Did Bernoulli-Euler solve the problem of loading the wrong envelope? If it has been solved, what is the answer?
This is an ordinary high school math problem, and the answer should be: n! ( 1- 1/2! + 1/3! - 1/4! + 1/5! ... +(- 1) n- 1 square/! ), most elementary number theory books are recorded. The answer upstairs is wrong, because the problem he is considering is equivalent to a repeated arrangement, and there should be an answer in "100 Elementary Mathematics Title". I have the electronic document of this book and the book itself here.