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Groups > comp.programming > #3779
| Newsgroups | comp.programming |
|---|---|
| Date | 2013-09-24 07:21 -0700 |
| References | <bfaebb2f-c77f-4ab9-a976-1003b209054a@googlegroups.com> <0.b5aecfc93ddadd9a12f2.20130924121932BST.87ioxqv54r.fsf@bsb.me.uk> |
| Message-ID | <f59b3647-efa3-40fa-a06c-6fd384b3c8f4@googlegroups.com> (permalink) |
| Subject | Re: big O example, i found a few textbooks, CLR 3rd, Mark A. Weiss, etc.. |
| From | gdotone@gmail.com |
On Tuesday, September 24, 2013 7:19:32 AM UTC-4, Ben Bacarisse wrote: > gdotone@gmail.com writes: > > 1 + 2 + ... + n <= n + n + ... + n > >It means that the n n's on the right must be >less than or equal to (equal only when n=1) to the n numbers on the >left. The sum on the right is, exactly, n^2, hence the "= n^2" at the >end. Having found an upper bound, you can write it using big O. Ah, ok. n+n+n =3(n) so, n+n+...+n =n(n) = n^2 ? >Not really by convention, no. Generally you pick the bound that is the >most useful, and that is almost never one that is too generous. >Sometimes you write a bound that you know is too generous, simply >because you can't prove a tighter one. ok >Up until the O(..) gets written there's >nothing in the argument about "growing faster" or any such notion. ok i think i see. i'll try several problems. thanks, g.
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big O example, i found a few textbooks, CLR 3rd, Mark A. Weiss, etc.. gdotone@gmail.com - 2013-09-23 23:55 -0700
Re: big O example, i found a few textbooks, CLR 3rd, Mark A. Weiss, etc.. Öö Tiib <ootiib@hot.ee> - 2013-09-24 02:11 -0700
Re: big O example, i found a few textbooks, CLR 3rd, Mark A. Weiss, etc.. Ben Bacarisse <ben.usenet@bsb.me.uk> - 2013-09-24 12:19 +0100
Re: big O example, i found a few textbooks, CLR 3rd, Mark A. Weiss, etc.. gdotone@gmail.com - 2013-09-24 07:21 -0700
Re: big O example, i found a few textbooks, CLR 3rd, Mark A. Weiss, etc.. Ben Bacarisse <ben.usenet@bsb.me.uk> - 2013-09-24 15:58 +0100
Re: big O example, i found a few textbooks, CLR 3rd, Mark A. Weiss, etc.. gdotone@gmail.com - 2013-09-24 08:10 -0700
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