  An almost square of type 2 is an integer $n$ that can be factored in two
different ways as $n = a_1 b_1 = a_2 b_2$ with $a_1$, $a_2$, $b_1$, $b_2
\approx \sqrt{n}$. In this paper, we shall improve upon previous result on
short intervals containing an almost square of type 2. This leads to an inquiry
of finding a short interval around $x$ that contains an integer divisible by
some integer in $[x^c, 2 x^c]$ with $0 < c < 1$.
