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The question here is a subtler one, namely that of how to formulate this principle as an axiom.
We now mathematically formulate this principle.
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Indeed, Einstein formulated this principle in the context of a pair A, B of spatially separated systems.
Of course, one could in principle formulate this as a high dimensional meta-population ODE model with many patches and coupling coefficients.
Let us formulate the principle of stationary action for the functional (18).
Sperber and Wilson sometimes formulate the Principle of Relevance in terms of optimal relevance rather than maximal.
Armed with these distinction we may ask which properties are to be considered when we formulate the Principle.
We formulate the principle which gives the guarantee that the graph of at least one solution of the above mentioned equation stays in the prescribed domain.
John Rawls (1999, 63; 2001) has formulated this ideal as a principle of fair equality of opportunity (FEO).
When Einstein first formulated the principle in his revolutionary 1905 paper, he restricted "all observers" to those who were moving uniformly relative to one another — that is, in a straight line and at a constant speed.
In 1934 he formulated the principle of analytic induction, designed to identify universal propositions and causal laws.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com