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Standard logic includes the "distributive" law, by which a statement of the form "X and either Y or Z" is equivalent to the corresponding statement of the form "Either X and Y or X and Z".
The corresponding statement for triangulated categories is not true.
The problem covers the corresponding statement with p-Laplacian in the principal part, for which it is sufficient to take (mu=0).
We also show that the corresponding statement holds true for the commutant of ˜π(C X)) under the assumption that a certain family of pure states of ˜π(C∗ is total.
For example, it has been argued that a term such as 'John's walk' goes proxy for the corresponding statement 'John walked' [Geach 1965], so to say that John's walk was pleasant is just to say that John walked pleasantly.
The core of the procedure just described is the following: Something is true for the natural numbers exactly when the corresponding statement holds for all simple infinities (i.e., is a semantic consequence of the Dedekind-Peano axioms).
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The corresponding statements are left to the reader.
This barely scratches the surface and yet already the corresponding statements of wellfoundedness have become less evident.
Remark 3.2 If we consider linear case p = 2 in Theorems 3.1, 3.2 and the scalar case with zero boundary condition at the left endpoint in [4], Theorems 5.3, 5.4], then the corresponding statements, i.e. the equivalence between the nonnegativity of the functional and nonexistence of the coupled point, coincide.
Finally, we define recurrent domains for semigroups in Sect. 5 and provide a classification of such domains under some conditions which are generalizations of the corresponding statements of Fornaess Sibony [5] for the iterates of a single holomorphic endomorphism of (mathbb C^k,; kge 2).
and the second and third isomorphism theorem can be formulated and proven in a way very similar to the corresponding statements for groups.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.
Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com