# Subset symbol

Himpunan D = {1, 2, 3} adalah subset dari E = {1, 2, 3}, sehingga D ⊆ E benar, dan D ⊊ E salah. Setiap himpunan adalah subset dari himpunan itu sendiri, tetapi bukan "subset wajar" (proper subset). (X ⊆ X benar, dan X ⊊ X salah untuk setiap himpunan X.) Himpunan kosong { }, dilambangkan dengan ∅, juga merupakan subset dari setiap ...

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$\begingroup$ @gablin: Another variant is $\subsetneqq$, and of course some folks use $\subset$ to mean proper subset. $\endgroup$ – Brian M. Scott Jan 17 '12 at 10:23 $\begingroup$ Argh, the author mixes the various notations throughout the document! The symbol $\Subset$ (occurring in places where $\subseteq$ could occur syntactically) comes up frequently in a paper I'm reading. The paper lives at the intersection of a few areas of math, and I don't even know where to begin looking for the meaning of a symbol whose latex code is "\Subset".

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Some mathematicians use the symbol to denote a subset and the symbol to denote a proper subset, with the definition for proper subsets as follows: If A B, and A ≠ B, then A is said to be a proper subset of B and it is denoted by A B.

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Set Symbols. A set is a collection of things, usually numbers. We can list each element (or "member") of a set inside curly brackets like this: Common Symbols Used in Set Theory .

A subset which does not have all the elements of its superset is called a proper subset. We use the symbol ⊆ to say a set is a subset of another set. We can also use ⊂ if it is a proper subset. The symbols ⊃ ⊇ are opposite - they tell us the second element is a (proper) subset of the first. For example:

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For example, if A = { 1, 3, 5 } and B = { 1, 2, 3, 4, 5 } , then A is a subset of B , and we write. A ⊆ B. The line under the sideways ∪ means that A may also be equal to B (that is, they may be identical sets). Probability and statistics symbols table and definitions - expectation, variance, standard deviation, distribution, probability function, conditional probability, covariance, correlation , , , , , , , , , , , , .

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The symbol ⊆ is used to indicate a subset. So, if S is a subset of T, then S ⊆ T. The symbol is sometimes read as “subset or equal to”, but in general, sets that are equal are subsets of each other. The formal definition for a subset is: S ⊆ T ↔ ∀x(x∈S → x∈T)

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• subset of ⊃ 8835: 2283 &sup; superset of ⊄ 8836: 2284 &nsub; not a subset of ⊅ 8837: 2285 : not a superset of ⊆ 8838: 2286 &sube; subset of or equal to ⊇ 8839: 2287 &supe; superset of or equal to ⊈ 8840: 2288 : neither a subset of nor equal to ⊉ 8841: 2289 : neither a superset of nor equal to ⊊ 8842: 228a : subset of with not ... , , , .
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