proves that disjunction distributes over conjunction?
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Step-by-step explanation:
I have proven using theorems that implication is left distributive over conjunction:
x→(y∧z)≡(x→y)∧(x→z)x→(y∧z)≡(x→y)∧(x→z)
Proof:
x→(y∧z)≡¬x∨(y∧z)≡(¬x∨y)∧(¬x∨z)≡(x→y)∧(x→z)
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