5 Variable K Map
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5 Variable K Map
Note that the squares are numbered so that the binary representations for the numbers of two adjacent squares differ in exactly one position. It is a way of minimizing the boolean functions using diagrams which are made up of squares. There is only one possibility of grouping 32 adjacent min terms.
Two variable k map is drawn for a boolean expression consisting of two variables. This style map is found in older texts. •difficult to apply in a systematic way.
Smaller product terms • fewer variables in common
Prime implicant and gate level minimization examples. In this type of k amp, the number of cells used is four, as the number of variables is 2 then the number of cells will be 2n. The number of cells present in two variable k map = 2 2 = 4 cells. It prevents the need to remember each and every boolean algebraic theorem.
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