- #1
mathusers
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hi, i think this one is a bit trickier.
for an odd prime number "p", let [itex]F_p[/itex] be the field with "p" elements. i.e. the integers {0,...p-1} with addition and multiplication defined modulo "p".
So how many quadratic forms are there on the vector space [itex]F^n_p[/itex] and why?
any clues here please?
for an odd prime number "p", let [itex]F_p[/itex] be the field with "p" elements. i.e. the integers {0,...p-1} with addition and multiplication defined modulo "p".
So how many quadratic forms are there on the vector space [itex]F^n_p[/itex] and why?
any clues here please?
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