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bijective
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nyt koska on bijective ja , , ja saamme .
now since is bijective and , , and we get .
Last Update: 2018-02-13 Usage Frequency: 1 Quality: Reference: Demo
on yksi yhteen-, ja näin ollen bijective.
is one-to-one, and hence bijective.
ja jos on bijective ja on alkuluku, todistaa, että on jaollinen .
and if is bijective and is a prime number, prove that is divisible by .
se on helppoa (ish) nähdä, että on joko identtisesti nolla tai bijective.
it is easy(ish) to see that is either identically zero or bijective.
