Template:Symbol/Algebra

⧼Purge⧽ Template:Symbol/Algebra

Algebra symbols produced by the {{symbol}} template.

Code {{sym|...}} (see 3 rd column)	{{sym|...|hex}}, &#x{{sym|...|hex}};	Styled HTML+CSS {{sym|...}} in {{math|...|&&}}, {{math|...|&}}	Code {{sym|...|tex}}	Result (TeX)	Rendered TeX {{sym|...|tex}} in {{math|...|$$}}, {{math|...|$}}	Code {{sym|...|name}}	Name
Algebra
{{sym|hellip}}	2026, …	… ,  …	{{sym|hellip|tex}}	{\ldots}	${\begin{array}{l}\displaystyle {\ldots }\end{array}}$,$\textstyle {\ldots }$	{{sym|hellip|name}}	horizontal ellipsis
{{sym|cellip}}	22EF, ⋯	⋯ ,  ⋯	{{sym|cellip|tex}}	{\cdots}	${\begin{array}{l}\displaystyle {\cdots }\end{array}}$,$\textstyle {\cdots }$	{{sym|cellip|name}}	midline horizontal ellipsis
{{sym|vellip}}	22EE, ⋮	⋮ ,  ⋮	{{sym|vellip|tex}}	{\vdots}	${\begin{array}{l}\displaystyle {\vdots }\end{array}}$,$\textstyle {\vdots }$	{{sym|vellip|name}}	vertical ellipsis
{{sym|udellip}}	22F0, ⋰	⋰ ,  ⋰	{{sym|udellip|tex}}	{\,}^{{\textstyle \,.}^{{\textstyle \,.}^{\textstyle \,.}}}	${\begin{array}{l}\displaystyle {{\,}^{{\textstyle \,.}^{{\textstyle \,.}^{\textstyle \,.}}}}\end{array}}$,$\textstyle {{\,}^{{\textstyle \,.}^{{\textstyle \,.}^{\textstyle \,.}}}}$	{{sym|udellip|name}}	up right diagonal ellipsis
{{sym|ddellip}}	22F1, ⋱	⋱ ,  ⋱	{{sym|ddellip|tex}}	{\ddots}	${\begin{array}{l}\displaystyle {\ddots }\end{array}}$,$\textstyle {\ddots }$	{{sym|ddellip|name}}	down right diagonal ellipsis
{{sym|alefsym}}	2135, ℵ	ℵ ,  ℵ	{{sym|alefsym|tex}}	{\aleph}	${\begin{array}{l}\displaystyle {\aleph }\end{array}}$,$\textstyle {\aleph }$	{{sym|alefsym|name}}	aleph symbol
{{sym|alef}}	2135, ℵ	ℵ ,  ℵ	{{sym|alef|tex}}	{\aleph}	${\begin{array}{l}\displaystyle {\aleph }\end{array}}$,$\textstyle {\aleph }$	{{sym|alef|name}}	aleph symbol
{{sym|aleph}}	2135, ℵ	ℵ ,  ℵ	{{sym|aleph|tex}}	{\aleph}	${\begin{array}{l}\displaystyle {\aleph }\end{array}}$,$\textstyle {\aleph }$	{{sym|aleph|name}}	aleph symbol
{{sym|P}}	2119, ℙ	ℙ ,  ℙ	{{sym|P|tex}}	{\mathbb P}	${\begin{array}{l}\displaystyle {\mathbb {P} }\end{array}}$,$\textstyle {\mathbb {P} }$	{{sym|P|name}}	prime numbers
{{sym|N}}	2115, ℕ	ℕ ,  ℕ	{{sym|N|tex}}	{\N}	${\begin{array}{l}\displaystyle {\mathbb {N} }\end{array}}$,$\textstyle {\mathbb {N} }$	{{sym|N|name}}	natural numbers
{{sym|Z}}	2124, ℤ	ℤ ,  ℤ	{{sym|Z|tex}}	{\Z}	${\begin{array}{l}\displaystyle {\mathbb {Z} }\end{array}}$,$\textstyle {\mathbb {Z} }$	{{sym|Z|name}}	rational integers
{{sym|Q}}	211A, ℚ	ℚ ,  ℚ	{{sym|Q|tex}}	{\Q}	${\begin{array}{l}\displaystyle {\mathbb {Q} }\end{array}}$,$\textstyle {\mathbb {Q} }$	{{sym|Q|name}}	rational numbers
{{sym|A}}	1D538, 𝔸	𝔸 ,  𝔸	{{sym|A|tex}}	{\mathbb A}	${\begin{array}{l}\displaystyle {\mathbb {A} }\end{array}}$,$\textstyle {\mathbb {A} }$	{{sym|A|name}}	algebraic numbers
{{sym|R}}	211D, ℝ	ℝ ,  ℝ	{{sym|R|tex}}	{\R}	${\begin{array}{l}\displaystyle {\mathbb {R} }\end{array}}$,$\textstyle {\mathbb {R} }$	{{sym|R|name}}	real numbers
