Construct a Turning machine that computes the function
Suppose that T1, and T2are Turing machines with disjoint sets of states S1, and S2and with transition functions f1and f2, respectively. We can define the Turning machine T1T2, the composite of T1, and T2, as follows. The set of states of T1, T2is
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Discrete Mathematics and Its Applications ( 8th International Edition ) ISBN:9781260091991
- 1. Given an array of strings, return another array containing all of its longest strings. NOTF: use "len" function to return the number of characters in a given text string. For inputArray = ["aba", "aa", "ad", "vcd", "aba"], the output should be solution (inputArray) = ["aba", "vcd", "aba"].arrow_forwardLet SINGLETM = { | M is a Turing Machine and for all s e L (M),|s| =1}. Show that SINGLE™M is undecidable.arrow_forward26 of 40 Consider the Datalog programs P1 (left) and P2 (right) below, which use relations R(A, B) and S(A, B). P1 P2: T1(A) R(A, B). T4(A) R(A, B), S(A, B). T2(A) S(A, B). T3(A) + T1(A), T2(A). Which of the following statements is TRUE about the relationships between relations T3 and T4 defined by P1 and P2, respectively? Note that the commas "," used in the rule bodies to separate the predicates is the same as using AND. Select one: T3 and T4 include the same set of tuples. Every tuple in T3 is also contained in T4, that is, T3 C T4. O None of the other answers, that is, T3 and T4 contain different tuples, in general. O Every tuple in T4 is also contained in T3, that is, T4 C T3.arrow_forward
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