Theorem 2.1 The operations A, V are commutative and associative, and the following equivalences are generaily valid: -AV B A⇒B (A⇒B) A (BA) (A^B) (AV B) AV (BAC) A^ (BVC) AV-A A^¬A 1. Avf 2. AVw 3. Anf 4. AAW A⇒B -B⇒¬A (A + B) -AV-B -AA-B (AV B)^(AVC) (A^B) V (AAC) 9 f A f A (implication) (contraposition) (equivalence) (De Morgan's law) (distributive law) (tautology) (contradiction)

Computer Networking: A Top-Down Approach (7th Edition)
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Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
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Theorem 2.1 The operations A, V are commutative and associative, and the
following equivalences are generaily valid:
-AV B
A⇒ B
(A⇒B) ^ (B⇒ A)
(A^B)
(AV B)
AV (BAC)
A^ (BVC)
AV¬A
ΑΛΑ
1. Avf
2. AVw
3. AA f
4. AA w
0 0 0 0 0 0
400分。
A➡B
-B⇒¬A
(A + B)
-AV-B
¬AA-B
(AV B)^(AVC)
(A^B) V (AAC)
AYE VYE
f
A
W
f
А
(implication)
(contraposition)
(equivalence)
(De Morgan's law)
(distributive law)
(tautology)
(contradiction)
Transcribed Image Text:Theorem 2.1 The operations A, V are commutative and associative, and the following equivalences are generaily valid: -AV B A⇒ B (A⇒B) ^ (B⇒ A) (A^B) (AV B) AV (BAC) A^ (BVC) AV¬A ΑΛΑ 1. Avf 2. AVw 3. AA f 4. AA w 0 0 0 0 0 0 400分。 A➡B -B⇒¬A (A + B) -AV-B ¬AA-B (AV B)^(AVC) (A^B) V (AAC) AYE VYE f A W f А (implication) (contraposition) (equivalence) (De Morgan's law) (distributive law) (tautology) (contradiction)
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