HTML5 nome dell'entità (lettera - S)
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| carattere | nome dell'entità | Hex |
|---|---|---|
| Π| Sacute | 0015A |
| ¶ | sacute | 0015B |
| , | sbquo | 0201A |
| & Sc; | Sc | 02ABC |
| & Sc; | sc | 0227B |
| & Scap; | scap | 02AB8 |
| Š | Scaron | 00160 |
| š | Scaron | 00161 |
| & Sccue; | sccue | 0227D |
| & SCE; | Sce | 02AB4 |
| & SCE; | sce | 02AB0 |
| Þ | Scedil | 0015E |
| þ | scedil | 0015F |
| s | Scirc | 0015C |
| ŝ | scirc | 0015D |
| & Scnap; | scnap | 02ABA |
| & Scne; | scne | 02AB6 |
| & Scnsim; | scnsim | 022E9 |
| & Scpolint; | scpolint | 02A13 |
| & Scsim; | scsim | 0227F |
| & Scy; | Scy | 00421 |
| & Scy; | SCY | 00441 |
| ⋅ | Sdot | 022C5 |
| & Sdotb; | sdotb | 022A1 |
| & Sdote; | sdote | 02A66 |
| & Searhk; | searhk | 02925 |
| & SeArr; | seArr | 021D8 |
| & Searr; | searr | 02.198 |
| & Searrow; | searrow | 02.198 |
| § | setta | 000A7 |
| & Semi; | semi | 0003B |
| & Seswar; | seswar | 02929 |
| & Setminus; | setminus | 02.216 |
| & Setmn; | setmn | 02.216 |
| & Sext; | sext | 02736 |
| & Sfr; | Sfr | 1D516 |
| & Sfr; | sfr | 1D530 |
| & Sfrown; | sfrown | 02322 |
| & Sharp; | affilato | 0266F |
| & SHCHcy; | SHCHcy | 00429 |
| & Shchcy; | shchcy | 00449 |
| & SHcy; | SHcy | 00428 |
| & Shcy; | shcy | 00448 |
| & ShortDownArrow; | ShortDownArrow | 02193 |
| & ShortLeftArrow; | ShortLeftArrow | 02190 |
| & Shortmid; | shortmid | 02223 |
| & Shortparallel; | shortparallel | 02225 |
| & ShortRightArrow; | ShortRightArrow | 02192 |
| & ShortUpArrow; | ShortUpArrow | 02191 |
| timido | 000AD | |
| Σ | sigma | 003A3 |
| σ | sigma | 003C3 |
| ς | Sigmaf | 003C2 |
| & Sigmav; | sigmav | 003C2 |
| ~ | sim | 0223C |
| & Simdot; | simdot | 02A6A |
| & Sime; | Sime | 02243 |
| & simeq; | simeq | 02243 |
| & Simg; | SIMG | 02A9E |
| & Simge; | Simge | 02AA0 |
| & Siml; | SIML | 02A9D |
| & Simle; | simle | 02A9F |
| & Simne; | simne | 02246 |
| & Simplus; | Simplus | 02A24 |
| & Simrarr; | simrarr | 02972 |
| & Slarr; | slarr | 02190 |
| & SmallCircle; | SmallCircle | 02.218 |
| & Smallsetminus; | smallsetminus | 02.216 |
| & Smashp; | smashp | 02A33 |
| & Smeparsl; | smeparsl | 029E4 |
| & Smid; | Smid | 02223 |
| & Smile; | sorriso | 02323 |
| E SMT; | SMT | 02AAA |
| & Smte; | smte | 02AAC |
| & Smtes; | smtes | 02AAC + 0FE00 |
| & SOFTcy; | SOFTcy | 0042C |
| & Softcy; | softcy | 0044C |
| & Sol; | sol | 0002F |
| & Solb; | solb | 029C4 |
| & Solbar; | Solbar | 0233F |
| & Sopf; | Sopf | 1D54A |
| & Sopf; | sopf | 1D564 |
| ♠ | picche | 02660 |
| & Spadesuit; | spadesuit | 02660 |
| & Spar; | asta | 02225 |
| & Sqcap; | sqcap | 02293 |
| & Sqcaps; | sqcaps | 02293 + 0FE00 |
| & Sqcup; | sqcup | 02294 |
| & Sqcups; | sqcups | 02294 + 0FE00 |
| & Sqrt; | sqrt | 0221A |
| & Sqsub; | sqsub | 0228F |
| & Sqsube; | sqsube | 02291 |
| & Sqsubset; | sqsubset | 0228F |
| & Sqsubseteq; | sqsubseteq | 02291 |
| & Sqsup; | sqsup | 02290 |
| & Sqsupe; | sqsupe | 02.292 |
| & Sqsupset; | sqsupset | 02290 |
| & Sqsupseteq; | sqsupseteq | 02.292 |
| & Squ; | squ | 025A1 |
