Jody Geiger is a theoretical physicist, an independent researcher and a graduate of the University of Florida. His research regards the physical significance of measure using an approach called Measurement Quantization (MQ). Using principles of Theory of Knowledge Geiger has resolved a new description of gravitational curvature. Geiger advances classical description beyond competing models such as String Theory, Loop Quantum Gravity and Supersymmetry. It is notable that each of these models have lost their standing in light of several tests.

Meanwhile, MQ stands on a formidable foundation … existing classical mechanics. The most notable feature of MQ is a physically significant expansion of the existing nomenclature. Correlating measure with experiment, Geiger demonstrates - using his new discrete approach to gravitational curvature - that measure is discrete and countable. Importantly, the nomenclature is expanded such that phenomena are now described using counts

of fundamental measures. Writing the expressions for the speed of light, escape velocity and Heisenberg’s uncertainty principle anew, Geiger shows that there are three frames of reference, most significant being the difference between the discrete Internal Frame of the universe and the non-discrete System Frame of the universe.

Using this difference, Geiger derives expressions and values for the physical constants and the laws of nature, expressions that do not reference other physical constants. After establishing these relations, values for the fundamental measures, the physical constants and phenomena can be resolved and assessed.

As is expected of any classical expression, MQ offers many predictions. The most notable regards a new form of length contraction not related to relativity. He calls this effect the Informativity differential and supports the predictions of MQ with measures of G and ħ using existing measurement data.