p ∧ T = p - Answers Identity Laws
p ∨ F = p - Answers Identity Laws
p ∨ T = T - Answers Domination Laws
p ∧ F = F - Answers Domination Laws
p ∨ p = p - Answers Idempotent Law
p ∧ p = p - Answers Idempotent Law
¬ ( ¬p ) - Answers Double Negation Law
p ∨ q = q ∨ p - Answers Commutative Law
p ∧ q = q ∧ p - Answers Commutative Law
( p ∧ q ) ∧ r = p ∧ ( q ∧ r ) - Answers Associative Law
( p ∨ q ) ∨ r = p ∨ ( q ∨ r ) - Answers Associative Law
p ∨ (q ∧ r ) = ( p ∨ q ) ∧ ( p ∨ r ) - Answers Distributive Law
p ∧ (q ∨ r ) = ( p ∧ q ) ∨ ( p ∧ r ) - Answers Distributive Law
¬ ( p ∧ q ) = ¬p ∨ ¬q - Answers De Morgan's Law
¬ ( p ∨ q ) = ¬p ∧ ¬q - Answers De Morgan's Law
p ∧ ( p ∨ q ) = p - Answers Absorption Law
p ∨ ( p ∧ q ) = p - Answers Absorption Law
p ∧ ¬p = F - Answers Negation Law / Complement Law
p ∨ ¬p = T - Answers Negation Law / Complement Law
Mathematical language of computer science. - Answers DISCRETE STRUCTURES
Set of steps for a computer program to accomplish a task. - Answers ALGORITHM
Audio & Video Compression - Answers Lossless
Lossy
, Route Finding Algorithms - Answers Dijkstra's Algorithm
A* Search Algorithm
D* Search Algorithm
Optimization & Scheduling Algorithm - Answers Min-min
Max-max
Science of necessary inference or study of reasoning. - Answers LOGIC
identifies valid mathematical argument. - Answers LOGIC
TOOLS FOR DISCRETE STRUCTURES - Answers Logic
Set Theory
Functions
Sequences
Declarative sentence that is either true or false, but not both. - Answers STATEMENT
Logic of compound statements built from simpler statements using boolean statements - Answers
PROPOSITIONAL LOGIC
Combination of one or more proposition. - Answers COMPOUND PROPOSITION
Formed using logical operators. - Answers COMPOUND PROPOSITION
⊕ - Answers XOR
∧ - Answers CONJUNCTION (AND)
∨ - Answers DISJUNCTION (OR)
¬ - Answers NEGATION
→ - Answers IMPLICATION / CONDITIONAL
↔ - Answers BICONDITIONAL
Statement that is always true. - Answers TAUTOLOGY
Statement that is always false. - Answers CONTRADICTION
Neither a Tautology or a Contradiction. - Answers CONTINGENCY
p → q - Answers IMPLICATION