The element of symbol (∈) is used in set theory to show that an item is a member of a set. For example, if A = {1, 2, 3}, then 2 ∈ A means that 2 is an element of the set A.
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Element Of Symbol Copy
∈
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Quick Element Of Symbol Table
| # | Format | Code |
| 1 | Unicode | U+2208 |
| 2 | Alt Code | 8712 |
| 3 | CSS Code | \2208 |
| 4 | HTML Code | ∈ ∈ |
| 5 | Quick Copy |
∈
|
All Element Of Symbol Copy
Quick Table
| Number | Symbol | Name | Unicode | HTML Code |
| 1 |
∈
| Element of | U+2208 | ∈ |
| 2 |
∉
| Not element of | U+2209 | ∉ |
| 3 |
⊆
| Subset of | U+2286 | ⊆ |
| 4 |
⊇
| Superset of | U+2287 | ⊇ |
| 5 |
⊂
| Proper subset of | U+2282 | ⊂ |
| 6 |
⊃
| Proper superset of | U+2283 | ⊃ |
| 7 |
∪
| Union | U+222A | ∪ |
| 8 |
∩
| Intersection | U+2229 | ∩ |
| 9 |
∄
| There does not exist | U+2204 | ∄ |
| 10 |
∀
| For all | U+2200 | ∀ |
| 11 |
∃
| There exists | U+2203 | ∃ |
| 12 |
∧
| Logical AND | U+2227 | ∧ |
| 13 |
∨
| Logical OR | U+2228 | ∨ |
| 14 |
∼
| Similar to | U+223C | ∼ |
| 15 |
≠
| Not equal to | U+2260 | ≠ |
| 16 |
∇
| Nabla (del) | U+2207 | ∇ |
| 17 |
⊤
| Top (Universal Set) | U+22A4 | ⊤ |
| 18 |
⊥
| Bottom (Empty Set) | U+22A5 | ⊥ |
| 19 |
⩴
| Equal by definition | U+2A34 | ⩔ |
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