Infinitude conjecture for $\mu$-hits

A $\mu$-hit is an $abc$-hit in the class defined earlier in the paper; in particular, it is a coprime positive-integer triple $(a,b,c)$ with $a+b=c$ satisfying the paper's $\mu$-hit condition.

Infinitude conjecture for $\mu$-hits. There are infinitely many $\mu$-hits.

The paper presents this as a conjectural consequence of the expected infinitude of Wieferich primes. The preceding theorem proves that infinitely many Wieferich primes would imply infinitely many $\mu$-hits, but the infinitude of Wieferich primes is itself not known.