جدول کارنو

${\displaystyle f(A,B,C,D)=\sum _{}(5,6,8,9)}$

• ${\displaystyle f(A,B,C,D)=\sum _{}{m}_i,i\in \{6,8,9,10,11,12,13,14\}}$
• ${\displaystyle f(A,B,C,D)=\prod _{}{M}_i,i\in \{0,1,2,3,4,5,7,15\}}$

${\displaystyle \overline{f(A,B,C,D)}=\overline{A}\overline{B}+\overline{A}\overline{C}+BCD}$

${\displaystyle f(A,B,C,D)=A+BC\overline{D}}$

${\displaystyle \overline{f(A,B,C,D)}=\overline{A}\overline{B}+\overline{A}\overline{C}+\overline{A}D}$

• Σm(0); K = 0

• Σm(1); K = A′B′

• Σm(2); K = AB′

• Σm(3); K = A′B

• Σm(4); K = AB

• Σm(1,2); K = B′

• Σm(1,3); K = A′

• Σm(1,4); K = A′B′ + AB

• Σm(2,3); K = AB′ + A′B

• Σm(2,4); K = A

• Σm(3,4); K = B

• Σm(1,2,3); K = A' + B′

• Σm(1,2,4); K = A + B′

• Σm(1,3,4); K = A′ + B

• Σm(2,3,4); K = A + B

• Σm(1,2,3,4); K = 1