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  1. May 6, 2024 · Minterm is the term with the product of N literals occurring exactly once. Maxterm is the term with the sum of N literals occurring exactly once. It is represented by m. It is represented by M. It is logical AND of distinct literals. It is logical OR of distinct literals. The sum of minterms forms SOP (Sum of Product) functions.

  2. Jul 21, 2012 · What the expression minterm is intended to imply it that each of the groups of three in the expression takes on a value of 1 only for one of the eight possible combinations of X, Y and Z and their inverses. So what the "min" refers to is the fact that these terms are the "minimal" terms you need in order to build a certain function.

  3. Conclusion. This is all about minterms and maxterms in Boolean algebra. From the above discussion, we may conclude that a minterm is a product term of a logical expression, when the expression is represented in its standard sum of product (SSOP) form. On the other hand, a maxterm is a sum term of a logical expression, where the logical ...

  4. In Boolean algebra, any Boolean function can be expressed in the canonical disjunctive normal form , [1] minterm canonical form, or Sum of Products (SoP or SOP) as a disjunction (OR) of minterms. The De Morgan dual is the canonical conjunctive normal form ( CCNF ), maxterm canonical form , or Product of Sums ( PoS or POS ) which is a conjunction (AND) of maxterms.

  5. A minterm is a specific type of Boolean function that corresponds to a unique combination of variable states in a truth table. It is represented as a product (AND operation) of all the variables in the function, where each variable appears in true or complemented form depending on whether it is assigned a value of 1 or 0, respectively. Minterms are essential for constructing Boolean ...

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  7. 6.1 Minterms. In Chapter 5 we learned that a binary variable may appear either as A or A. Also, if two binary variables A and B are ANDed, the four (2 2 =4) possible combinations are AB, [*] AB , AB , and AB , and each of these defines a distinct area in a Vern diagram [ ] as shown in Figure 6.1. Figure 6.1: Vern Diagram for the ANDing of the ...

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