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Prove that the language L = { < M > | M when started on the blank tape, eventually writes a $ somewhere on the

Prove that the language L = {< M > | M when started on the blank tape, eventually writes a $ somewhere on the tape} is undecidable.

Use the undecidability of A_TM to do this. Does it matter what symbol we choose for this? What about a 1?

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Prove that the language L = { < M > | M when started on the blank tape, eventually writes a $ somewhere on the

Prove that the language L = {< M > | M when started on the blank tape, eventually writes a $ somewhere on the tape} is undecidable. Use the undecidability of ATM to do this. Does it matter what symbol we choose for this? What about a 1?

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Prove that the language L = {< M > | M when started on the blank tape, eventually writes a $ somewhere on the tape} is undecidable.

Use the undecidability of A_TM to do this. Does it matter what symbol we choose for this? What about a 1?