  Let $I$ be a graded ideal of $K[x_1,\ldots,x_n]$ generated by homogeneous
polynomials of a same degree $d$, and assume that $I$ has linear quotients. In
this note, we use Horseshoe Lemma to give a relatively direct inductive
construction of a minimal free resolution of $I$, which is called a $d$-linear
resolution.
