We study determinantal point processes (DPP) through the lens of algebraic statistics. We count the critical points of the log-likelihood function, and we compute them for small models, thereby disproving a conjecture of Brunel, Moitra, Rigollet and Urschel.

翻译：我们从代数统计学的角度研究行列式点过程。我们计数对数似然函数的临界点，并针对小模型计算这些临界点，从而反驳了Brunel、Moitra、Rigollet和Urschel的一个猜想。