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And if as much as Denmark, seven.
If as much as Germany, four.
If as, then as.
If as set, and then.
Thus, if as, then we have (2.6).
If As, then there exist constants (4.15).
(i) If As, then there exist constants (4.15) .
If as, summation of (3.15) from to yields (3.16).
For any sequences and if as, then is bounded.
It follows from that the sequence converges to if as and is a Cauchy sequence if as.
(a) converges to if and only if as ; (b) is a Cauchy sequence if and only if as.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com