This time we are looking on the crossword puzzle clue for: Meager.
it’s A 6 letters crossword definition.
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Last seen on: –LA Times Crossword, Mon, Jan 23, 2023
–Washington Post Crossword Monday, January 23, 2023
–USA Today Crossword – Oct 19 2022
–Thomas Joseph – King Feature Syndicate Crossword – Sep 6 2022
–Eugene Sheffer – King Feature Syndicate Crossword – Aug 4 2022
–USA Today Crossword – Jul 21 2022
–USA Today Crossword – Jun 16 2022
–Premier Sunday – King Feature Syndicate Crossword – May 22 2022s
–NY Times Crossword 15 Jul 21, Thursday
–LA Times Crossword 21 Jun 21, Monday
–Eugene Sheffer – King Feature Syndicate Crossword – Feb 22 2021
–Eugene Sheffer – King Feature Syndicate Crossword – Dec 1 2020
–NY Times Crossword 9 Aug 20, Sunday
–Newsday.com Crossword – Aug 8 2020
–NY Times Crossword 2 Aug 20, Sunday
–NY Times Crossword 15 Mar 20, Sunday
–Wall Street Journal Crossword – September 10 2019 – The Straight and Narrow
–NY Times Crossword 14 Aug 19, Wednesday
NY Times Crossword 21 Jul 19, Sunday
Random information on the term “Meager”:
In the mathematical fields of general topology and descriptive set theory, a meagre set (also called a meager set or a set of first category) is a set that, considered as a subset of a (usually larger) topological space, is in a precise sense small or negligible. The meagre subsets of a fixed space form a σ-ideal of subsets; that is, any subset of a meagre set is meagre, and the union of countably many meagre sets is meagre.
General topologists use the term Baire space to refer to a broad class of topological spaces on which the notion of meagre set is not trivial (in particular, the entire space is not meagre). Descriptive set theorists mostly study meagre sets as subsets of the real numbers, or more generally any Polish space, and reserve the term Baire space for one particular Polish space.
The complement of a meagre set is a comeagre set or residual set.
Given a topological space X, a subset A of X is meagre if it can be expressed as the union of countably many nowhere dense subsets of X. Dually, a comeagre set is one whose complement is meagre, or equivalently, the intersection of countably many sets with dense interiors.