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Let f (n) and g(n) be functions mapping nonnegative integers to real numbers. We say that f (n) is (g(n)) if there is a real
Let f (n) and g(n) be functions mapping nonnegative integers to real numbers. We say that f (n) is (g(n)) if there is a real constant c > 0 and an integer constant n0 1 such that for all n n0 , f (n) c g(n).
Show that n2 is (nlog n) by specifying the constants c and n0
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Machine Learning And Knowledge Discovery In Databases European Conference Ecml Pkdd 2015 Porto Portugal September 7 11 2015 Proceedings Part 2 Lnai 9285
Authors: Annalisa Appice ,Pedro Pereira Rodrigues ,Vitor Santos Costa ,Joao Gama ,Alipio Jorge ,Carlos Soares
1st Edition
3319235249, 978-3319235240
