Complexity of Term Rewriting

Cover Complexity of Term Rewriting
Complexity of Term Rewriting
Ke Li
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Proof. Only if. There is a desirable variable assignment. Note that \D\ = J + 1. Suppose the assignment is Xj — > a, (l < i < n) where a; denotes either a[ or a[. Construct 9 D' as follows: By rule rj, ii„, - is rewritten to f{a\g{bbb)... G{bhh)E). Then a\ passes from the left to the right and simulates the values of the m clauses. By rule r^, we get f{a2g{bbb)... G(bbb)E). Repeat the passing process. At last we get f{S'TT... TE) which will be rewritten to A^. The total number of steps is 1 + n{m + 1) + 1 = n{Tn + 1) + 2 = J. Hence, \D'\ < \D\. If. Note that in order to rewrite to A'^ in < |I?|(= J + I) steps, rule re cannot be used; otherwise, at least J + 1 steps are needed. First the initial term tin, must go through rule rj and then goes through r2 and r^. By rj and r^, an assignment is selected, while by r2, the values are passed to all clauses. To rewrite to TV in < J + 1 steps, the rewriting process must go through r^. The left side is f{S'TT... TE), that means all clauses are satisfied.

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