Crossword Solver > found answer > MOTHPROOF

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CROSSWORD
ANSWER

mothproof

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The answer MOTHPROOF has 4 possible clue(s) in existing crosswords.

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The word MOTHPROOF is VALID in some board games. Check MOTHPROOF in word games in Scrabble, Words With Friends, see scores, anagrams etc.

Searching in Dictionaries ...

Definitions of mothproof in various dictionaries:

verb - protect from moths

adj - resistant to damage by moths

Resistant to damage by moths.

Word Research / Anagrams and more ...

Keep reading for additional results and analysis below.

Possible Crossword Clues
Take precaution against possible attackers
Mouth with no heart, evidence of camphor having been applied?
Men of the cloth may not mind being so repellent
Not allowing one's clothes to get grubby

Last Seen in these Crosswords & Puzzles
Oct 26 2012 The Guardian - Cryptic crossword
Jan 4 2009 The Telegraph - Cryptic
May 8 2006 The Times - Cryptic
Jun 7 2004 The Guardian - Cryptic crossword

Possible Dictionary Clues
(of clothes or fabric) treated with a substance which repels moths.
(especially of clothes) treated with chemicals in order to keep moths away
Resistant to damage by moths.
To make resistant to damage by moths.
Treat (clothes or fabric) with a substance which repels moths.
protect from moths
resistant to damage by moths

Mothproof might refer to
In mathematics, a proof is an inferential argument for a mathematical statement. In the argument, other previously established statements, such as theorems, can be used. In principle, a proof can be traced back to self-evident or assumed statements, known as axioms, along with accepted rules of inference. Axioms may be treated as conditions that must be met before the statement applies. Proofs are examples of exhaustive deductive reasoning or inductive reasoning and are distinguished from empirical arguments or non-exhaustive inductive reasoning (or "reasonable expectation"). A proof must demonstrate that a statement is always true (occasionally by listing all possible cases and showing that it holds in each), rather than enumerate many confirmatory cases. An unproved proposition that is believed to be true is known as a conjecture. * Proofs employ logic but usually include some amount of natural language which usually admits some ambiguity. In fact, the vast majority of proofs in written mathematics can be considered as applications of rigorous informal logic. Purely formal proofs, written in symbolic language instead of natural language, are considered in proof theory. The distinction between formal and informal proofs has led to much examination of current and historical mathematical practice, quasi-empiricism in mathematics, and so-called folk mathematics (in both senses of that term). The philosophy of mathematics is concerned with the role of language and logic in proofs, and mathematics as a language.

Mothproof might refer to

In mathematics, a proof is an inferential argument for a mathematical statement. In the argument, other previously established statements, such as theorems, can be used. In principle, a proof can be traced back to self-evident or assumed statements, known as axioms, along with accepted rules of inference. Axioms may be treated as conditions that must be met before the statement applies. Proofs are examples of exhaustive deductive reasoning or inductive reasoning and are distinguished from empirical arguments or non-exhaustive inductive reasoning (or "reasonable expectation"). A proof must demonstrate that a statement is always true (occasionally by listing all possible cases and showing that it holds in each), rather than enumerate many confirmatory cases. An unproved proposition that is believed to be true is known as a conjecture.
* Proofs employ logic but usually include some amount of natural language which usually admits some ambiguity. In fact, the vast majority of proofs in written mathematics can be considered as applications of rigorous informal logic. Purely formal proofs, written in symbolic language instead of natural language, are considered in proof theory. The distinction between formal and informal proofs has led to much examination of current and historical mathematical practice, quasi-empiricism in mathematics, and so-called folk mathematics (in both senses of that term). The philosophy of mathematics is concerned with the role of language and logic in proofs, and mathematics as a language.

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