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Comparative evaluation of two MALDI-TOF MS systems for microbial identification: accuracy and workflow efficiency in a clinical microbiology laboratory. [PDF]
Microbiol SpectrKöffer J +8 more
europepmc +1 more source
Unconscious cognition without post hoc selection artifacts: From selective analysis to functional dissociations. [PDF]
Behav Res MethodsSchmidt T +3 more
europepmc +1 more source
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Integers, 2012
Abstract.We discuss a relative of the perfect numbers for which it is possible to prove that there are infinitely many examples. Call a natural numberasWe conclude by discussing some related problems posed by Harborth and Cohen.
Pollack, Paul, Pomerance, Carl
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Abstract.We discuss a relative of the perfect numbers for which it is possible to prove that there are infinitely many examples. Call a natural numberasWe conclude by discussing some related problems posed by Harborth and Cohen.
Pollack, Paul, Pomerance, Carl
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1999
Es handelt sich um einen Vortrag, den der Autor im Mai 1991 vor Studenten der ETH Zürich hielt. Ohne zahlentheoretische Kenntnisse vorauszusetzen, werden zentrale Fragestellungen der Primzahltheorie vorgestellt. Den Primzahlsatz, sowie die Vermutung über die Anzahl der Primzahlzwillinge bzw.
+5 more sources
Es handelt sich um einen Vortrag, den der Autor im Mai 1991 vor Studenten der ETH Zürich hielt. Ohne zahlentheoretische Kenntnisse vorauszusetzen, werden zentrale Fragestellungen der Primzahltheorie vorgestellt. Den Primzahlsatz, sowie die Vermutung über die Anzahl der Primzahlzwillinge bzw.
+5 more sources
The College Mathematics Journal, 1994
Elementary exposition of the author's well-known survey [see mainly his monograph ``The book of prime numbers'' (Springer 1988; Zbl 0642.10001)] which has been published in slightly different versions in several languages, too.
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Elementary exposition of the author's well-known survey [see mainly his monograph ``The book of prime numbers'' (Springer 1988; Zbl 0642.10001)] which has been published in slightly different versions in several languages, too.
openaire +3 more sources
2018
We denote by π(x) the number of prime numbers smaller than or equal to x, and decide that p will always denote a prime number.
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We denote by π(x) the number of prime numbers smaller than or equal to x, and decide that p will always denote a prime number.
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