Triple

Target entity: Cauchy residue theorem
Context triple: [Sommerfeld-Watson transform, basedOn, Cauchy residue theorem]

• A. Cauchy residue theorem chosen
  The Cauchy residue theorem is a fundamental result in complex analysis that relates contour integrals of analytic functions around singularities to the sum of their residues, greatly simplifying the evaluation of many complex and real integrals.
• B. Cauchy integral formula
  The Cauchy integral formula is a fundamental result in complex analysis that expresses the value of a holomorphic function inside a disk in terms of a contour integral of the function around the disk’s boundary.
• C. Cauchy integral theorem
  The Cauchy integral theorem is a fundamental result in complex analysis stating that the integral of a holomorphic function over any closed contour in a simply connected domain is zero.
• D. Method of Residues
  The Method of Residues is a logical technique, associated with John Stuart Mill, in which known causes are subtracted from a complex set of effects so that the remaining unexplained portion can be attributed to a previously unidentified cause.
• E. Cauchy principal value
  The Cauchy principal value is a method in mathematical analysis for assigning finite values to certain improper or divergent integrals and series by symmetrically balancing their singularities.
• F. None of above.
• G. Unsure - the case is ambiguous/there is not enough information to decide.