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\begin {proof }
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\begin {derivation }
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- 1. & $ \Log {K} \Proves \lnot !A \lif (\lnot !B \lif \lnot (!A \lor !B)$ & \Taut \\
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+ 1. & $ \Log {K} \Proves \lnot !A \lif (\lnot !B \lif \lnot (!A \lor !B)) $ & \Taut \\
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2. & $ \Log {K} \Proves \Box \lnot !A \lif
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- (\Box \lnot !B \lif \Box \lnot (!A \lor !B)$ & \RK \\
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+ (\Box \lnot !B \lif \Box \lnot (!A \lor !B)) $ & \RK \\
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3. & $ \Log {K} \Proves \Box \lnot !A \lif (\lnot \Box \lnot (!A \lor !B)
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- \lif \lnot \Box \lnot !B)) $ & \PL , 2\\
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+ \lif \lnot \Box \lnot !B)$ & \PL , 2\\
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4. & $ \Log {K} \Proves \lnot \Box \lnot (!A \lor !B) \lif (\Box \lnot !A \lif
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\lnot \Box \lnot !B)$ & \PL , 3\\
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5. & $ \Log {K} \Proves \lnot \Box \lnot (!A\lor !B) \lif (\lnot
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