Prove the Transitive Theory
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Prove the following theory:
1) R1 is a subset of R2 => All of R3, R1R3 is a subset of R2R3 and
2) R1 is a subset of R2 => All of n, (R1)^n is a subset (R2)^n
3) Suppose R is transitive, then for all of n, R^n is a subset of R.
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Prove the following theory:
1) R1 is a subset of R2 => All of R3, R1R3 is a su bset of R2R3 and
Proof. Suppose that , we know that and . Since , we have ...
Solution Summary
A transitive theory is proven. The solution is detailed and well presented.
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