Tabel Karakter Khusus dengan HTML

Tabel karakter khusus dengan html

Kode Nomor HTML	Kode Nama HTML	Karakter/Simbol	Deskripsi
 			Spasi
!		!	Tanda seru
"	"	"	Kutip ganda
#		#	Simbol pagar
$		$	Simbol dollar
%		%	Simbol persen
&	&	&	Simbol dan
'		'	Kutip satu
(		(	Kurung buka
)		)	Kurung tutup
*		*	Tanda bintang
+		+	Tanda tambah
,		,	Tanda koma
-		-	Tanda kurang
.		.	Tanda titik
/		/	Garis miring
0		0	Nol
1		1	Satu
2		2	Dua
3		3	Tiga
4		4	Empat
5		5	Lima
6		6	Enam
7		7	Tujuh
8		8	Delapan
9		9	Sembilan
:		:	Titik dua
&#59;		;	Titik koma
&#60;	&lt;	<	Kurang dari
&#61;		=	Sama dengan
&#62;	&gt;	>	Lebih dari
&#63;		?	Tanda tanya
&#64;		@	Simbol [at]
&#65;		A
&#66;		B
&#67;		C
&#68;		D
&#69;		E
&#70;		F
&#71;		G
&#72;		H
&#73;		I
&#74;		J
&#75;		K
&#76;		L
&#77;		M
&#78;		N
&#79;		O
&#80;		P
&#81;		Q
&#82;		R
&#83;		S
&#84;		T
&#85;		U
&#86;		V
&#87;		W
&#88;		X
&#89;		Y
&#90;		Z
&#91;		[	Kurung siku buka
&#92;		\	Garis miring terbalik/backslash
&#93;		]	Kurung siku tutup
&#94;		^	Tanda sisipan/sirkumfleksa
&#95;		_	Garis bawah
&#96;		`	Tanda petik
&#97;		a
&#98;		b
&#99;		c
&#100;		d
&#101;		e
&#102;		f
&#103;		g
&#104;		h
&#105;		i
&#106;		j
&#107;		k
&#108;		l
&#109;		m
&#110;		n
&#111;		o
&#112;		p
&#113;		q
&#114;		r
&#115;		s
&#116;		t
&#117;		u
&#118;		v
&#119;		w
&#120;		x
&#121;		y
&#122;		z
&#123;		{	Kurung kurawal buka
&#124;		|	Garis tegak/pipe
&#125;		}	Kurung kurawal tutup
&#126;		~	Simbol ekuivalen
&#160;	&nbsp;		Non-breaking space
&#161;	&iexcl;	¡	Tanda seru terbalik
&#162;	&cent;	¢	Simbol sen
&#163;	&pound;	£	Simbol pondsterling
&#164;	&curren;	¤	Simbol mata uang
&#165;	&yen;	¥	Simbol yen
&#166;	&brvbar;	¦	Garis tegak terputus
&#167;	&sect;	§	Simbol bagian/seksi
&#168;	&uml;	¨	Titik dua di atas huruf vokal
&#169;	&copy;	©	Simbol hak cipta (Copyright)
&#170;	&ordf;	ª	Indikator ordinal feminin
&#171;	&laquo;	«	Panah kiri ganda
&#172;	&not;	¬	Simbol bukan
&#173;	&shy;	­	Tanda penghubung halus
&#174;	&reg;	®	Simbol merek dagang terdaftar
&#175;	&macr;	¯	Garis atas
&#176;	&deg;	°	Simbol derajat
&#177;	&plusmn;	±	Simbol lebih kurang
&#178;	&sup2;	²	Pangkat dua, kuadrat, persegi
&#179;	&sup3;	³	Pangkat tiga, kubik
&#180;	&acute;	´	Aksen akut
&#181;	&micro;	µ	Simbol mikro
&#182;	&para;	¶	Simbol pilcrow, simbol paragraf
&#183;	&middot;	·	Titik tengah, koma Georgia
