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Exact(3)
there exists a integer, such that (4.18).
there exists a integer such that, Let, so we have, for large enough, which implies as.
therefore, in both cases there exists a integer such that (3.30).
Similar(57)
For a given integer n there exists an integer N = N(n), such that a set of any N points on a plane, no three on a line, contains n points forming a convex n-gon.
(i) There exists an integer such that.
Then there exists an integer, such that (4.7).
From (H1), there exists an integer such that (3.13).
Thus, we prove that there exists an integer such that.
Then there exists an integer sufficiently large such that.
For any, there exists an integer such that.
If for any integer, then there exists an integer such that.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com