The holonomic scalar value of homotopic transfer, is equal to i times the heuristic scalar value of the correlative homotopic transfer. In a similar but different "train" of thought; The holonomic scalar value of homotopic restraint, is equal to i times the heuristic scalar value of the correlative homotopic restraint. It follows, that the heuristic scalar value of homotopic transfer, is equal to -i times the holonomic scalar value of the correlative homotopic transfer. In a similar but different "train" of thought; The heuristic scalar value of homotopic restraint, is equal to -i times the holonomic scalar value of the correlative homotopic restraint. Here's a hint: The multiplicity of the Fourier-Related-Progression, is mathematically equal to the Fourier Transform divided by the Lagrangian. Mathematically, one isn't to leave Imaginary Numbers in the denominator. This should be sufficient enough of a hint! SINCERELY, SAMUEL DAVID ROACH.
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