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getSimilarity (featureMaps. get ( i ), featureMaps.
Since, then we get (i).
By simplifying (2.2), one can get (i).
When (ii) is not true, we could get (i) similarly.
Since we can choose arbitrary small, then we get (i).
From Lemma 1.1, we can get i ( T, K r, K ) = 1.
Therefore, by Lemma 4, we get i(T, P_{widehat{r}}, P =1.
Consequently, applying the fixed point index theorem, we get i ( A, Ω r 0, P ) = 0. (3.13).
In view of Lemma 4.1, we can get i(T,hat{P}capOmega_{1},hat{P})=1.
Similar(2)
At the moment, I cherish every moment I get, [I want] to keep going as long as I can.
Using Theorem 1 of Friedman et al. [15], we get ∑ i = 1 ∞ ε i i < ∞.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com