Bunyakovsky's Conjecture: Computational Analysis Through Temporal Dynamics Framework

This paper applies the Temporal Dynamics Framework to Bunyakovsky's Conjecture on prime values of irreducible polynomials. The conjecture (1857) states that an irreducible polynomial with integer coefficients and positive leading coefficient takes infinitely many prime values, provided the coefficients share no common factor greater than 1. The analysis includes prime density, running density convergence, Euler product consecutive agreement, and discriminant analysis. Five diagnostic figures are included. Paper 24 in the Temporal Dynamics Framework Research Series.