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So by the demiclosedness principle (Proposition 2.6 ii)), it follows that and hence holds.
So by the demiclosedness principle (Proposition 2.4 (ii)), it follows that, and hence.
Then the demiclosedness principle (Proposition 2.6 ii)) implies that for all.
The uniqueness of a zeroth order solution of (18) is a consequence of the comparison principle, Proposition 18, with (,psi,) replaced by (,varphi ).
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there are in principle propositions which, if the person who makes a defeasible inference were to come to believe them, would or should lead her to reject the inference and no longer consider the beliefs on which the inference was based as adequate reasons for making the conclusion.
In this case, according to the American logician Donald Nute, there are in principle propositions which, if the person who makes a defeasible inference were to come to believe them, would or should lead her to reject the inference and no longer consider the beliefs on which the inference was based as adequate reasons for making the conclusion.
According to this principle, propositions which are not empirically verifiable are meaningless (unless they are tautologies).
Specifically, instead of looking at basic principles, propositions, and so on, and making deductive inferences, chaos explanations appeal to computer simulations because of the difficulty or even impossibility of deducing the chaotic behavior of the system from the model equations (e.g., no proof of SD for the Lorenz model based on the governing equations).
(Demiclosed principle [26, Proposition 3.3]).
Lemma 2.6 (Demiclosedness principle [[19], Proposition 3.1]).
So by the demiclosedness principle [21, Proposition 2.6 ii)], it follows that.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com