\[RightTriangle] (Mathematica Character Name)

Unicode: 22B3. Infix ordering operator. x ⊳ y is by default interpreted as RightTriangle[x,y]. Used in pure mathematics to mean 'contains as a normal subgroup'.

\[RightVector] (Mathematica Character Name)

Unicode: 21C0. Alias: Esc vec Esc. Infix and overfix arrow-like operator. x ⇀ y is by default interpreted as RightVector[x,y]. Used in mathematics to indicate weak ...

\[Rule] (Mathematica Character Name)

Unicode: F522. Alias: Esc -> Esc. Infix operator with built-in evaluation rules. x  y is by default interpreted as x->y or Rule[x,y]. x  y  z groups as x  (y  z). ...

\[SelectionPlaceholder] (Mathematica Character Name)

Unicode: F527. Alias: Esc spl Esc. Letter-like form. Used to indicate where the current selection should be inserted when the contents of a button are pasted by ...

\[SmallCircle] (Mathematica Character Name)

Unicode: 2218. Alias: Esc sc Esc. Infix operator. x ∘ y is by default interpreted as SmallCircle[x,y]. Used to indicate function composition. Not the same as the letter-like ...

\[Star] (Mathematica Character Name)

Unicode: 22C6. Alias: Esc star Esc. Infix operator. x ⋆ y is by default interpreted as Star[x,y]. Used to denote convolution and generalized forms of multiplication. ...

\[Stigma] (Mathematica Character Name)

Unicode: 03DB. Aliases: Esc sti Esc, Esc stigma Esc. Special Greek letter. Appeared between ϵ and ζ in early Greek alphabet; used for Greek numeral 6. Not the same as ...

\[Subset] (Mathematica Character Name)

Unicode: 2282. Alias: Esc sub Esc. Infix set relation operator. x ⊂ y is by default interpreted as Subset[x,y]. Usually used in mathematics to indicate subset; sometimes ...

\[Succeeds] (Mathematica Character Name)

Unicode: 227B. Infix ordering operator. x ≻ y is by default interpreted as Succeeds[x,y]. Used in mathematics to indicate various notions of partial ordering. Often applied ...

\[Sum] (Mathematica Character Name)

Unicode: 2211. Alias: Esc sum Esc. Compound operator with built-in evaluation rules. ∑_(i)^i_max(f) is by default interpreted as Sum[f,{i,i_max}]. ∑_(i=i_min)^i_max(f)f is by ...