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Exact(17)
whence it follows, by taking limits, that (2.16).
Then, by taking limits over the subsequences in (13), (14), (15), we have.
By taking limits, the results are extended to the cases of repeated eigenvalues.
The relative truthlikeness of infinitely deep first-order propositions can be captured by taking limits as depth increases to infinity (Oddie 1978, Niiniluoto 1987).
To see that (14.6) (le ) (14.4), it suffices by taking limits to consider the case where a and b are not eigenvalues of H.
Therefore, by Theorem 3.1, (4.1) has an extremal system of solutions ( u ∗, v ∗ ), , which can be obtained by taking limits from some iterative sequences.
Similar(43)
By taking limit in (3.38), we obtain that (3.39).
The other cases come from this by taking limit.
When or, we get the required results by taking limit.
By taking limit from both side of (2.19), we get d ( v, T v ) = 0.
Then the Wick product can be extended to a general random variable by taking limit.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com