Minimization of Boolean Expression | Digital Logic | Gate Lectures | Gate 2023 | By Jaishri Gupta |

Опубликовано: 12 Июнь 2026
на канале: GATE AT ZEAL
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In this lecture, you will get information about which of the Minimization of Boolean Expression.
the “Representation of Boolean Functions” every boolean function can be expressed as a sum of minterms or a product of max terms. Since the number of literals in such an expression is usually high, and the complexity of the digital logic gates that implement a Boolean function is directly related to the complexity of the algebraic expression from which the function is implemented, it is preferable to have the most simplified form of the algebraic expression.

The process of simplifying the algebraic expression of a boolean function is called minimization. Minimization is important since it reduces the cost and complexity of the associated circuit.

For example, the function F=x^\prime y^\prime z + x^\prime yz + xy^\prime can be minimized to F=x^\prime z + xy^\prime.
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Minimization of Boolean Expression - boolean function minimization

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