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For this problem, you will be working with a system of 6 processes, P = {p1, p2, ..., p6} and a set of 5 memory
For this problem, you will be working with a system of 6 processes, P = {p1, p2, ..., p6} and a set of 5 memory cells M = {m1, m2, ..., m5}. The domain and range for each process is given in the table below:
Process | Domain | Range |
---|---|---|
p1 | m1 | m2 |
p2 | m2 | m3 |
p3 | m1, m3 | m2 |
p4 | m3 | m3 |
p5 | m4,m5 | m3 |
p6 | m1, m2, m3 | m1, m4 |
The precedence relation for this system of processes includes the following set of pairs: {(p1,p2),(p2,p3),(p1,p3),(p5,p6),(p1,p4),(p3,p4)} Given this system of processes, set of memory cells, and set of pairs of processes ordered under the precedence relation:
- Construct a precedence graph from the precedence relation. Identify any redundant edges in this graph.
- Assess whether this system is guaranteed to be determinate.
- If you believe that the system is determinate, you must justify why you believe it is determinate.
- If you believe the system is not determinate, you must:
- Specify why the system is not determinate.
- Add elements to the precedence relation to make it determinate.
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