History of $abc$-triples of high quality

 Title: $abc$-triples of high quality-Definition: The list contains all known $abc$-triples quality at least $1.4$. An $abc$-triple-  is a solution of the equation $a+b=c$ with coprime integers $0 < a \leq b < c$.-  The quality of an $abc$-triple is defined as $q = \log(c)/\log\text{rad}(abc)$,  where-  $\text{rad}(abc)$ is the radical of $abc$, that is,  the product over all prime-  divisors of $abc$.+Definition: The list contains all known $abc$-triples quality at least $1.4$, as givin+  in CITE{ABCatHomeHighQ}. An $abc$-triple is a solution of the equation $a+b=c$ with+  coprime integers $0 < a \leq b < c$. The quality of an $abc$-triple is defined as+  $q = \log(c)/\log\text{rad}(abc)$,  where $\text{rad}(abc)$ is the radical of $abc$,+  that is,  the product over all prime divisors of $abc$. Parameters:   q: