In this work we derive the Bekenstein-Hawking entropy formula, $S=\frac{A}{4{l}_{p}^{2}}$, from following minimal assumptions: (i) there is a minimum area, ${A}_{\mathrm{min}}$, proportional to ${l}_{p}^{2}$; (ii) event horizon $A$, tessellated by $N=A/{A}_{\mathrm{min}}$ distinguishable units; and (iii) internal structure of these units that an infinite tower levels. Although our results are m...

This paper considers an information theoretic and dynamical systems technology transfer model. The model enables decision-makers to “engineer” resource and risk programmatic issues. Analysis with the model enables prediction and prescriptive action for a research or program manager. The model deals with entropy as defined in information theory. The TechTx Basic Entropy model addresses macro lev...