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BICONDIT

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The answer BICONDIT has 0 possible clue(s) in existing crosswords.

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Definitions of bicondit in various dictionaries:

BICONDIT - Biconditional elimination is the name of two valid rules of inference of propositional logic. It allows for one to infer a conditional from a bicondi...

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check BICONDIT in all word games (57 answers)
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anagrams of BICONDIT (13 answers)
words containing BICONDIT (2 answers)
words starting with BICONDIT (2 answers)
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Bicondit might refer to
Biconditional elimination is the name of two valid rules of inference of propositional logic. It allows for one to infer a conditional from a biconditional. If * * * * ( * P * ↔ * Q * ) * * * {\displaystyle (P\leftrightarrow Q)} * is true, then one may infer that * * * * ( * P * → * Q * ) * * * {\displaystyle (P\to Q)} * is true, and also that * * * * ( * Q * → * P * ) * * * {\displaystyle (Q\to P)} * is true. For example, if it's true that I'm breathing if and only if I'm alive, then it's true that if I'm breathing, I'm alive; likewise, it's true that if I'm alive, I'm breathing. The rules can be stated formally as:* * * * * * * ( * P * ↔ * Q * ) * * * ∴ * ( * P * → * Q * ) * * * * * * {\displaystyle {\frac {(P\leftrightarrow Q)}{\therefore (P\to Q)}}} * and * * * * * * * * ( * P * ↔ * Q * ) * * * ∴ * ( * Q * → * P * ) * * * * * * {\displaystyle {\frac {(P\leftrightarrow Q)}{\therefore (Q\to P)}}} * where the rule is that wherever an instance of " * * * * ( * P * ↔ * Q * ) * * * {\displaystyle (P\leftrightarrow Q)} * " appears on a line of a proof, either " * * * * ( * P * → * Q * ) * * * {\displaystyle (P\to Q)} * " or " * * * * ( * Q * → * P * ) * * * {\displaystyle (Q\to P)} * " can be placed on a subsequent line;

Bicondit might refer to

Biconditional elimination is the name of two valid rules of inference of propositional logic. It allows for one to infer a conditional from a biconditional. If
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* is true, and also that
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* is true. For example, if it's true that I'm breathing if and only if I'm alive, then it's true that if I'm breathing, I'm alive; likewise, it's true that if I'm alive, I'm breathing. The rules can be stated formally as:*
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* where the rule is that wherever an instance of "
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