Time complexity of an enumeration of SUBSET SUM instances
SUBSET-SUM instances can be encoded in base 3. We have codes for $0,1,\#$. Some codings are invalid, but in that case we can just immediately output $\#\#$ (or $\#$, if we have just written $\#$). Every SUBSET-SUM problem has infinitely many encodings, I hope that's not a problem.

If the input has length $\ell$, then (assuming the tape alphabet has at least 4 symbols) we can do the conversion in time $O(\ell^2)$. I don't know whether this is the "best" time complexity achievable.

Edit: Here is a better encoding. We still have only three input codes, $0,1,\#$. The output string always starts with $1$ and ends with $\#\#$. Further, $\#$ is output as $\#1$. Now each output string is generated once, though several output strings could correspond to the same instance.

As an example, your instance is encoded by "00#0#".