Tabella de symbolos mathematic

Symbolo	Exemplo	Description	LaTeX	HTML	Unicode
$\emptyset$		insimul vacue	`\emptyset`	`∅`	`U+2205`
$\{~\}$	$\{5;22;49;\ldots \}$	parentheses de insimul, parentheses curve, parentheses arcate	`\{ \}`		`U+007B/D`
$\mid$	$\{x\mid \alpha (x)\}$	le insimul de omne elementos $x {\displaystyle x}$ que satisface le condition o proprietate $\alpha (x)$	`\mid`		`U+007C`
$\colon$	$\{x:\alpha (x)\}$	`:`		`U+003A`
$\in$	$a\in A$	$a {\displaystyle a}$ es un elemento de $A {\displaystyle A}$ , $a {\displaystyle a}$ es in $A {\displaystyle A}$	`\in`	`∈`	`U+2208`
$\notin$	$a\notin A$	$a {\displaystyle a}$ non es un elemento de $A {\displaystyle A}$ , $a {\displaystyle a}$ non es in $A {\displaystyle A}$	`\notin`	`∉`	`U+2209`
$\ni$	$A\ni a$	$A {\displaystyle A}$ contine $a {\displaystyle a}$	`\ni`,`\owns`	`&ni;`	`U+220B`
$\not \ni$	$A\not \ni a$	$A {\displaystyle A}$ non contine $a {\displaystyle a}$	`\not\ni`		`U+220C`
$\subset$	$A\subset B$	$A {\displaystyle A}$ es unsubinsimul (proprie o improprie) de $B {\displaystyle B}$	`\subset`	`⊂`	`U+2282`
$\subsetneq$	$A\subsetneq B$	$A {\displaystyle A}$ es un subinsimul proprie de $B {\displaystyle B}$	`\subsetneq`		`U+228A`
$\subseteq$	$A\subseteq B$	$A {\displaystyle A}$ es un subinsimul improprie de $B {\displaystyle B}$	`\subseteq`	`&sube;`	`U+2286`
$\supset$	$A\supset B$	$A {\displaystyle A}$ es unsuperinsimul (proprie o improprie) de $B {\displaystyle B}$	`\supset`	`⊃`	`U+2283`
$\supsetneq$	$A\supsetneq B$	$A {\displaystyle A}$ es un superinsimul proprie de $B {\displaystyle B}$	`\supsetneq`		`U+228B`
$\supseteq$	$A\supseteq B$	$A {\displaystyle A}$ es un superinsimul improprie de $B {\displaystyle B}$	`\supseteq`	`&supe;`	`U+2287`

Symbolo

Exemplo

Description

LaTeX

HTML

Unicode

\emptyset

insimul vacue

\emptyset

∅

U+2205

\{~\}

\{5;22;49;\ldots \}

parentheses de insimul, parentheses curve, parentheses arcate

\{ \}

U+007B/D

\mid

\{x\mid \alpha (x)\}

le insimul de omne elementos

x {\displaystyle x}

que satisface le condition o proprietate

\alpha (x)

\mid

U+007C

\colon

\{x:\alpha (x)\}

:

U+003A

\in

a\in A

a {\displaystyle a}

es un elemento de

A {\displaystyle A}

a {\displaystyle a}

es in

A {\displaystyle A}

\in

∈

U+2208

\notin

a\notin A

a {\displaystyle a}

non es un elemento de

A {\displaystyle A}

a {\displaystyle a}

non es in

A {\displaystyle A}

\notin

∉

U+2209

\ni

A\ni a

A {\displaystyle A}

contine

a {\displaystyle a}

\ni,\owns

&ni;

U+220B

\not \ni

A\not \ni a

A {\displaystyle A}

non contine

a {\displaystyle a}

\not\ni

U+220C

\subset

A\subset B

A {\displaystyle A}

es unsubinsimul (proprie o improprie) de

B {\displaystyle B}

\subset

⊂

U+2282

\subsetneq

A\subsetneq B

A {\displaystyle A}

es un subinsimul proprie de

B {\displaystyle B}

\subsetneq

U+228A

\subseteq

A\subseteq B

A {\displaystyle A}

es un subinsimul improprie de

B {\displaystyle B}

\subseteq

&sube;

U+2286

\supset

A\supset B

A {\displaystyle A}

es unsuperinsimul (proprie o improprie) de

B {\displaystyle B}

\supset

⊃

U+2283

\supsetneq

A\supsetneq B

A {\displaystyle A}

es un superinsimul proprie de

B {\displaystyle B}

\supsetneq

U+228B

\supseteq

A\supseteq B

A {\displaystyle A}

es un superinsimul improprie de

B {\displaystyle B}

\supseteq

&supe;

U+2287

Symbolo	Exemplo	Description	LaTeX	HTML	Unicode
$\mathbb {C}$	---	le insimul del numeros complexe	`\mathbb{C}`	---	---
$\mathbb {H}$	---	le insimul delquaterniones	`\mathbb{H}`	---	---
$\mathbb {N}$	---	le insimul del numeros natural	`\mathbb{N}`	---	---
$\mathbb {O}$	---	le insimul deloctoniones	`\mathbb{O}`	---	---
$\mathbb {Q}$	---	le insimul del numeros rational	`\mathbb{Q}`	---	---
$\mathbb {R}$	---	le insimul del numeros real	`\mathbb{R}`	---	---
$\mathbb {Z}$	---	le insimul del numeros integre	`\mathbb{Z}`	---	---

Symbolo

Exemplo

Description

LaTeX

HTML

Unicode

\mathbb {C}

---

le insimul del numeros complexe

\mathbb{C}

---

\mathbb {H}

---

le insimul delquaterniones

\mathbb{H}

---

\mathbb {N}

---

le insimul del numeros natural

\mathbb{N}

---

\mathbb {O}

---

le insimul deloctoniones

\mathbb{O}

---

\mathbb {Q}

---

le insimul del numeros rational

\mathbb{Q}

---

\mathbb {R}

---

le insimul del numeros real

\mathbb{R}

---

\mathbb {Z}

---

le insimul del numeros integre

\mathbb{Z}

---

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Tabella de symbolos mathematic

Theoria de insimules