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File: /ImplementationSpecific/Characters/s.html
Author: MathML 2 Recommendation
Description: condensed test of entities starting with s
Sample Rendering:N/A

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nameimgentitynumwide
sacute ś ś ś
Sacute Ś Ś Ś
sc ≻ ≻ ≻
Sc ⪼ ⪼ ⪼
scap ⪸ ≿ ≿
Scaron Š Š Š
scaron š š š
sccue ≽ ≽ ≽
sce ⪰ ≽ ≽
scE ⪴ ≾ ≾
Scedil Ş Ş Ş
scedil ş ş ş
Scirc Ŝ Ŝ Ŝ
scirc ŝ ŝ ŝ
scnap ⪺ ⋩ ⋩
scnE ⪶ ⪶ ⪶
scnsim ⋩ ⋩ ⋩
scpolint ⨓ ⨓ ⨓
scsim ≿ ≿ ≿
scy с с с
Scy С С С
sdot ⋅ ⋅ ⋅
sdotb ⊡ ⊡ ⊡
sdote ⩦ ⩦ ⩦
searhk ⤥ ⤥ ⤥
searr ↘ ↘ ↘
seArr ⇘ ⇘ ⇘
searrow ↘ ↘ ↘
sect § § §
semi ; ; ;
seswar ⤩ ⤩ ⤩
setminus ∖ ∖ ∖
setmn ∖ ∖ ∖
sext ✶ ✶ ✶
sfr 𝔰 𝔰 𝔰
Sfr 𝔖 𝔖 𝔖
sharp ♯ ♯ ♯
shchcy щ щ щ
SHCHcy Щ Щ Щ
shcy ш ш ш
SHcy Ш Ш Ш
ShortDownArrow ↓ ↓ ↓
ShortLeftArrow ← ← ←
shortmid ∣ ∣ ∣
shortparallel ∥ ∥ ∥
ShortRightArrow → → →
ShortUpArrow ↑ ↑ ↑
shy ­ ­ ­
Sigma Σ Σ Σ
sigma σ σ σ
sigmav ς ς ς
sim ∼ ∼ ∼
simdot ⩪ ⩪ ⩪
sime ≃ ≃ ≃
simeq ≃ ≃ ≃
simg ⪞ ⪞ ⪞
simgE ⪠ ⪠ ⪠
siml ⪝ ⪝ ⪝
simlE ⪟ ⪟ ⪟
simne ≆ ≆ ≆
simplus ⨤ ⨤ ⨤
simrarr ⥲ ⥲ ⥲
slarr ← ← ←
SmallCircle ∘ ∘ ∘
smallsetminus ∖ ∖ ∖
smashp ⨳ ⨳ ⨳
smeparsl ⧤ ⧤ ⧤
smid ∣ ∣ ∣
smile ⌣ ⌣ ⌣
smt ⪪ ⪪ ⪪
smte ⪬ ⪬ ⪬
smtes ⪬︀ ⪬︀ ⪬︀
softcy ь ь ь
SOFTcy Ь Ь Ь
sol / / /
solb ⧄ ⧄ ⧄
solbar ⌿ ⌿ ⌿
sopf 𝕤 𝕤 𝕤
Sopf 𝕊 𝕊 𝕊
spades ♠ ♠ ♠
spadesuit ♠ ♠ ♠
spar ∥ ∥ ∥
sqcap ⊓ ⊓ ⊓
sqcaps ⊓︀ ⊓︀ ⊓︀
sqcup ⊔ ⊔ ⊔
sqcups ⊔︀ ⊔︀ ⊔︀
Sqrt √ √ √
sqsub ⊏ ⊏ ⊏
sqsube ⊑ ⊑ ⊑
sqsubset ⊏ ⊏ ⊏
