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上一篇：HTML5 實(shí)體 R 下一篇：HTML5 實(shí)體 T

HTML5 實(shí)體 S

并非下表中的所有實(shí)體都能在所有的瀏覽器中正確地顯示。

目前，IE 11 是唯一一個能正確顯示所有 HTML5 實(shí)體的瀏覽器。

字符 實(shí)體名稱 十六進(jìn)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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