Mathematical

Mathematical symbols are used to represent mathematical operations, relationships, and quantities. They are essential in expressing mathematical concepts, equations, and formulas.

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∞
⟀
⟁
⟂
⟃
⟄
⟇
⟈
⟉
⟊
⟐
⟑
⟒
⟓
⟔
⟕
⟖
⟗
⟘
⟙
⟚
⟛
⟜
⟝
⟞
⟟
⟠
⟡
⟢
⟣
⟤
⟥
⟦
⟧
⟨
⟩
⟪
⟫
⦀
⦁
⦂
⦃
⦄
⦅
⦆
⦇
⦈
⦉
⦊
⦋
⦌
⦍
⦎
⦏
⦐
⦑
⦒
⦓
⦔
⦕
⦖
⦗
⦘
⦙
⦚
⦛
⦜
⦝
⦞
⦟
⦠
⦡
⦢
⦣
⦤
⦥
⦦
⦧
⦨
⦩
⦪
⦫
⦬
⦭
⦮
⦯
⦰
⦱
⦲
⦳
⦴
⦵
⦶
⦷
⦸
⦹
⦺
⦻
⦼
⦽
⦾
⦿
⧀
⧁
⧂
⧃
⧄
⧅
⧆
⧇
⧈
⧉
⧊
⧋
⧌
⧍
⧎
⧏
⧐
⧑
⧒
⧓
⧔
⧕
⧖
⧗
⧘
⧙
⧚
⧛
⧜
⧝
⧞
⧟
⧡
⧢
⧣
⧤
⧥
⧦
⧧
⧨
⧩
⧪
⧫
⧬
⧭
⧮
⧯
⧰
⧱
⧲
⧳
⧴
⧵
⧶
⧷
⧸
⧹
⧺
⧻
⧼
⧽
⧾
⧿
∀
∁
∂
∃
∄
∅
∆
∇
∈
∉
∊
∋
∌
∍
∎
∏
∐
∑
−
∓
∔
∕
∖
∗
∘
∙
√
∛
∜
∝
∟
∠
∡
∢
∣
∤
∥
∦
∧
∨
∩
∪
∫
∬
∭
∮
∯
∰
∱
∲
∳
∴
∵
∶
∷
∸
∹
∺
∻
∼
∽
∾
∿
≀
≁
≂
≃
≄
≅
≆
≇
≈
≉
≊
≋
≌
≍
≎
≏
≐
≑
≒
≓
≔
≕
≖
≗
≘
≙
≚
≛
≜
≝
≞
≟
≠
≡
≢
≣
≤
≥
≦
≧
≨
≩
≪
≫
≬
≭
≮
≯
≰
≱
≲
≳
≴
≵
≶
≷
≸
≹
≺
≻
≼
≽
≾
≿
⊀
⊁
⊂
⊃
⊄
⊅
⊆
⊇
⊈
⊉
⊊
⊋
⊌
⊍
⊎
⊏
⊐
⊑
⊒
⊓
⊔
⊕
⊖
⊗
⊘
⊙
⊚
⊛
⊜
⊝
⊞
⊟
⊠
⊡
⊢
⊣
⊤
⊥
⊦
⊧
⊨
⊩
⊪
⊫
⊬
⊭
⊮
⊯
⊰
⊱
⊲
⊳
⊴
⊵
⊶
⊷
⊸
⊹
⊺
⊻
⊼
⊽
⊾
⊿
⋀
⋁
⋂
⋃
⋄
⋅
⋆
⋇
⋈
⋉
⋊
⋋
⋌
⋍
⋎
⋏
⋐
⋑
⋒
⋓
⋔
⋕
⋖
⋗
⋘
⋙
⋚
⋛
⋜
⋝
⋞
⋟
⋠
⋡
⋢
⋣
⋤
⋥
⋦
⋧
⋨
⋩
⋪
⋫
⋬
⋭
⋮
⋯
⋰
⋱
⋲
⋳
⋴
⋵
⋶
⋷
⋸
⋹
⋺
⋻
⋼
⋽
⋾
⋿
✕
✖
✚
➖➕

Mathematical symbols include basic operators such as plus (+), minus (−), multiplication (×, ·), and division (÷, /), which are used to perform arithmetic calculations. Symbols like equals (=) and not equal (≠) indicate mathematical relationships, while greater than (>) and less than (<) are used to compare numerical values.

In more advanced mathematics, symbols such as pi (π) represent specific constants, while infinity (∞) denotes an unbounded quantity. Integral (∫) symbols are used in calculus. In set theory, symbols like union (∪) and intersection (∩) describe the relationships between sets. These symbols are crucial for clearly communicating complex mathematical ideas and solving problems across various branches of mathematics, including algebra, geometry, calculus, and statistics.