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To prove (ii) we note that for each, (3.26).

(ii) We note that the stability analysis in Theorem 2.1 is little discussed in the literature.

For the proof of (ii) we note that under assumptions (3.18) numbers (3.17) are nonnegative because of ind ( C i ( a, b ) ) = 0.

(II) We note that if K r ≡ K, the convex set in H, then problem (1) is equivalent to finding u ∈ H : h ( u ) ∈ K such that 〈 ρ T u + h ( u ) − u, v − h ( u ) 〉 ≥ 0, ∀ v ∈ K. (3)  .

(ii) We note that, for the case of (mu(A) =int_{A}rho(t),dt), that is, of weighted pseudo almost automorphic (periodic) functions, Theorem 3.10 is the same as [24, Theorem 2.1].  .

To prove the sufficiency of conditions (i) and (ii), we note that if x = {x k } ∈ AP, then there exists a sequence ∑ j = 0 N b j e 2 π i λ j k ∈ A P, such that for all k x k - ∑ j = 0 N b j e 2 π i λ j k < ε.

Isoform II With respect to isoform II, we noted that ESTs (for example, accession number AI956288) containing exon 2 always displayed exon 1 immediately upstream, or did not extend far enough to be informative.

(ii)v We note that the first integral in equation (3.5) belongs to A and the later integrals are in X, and the following Korkine-type identity for Bochner integrals holds: ∫ Ω 〈 f ( t ), g ( t ) 〉 d μ ( t ) − 〈 ∫ Ω f ( t ) d μ ( t ), ∫ Ω g ( t ) d μ ( t ) 〉 = 1 2 ∫ Ω ∫ Ω 〈 f ( t ) − f ( s ), g ( t ) − g ( s ) 〉 d μ ( t ) d μ ( s ).

In statement (ii) of Theorem 4, we note that (|widetilde{p}'_n z)|=| p'_n z)|).

(b) In statement (ii) of Theorem 4, we note that (|widetilde{p}'_n z)|=| p'_n z)|).

From Table 8, we note that model II (Random Effect Model – REM) demonstrated a positive relationship between MOB and financial inclusion.