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The truth function as given by Gentzen says if $(A\wedge B\wedge ...)$ then $
(D\vee E\vee ...)$. Often this is just written as: if $(A,B,...)$ then $
(D,E,...)$. or formally as $(A\wedge B\wedge ...)\vdash (D\vee E\vee ...)$.
This is read as $A$ and $B$ and ... \textbf{proves} $D$ or $E$ or ....		 The truth function as given by Gentzen says if $$(A\wedge B\wedge ...)$$ then $$(D\vee E\vee ...)$$. Often this is just written as: if $$(A,B,...)$$ then $$(D,E,...)$$. or formally as $$(A\wedge B\wedge ...)\vdash (D\vee E\vee ...)$$.

This is read as $$A$$ and $$B$$ and ... '''proves''' $$D$$ or $$E$$ or ....

The truth function as given by Gentzen says if then . Often this is just written as: if then . or formally as .

This is read as and and ... proves or or ....

TruthFunction (last edited 2020-01-26 20:56:47 by scot)