Why if we assume p and ¬p we can prove any statememt?

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Every proof I find is a truth table, could somebody explain it to me intuitively?

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Anonymous 0 Comments

This is easily shown in classical bivalent logic.

1. p AND NOTp
2. p (1)
3. p OR q (2, ADD)
4. NOTp (1)
5. q (3,4)

You’ve just shown any statement (q) can be derived from a contradiction.

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