large$43378$ - определение. Что такое large$43378$
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Что (кто) такое large$43378$ - определение

MATHEMATICAL CONCEPT
Sufficiently large; Large enough

Large-print         
  • Large Print Ratios
FONT SIZE OF TEXTUAL PUBLICATION
Large print; Large type; Large font; Large Print Books; Large Print; Large print book; Large-print book
Large-print (also large-type or large-font) refers to the formatting of a book or other text document in which the typeface (or font) are considerably larger than usual to accommodate people who have low vision. Frequently the medium is also increased in size to accommodate the larger text.
Large cardinal         
CARDINAL NUMBER IN SET THEORY NOT PROVABLE FROM ZFC
Large cardinals; Large cardinal theory; Large cardinal axiom; Large cardinal hypothesis; Large cardinal hypotheses; Large-cardinal axiom; Large-cardinal property; Large-cardinal hypothesis; Large cardinal property; Large cardinal number
In the mathematical field of set theory, a large cardinal property is a certain kind of property of transfinite cardinal numbers. Cardinals with such properties are, as the name suggests, generally very "large" (for example, bigger than the least α such that α=ωα).
John Large         
  • <small>John Large</small>
CHARTERED CONSULTING ENGINEER (1943-2018)
John H. Large; John Henry Large; Large, John
John Henry Large (4 May 1943 – 3 November 2018) was an English consulting Chartered Engineer primarily known for his work in assessing and reporting upon nuclear safety and nuclear related accidents and incidents, work which has often featured in the media.

Википедия

Eventually (mathematics)

In the mathematical areas of number theory and analysis, an infinite sequence or a function is said to eventually have a certain property, if it doesn't have the said property across all its ordered instances, but will after some instances have passed. The use of the term "eventually" can be often rephrased as "for sufficiently large numbers", and can be also extended to the class of properties that apply to elements of any ordered set (such as sequences and subsets of R {\displaystyle \mathbb {R} } ).