Measurement quantization opens the door to writing the laws of nature in a single nomenclature with quantum precision across the entire measurement domain. MQ can describe cosmological phenomena such as the expansion of the universe^{1(Sec. 3.11)} in the same three state terms (l_f, m_f and t_f)^{1(Sec. 3.2)} as that needed to describe quantum phenomena. Similarly, MQ can describe gravity^{2(Sec. 2.2)} using the same nomenclature as a description of electricity or magnetism.

The laws and constants of nature written as such also conform well with respect to well-known geometric relations (i.e. classical relativity). This opens the door to theorems and methods commonly used in quantum information at the qubit level where [the third state][4] (m_f) [may be considered a composite of the other two][5] m_f=n_Lu/n_Tu.^{2(Eq. 76)} A single nomenclature bridges the principles of information theory to those of nature, using existing definitions for fundamental units of measure^{1(Sec. 3.2)} and events discretely divided by the fundamental units of length, mass and time. [4]: https://www.informativity.org/fundamental-measures [5]: https://www.informativity.org/diameter-age-of-the-universe

Applications in physical theory are seemingly unlimited; the universe is then recast as a fixed set of qubits that provide a foundation for resolving what the universe is, what is outside the universe, what the future might be. Applications include refined definitions of the properties and parameters that make up the physical constants, that define the laws of conservation and necessitate physical relations.

The MQ approach provides a foundation with which to ask more fundamental questions. Instead of describing the behavior of matter, we can now ask why the laws of nature exist, what are the constraining parameters that necessitate the laws that are then used to describe the matter that is observed. We may now resolve why the speed of light is 299,792,458 m/s.