principle of explosion (Q13429): Difference between revisions
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Created claim: subclass of (P1): axiom (Q215) |
Created claim: defining formula (P333): \forall P \forall Q: (P \and \lnot P) \vdash Q |
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\forall P \forall Q: (P \and \lnot P) \vdash Q | |||
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Latest revision as of 18:01, 21 July 2023
theorem which states that any statement can be proven from a contradiction
- EFQ
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | principle of explosion |
theorem which states that any statement can be proven from a contradiction |
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Statements
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