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The lattice of monotone triangles $(\mathfrak{M}_n,\le)$ ordered byentry-wise comparisons is studied. Let $\tau_{\min}$ denote the unique minimalelement in this lattice, and $\tau_{\max}$ the unique maximum. The number of$r$-tuples of monotone triangles $(\tau_1,\ldots,\tau_r)$ with minimal infimum$\tau_{\min}$ (maximal supremum $\tau_{\max}$, resp.) is shown toasymptotically approach $r|\mathfrak{M}_n|^{r-1}$ as $n \to \infty$. Thus, withhigh probability this event implies that one of the $\tau_i$ is $\tau_{\min}$($\tau_{\max}$, resp.). Higher-order error terms are also discussed.

Trivial Meet and Join within the Lattice of Monotone Triangles