b=(a+4)/2
c=2*b-5
d=3*c+7
Substitute the right hand side of the d=3*c+7 in the postcondition given(d>=4) to get a postcondition for the assignment (c=2*b+5) then substitute the right hand side of the assignment(c=2*b+5) in that postcondition to get the precondition
Repeat this for every statement in the sequence.The final precondition is the weakest precondition for the sequence.
substitute d>=4 we get
3*c+7>=4
=>3*c>=-3
=>c>=-1
substitute c>=-1
=>2*b-5>=-1
=>2*b>=4
=>b>=2
now substitute b>=2
(a+4)/2>=2
a+4>=4
a>=0
hence preconditions of each statements are
b=(a+4)/2=>{a>=0}
{b>=2}
c=2*b-5
{c>=-1}
d=3*c+7
{d>=4}
Therefore the weakest precondition of the total sequence is a>=0
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2. (8 points) A sequence of statements is listed below: b = (a+4)/2 c=2* b-5 d...
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how
do you solve this?
em sets: Compute the weakest precondition for the following sequence of assignment statements and their postconditions (3pts]: a = 3 * (2 * b + a); b = 2 * a - 1 {b > 5}
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