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vivado [14]
2 years ago
11

Assume that the halting language

iddle" class="latex-formula"> is reducible to
some language B (H_T_M $\leq$ _m B). Is it possible that is decidable? Answer true/false and explain. Please help me this answer?
Mathematics
1 answer:
Volgvan2 years ago
4 0

H_TM is reduced to HALT_TM and as such, HALT_TM is undecidable.

<h3>How to Interpret Machine Language?</h3>

A language is referred to as Decidable or Recursive if there is a Turing machine that accepts and halts on every input string w. This tells us that every decidable language is Turing-Acceptable.

Now, we are told that the halting language is reducible to some language B. This means that it is an undecidability via reduction.

Now, Using the idea that “ If A is undecidable and reducible to B, then B is undecidable.” Suppose R decides HALT_TM, we will construct S to decide ATM .

S = “On input (M, B)

This means that H_TM is reduced to HALT_TM and as such, HALT_TM is undecidable.

Read more about machine language at; brainly.com/question/28026656

#SPJ1

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