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...enius test''' ('''QFT''') is a [[Probabilistic algorithm|probabilistic]] [[primality test]] to determine whether a number is a [[probable prime]]. It is named a ...amentals of Computation Theory | chapter = An Extended Quadratic Frobenius Primality Test with Average and Worst Case Error Estimates | series = Lecture Notes i ...

...nal|author=D. H. Lehmer |author-link=Derrick Henry Lehmer |title=Tests for primality by the converse of Fermat's theorem |journal=Bull. Amer. Math. Soc. |volume ...a [[primality certificate]] to be found with less effort than the [[Lucas primality test]], which requires the full factorization of <math>N - 1</math>. ...

...Jahren dazu neue Methoden.<br>Williams, J. S. Judd: ''Determination of the primality of N by using prime factors of <math>N^2</math> ± 1.'' In: ''Mathematics of ...ms deals with math history and wrote a book about the history of primality tests. In it, he showed among other things that [[Édouard Lucas]] worked shortly ...

{{Short description|Methods to test or prove primality}} ...eveloped by [[H. W. Lenstra]] in 1985, and the implications for its use in primality testing (and proving) followed quickly. ...

==Perrin primality test== ...me.</ref> Presumably, combining the Perrin and Lucas tests should make a [[primality test]] as strong as the reliable [[Baillie–PSW_primality_test|BPSW test]] w ...

...the [[sieve of Eratosthenes]] for generating them as well as more modern [[primality test]]s.{{r|singmaster}} ...

Mathematicians work on [[primality tests]] to develop easier ways to find prime numbers when finding them by [[trial ...

...=Shanks |first2=Daniel |author-link2=Daniel Shanks |title=Strong primality tests that are not sufficient |journal=[[Mathematics of Computation]] |publisher= ...

...=Shanks |first2=Daniel |author-link2=Daniel Shanks |title=Strong primality tests that are not sufficient |journal=Math. Comp. |date=1982 |volume=39 |issue=1 ...

[[Category:Primality tests]] ...