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Many biological phenomena can be described by the fractional order non-linear dynamics. This leads to the fractional order non-linear optical (FNLO) approach. This new dynamical theory is based on the discrete time analogues of the continuous Nth order partial differential equation that is usually used to describe the non-linear optics phenomena. By studying the discrete time analogue of the considered continuous time equation, we note that many problems, such as the generation of lasers or the control of the diffraction effect can be better understood from the fractional point of view. In this paper, we focus on the characteristic of the FNLO equations, namely on the non-linear Fractional Numerical Lyapunov Exponent (FNL(∗)E), to study the threshold mechanisms and make a comparison with the standard Lyapunov Exponent