{{sym|C}}	2102, ℂ	ℂ ,  ℂ	{{sym|C|tex}}	{\C}	${\begin{array}{l}\displaystyle {\mathbb {C} }\end{array}}$,$\textstyle {\mathbb {C} }$	{{sym|C|name}}	complex numbers
{{sym|H}}	210D, ℍ	ℍ ,  ℍ	{{sym|H|tex}}	{\mathbb H}	${\begin{array}{l}\displaystyle {\mathbb {H} }\end{array}}$,$\textstyle {\mathbb {H} }$	{{sym|H|name}}	quaternions
{{sym|O}}	1D546, 𝕆	𝕆 ,  𝕆	{{sym|O|tex}}	{\mathbb O}	${\begin{array}{l}\displaystyle {\mathbb {O} }\end{array}}$,$\textstyle {\mathbb {O} }$	{{sym|O|name}}	octonions
{{sym|S}}	1D54A, 𝕊	𝕊 ,  𝕊	{{sym|S|tex}}	{\mathbb S}	${\begin{array}{l}\displaystyle {\mathbb {S} }\end{array}}$,$\textstyle {\mathbb {S} }$	{{sym|S|name}}	sedenions
{{sym|real}}	211C, ℜ	ℜ ,  ℜ	{{sym|real|tex}}	{\Re}	${\begin{array}{l}\displaystyle {\Re }\end{array}}$,$\textstyle {\Re }$	{{sym|real|name}}	real part
{{sym|Re}}	211C, ℜ	ℜ ,  ℜ	{{sym|Re|tex}}	{\Re}	${\begin{array}{l}\displaystyle {\Re }\end{array}}$,$\textstyle {\Re }$	{{sym|Re|name}}	real part
{{sym|imag}}	2111, ℑ	ℑ ,  ℑ	{{sym|imag|tex}}	{\Im}	${\begin{array}{l}\displaystyle {\Im }\end{array}}$,$\textstyle {\Im }$	{{sym|imag|name}}	imaginary part
{{sym|Im}}	2111, ℑ	ℑ ,  ℑ	{{sym|Im|tex}}	{\Im}	${\begin{array}{l}\displaystyle {\Im }\end{array}}$,$\textstyle {\Im }$	{{sym|Im|name}}	imaginary part
{{sym|scalprod}}	22C5, ⋅	⋅ ,  ⋅	{{sym|scalprod|tex}}	{\centerdot}	${\begin{array}{l}\displaystyle {\centerdot }\end{array}}$,$\textstyle {\centerdot }$	{{sym|scalprod|name}}	dot product (scalar product)
{{sym|dotprod}}	22C5, ⋅	⋅ ,  ⋅	{{sym|dotprod|tex}}	{\centerdot}	${\begin{array}{l}\displaystyle {\centerdot }\end{array}}$,$\textstyle {\centerdot }$	{{sym|dotprod|name}}	dot product (scalar product)
{{sym|vectprod}}	2A2F, ⨯	⨯ ,  ⨯	{{sym|vectprod|tex}}	{\times}	${\begin{array}{l}\displaystyle {\times }\end{array}}$,$\textstyle {\times }$	{{sym|vectprod|name}}	cross product (vector product)
{{sym|crossprod}}	2A2F, ⨯	⨯ ,  ⨯	{{sym|crossprod|tex}}	{\times}	${\begin{array}{l}\displaystyle {\times }\end{array}}$,$\textstyle {\times }$	{{sym|crossprod|name}}	cross product (vector product)
{{sym|oplus}}	2295, ⊕	⊕ ,  ⊕	{{sym|oplus|tex}}	{\oplus}	${\begin{array}{l}\displaystyle {\oplus }\end{array}}$,$\textstyle {\oplus }$	{{sym|oplus|name}}	direct sum
{{sym|Oplus}}	????, &#x????;	&#x????; ,  &#x????;	{{sym|Oplus|tex}}	\bigoplus	${\begin{array}{l}\displaystyle {\bigoplus }\end{array}}$,$\textstyle {\bigoplus }$	{{sym|Oplus|name}}	n-ary direct sum
{{sym|ominus}}	2296, ⊖	⊖ ,  ⊖	{{sym|ominus|tex}}	{\ominus}	${\begin{array}{l}\displaystyle {\ominus }\end{array}}$,$\textstyle {\ominus }$	{{sym|ominus|name}}	symmetric difference
{{sym|Ominus}}	????, &#x????;	&#x????; ,  &#x????;	{{sym|Ominus|tex}}	\bigominus	$\textstyle {\color {red}{\text{Unsupported!}}}$	{{sym|Ominus|name}}	n-ary symmetric difference
