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Theorem (R. Steuerwald, 1948): if n is a pseudoprime to base b and gcd(n,b-1)=1, then (b^n-1)/(b-1) is a pseudoprime to base b. Especially, In particular, if n is an odd pseudoprime to base 3, then (3^n-1)/2 is a pseudoprime to base 3. - Thomas Ordowski, Apr 06 2016
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R. Steuerwald, Über die Kongruenz a^(n-1) == 1 (mod n). Sitzungsber. math.-naturw. Kl. Bayer. Akad. Wiss. München, 1948, pp. 69-70.
Rudolf Steuerwald, <a href="https://www.zobodat.at/pdf/Sitz-Ber-Akad-Muenchen-math-Kl_1948_0069-0070.pdf">Über die Kongruenz a^(n-1) == 1 (mod n)</a>, Sitzungsber. math.-naturw. Kl. Bayer. Akad. Wiss. München, 1948, pp. 69-70.
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Steuerwald's theorem can be strengthened by weakening his assumption as follows: if n is a weak pseudoprime to base b and gcd(n,b-1)=1, then ... - Thomas Ordowski, Feb 23 2021
Steuerwald's theorem can be strengthened by weakening the his assumption as follows: if n is a weak pseudoprime to base b ... - Thomas Ordowski, Feb 23 2021
Steuerwald's theorem can be strengthened by weakening the assumption: if n is a weak pseudoprime to base b ... - Thomas Ordowski, Feb 23 2021
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