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almost
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The answer ALMOST has 254 possible clue(s) in existing crosswords.
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The word ALMOST is VALID in some board games. Check ALMOST in word games in Scrabble, Words With Friends, see scores, anagrams etc.
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Definitions of almost in various dictionaries:
adv - (of actions or states) slightly short of or not quite accomplished
adv - very nearly
ALMOST - In set theory, when dealing with sets of infinite size, the term almost or nearly is used to mean all the elements except for finitely many. In other...
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Keep reading for additional results and analysis below.
| Possible Crossword Clues |
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| Approaching |
| Nearly |
| Not quite |
| 'You just missed!' |
| Very nearly |
| Just about |
| A bit under |
| Bordering on |
| 'Close but no cigar' |
| That's not quite all this is - so it's in the malt |
| Possible Jeopardy Clues |
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| Please resist the temptation to spell this adverb meaning "very nearly" with 2 L's |
| Possible Dictionary Clues |
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| not quite very nearly. |
| (of actions or states) slightly short of or not quite accomplished near' is sometimes used informally for nearly' and most' is sometimes used informally for almost' |
| Not quite very nearly. |
| nearly: |
| nearly but not quite: |
| Almost description |
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In set theory, when dealing with sets of infinite size, the term almost or nearly is used to mean all the elements except for finitely many. * In other words, an infinite set S that is a subset of another infinite set L, is almost L if the subtracted set L\S is of finite size. * Examples:* The set * * * * S * = * { * n * * * N * * * | * * n * * k * } * * * {\displaystyle S=\{n\in \mathbf {N} |n\geq k\}} * is almost N for any k in N, because only finitely many natural numbers are less than k. * The set of prime numbers is not almost N because there are infinitely many natural numbers that are not prime numbers.This is conceptually similar to the almost everywhere concept of measure theory, but is not the same. For example, the Cantor set is uncountably infinite, but has Lebesgue measure zero. So a real number in (0, 1) is a member of the complement of the Cantor set almos |