After
the heavenly race, each sign went back to a month of the year, but without caring whether it was "its" month, or if there already were other signs in that month.
In how many ways can the signs be assigned to months in this way? Isn't this the same answer as in that problem? Why/why not?
There are:
12^12=8,916,100,448,256 ways of assigning the signs to the months.