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<p>a set of natural numbers A is <a href="page.php?w=Turing_reducible">Turing reducible</a> to a set B if there is an oracle machine that correctly tells whether numbers are in A when run with B as the oracle set (in this case, the set A is also said to be (relatively) computable from B and recursive in B). If a set A is Turing reducible to a set B and B is Turing reducible to A then the sets are said to have the same <a href="page.php?w=Turing_degree">Turing degree</a> (also called degree of unsolvability). The Turing degree of a set gives a precise</p><p>
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