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An Implicant of a function is a product
term of the function.
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A product term is called an implicant,
because whenever it takes the value 1, the function also takes the value 1,
hence the term implies the function’s value.
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A Prime Implicant of a function is an
implicant of the function not contained (entirely!)
in any “larger” implicant.
Example
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Consider function f(a,b,c,d) whose K-map is
shown below.
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c’d’ is not a prime implicant because
c’d’ is contained in d’.
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bcd is not a prime implicant because bcd
is contained in bc.
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d’, bc, and ab’c’ are prime implicants.
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