ˆ ]
&#710;
[ ˜ ]
&#732;
[ Α ]
&#913;
[ Β ]
&#914;
[ Γ ]
&#915;
[ Δ ]
&#916;
[ Ε ]
&#917;
[ Ζ ]
&#918;
[ Η ]
&#919;
[ Θ ]
&#920;
[ Ι ]
&#921;
[ Κ ]
&#922;
[ Λ ]
&#923;
[ Μ ]
&#924;
[ Ν ]
&#925;
[ Ξ ]
&#926;
[ Ο ]
&#927;
[ Π ]
&#928;
[ Ρ ]
&#929;
[ Σ ]
&#931;
[ Τ ]
&#932;
[ Υ ]
&#933;
[ Φ ]
&#934;
[ Χ ]
&#935;
[ Ψ ]
&#936;
[ Ω ]
&#937;
[ α ]
&#945;
[ β ]
&#946;
[ γ ]
&#947;
[ δ ]
&#948;
[ ε ]
&#949;
[ ζ ]
&#950;
[ η ]
&#951;
[ θ ]
&#952;
[ ι ]
&#953;
[ κ ]
&#954;
[ λ ]
&#955;
[ μ ]
&#956;
[ ν ]
&#957;
[ ξ ]
&#958;
[ ο ]
&#959;
[ π ]
&#960;
[ ρ ]
&#961;
[ ς ]
&#962;
[ σ ]
&#963;
[ τ ]
&#964;
[ υ ]
&#965;
[ φ ]
&#966;
[ χ ]
&#967;
[ ψ ]
&#968;
[ ω ]
&#969;
[ ϑ ]
&#977;
[ ϒ ]
&#978;
[ ϖ ]
&#982;
[   ]
&#8194;
[   ]
&#8195;
[   ]
&#8201;
[ ‌ ]
&#8204;
[ ‍ ]
&#8205;
[ ‎ ]
&#8206;
[ ‏ ]
&#8207;
[ – ]
&#8211;
[ — ]
&#8212;
[ ‘ ]
&#8216;
[ ’ ]
&#8217;
[ ‚ ]
&#8218;
[ “ ]
&#8220;
[ ” ]
&#8221;
[ „ ]
&#8222;
[ † ]
&#8224;
[ ‡ ]
&#8225;
[ • ]
&#8226;
[ … ]
&#8230;
[ ‰ ]
&#8240;
[ ′ ]
&#8242;
[ ″ ]
&#8243;
[ ‹ ]
&#8249;
[ › ]
&#8250;
[ ‾ ]
&#8254;
[ ⁄ ]
&#8260;
[ € ]
&#8364;
[ ℑ ]
&#8465;
[ ℘ ]
&#8472;
[ ℜ ]
&#8476;
[ ™ ]
&#8482;
[ ℵ ]
&#8501;
[ ← ]
&#8592;
[ ↑ ]
&#8593;
[ → ]
&#8594;
[ ↓ ]
&#8595;
[ ↔ ]
&#8596;
[ ↵ ]
&#8629;
[ ⇐ ]
&#8656;
[ ⇑ ]
&#8657;
[ ⇒ ]
&#8658;
[ ⇓ ]
&#8659;
[ ⇔ ]
&#8660;
[ ∀ ]
&#8704;
[ ∂ ]
&#8706;
[ ∃ ]
&#8707;
[ ∅ ]
&#8709;
[ ∇ ]
&#8711;
[ ∈ ]
&#8712;
[ ∉ ]
&#8713;
[ ∋ ]
&#8715;
[ ∏ ]
&#8719;
[ ∑ ]
&#8721;
[ − ]
&#8722;
[ ∗ ]
&#8727;
[ √ ]
&#8730;
[ ∝ ]
&#8733;
[ ∞ ]
&#8734;
[ ∠ ]
&#8736;
[ ∧ ]
&#8743;
[ ∨ ]
&#8744;
[ ∩ ]
&#8745;
[ ∪ ]
&#8746;
[ ∫ ]
&#8747;
[ ∴ ]
&#8756;
[ ∼ ]
&#8764;
[ ≅ ]
&#8773;
[ ≈ ]
&#8776;
[ ≠ ]
&#8800;
[ ≡ ]
&#8801;
[ ≤ ]
&#8804;
[ ≥ ]
&#8805;
[ ⊂ ]
&#8834;
[ ⊃ ]
&#8835;
[ ⊄ ]
&#8836;
[ ⊆ ]
&#8838;
[ ⊇ ]
&#8839;
[ ⊕ ]
&#8853;
[ ⊗ ]
&#8855;
[ ⊥ ]
&#8869;
[ ⋅ ]
&#8901;
[ ⌈ ]
&#8968;
[ ⌉ ]
&#8969;
[ ⌊ ]
&#8970;
[ ⌋ ]
&#8971;
[ 〈 ]
&#9001;
[ 〉 ]
&#9002;
[ ◊ ]
&#9674;
[ ♠ ]
&#9824;
[ ♣ ]
&#9827;
[ ♥ ]
&#9829;
[ ♦ ]
&#9830;

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