Let p be a prime, and g（p） denote the least positive primitive root of the prime p. Also let v1（n） denote the numbers of different prime factors of n and m = v1（p—1）. Under the truth of the grand Riemann hypoth...Let p be a prime, and g（p） denote the least positive primitive root of the prime p. Also let v1（n） denote the numbers of different prime factors of n and m = v1（p—1）. Under the truth of the grand Riemann hypothesis Ankeny （Ann. math. 55 （1952）） proved展开更多
文摘Let p be a prime, and g（p） denote the least positive primitive root of the prime p. Also let v1（n） denote the numbers of different prime factors of n and m = v1（p—1）. Under the truth of the grand Riemann hypothesis Ankeny （Ann. math. 55 （1952）） proved
