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Given
E(a,b,c)=a(b3−c3)+b(c3−a3)+c(a3−b3), \mathscr{E}(a, b, c) = a\big(b^3 - c^3 \big) + b\big(c^3 - a^3\big) + c\big(a^3 - b^3 \big), E(a,b,c)=a(b3−c3)+b(c3−a3)+c(a3−b3),
find the value of
E(2014,2016,2018)(2014−2016)(2014+2016+2018). \dfrac{\mathscr{E} (2014, 2016, 2018)}{(2014 - 2016) (2014+2016+2018)}. (2014−2016)(2014+2016+2018)E(2014,2016,2018).
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