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Week04 Keywords Young W. Lim This work is licensed under a Creative Com- mons “Attribution-NonCommercial-ShareAlike 3.0 Unported” license. 1 Boolean Algebra disjunctive normal form (|i) conjunctive normal form (|æ) minterm (\m) maxterm (\m) product of sum - pos (iX æ ) sum of product - sop (æX i ) boolean algebra ( ) simplification (X T) logic minimiation (|\ \T) double complement law (t Y) idempotent law (qæ Y) identity law (mæ Y) dominance law (0Y) commutative law (PX Y) associative law (i Y) distributive law (0Y) complementation ( Y) duality () 2 Gauss-Jordan Elimination linear equation ( )) a system of linear equations, a linear system ( )) a coefficient (˜) back substitution () an augmented matrix (¤ ,) elementary row operations (0l ) Gauss-Jordan elimination (/ pL p) a coefficient matrix (˜ ,) a determinant (,) Page 1

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Week04 Keywords Young W. Lim

This work is licensed under a Creative Com-mons “Attribution-NonCommercial-ShareAlike 3.0Unported” license.

1 Boolean Algebra

• disjunctive normal form (논리합형식)

• conjunctive normal form (논리곱형식)

• minterm (최소항)

• maxterm (최대항)

• product of sum - pos (합의 곱 형태)

• sum of product - sop (곱의 합 형태)

• boolean algebra ( 부울대수)

• simplification (부울식의 간략화)

• logic minimiation (논리회로 최소화)

• double complement law (이중 보수 법칙)

• idempotent law (멱등 법칙)

• identity law (항등 법칙)

• dominance law (지배 법칙)

• commutative law (교환 법칙)

• associative law (결합 법칙)

• distributive law (분배 법칙)

• complementation (보수 법칙)

• duality (쌍대)

2 Gauss-Jordan Elimination

• linear equation (선형 방정식)

• a system of linear equations, a linear system (선형 연립 방정식)

• a coefficient (계수)

• back substitution (역대입법)

• an augmented matrix (첨가 행렬)

• elementary row operations (기본 행연산)

• Gauss-Jordan elimination (가우스 조단 소거법)

• a coefficient matrix (계수 행렬)

• a determinant (행렬식)

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