sqsubseteq ⊑ ⊑ ⊑
sqsup ⊐ ⊐ ⊐
sqsupe ⊒ ⊒ ⊒
sqsupset ⊐ ⊐ ⊐
sqsupseteq ⊒ ⊒ ⊒
squ □ □ □
square □ □ □
Square □ □ □
SquareIntersection ⊓ ⊓ ⊓
SquareSubset ⊏ ⊏ ⊏
SquareSubsetEqual ⊑ ⊑ ⊑
SquareSuperset ⊐ ⊐ ⊐
SquareSupersetEqual ⊒ ⊒ ⊒
SquareUnion ⊔ ⊔ ⊔
squarf ▪ ▪ ▪
squf ▪ ▪ ▪
srarr → → →
sscr 𝓈 𝓈 𝓈
Sscr 𝒮 𝒮 𝒮
ssetmn ∖ ∖ ∖
sstarf ⋆ ⋆ ⋆
Star ⋆ ⋆ ⋆
star ☆ ⋆ ⋆
starf ★ ★ ★
straightepsilon ϵ ε ε
straightphi ϕ ϕ ϕ
Sub ⋐ ⋐ ⋐
sub ⊂ ⊂ ⊂
subdot ⪽ ⪽ ⪽
sube ⊆ ⊆ ⊆
subE ⫅ ⊆ ⊆
subedot ⫃ ⫃ ⫃
submult ⫁ ⫁ ⫁
subnE ⫋ ⊊ ⊊
subne ⊊ ⊊ ⊊
subplus ⪿ ⪿ ⪿
subrarr ⥹ ⥹ ⥹
subset ⊂ ⊂ ⊂
Subset ⋐ ⋐ ⋐
subseteq ⊆ ⊆ ⊆
subseteqq ⫅ ⊆ ⊆
SubsetEqual ⊆ ⊆ ⊆
subsetneq ⊊ ⊊ ⊊
subsetneqq ⫋ ⊊ ⊊
subsim ⫇ ⫇ ⫇
subsub ⫕ ⫕ ⫕
subsup ⫓ ⫓ ⫓
succ ≻ ≻ ≻
succapprox ⪸ ≿ ≿
succcurlyeq ≽ ≽ ≽
Succeeds ≻ ≻ ≻
SucceedsEqual ⪰ ≽ ≽
SucceedsSlantEqual ≽ ≽ ≽
SucceedsTilde ≿ ≿ ≿
succeq ⪰ ≽ ≽
succnapprox ⪺ ⋩ ⋩
succneqq ⪶ ⪶ ⪶
succnsim ⋩ ⋩ ⋩
succsim ≿ ≿ ≿
SuchThat ∋ ∋ ∋
Sum ∑ ∑ ∑
sum ∑ ∑ ∑
sung ♪ ♪ ♪
Sup ⋑ ⋑ ⋑
sup ⊃ ⊃ ⊃
sup1 ¹ ¹ ¹
sup2 ² ² ²
sup3 ³ ³ ³
supdot ⪾ ⪾ ⪾
supdsub ⫘ ⫘ ⫘
supE ⫆ ⊇ ⊇
supe ⊇ ⊇ ⊇
supedot ⫄ ⫄ ⫄
Superset ⊃ ⊃ ⊃
SupersetEqual ⊇ ⊇ ⊇
suphsol ⟉ ⊅ ⊅
suphsub ⫗ ⫗ ⫗
suplarr ⥻ ⥻ ⥻
supmult ⫂ ⫂ ⫂
supnE ⫌ ⊋ ⊋
supne ⊋ ⊋ ⊋
supplus ⫀ ⫀ ⫀
Supset ⋑ ⋑ ⋑
supset ⊃ ⊃ ⊃
supseteq ⊇ ⊇ ⊇
supseteqq ⫆ ⊇ ⊇
supsetneq ⊋ ⊋ ⊋
supsetneqq ⫌ ⊋ ⊋
supsim ⫈ ⫈ ⫈
supsub ⫔ ⫔ ⫔
supsup ⫖ ⫖ ⫖
swarhk ⤦ ⤦ ⤦
swarr ↙ ↙ ↙
swArr ⇙ ⇙ ⇙
swarrow ↙ ↙ ↙
swnwar ⤪ ⤪ ⤪
szlig ß ß ß

Source Code:

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