Iwaniec and Kowalski, Analytic Number Theory

Target entity: Iwaniec and Kowalski, Analytic Number Theory
Context triple: [Bombieri–Vinogradov theorem, standardReference, Iwaniec and Kowalski, Analytic Number Theory]

• A. Multiplicative Number Theory I. Classical Theory (Hugh L. Montgomery, Robert C. Vaughan)
  Multiplicative Number Theory I. Classical Theory (by Hugh L. Montgomery and Robert C. Vaughan) is a foundational graduate-level textbook that systematically develops the classical theory of multiplicative number theory, including Dirichlet characters, L-functions, and the distribution of prime numbers.
• B. Multiplicative Number Theory
  Multiplicative Number Theory is a branch of analytic number theory that studies arithmetic functions and prime number distributions through their multiplicative properties and associated Dirichlet series.
• C. A. Ivić, The Riemann Zeta-Function
  "A. Ivić, The Riemann Zeta-Function" is a comprehensive monograph on the analytic theory of the Riemann zeta function, widely regarded as a standard modern reference in analytic number theory.
• D. Selberg–Delange method results
  Selberg–Delange method results are asymptotic formulas in analytic number theory that precisely describe the average order and distribution of multiplicative arithmetic functions using complex-analytic techniques.
• E. Linnik’s theorem on the least prime in an arithmetic progression
  Linnik’s theorem on the least prime in an arithmetic progression is a result in analytic number theory that gives an explicit upper bound, depending only on the modulus, for the size of the smallest prime in any given coprime residue class.
• F. None of above. chosen
• G. Unsure - the case is ambiguous/there is not enough information to decide.

Target entity: Iwaniec and Kowalski, Analytic Number Theory
Target entity description: "Iwaniec and Kowalski, Analytic Number Theory" is a comprehensive graduate-level textbook that systematically develops modern analytic methods in number theory, including prime distribution, sieve methods, and L-functions.

• A. Multiplicative Number Theory I. Classical Theory (Hugh L. Montgomery, Robert C. Vaughan)
  Multiplicative Number Theory I. Classical Theory (by Hugh L. Montgomery and Robert C. Vaughan) is a foundational graduate-level textbook that systematically develops the classical theory of multiplicative number theory, including Dirichlet characters, L-functions, and the distribution of prime numbers.
• B. Multiplicative Number Theory
  Multiplicative Number Theory is a branch of analytic number theory that studies arithmetic functions and prime number distributions through their multiplicative properties and associated Dirichlet series.
• C. A. Ivić, The Riemann Zeta-Function
  "A. Ivić, The Riemann Zeta-Function" is a comprehensive monograph on the analytic theory of the Riemann zeta function, widely regarded as a standard modern reference in analytic number theory.
• D. Selberg–Delange method results
  Selberg–Delange method results are asymptotic formulas in analytic number theory that precisely describe the average order and distribution of multiplicative arithmetic functions using complex-analytic techniques.
• E. Linnik’s theorem on the least prime in an arithmetic progression
  Linnik’s theorem on the least prime in an arithmetic progression is a result in analytic number theory that gives an explicit upper bound, depending only on the modulus, for the size of the smallest prime in any given coprime residue class.
• F. None of above. chosen