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A very simple expression is conjectured for arbitrary colored Jones andHOMFLY polynomials of a rich $(g+1)$-parametric family of Pretzel knots andlinks. The answer for the Jones and HOMFLY polynomials is fully and explicitlyexpressed through the Racah matrix of U_q(SU_N), and looks related to a modulartransformation of toric conformal block.

Colored knot polynomials for Pretzel knots and links of arbitrary genus