Zenthe first known correct software solution to the critical-section problem for two processes was developed by Dekker. The two processes, Po and P1, share the following variables: boolean flagl2); int turn; The structure of process Pli==0 or 1) is shown below in Figure 1.1; the other process is P.G==1 or 0). Prove that algorithm satisfies all three requirements for the critical-section problem. do { flag[i)=true; While(flagli])X If(turn==j) { flag[i)=false; While(turn==j) lldo nothing flag[i)=true; } } llcritical section turn=j; flag[i)=false; Ilremainder section } while(true);

Computer Networking: A Top-Down Approach (7th Edition)
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ZThe first known correct software solution to the critical-section problem for two processes was
developed by Dekker. The two processes, Po and P1, share the following variables:
boolean flag[2];
int turn;
The structure of process Pi==0 or 1) is shown below in Figure 1.1; the other process is
P.0==1 or 0). Prove that algorithm satisfies all three requirements for the critical-section
problem.
do
{
flag[i)=true;
While(flaglj])}{
If(turn==j)
{
flag[i)=false;
While(turn==j)
lldo nothing
flagſi)=true;
}
llcritical section
turn=j;
flag[i)=false;
Ilremainder section
} while(true);
Transcribed Image Text:ZThe first known correct software solution to the critical-section problem for two processes was developed by Dekker. The two processes, Po and P1, share the following variables: boolean flag[2]; int turn; The structure of process Pi==0 or 1) is shown below in Figure 1.1; the other process is P.0==1 or 0). Prove that algorithm satisfies all three requirements for the critical-section problem. do { flag[i)=true; While(flaglj])}{ If(turn==j) { flag[i)=false; While(turn==j) lldo nothing flagſi)=true; } llcritical section turn=j; flag[i)=false; Ilremainder section } while(true);
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