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The use of LaTeX in a piped link or in a section heading does not appear in blue in the linked text or the table of content. Moreover, links to section headings containing LaTeX formulas do not always work as expected. Finally, having many LaTeX formulas may significantly increase the processing time of a page.
U+2AAC SMALLER THAN OR EQUAL TO: ⪬: ⪬︀: with slanted equal U+2AAD LARGER THAN OR EQUAL TO: ⪭: ⪭︀: with slanted equal U+2ACB SUBSET OF ABOVE NOT EQUAL TO: ⫋: ⫋︀: with stroke through bottom members U+2ACC SUPERSET OF ABOVE NOT EQUAL TO: ⫌: ⫌︀: with stroke through bottom members
If A and B are sets and every element of A is also an element of B, then: . A is a subset of B, denoted by , or equivalently,; B is a superset of A, denoted by .; If A is a subset of B, but A is not equal to B (i.e. there exists at least one element of B which is not an element of A), then:
The Supplemental Mathematical Operators block (U+2A00–U+2AFF) contains various mathematical symbols, including N-ary operators, summations and integrals, intersections and unions, logical and relational operators, and subset/superset relations.
Corner quotes, also called “Quine quotes”; for quasi-quotation, i.e. quoting specific context of unspecified (“variable”) expressions; [3] also used for denoting Gödel number; [4] for example “⌜G⌝” denotes the Gödel number of G. (Typographical note: although the quotes appears as a “pair” in unicode (231C and 231D), they ...
The number of vertical lines is 4 − 1. The number of multisets of cardinality 18 is then the number of ways to arrange the 4 − 1 vertical lines among the 18 + 4 − 1 characters, and is thus the number of subsets of cardinality 4 − 1 of a set of cardinality 18 + 4 − 1.
The only subset of the empty set is the empty set itself; equivalently, the power set of the empty set is the set containing only the empty set. The number of elements of the empty set (i.e., its cardinality) is zero. The empty set is the only set with either of these properties. For any set A: The empty set is a subset of A
non(I) is the uniformity of I, the smallest cardinality of a subset of X not in the ideal I of subsets of X nonstat nonstationary 1. A subset of an ordinal is called nonstationary if it is not stationary, in other words if its complement contains a club set 2. The nonstationary ideal I NS is the ideal of nonstationary sets normal 1.