| & Square; | piazza | 025A1 |
| & Square; | piazza | 025A1 |
| & SquareIntersection; | SquareIntersection | 02293 |
| & SquareSubset; | SquareSubset | 0228F |
| & SquareSubsetEqual; | SquareSubsetEqual | 02291 |
| & SquareSuperset; | SquareSuperset | 02290 |
| & SquareSupersetEqual; | SquareSupersetEqual | 02.292 |
| & SquareUnion; | SquareUnion | 02294 |
| & Squarf; | squarf | 025AA |
| & Squf; | squf | 025AA |
| & Srarr; | srarr | 02192 |
| & SSCR; | SSCR | 1D4AE |
| & SSCR; | sscr | 1D4C8 |
| & Ssetmn; | ssetmn | 02.216 |
| & Ssmile; | ssmile | 02323 |
| & Sstarf; | sstarf | 022C6 |
| & Star; | stella | 022C6 |
| & Star; | stella | 02606 |
| & Starf; | starf | 02605 |
| & Straightepsilon; | straightepsilon | 003F5 |
| & Straightphi; | straightphi | 003D5 |
| & Strns; | strns | 000AF |
| & Sub; | sub | 022D0 |
| ⊂ | sub | 02282 |
| & Subdot; | subdot | 02ABD |
| & Sube; | sube | 02AC5 |
| ⊆ | sube | 02286 |
| & Subedot; | subedot | 02AC3 |
| & Submult; | submult | 02AC1 |
| & SubnE; | subnE | 02ACB |
| & Subne; | subne | 0228A |
| & Subplus; | subplus | 02ABF |
| & Subrarr; | subrarr | 02.979 |
| & Sottoinsieme; | sottoinsieme | 022D0 |
| & Sottoinsieme; | sottoinsieme | 02282 |
| & subseteq; | subseteq | 02286 |
| & Subseteqq; | subseteqq | 02AC5 |
| & SubsetEqual; | SubsetEqual | 02286 |
| & Subsetneq; | subsetneq | 0228A |
| & Subsetneqq; | subsetneqq | 02ACB |
| & Subsim; | subsim | 02AC7 |
| & Subsub; | subsub | 02AD5 |
| & Subsup; | subsup | 02AD3 |
| & Succ; | succ | 0227B |
| & Succapprox; | succapprox | 02AB8 |
| & Succcurlyeq; | succcurlyeq | 0227D |
| & Riesce; | riesce | 0227B |
| & SucceedsEqual; | SucceedsEqual | 02AB0 |
| & SucceedsSlantEqual; | SucceedsSlantEqual | 0227D |
| & SucceedsTilde; | SucceedsTilde | 0227F |
| & Succeq; | succeq | 02AB0 |
| & Succnapprox; | succnapprox | 02ABA |
| & Succneqq; | succneqq | 02AB6 |
| & Succnsim; | succnsim | 022E9 |
| & Succsim; | succsim | 0227F |
| & SuchThat; | SuchThat | 0220B |
| & Sum; | somma | 02211 |
| Σ | somma | 02211 |
| & Sung; | Sung | 0266A |
| & SUP; | cenare | 022D1 |
| ⊃ | cenare | 02283 |
| ¹ | SUP1 | 000B9 |
| ² | sup2 | 000B2 |
| ³ | sup3 | 000B3 |
| & Supdot; | supdot | 02ABE |
| & Supdsub; | supdsub | 02AD8 |
| & Supe; | supe | 02AC6 |
| ⊇ | supe | 02287 |
| & Supedot; | supedot | 02AC4 |
| & Superset; | superset | 02283 |
| & SupersetEqual; | SupersetEqual | 02287 |
| & Suphsol; | suphsol | 027C9 |
| & Suphsub; | suphsub | 02AD7 |
| & Suplarr; | suplarr | 0297B |
| & Supmult; | supmult | 02AC2 |
| & SupnE; | supnE | 02ACC |
| & Supne; | supne | 0228B |
| & Supplus; | supplus | 02AC0 |
| & Supset; | Supset | 022D1 |
| & Supset; | supset | 02283 |
| & Supseteq; | supseteq | 02287 |
| & Supseteqq; | supseteqq | 02AC6 |
| & Supsetneq; | supsetneq | 0228B |
| & Supsetneqq; | supsetneqq | 02ACC |
| & Supsim; | supsim | 02AC8 |
| & Supsub; | supsub | 02AD4 |
| & Supsup; | Supsup | 02AD6 |
| & Swarhk; | swarhk | 02.926 |
| & Swarr; | Swarr | 021D9 |
| & Swarr; | Swarr | 02199 |
| & Swarrow; | swarrow | 02199 |
| & Swnwar; | swnwar | 0292A |
| ß | szlig | 000DF |