Resolution (logic) - A Simple Example

A Simple Example


\frac{a \vee b, \quad \neg a \vee c}
{b \vee c}

In plain language: Suppose is false. In order for the premise to be true, must be true. Alternatively, suppose is true. In order for the premise to be true, must be true. Therefore regardless of falsehood or veracity of, if both premises hold, then the conclusion is true.

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