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In 1P13, he states: "A substance which is absolutely infinite is indivisible," and in the corollary, he makes the point especially clear with respect to Extension: "From these propositions it follows that no substance, and consequently no corporeal substance, insofar as it is a substance, is divisible".
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By plugin the structure of R and v in the corollaries 2 and 3 we get the following recurrences: Proposition 6.
As Proclus notes in the corollary to Elem.
Remark 2.13 It is clearly seen that Stirling numbers have been only considered in Theorems 2.5 and 2.7 (and the corollaries about them).
random variables, and in Corollary 2.3, then Corollary 2.3 is the well-known Jamison convergence theorem.
This result is stated in the Corollaries 3.7 and 3.8.
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And in a corollary to the black Redds' tale of the stolen abalone shell earrings, the white Redds told the story of Mamie's wisteria.
However, with the results presented in Theorems 4 6, the answer becomes almost trivial and is provided in the following corollary.
In Theorem 2.1 and in Corollary 2.2 above, the hypothesis of the uniqueness of the maximal solution of problems (2.3) and (2.4) is essential in order to make their statements meaningful.
We observe that if and in Corollary 3.3, then the stability result obtained by the fixed point method in Corollary 2.5 is somewhat different from the stability result obtained by direct method in Corollary 3.3.
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