Element of Leibniz Harmonic Triangle as Sum of Elements on Diagonal from Below

Theorem
Consider the Leibniz harmonic triangle:

Let $\left({n, m}\right)$ be the element in the $n$th row and $m$th column.

Then:
 * $\left({n, m}\right) = \displaystyle \sum_{k \mathop \ge 0} \left({n + 1 + k, m + k}\right)$