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Euclidean Algorithm Specification
Method to find gcd(x: nat, y: nat)
Requires x != 0 && y != 0
Ensures n == gcd(x,y)
Uses gcd function for precise postcondition
Function as Specification
Function Termination Condition
Specification Benefits
Verification History Timeline
Stepwise Refinement
Rely/Guarantee Reasoning
B Method
Separation Logic
Probabilistic Reasoning
Differential Dynamic Logic
Vehicle Language
Turing Award Winners in Verification
Alan Turing's Contribution
Floyd's Flowcharts
Hoare Logic Evolution
Dijkstra's Weakest Precondition