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A Boolean expression is an expression which consists of variables, constants
and logical operators which results in true or false.
Boolean Functions/expression:-
• Sum-of-Products (SOP) Form
• Product-of-sums (POS) form
• Canonical forms
Boolean expressions are classified as
• Sum-of-min terms or Canonical SOP
• Product-of- max terms or Canonical POS
Canonical forms are further classified as
Sum Of Product (SOP) Form:-
In this SOP form of Boolean function representation, the variables are operated by AND
(product) to form a product term and all these product terms are ORed (summed or
added) together to get the final function.
Example:
In this POS form, all the variables are ORed, All these sum terms are ANDed (multiplied)
together to get the product-of-sum form. This form is exactly opposite to the SOP form. So
this can also be said as “Dual of SOP form”.
Product Of Sum (POS) Form:-
Example:
Canonical Form (Standard SOP and POS) Form:-
Any Boolean function is said to be in its canonical form if each term in the
expression contains all the variables.
A minterm is defined as the product term of n variables in Sum Of Product (SOP)
expression, in which each of the n variables will appear once either in its complemented or
un-complemented form. The min term is denoted as mi
Min terms
A max term is defined as the sum term of n variables in Product Of Sum (SOP) expression,
in which each of the n variables will appear once either in its complemented or un-
complemented form. The max term is denoted as Mi.
Max terms
Min terms & Max terms
Construct SOP and POS from a Truth Table:-
Demorgan's Theorem
Derived gates
I semester-SOP-POS expressions.pptx

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I semester-SOP-POS expressions.pptx

  • 1.
  • 2. A Boolean expression is an expression which consists of variables, constants and logical operators which results in true or false. Boolean Functions/expression:- • Sum-of-Products (SOP) Form • Product-of-sums (POS) form • Canonical forms Boolean expressions are classified as • Sum-of-min terms or Canonical SOP • Product-of- max terms or Canonical POS Canonical forms are further classified as
  • 3. Sum Of Product (SOP) Form:- In this SOP form of Boolean function representation, the variables are operated by AND (product) to form a product term and all these product terms are ORed (summed or added) together to get the final function. Example: In this POS form, all the variables are ORed, All these sum terms are ANDed (multiplied) together to get the product-of-sum form. This form is exactly opposite to the SOP form. So this can also be said as “Dual of SOP form”. Product Of Sum (POS) Form:- Example:
  • 4. Canonical Form (Standard SOP and POS) Form:- Any Boolean function is said to be in its canonical form if each term in the expression contains all the variables. A minterm is defined as the product term of n variables in Sum Of Product (SOP) expression, in which each of the n variables will appear once either in its complemented or un-complemented form. The min term is denoted as mi Min terms A max term is defined as the sum term of n variables in Product Of Sum (SOP) expression, in which each of the n variables will appear once either in its complemented or un- complemented form. The max term is denoted as Mi. Max terms
  • 5. Min terms & Max terms Construct SOP and POS from a Truth Table:-
  • 7.
  • 8.