Given a list of complex numbers z, return a list zSorted such that the numbers that are farthest from the origin (0+0i) appear first.
So if z is
z = [-4 6 3+4i 1+i 0]
then the output zSorted would be
zSorted = [6 3+4i -4 1+i 0]
Solution Stats
Problem Comments
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4 Comments
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1 older comment
Muthu Annamalai
on 27 Feb 2013
It is useful to mention sort in 'descending' order of distance from origin.
Nicolas Licata
on 15 May 2017
hey
Rohan Lallbachan
on 5 Dec 2017
great problem!!!!
christopher Minix
on 24 Apr 2018
nice
Solution Comments
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2 Comments
dymaxwell
on 21 Aug 2018
Writing a solution whose size is so close to Leading solution is such a happy thing.
Burak Bayram
on 16 Jan 2019
which leading solutions size is always 7 :S
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1 Comment
UnCroissant
on 8 May 2017
Interesting. If you leave the 'ComparisonMethod','abs' it's still correct (size is 13).
Though, I believe this is the shortest, universally correct solution.
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2 Comments
Jonathan Perry
on 17 Jun 2016
I keep receiving 'Matrix dimensions must agree' when using c(c==-d)... it seems to work fine in matlab, but not on here. Any ideas?
Jan Orwat
on 18 Jun 2016
Note that "c(c==-d) = d" means that c and d must be same size or d is scalar. Moreover if d is not a scalar, then all "c==-d" must be true. This code seems to work in rare case, when one value is negative real number, and the rest are positive real numbers, but I have not tested it.
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1 Comment
Meade
on 8 May 2015
This is like the 'War & Peace' solution. I like it!
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2 Comments
SAMET YILDIZ
on 15 Jul 2014
where is the problem here? it works on matlab
David Verrelli
on 25 Mar 2017
The function has to be named "complexSort".
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1 Comment
Cory Johnson
on 16 Jun 2015
Thanks for sharing
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2 Comments
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1 Comment
Casey
on 5 Sep 2013
Simple and elegant, i like it
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1 Comment
Jennifer
on 3 Jan 2013
i keep learning new features...
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