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We note that if and only if.
From (43), we note that if, if, and if.
We note that if (Yin V), then (Theta(Y)=0).
We note that if we take, then we have.
We note that if (1.1) becomes the second-order Emden-Fowler neutral delay differential equation.
We note that if, then is the generalized -Euler numbers attached to (see [18, 26]).
We note that if one got (overline {tilde {m}}^{(d)}), then one can get m.
We note that, if ψ is an altering distance function, then (psi inPsi).
We note that if w = u, then w is a solution of (2.5).
We note that if, then is a multiple generalized -Euler number (see [22]).
We note that: if n ≥ k ( k - 1 ) + 1 then a 1 ≥ k.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com