- The set of turning machine codes for $\text{TM's}$ that accept all inputs that are palindromes (possible along with some other inputs) is decidable
- The language of codes for $\text{TM's}$ $\text{M}$ that when started with blank tape, eventually write a $1$ somewhere on the tape is undecidable
- The language accepted by a $\text{TM M }$is $\text{L (M)}$ is always recursive
- Post's correspondence problem is undecidable
Choose the correct answer from the options given below:
- $\text{i, ii}$ and $\text{iii}$ only
- $\text{ii, iii}$ and $\text{iv}$ only
- $\text{i}$ and $\text{iii}$ only
- $\text{ii}$ and $\text{iv}$ only