Extensions And Corollaries of Recent Work On Hilberts Tenth Problem
Extensions And Corollaries of Recent Work On Hilberts Tenth Problem
Martin Davis
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[?. /iccii^ [(b^jsjq, .^*m^»""V lioanxao „, ^ 1 •• • • t r r « . ^ U - . 5:. . V. . O'jCi) A •rf^ef. E--" C2 fi'. S 0^:/' 8 Lernjiia 7. Let S be a recursively enuraerable set. Then, there is a pol^mornial P such that: ^ = ^' V V V x^, ... , x^ Y^, . , . , J^ 2^, ... , Z^ i% "^ Proof . This lemma is essentially a restatement of the main result of [2], namely that every recursively enumerable set is exponential Diophantlne, The theorem now follows at once from Lemmas 6 and 7. al. Va s-C' I" Di-'-... ■ •■' ' ■ -r . L d p.. N:-:. NeJ. U'. ':!- . -1 won al Footnotes 1. Cf. [1] or [3]. 2. Cf. [3] and [6]. 3. However, we are follox->ring [2] rather than [51 in taking variables to have the positive integers (rather than the non-negative integers) as their range, 4. [... ] here means, as usual, "the greatest integer = ... , " .. ( ■'• --r- 10 References [1] Martin Davis, Computability and unsolvability, McGraw-Hill, 1958. [2. ] Martin Davis, Hilary Putnam, and Julia Robinson, The decision problem for exioonential Diophantine equations.
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