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Let Φ, K 1, M, and K be given in Lemma 1, Remark 1, and Definition 2, respectively.
According to [[30], Theorem 1, Remark 2], Stirling numbers can also be defined by S ( n, k ) = 1 k !
In [7, Proposition 1, Remark 1] the authors present two other forms of the Schwarz inequality in semi-inner -module, one for positive linear functional on : (2.5).
According to [[20], Theorem 1, Remark 2], Stirling numbers can also be defined as the form S ( n, a ) = 1 a !
Determining the severity of persistent symptoms such as "anxiety" (4 remarks) or "leg/arm swelling" (1 remark) was also problematic for small numbers of participants.
Obviously, (x^{0}(t)=x t,theta_{i},x^{0}(theta_{i}))) can be extended as the solution of (1) in (R_) from Definition 1, Remark 3, and Figure 1.
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was presented in [1], Remark 1 ii)].
Then it is nonexpansive ([1, Remark 4.24]).
Note also that [1], Remark 2.2, is not correct.
As the special case and in Theorem 1.6 shows, this theorem covers [1, Remark 2.8].
It then follows, compare with [[1], Remark 2.12(i ], that γ X k = 0 if and only if the matrix M equals M k defined in (2.4).
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