Outdoor plants are exposed variations in climate and fabricate growth accordingly. In many cases, it is observable and measurable and can be artficially arranged into beneficial conditions. Here, we will relate the behaviour to deterministic optics and discrete photons. Formula language of surfaces, geometry and thermodynamics is used to derive relations for energy transformation between e.g. light and heat. With solutions in terms of fields i.e. dependencies of coordinates, it is shown how gradients may contribute to increased energy. From Bernoullis law, a singularity is derived, and the possibility of extrapolation is tacitly assumed as an energy source. Discrete solutions are related to quanta which admits/requires jumps between states, e.g. so-called tunneling which is possible when extra energy is available from e.g. boundary layers. Black Holes and singularities are discussed and exemplified with Flower matter homologies, Schwarzild geometry and Wave dynamics.

The purpose of the study is to describe and exemplify the composed nature of light and its action on matter and growth. The language of modern Physics is incorporated and used with the recent ideas of area measures subjected to classical pressure.