In another paper we derived Planck's Law and showed that it is an exact mathematical identity that describes the interaction of energy. In that derivation the quantity, the 'accumulation of energy', played a prominent role. This quantity was defined as a time-integral of energy, while energy was the primary quantity. In this note we consider instead that this is the primary physical quantity (prime physis) and define in terms of it energy, momentum and force. From these we go on to mathematically derive such basic laws of Physics as Conservation of Energy and Momentum and Newton's Second Law of Motion. We also make promising connections with the Schrodinger Equation and derive a relationship between energy, mass and velocity. Underlying all this is the conviction that 'measurement' is what connects Mathematics with Physics. It's what makes mathematical derivations relevant to physics. If so, it should then be that all Basic Law of Physics are Mathematical Identities that describe the interactions of measurement. This we are able to show for Planck's Law, Conservation of Energy and Momentum, Newton's Second Law of Motion, and the Quantization of Energy Hypothesis.