&#184;	&cedil;	¸	Spasi cedilla
&#185;	&sup1;	¹	Pangkat satu
&#186;	&ordm;	º	Indikator ordinal maskulin
&#187;	&raquo;	»	Panah kanan ganda
&#188;	&frac14;	¼	Satu per empat
&#189;	&frac12;	½	Satu per dua, setengah
&#190;	&frac34;	¾	Tiga per empat
&#191;	&iquest;	¿	Tanda tanya terbalik
&#192;	&Agrave;	À
&#193;	&Aacute;	Á
&#194;	&Acirc;	Â
&#195;	&Atilde;	Ã
&#196;	&Auml;	Ä
&#197;	&Aring;	Å
&#198;	&AElig;	Æ
&#199;	&Ccedil;	Ç
&#200;	&Egrave;	È
&#201;	&Eacute;	É
&#202;	&Ecirc;	Ê
&#203;	&Euml;	Ë
&#204;	&Igrave;	Ì
&#205;	&Iacute;	Í
&#206;	&Icirc;	Î
&#207;	&Iuml;	Ï
&#208;	&ETH;	Ð
&#209;	&Ntilde;	Ñ
&#210;	&Ograve;	Ò
&#211;	&Oacute;	Ó
&#212;	&Ocirc;	Ô
&#213;	&Otilde;	Õ
&#214;	&Ouml;	Ö
&#215;	&times;	×	Simbol perkalian
&#216;	&Oslash;	Ø
&#217;	&Ugrave;	Ù
&#218;	&Uacute;	Ú
&#219;	&Ucirc;	Û
&#220;	&Uuml;	Ü
&#221;	&Yacute;	Ý
&#222;	&THORN;	Þ
&#223;	&szlig;	ß
&#224;	&agrave;	à
&#225;	&aacute;	á
&#226;	&acirc;	â
&#227;	&atilde;	ã
&#228;	&auml;	ä
&#229;	&aring;	å
&#230;	&aelig;	æ
&#231;	&ccedil;	ç
&#232;	&egrave;	è
&#233;	&eacute;	é
&#234;	&ecirc;	ê
&#235;	&euml;	ë
&#236;	&igrave;	ì
&#237;	&iacute;	í
&#238;	&icirc;	î
&#239;	&iuml;	ï
&#240;	&eth;	ð
&#241;	&ntilde;	ñ
&#242;	&ograve;	ò
&#243;	&oacute;	ó
&#244;	&ocirc;	ô
&#245;	&otilde;	õ
&#246;	&ouml;	ö
&#247;	&divide;	÷	Simbol pembagian
&#248;	&oslash;	ø
&#249;	&ugrave;	ù
&#250;	&uacute;	ú
&#251;	&ucirc;	û
&#252;	&uuml;	ü
&#253;	&yacute;	ý
&#254;	&thorn;	þ
&#255;	&yuml;	ÿ
&#338;	&OElig;	Œ
&#339;	&oelig;	œ
&#352;	&Scaron;	Š
&#353;	&scaron;	š
&#376;	&Yuml;	Ÿ
&#402;	&fnof;	ƒ
&#710;	&circ;	ˆ
&#732;	&tilde;	˜
&#913;	&Alpha;	Α	Alpha
&#914;	&Beta;	Β	Beta
&#915;	&Gamma;	Γ	Gamma
&#916;	&Delta;	Δ	Delta
&#917;	&Epsilon;	Ε	Epsilon
&#918;	&Zeta;	Ζ	Zeta
&#919;	&Eta;	Η	Eta
&#920;	&Theta;	Θ	Theta
&#921;	&Iota;	Ι	Iota
&#922;	&Kappa;	Κ	Kappa
&#923;	&Lambda;	Λ	Lambda
&#924;	&Mu;	Μ	Mu
&#925;	&Nu;	Ν	Nu
&#926;	&Xi;	Ξ	Xi
&#927;	&Omicron;	Ο	Omicron
&#928;	&Pi;	Π	Pi
&#929;	&Rho;	Ρ	Rho
&#931;	&Sigma;	Σ	Sigma
&#932;	&Tau;	Τ	Tau
&#933;	&Upsilon;	Υ	Upsilon
&#934;	&Phi;	Φ	Phi
&#935;	&Chi;	Χ	Chi
&#936;	&Psi;	Ψ	Psi
&#937;	&Omega;	Ω	Omega
&#945;	&alpha;	α	alpha
&#946;	&beta;	β	beta
&#947;	&gamma;	γ	gamma
&#948;	&delta;	δ	delta
&#949;	&epsilon;	ε	epsilon
&#950;	&zeta;	ζ	zeta
&#951;	&eta;	η	eta
&#952;	&theta;	θ	theta
&#953;	&iota;	ι	iota
