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p^8-q^8
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factor?
yes
\[(p^4-q^4)(p^4+q^4)\] \[(p^2-q^2)(p^2+q^2)(p^4+q^4)\] \[(p-q)(p+q)(p^2+q^2)(p^4+q^4)\]
that is factor as the difference of two squares three times
p^8 - q^8 = (p^4)^2 -(q^4)^2 Apply difference of squares p^8-q^8 = (p^4 +q^4)(p^4 -q^4) Apply same formula twice p^8-q^8 = (p^4 +q+4)(p^2 +q^2) (p+q)(p-q)
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