Lecture Notes on Bayesian Estimation and Classification
《Lecture Notes on Bayesian Estimation and Classification》 · 第 427 页 · Section 14.2「Torsion Groups and the Burnside Problems」，小节「The Restricted Burnside Problem」
This is the problem: does there exist an upper bound $f(n,e)$ for the order of a finite $n$-generator group of exponent dividing $e$? A positive answer would mean that finite quotients of $B(n,e)$ have bounded order, so that there is in effect a largest finite quotient; however, $B(n,e)$ itself might conceivably be infinite.