Triple

Target class: generalization of Selberg integral
Context triple: [q-Selberg integral, instanceOf, generalization of Selberg integral]

• A. tool in basic hypergeometric series chosen
  A tool in basic hypergeometric series is a conceptual or computational method—such as transformation formulas, summation identities, or q-difference operators—used to analyze, manipulate, and evaluate expressions involving q-shifted factorials and q-series.
• B. family of symmetric polynomials
  A family of symmetric polynomials is a collection of polynomials in several variables that remain unchanged under any permutation of those variables, often organized by degree, number of variables, or a specific symmetric basis.
• C. theory of polynomial sequences
  A theory of polynomial sequences studies families of polynomials indexed by integers (or other discrete parameters), analyzing their algebraic, combinatorial, and analytic properties and the relations between successive terms.
• D. method for asymptotic evaluation of integrals
  A method for asymptotic evaluation of integrals is a collection of analytical techniques used to approximate the behavior of integrals in limiting regimes (such as large parameters) by extracting their dominant contributions.
• E. two-parameter symmetric functions
  Two-parameter symmetric functions are symmetric functions in countably many variables that depend on two additional parameters, typically used to interpolate or generalize classical symmetric function bases such as Schur, Hall–Littlewood, or Macdonald polynomials.
• F. None of above.