fibonacci pseudoprime造句

例句与造句

1. :It looks like the answer to this question depends on what you mean by " Fibonacci pseudoprime ".
2. It follows ( page 460 ) that an odd composite integer is a strong Fibonacci pseudoprime if and only if:
3. If " n " is congruent to 2 or 3 ( mod 5 ), then Bressoud (, pages 272-273 ) and Crandall and Pomerance (, page 143 and exercise 3.41 on page 168 ) point out that it is rare for a Fibonacci pseudoprime to also be a Fermat pseudoprime base 2.
4. As far as whether an even Fibonacci pseudoprime using that definition can be " calculated ", it seem like the answer would have to be " yes ", because even though Andr?Jeannin's proof isn't a constructive proof, even a brute-force search for an even Fibonacci pseudoprime for given P and Q would count as a " calculation " . talk ) 06 : 04, 14 January 2014 ( UTC)
5. As far as whether an even Fibonacci pseudoprime using that definition can be " calculated ", it seem like the answer would have to be " yes ", because even though Andr?Jeannin's proof isn't a constructive proof, even a brute-force search for an even Fibonacci pseudoprime for given P and Q would count as a " calculation " . talk ) 06 : 04, 14 January 2014 ( UTC)
6. It's difficult to find fibonacci pseudoprime in a sentence. 用fibonacci pseudoprime造句挺难的
7. Lucas pseudoprime # Fibonacci pseudoprimes lists three references of authors who define a Fibonacci pseudoprime as being a Lucas pseudoprime with parameters P = 1 and Q =-1, and Di Portio proved in 1993 that no even Fibonacci pseudoprimes exist using that definition . However, from that link it looks like some authors consider " Fibonacci pseudoprime " to be synonymous with " Lucas Pseudoprime ", and with that alternative definition Andr?Jeannin proved in 1996 that even Fibonacci pseudoprimes exist for all P > 0 and Q = ? except if P = 1 [ http : / / www . fq . math . ca / Scanned / 34-1 / andre-jeannin . pdf.
8. Lucas pseudoprime # Fibonacci pseudoprimes lists three references of authors who define a Fibonacci pseudoprime as being a Lucas pseudoprime with parameters P = 1 and Q =-1, and Di Portio proved in 1993 that no even Fibonacci pseudoprimes exist using that definition . However, from that link it looks like some authors consider " Fibonacci pseudoprime " to be synonymous with " Lucas Pseudoprime ", and with that alternative definition Andr?Jeannin proved in 1996 that even Fibonacci pseudoprimes exist for all P > 0 and Q = ? except if P = 1 [ http : / / www . fq . math . ca / Scanned / 34-1 / andre-jeannin . pdf.