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The table of minterms is reorganized in terms of groups of minterms having 0 testking 642-357, 1,
2, 3 and 4 1s testking 640-460.
• Minterms 1 has a single 1 testking 70-620
• Minterms 5, 6 and 12 have two 1s each
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been compared together to eliminate a variable. Table 12.8 testking E20-322. All pairs of minterms which
can be compared together to eliminate a variable are marked as used testking 646-276.
When comparing minterms the rule is to compare each minterm testking NS0-163 in one group with
each minterm in the other group. Thus, in this example testking 646-985, minterm 1 in group having single testking 70-630
1s is compared with each of the 3 minterms 5, 6 and 12 in the group having minterms of
2 1s each. Similarly, each of the 3 minterms 5 testking 352-001, 6 and 12 are compared with each of the 3
minterms in the next group having 3 1s, that is, minterms 7, 11 and 13. Finally, each of
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The results of the comparisons between two minterms are represented in a
separate table. Table 12.9. The first column lists the minterms that have been compared
together to eliminate common variables testking 642-359. The second column shows the variable in terms of its binary value. So terms 1 and 5 form a single term eliminating variable B, forming
the product termACD. Variables A, B, C and D have binary values 8, 4, 2 and 1
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