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HTML5 实体名称(字母-S)（html5img）

nanyue 2024-10-24 11:46:01 技术文章 2 ℃

并非下表中的所有实体都能在所有的浏览器中正确地显示。

目前，IE 11 是唯一一个能正确显示所有 HTML5 实体的浏览器。

字符实体名称十六进制
?Sacute0015A
?sacute0015B
?sbquo0201A
?Sc02ABC
?sc0227B
?scap02AB8
?Scaron00160
?scaron00161
?sccue0227D
?scE02AB4
?sce02AB0
?Scedil0015E
?scedil0015F
?Scirc0015C
?scirc0015D
?scnap02ABA
?scnE02AB6
?scnsim022E9
?scpolint02A13
?scsim0227F
СScy00421
сscy00441
?sdot022C5
?sdotb022A1
?sdote02A66
?searhk02925
?seArr021D8
↘searr02198
↘searrow02198
§sect000A7
;semi0003B
?seswar02929
?setminus02216
?setmn02216
?sext02736
Sfr1D516
sfr1D530
?sfrown02322
?sharp0266F
ЩSHCHcy00429
щshchcy00449
ШSHcy00428
шshcy00448
↓ShortDownArrow02193
←ShortLeftArrow02190
∣shortmid02223
∥shortparallel02225
→ShortRightArrow02192
↑ShortUpArrow02191
shy000AD
ΣSigma003A3
σsigma003C3
?sigmaf003C2
?sigmav003C2
～sim0223C
?simdot02A6A
?sime02243
?simeq02243
?simg02A9E
?simgE02AA0
?siml02A9D
?simlE02A9F
?simne02246
?simplus02A24
?simrarr02972
←slarr02190
°SmallCircle02218
?smallsetminus02216
?smashp02A33
?smeparsl029E4
∣smid02223
?smile02323
?smt02AAA
?smte02AAC
??smtes02AAC + 0FE00
ЬSOFTcy0042C
ьsoftcy0044C
/sol0002F
?solb029C4
?solbar0233F
Sopf1D54A
sopf1D564
?spades02660
?spadesuit02660
∥spar02225
?sqcap02293
??sqcaps02293 + 0FE00
?sqcup02294
??sqcups02294 + 0FE00
√Sqrt0221A
?sqsub0228F
?sqsube02291
?sqsubset0228F
?sqsubseteq02291
?sqsup02290
?sqsupe02292
?sqsupset02290
?sqsupseteq02292
□squ025A1
□Square025A1
□square025A1
?SquareIntersection02293
?SquareSubset0228F
?SquareSubsetEqual02291
?SquareSuperset02290
?SquareSupersetEqual02292
?SquareUnion02294
?squarf025AA
?squf025AA
→srarr02192
Sscr1D4AE
sscr1D4C8
?ssetmn02216
?ssmile02323
?sstarf022C6
?Star022C6
☆star02606
★starf02605
?straightepsilon003F5
?straightphi003D5
ˉstrns000AF
?Sub022D0
?sub02282
?subdot02ABD
?subE02AC5
?sube02286
?subedot02AC3
?submult02AC1
?subnE02ACB
?subne0228A
?subplus02ABF
?subrarr02979
?Subset022D0
?subset02282
?subseteq02286
?subseteqq02AC5
?SubsetEqual02286
?subsetneq0228A
?subsetneqq02ACB
?subsim02AC7
?subsub02AD5
?subsup02AD3
?succ0227B
?succapprox02AB8
?succcurlyeq0227D
?Succeeds0227B
?SucceedsEqual02AB0
?SucceedsSlantEqual0227D
?SucceedsTilde0227F
?succeq02AB0
?succnapprox02ABA
?succneqq02AB6
?succnsim022E9
?succsim0227F
?SuchThat0220B
∑Sum02211
∑sum02211
?sung0266A
?Sup022D1
?sup02283
1sup1000B9
2sup2000B2
3sup3000B3
?supdot02ABE
?supdsub02AD8
?supE02AC6
?supe02287
?supedot02AC4
?Superset02283
?SupersetEqual02287
?suphsol027C9
?suphsub02AD7
?suplarr0297B
?supmult02AC2
?supnE02ACC
?supne0228B
?supplus02AC0
?Supset022D1
?supset02283
?supseteq02287
?supseteqq02AC6
?supsetneq0228B
?supsetneqq02ACC
?supsim02AC8
?supsub02AD4
?supsup02AD6
?swarhk02926
?swArr021D9
↙swarr02199
↙swarrow02199
?swnwar0292A
?szlig000DF

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