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  2. Solovay–Kitaev theorem - Wikipedia

    en.wikipedia.org/wiki/Solovay–Kitaev_theorem

    Let us choose the initial value so that < ′ to be able to apply the iterated “shrinking” lemma. In addition we want s ε 0 < 1 {\displaystyle s\varepsilon _{0}<1} to make sure that ε k {\displaystyle \varepsilon _{k}} decreases as we increase k {\displaystyle k} .

  3. Shrinking space - Wikipedia

    en.wikipedia.org/wiki/Shrinking_space

    In mathematics, in the field of topology, a topological space is said to have the shrinking property [1] or to be a shrinking space if every open cover admits a shrinking. A shrinking of an open cover is another open cover indexed by the same indexing set, with the property that the closure of each open set in the shrinking lies inside the corresponding original open set.

  4. Indexed language - Wikipedia

    en.wikipedia.org/wiki/Indexed_language

    Hayashi [14] generalized the pumping lemma to indexed grammars. ... Gilman [7] gives a "shrinking lemma" for indexed languages. See also. Chomsky hierarchy; References

  5. List of lemmas - Wikipedia

    en.wikipedia.org/wiki/List_of_lemmas

    Burnside's lemma also known as the Cauchy–Frobenius lemma; Frattini's lemma (finite groups) Goursat's lemma; Mautner's lemma (representation theory) Ping-pong lemma (geometric group theory) Schreier's subgroup lemma; Schur's lemma (representation theory) Zassenhaus lemma

  6. Paracompact space - Wikipedia

    en.wikipedia.org/wiki/Paracompact_space

    Lemma 2: If is a locally finite open cover, then there are continuous functions : [,] such that ⁡ and such that := is a continuous function which is always non-zero and finite. Theorem: In a paracompact Hausdorff space X {\displaystyle X\,} , if O {\displaystyle {\mathcal {O}}\,} is an open cover, then there exists a partition of unity ...

  7. Metacompact space - Wikipedia

    en.wikipedia.org/wiki/Metacompact_space

    Every metacompact normal space is a shrinking space; The product of a compact space and a metacompact space is metacompact. This follows from the tube lemma. An easy example of a non-metacompact space (but a countably metacompact space) is the Moore plane.

  8. Brett Goldstein talks new role in "Shrinking," future of "Ted ...

    www.aol.com/brett-goldstein-talks-role-shrinking...

    The Apple TV+ show, "Shrinking," stars Jason Segel as Jimmy, a therapist grieving the death of his wife, who was killed by a drunk driver. In season two, Goldstein, who is also a co-creator, shows ...

  9. Nested intervals - Wikipedia

    en.wikipedia.org/wiki/Nested_intervals

    Note that some authors refer to such interval-sequences, satisfying both properties above, as shrinking nested intervals. In this case a sequence of nested intervals refers to a sequence that only satisfies property 1.