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HACKRNDM - Hacking the random number generator |
You recently wrote a random number generator code for a web application and now you notice that some cracker has cracked it. It now gives numbers at a difference of some given value k more predominantly. You being a hacker decide to write a code that will take in n numbers as input and a value k and find the total number of pairs of numbers whose absolute difference is equal to k, in order to assist you in your random number generator testing.
NOTE: All values fit in the range of a signed integer, n, k>=1
Input
1st line contains n & k.
2nd line contains n numbers of the set. All the n numbers are assured to be distinct.
(Edited: n <= 10^5)
Output
One integer saying the no of pairs of numbers that have a diff k.
Example
Input: 5 2
1 5 3 4 2 Output: 3
Added by: | vijay |
Date: | 2011-10-15 |
Time limit: | 1s |
Source limit: | 50000B |
Memory limit: | 1536MB |
Cluster: | Cube (Intel G860) |
Languages: | All except: ASM64 |
Resource: | Own Problem |
hide comments
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2013-08-29 19:06:38 Aswin Murugesh
@vijay: The same algorithm gives AC in c++ and WA in python. Why is it so? |
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2013-08-24 01:47:52 Anant Kumar
Didn't knew long long takes more memory as well as more time!!! |
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2013-08-20 14:17:06 Mahesh Mishra
long long int - TLE unsigned int - AC |
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2013-09-23 14:33:24 @Shish
:D very easy using sorting + searching Last edit: 2013-08-19 10:56:53 |
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2013-07-22 10:31:43 Luka
very irritated !! :'( was printing the contents of the sorted array for my own convenience, costed me 8-9 WAs and then had not inserted \n at the end of printing-- 1 WA.. In all, 10 WA's and then an AC :D |
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2013-07-03 16:02:28 Sayan Paul
getting NZEC error ..plz help |
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2013-05-27 22:28:47 Spar!k
I don't think that O(n) algorithm exists unless the numbers are small. (<= ~10^7) |
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2013-05-19 13:18:43 Chandan Mittal
finally got AC :) with mergesort and binary search |
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2013-05-05 07:38:00 Ouditchya Sinha
Piece of cake, AC in 0.10s :) |
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2013-03-21 17:35:53 Eduardo Nunes
lol, solution O(n*log(n)): 1.19 sec; solution O(n): 1.36 sec... o_O |