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We prove two results about width of words in $SL_n(\mathbb{Z})$. The first isthat, for every $n \geq 3$, there is a constant $C(n)$ such that the width ofany word in $SL_n(\mathbb{Z})$ is less than $C(n)$. The second result is that,for any word $w$, if $n$ is big enough, the width of $w$ in $SL_n(\mathbb{Z})$is at most 87.

Words have bounded width in $SL(n,\mathbb{Z})$