  In this work we show that the dynamics of chemical reactions of order zero,
one and two have a representation through logistics probability. This
probability is robust, stable and complies systemically with the differential
equation of Fisher Kolmogorov (F K). It is robust, because in theorem 1 and
theorem 3 differential equations of diffusion and heat transfer are obtained,
where the temperature plays a key role. Also, the Eikonal equation of wave
mechanics allows us to construct the heat equation. In Lemma 2, Fick diffusion
equation is demonstrated. It is stable, because probability convergence when t
converge infinitum, gives us new ways to analyze the kinetics of a reaction
integrally, in Corollary 5. Finally, the theoretically and experimentally
obtained algorithms and results support the convergence in probability of the
quantum tunnel effect and chemical reactions for: hydrogen production at ultra
low temperature and catalytic cracking of asphalt at high temperature.
