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With the spread of case law in such conditional formulation, it was eventually discovered that formulation as generalized propositions or prohibitions was a simpler and more logical means of setting up a coherent code of laws than the case-law formulation (e.g., in the Hebrew Decalogue).
The next step was the formulation of generalized geometrical propositions.
In addition, some propositions for generalized equations are reported.
By Proposition 2.7.1, the generalized root systems are equal.
Since the space R 2 endowed with a normal norm is a generalized Day-James space by Proposition 1, we have the result of Alonso as a corollary.
This was first done by the Ionian Greek Thales (about 600 bc), whose listing of mathematical propositions in this generalized form instead of as conditional sentences was quite naturally described later as the "discovery" of mathematical theorems.
For the reader's convenience, we first give some necessary background knowledge and propositions concerning the generalized Lebesgue-Sobolev spaces.
Proposition 4.2 includes several generalized singular number inequalities as special cases.
Moreover, Proposition 7 can be generalized as follows.
Proposition 1 (1) The q-generalized translation is positive.
The weighted version is given in the following lemma and generalized results in the form of propositions.
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CEO of Professional Science Editing for Scientists @ prosciediting.com