Two reversed primes in prime bases

Let $b$ be a fixed prime, and let $\overleftarrow{p}$ denote the digit reversal of a prime $p$ in base $b$. Two-reversed-prime conjecture. Every sufficiently large even integer $N$ can be expressed as

$$N=\overleftarrow{p_1}+\overleftarrow{p_2}.$$

The analogous assertion fails infinitely often for infinitely many composite bases, including base $10$, because reversed primes can have large gaps caused by restrictions on their leading digits. The conjecture proposes that the binary representation should hold in every fixed prime base; the paper indicates that the ternary version is expected in most bases.