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Now, we give some illustrative examples to the claim that our results properly generalize the results of Özavşar and Çevikel [10].
In general there appear to be no known counter examples to the claim that in 'somewhat realistic' time-travel space-times with a partial Cauchy surface there are no constraints imposed on the state on such a partial Cauchy surface by the existence of CTC's.
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For one thing, the mere existence of gay men and women who are African constitutes a counter-example to the claim.
Defenders like William Hasker and Stephen Wykstra reply that these cases are not decisive counter-examples to the claim that there is a good God.
Here is a simple counter-example to the claim of infallibility.
This provides a counter example to the claim made in Holmes (2010) that the "extinction threshold" does not rely on quasispecies dynamics, although our model is obviously not explicitly meant to address the quasispecies dynamics of RNA viruses.
This consensus also allows the continued misuse of the ill-defined term "GMO", leading for example, to the frequent claims that "Genetic Modification" is merely a form of speeded up breeding carried out ever since agriculture began.
This provides a clear counter-example to the widely accepted claim that the existence of multiple attractors is sufficient to allow selectability; it is not.
The poems which are known to be later "forgeries" have clearly been written for a purpose, for example to strengthen the claims of a particular dynasty.
It was for example clearly relevant to the claim that United Kingdom forces in Cyprus might be at risk from Saddam's chemical or biological weapons which Ministers made at the time.
We also state some illustrative examples to claim that our results properly generalize some results in the literature.
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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