The fundamental measures are the length, mass, and time quantities used in the framework’s count description. Their role is not simply to supply very small numbers. They organize the relationship between count structure and the physical dimensions in which observations are reported.

The cited dimensional fundamental relation links these measures through a momentum realization of the MQ invariant. A dimensionless scalar must not be placed into a momentum role without the corresponding dimensional construction. This point is especially important when simplifying the mathematics for a general audience.

Recovering a conventional Planck-length form is a consistency result. It demonstrates a relationship among expressions within the proposed framework. It does not mean that an instrument has directly resolved the smallest length in nature, nor that the calculation has measured a new length standard independently of its inputs.

Numerical evaluation must be distinguished from algebraic derivation. The cited MQ source construction retains upstream measured quantities. A calculation may reorganize those inputs and make their relationship more explicit while still inheriting their uncertainty and covariance.