Deduce that if $\;f\;$ is irreducible (over some field), then this happens iff $\;f'=0\;$, and thus over a field of characteristic $\;p>0\;$ this can happen iff all the non-zero coefficients of $\;f\;$ correspond to powers of $\;x\;$ which are multiples of. For example, ^, ^ =between the position operator x and momentum operator p x in the x direction of a point particle in one dimension, where x, p x = x p x − p x x is the. A combination takes the number of ways to make an ordered list of n elements (n!), shortens the list to exactly x elements ( by dividing this number by (n-x)!.
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