Difference between revisions of "List of mathematical symbols"

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m (List of mathematical symbols)
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|style="text-align:center"| <math>\widehat{}</math>
 
|style="text-align:center"| <math>\widehat{}</math>
 
|style="text-align:center"| <math>\hat{a}</math>
 
|style="text-align:center"| <math>\hat{a}</math>
| <math>1/a</math> bzw. <math>a^{-1}</math>
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| <math>1/a</math> resp. <math>a^{-1}</math> for <math>a \ne 0</math>
 
|  
 
|  
 
| <code>\widehat{}</code>
 
| <code>\widehat{}</code>
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|style="text-align:center"| <math>{}_b</math>
 
|style="text-align:center"| <math>{}_b</math>
 
|style="text-align:center"| <math>{}_b a</math>
 
|style="text-align:center"| <math>{}_b a</math>
| Logarithm to base <math>b: {}_b a := \log_b a</math>
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| Logarithm to base <math>b: {}_b a := \log_b a</math> for <math>a &gt; 0</math>
 
|
 
|
 
| <code>{}_b</code>
 
| <code>{}_b</code>
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|style="text-align:center"| <math>'</math>
 
|style="text-align:center"| <math>'</math>
 
|style="text-align:center"| <math>A'</math>
 
|style="text-align:center"| <math>A'</math>
|Komplement der Menge <math>A</math>
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|Complement of the set <math>A</math>
 
|[[w:Complement (set theory)|<span class="wikipedia">Complement (set theory)</span>]]
 
|[[w:Complement (set theory)|<span class="wikipedia">Complement (set theory)</span>]]
 
| '
 
| '

Revision as of 09:53, 22 April 2020

The following mathematical symbols are used differetly from Wikipedia:

Symbol Usage Interpretation Article LaTeX HTML Unicode
[math]\displaystyle{ \widehat{} }[/math] [math]\displaystyle{ \hat{a} }[/math] [math]\displaystyle{ 1/a }[/math] resp. [math]\displaystyle{ a^{-1} }[/math] for [math]\displaystyle{ a \ne 0 }[/math] \widehat{} U+0302
[math]\displaystyle{ \acute{} }[/math] [math]\displaystyle{ \acute{a} }[/math] [math]\displaystyle{ a - 1 }[/math] \acute{} U+00B4
[math]\displaystyle{ \grave{} }[/math] [math]\displaystyle{ \grave{a} }[/math] [math]\displaystyle{ a + 1 }[/math] \grave{} U+0060
[math]\displaystyle{ c }[/math] [math]\displaystyle{ {}^{c} A }[/math] greatest finite number: intersection of the complex or real set [math]\displaystyle{ A }[/math] for [math]\displaystyle{ {}^{c}\mathbb{C} := [-c, c] + i[-c, c] }[/math] c c U+0063
[math]\displaystyle{ \omega }[/math] [math]\displaystyle{ {}^{\omega} A }[/math] greatest inconcrete number: intersection of the complex or real set [math]\displaystyle{ A }[/math] for [math]\displaystyle{ {}^{\omega}\mathbb{C} := [-\omega, \omega] + i[-\omega, \omega] }[/math] \omega &omega; U+03C9
[math]\displaystyle{ \varsigma }[/math] [math]\displaystyle{ \varsigma = \max \mathbb{R} }[/math] greatest real number \varsigma &varsigma; U+03C2
d0 d0 [math]\displaystyle{ = \min \mathbb{R}_{\gt 0} }[/math] smallest positive real number d0 d0
[math]\displaystyle{ {}_b }[/math] [math]\displaystyle{ {}_b a }[/math] Logarithm to base [math]\displaystyle{ b: {}_b a := \log_b a }[/math] for [math]\displaystyle{ a > 0 }[/math] {}_b
[math]\displaystyle{ {}_1 }[/math] [math]\displaystyle{ {}_1 x }[/math] Unit vector to [math]\displaystyle{ x: {}_1 x := x/||x|| }[/math] for [math]\displaystyle{ x \ne 0 }[/math] {}_1
[math]\displaystyle{ \iota }[/math] [math]\displaystyle{ \iota := \pi/2 }[/math] \iota &iota; U+03B9
[math]\displaystyle{ \infty }[/math] [math]\displaystyle{ \infty \gg \varsigma^2 }[/math] Replacing [math]\displaystyle{ \pm0 }[/math] by [math]\displaystyle{ \pm\hat{\infty} }[/math] Infinity \infty &infin; U+221E
[math]\displaystyle{ \mathbb U }[/math] inconcrete numbers: [math]\displaystyle{ {\mathbb{U}}_{\mathbb{C}} := {\mathbb{U}}_{\mathbb{R}} + i{\mathbb{U}}_{\mathbb{R}} }[/math] and [math]\displaystyle{ {\mathbb{U}}_{\mathbb{R}} := {}^{\omega}{\mathbb{R}} \setminus {}^{c}{\mathbb{R}} }[/math] \mathbb{U} &Uopf; U+1D54C
[math]\displaystyle{ ' }[/math] [math]\displaystyle{ A' }[/math] Complement of the set [math]\displaystyle{ A }[/math] Complement (set theory) ' U+0027
[math]\displaystyle{ \curvearrowleft }[/math] [math]\displaystyle{ \curvearrowleft {a} }[/math] Predecessor of A (read as "pre") \curvearrowleft U+21B6
[math]\displaystyle{ \curvearrowright }[/math] [math]\displaystyle{ \curvearrowright {a} }[/math] Successor of A (read as "post") \curvearrowright U+21B7
[math]\displaystyle{ \Box }[/math] End of proof \Box U+25A1
[math]\displaystyle{ \triangle }[/math] End of definition \triangle &Delta; U+2206

See also