$$\frac{148}{284}\times\frac{364}{428}\times\frac{512}{516}$$
$\frac{430976}{980013}\approx 0.439765595$
$$\frac{37}{71}\times \frac{364}{428}\times \frac{512}{516}$$
$$\frac{37}{71}\times \frac{91}{107}\times \frac{512}{516}$$
$$\frac{37\times 91}{71\times 107}\times \frac{512}{516}$$
$$\frac{3367}{7597}\times \frac{512}{516}$$
$$\frac{3367}{7597}\times \frac{128}{129}$$
$$\frac{3367\times 128}{7597\times 129}$$
$$\frac{430976}{980013}$$
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$\frac{2 ^ {7} \cdot 7 \cdot 13 \cdot 37}{3 \cdot 43 \cdot 71 \cdot 107} = 0.4397655949461895$
