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Assertion 1. Assume that.
Thus assertion (1) is valid.
Next, we prove assertion (1).
Thus the assertion (1) holds.
Assertion (1) of Theorem 4.1 is proved.
So we have proved that assertion (1) holds.
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The article will situate assertion within speech act theory and pragmatics more generally, and then go on to present the current main accounts of assertion.[1] By an account of assertion is here meant a theory of what it consists in to make an assertion.
The same remarks we make on Batir and Cancan's assertion [[1], Theorem 2.6], which is proven to have some computation errors, since the expression ( 1 + 1 / n ) n + 1 can be approximated for large values of n as ( 1 + 1 n ) n + 1 ≈ exp ( 1 + n 2 ( n + 1 6 ) 2 ), (4).
Assertion 2 (2) is proven.
Assertion (e2) follows from assertion (d1) and Step E.I.
Next, we show assertion (3.16).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com