&#954;	&kappa;	κ	kappa
&#955;	&lambda;	λ	lambda
&#956;	&mu;	μ	mu
&#957;	&nu;	ν	nu
&#958;	&xi;	ξ	xi
&#959;	&omicron;	ο	omicron
&#960;	&pi;	π	pi
&#961;	&rho;	ρ	rho
&#962;	&sigmaf;	ς	sigmaf
&#963;	&sigma;	σ	sigma
&#964;	&tau;	τ	tau
&#965;	&upsilon;	υ	upsilon
&#966;	&phi;	φ	phi
&#967;	&chi;	χ	chi
&#968;	&psi;	ψ	psi
&#969;	&omega;	ω	omega
&#977;	&thetasym;	ϑ	Simbol theta
&#978;	&upsih;	ϒ	Simbol upsilon
&#982;	&piv;	ϖ	Simbol pi
&#8194;	&ensp;		Spasi en
&#8195;	&emsp;		Spasi em
&#8201;	&thinsp;		Spasi tipis
&#8204;	&zwnj;	‌	Zero width non-joiner
&#8205;	&zwj;	‍	Zero width joiner
&#8206;	&lrm;	‎	Tanda kiri ke kanan
&#8207;	&rlm;	‏	Tanda kanan ke kiri
&#8211;	&ndash;	–	Garis en
&#8212;	&mdash;	—	Garis em
&#8216;	&lsquo;	‘	Kutip kiri tunggal
&#8217;	&rsquo;	’	Kutip kanan tunggal
&#8218;	&sbquo;	‚	Kutip rendah tunggal
&#8220;	&ldquo;	“	Kutip kiri ganda
&#8221;	&rdquo;	”	Kutip kanan ganda
&#8222;	&bdquo;	„	Kutip rendah ganda
&#8224;	&dagger;	†	Salib
&#8225;	&Dagger;	‡	Salib ganda
&#8226;	&bull;	•	Peluru
&#8230;	&hellip;	…	Ellipsis horisontal
&#8240;	&permil;	‰	Per mil
&#8242;	&prime;	′	Menit
&#8243;	&Prime;	″	Detik
&#8249;	&lsaquo;	‹	Panah kiri tunggal
&#8250;	&rsaquo;	›	Panah kanan tunggal
&#8254;	&oline;	‾	Garis atas
&#8364;	&euro;	€	Simbol Euro
&#8482;	&trade;	™	Merek dagang
&#8592;	&larr;	←	Panah kiri
&#8593;	&uarr;	↑	Panah atas
&#8594;	&rarr;	→	Panah kanan
&#8595;	&darr;	↓	Panah bawah
&#8596;	&harr;	↔	Panah kiri kanan
&#8629;	&crarr;	↵	Simbol Enter/Carriage return
&#8704;	&forall;	∀
&#8706;	&part;	∂
&#8707;	&exist;	∃
&#8709;	&empty;	∅
&#8711;	&nabla;	∇
&#8712;	&isin;	∈
&#8713;	&notin;	∉
&#8715;	&ni;	∋
&#8719;	&prod;	∏
&#8721;	&sum;	∑
&#8722;	&minus;	−
&#8727;	&lowast;	∗
&#8730;	&radic;	√
&#8733;	&prop;	∝
&#8734;	&infin;	∞
&#8736;	&ang;	∠
&#8743;	&and;	∧
&#8744;	&or;	∨
&#8745;	&cap;	∩
&#8746;	&cup;	∪
&#8747;	&int;	∫
&#8756;	&there4;	∴
&#8764;	&sim;	∼
&#8773;	&cong;	≅
&#8776;	&asymp;	≈
&#8800;	&ne;	≠
&#8801;	&equiv;	≡
&#8804;	&le;	≤
&#8805;	&ge;	≥
&#8834;	&sub;	⊂
&#8835;	&sup;	⊃
&#8836;	&nsub;	⊄
&#8838;	&sube;	⊆
&#8839;	&supe;	⊇
&#8853;	&oplus;	⊕
&#8855;	&otimes;	⊗
&#8869;	&perp;	⊥
&#8901;	&sdot;	⋅
&#8968;	&lceil;	⌈
&#8969;	&rceil;	⌉
&#8970;	&lfloor;	⌊
&#8971;	&rfloor;	⌋
&#9674;	&loz;	◊
&#9824;	&spades;	♠
&#9827;	&clubs;	♣
&#9829;	&hearts;	♥
&#9830;	&diams;	♦