{{sym|odot}}	2299, ⊙	⊙ ,  ⊙	{{sym|odot|tex}}	{\odot}	${\begin{array}{l}\displaystyle {\odot }\end{array}}$,$\textstyle {\odot }$	{{sym|odot|name}}	direct product
{{sym|Odot}}	????, &#x????;	&#x????; ,  &#x????;	{{sym|Odot|tex}}	\bigodot	${\begin{array}{l}\displaystyle {\bigodot }\end{array}}$,$\textstyle {\bigodot }$	{{sym|Odot|name}}	n-ary direct product
{{sym|otimes}}	2297, ⊗	⊗ ,  ⊗	{{sym|otimes|tex}}	{\otimes}	${\begin{array}{l}\displaystyle {\otimes }\end{array}}$,$\textstyle {\otimes }$	{{sym|otimes|name}}	tensor product
{{sym|Otimes}}	????, &#x????;	&#x????; ,  &#x????;	{{sym|Otimes|tex}}	\bigotimes	${\begin{array}{l}\displaystyle {\bigotimes }\end{array}}$,$\textstyle {\bigotimes }$	{{sym|Otimes|name}}	n-ary tensor product
{{sym|oslash}}	2298, ⊘	⊘ ,  ⊘	{{sym|oslash|tex}}	{\oslash}	${\begin{array}{l}\displaystyle {\oslash }\end{array}}$,$\textstyle {\oslash }$	{{sym|oslash|name}}	circled division slash
{{sym|Oslash}}	????, &#x????;	&#x????; ,  &#x????;	{{sym|Oslash|tex}}	\bigoslash	$\textstyle {\color {red}{\text{Unsupported!}}}$	{{sym|Oslash|name}}	n-ary circled division slash
{{sym|sum}}	2211, ∑	∑ ,  ∑	{{sym|sum|tex}}	\sum	${\begin{array}{l}\displaystyle {\sum }\end{array}}$,$\textstyle {\sum }$	{{sym|sum|name}}	summation sign
{{sym|prod}}	220F, ∏	∏ ,  ∏	{{sym|prod|tex}}	\prod	${\begin{array}{l}\displaystyle {\prod }\end{array}}$,$\textstyle {\prod }$	{{sym|prod|name}}	product sign
{{sym|coprod}}	2210, ∐	∐ ,  ∐	{{sym|coprod|tex}}	\coprod	${\begin{array}{l}\displaystyle {\coprod }\end{array}}$,$\textstyle {\coprod }$	{{sym|coprod|name}}	coproduct sign
{{sym|lang}}	27E8, ⟨	⟨ ,  ⟨	{{sym|lang|tex}}	\langle	${\begin{array}{l}\displaystyle {\langle }\end{array}}$,$\textstyle {\langle }$	{{sym|lang|name}}	left angle bracket (bra)
{{sym|bra}}	27E8, ⟨	⟨ ,  ⟨	{{sym|bra|tex}}	\langle	${\begin{array}{l}\displaystyle {\langle }\end{array}}$,$\textstyle {\langle }$	{{sym|bra|name}}	left angle bracket (bra)
{{sym|rang}}	27E9, ⟩	⟩ ,  ⟩	{{sym|rang|tex}}	\rangle	${\begin{array}{l}\displaystyle {\rangle }\end{array}}$,$\textstyle {\rangle }$	{{sym|rang|name}}	right angle bracket (ket)
{{sym|ket}}	27E9, ⟩	⟩ ,  ⟩	{{sym|ket|tex}}	\rangle	${\begin{array}{l}\displaystyle {\rangle }\end{array}}$,$\textstyle {\rangle }$	{{sym|ket|name}}	right angle bracket (ket)
{{sym|lceil}}	2308, ⌈	⌈ ,  ⌈	{{sym|lceil|tex}}	\lceil	${\begin{array}{l}\displaystyle {\lceil }\end{array}}$,$\textstyle {\lceil }$	{{sym|lceil|name}}	left ceiling
{{sym|rceil}}	2309, ⌉	⌉ ,  ⌉	{{sym|rceil|tex}}	\rceil	${\begin{array}{l}\displaystyle {\rceil }\end{array}}$,$\textstyle {\rceil }$	{{sym|rceil|name}}	right ceiling
{{sym|lfloor}}	230A, ⌊	⌊ ,  ⌊	{{sym|lfloor|tex}}	\lfloor	${\begin{array}{l}\displaystyle {\lfloor }\end{array}}$,$\textstyle {\lfloor }$	{{sym|lfloor|name}}	left floor
{{sym|rfloor}}	230B, ⌋	⌋ ,  ⌋	{{sym|rfloor|tex}}	\rfloor	${\begin{array}{l}\displaystyle {\rfloor }\end{array}}$,$\textstyle {\rfloor }$	{{sym|rfloor|name}}	right floor