NSTEPS - Number Steps

Starting from point (0,0) on a plane, we have written all non-negative integers 0, 1, 2, ... as shown in the figure. For example, 1, 2, and 3 has been written at points (1,1), (2,0), and (3, 1) respectively and this pattern has continued.

 

Illustration

 

You are to write a program that reads the coordinates of a point (x, y), and writes the number (if any) that has been written at that point. (x, y) coordinates in the input are in the range 0...10000.

Input

The first line of the input is N, the number of test cases for this problem. In each of the N following lines, there is x, and y representing the coordinates (x, y) of a point.

Output

For each point in the input, write the number written at that point or write No Number if there is none.

Example

Input:
3
4 2
6 6
3 4

Output:
6
12
No Number

Added by:Camilo Andrés Varela León
Date:2006-11-25
Time limit:1.159s
Source limit:50000B
Memory limit:1536MB
Cluster: Cube (Intel G860)
Languages:All except: ERL JS-RHINO NODEJS PERL6 VB.NET
Resource:Asia - Tehran 2000

hide comments
2021-03-16 07:33:28
whats wrong with this

<snip>

[NG]: It's wrong not to read the rules in the footer.

Last edit: 2021-03-16 15:53:24
2021-03-04 11:28:08
My WAs are equal to number of ACs people got in comment sections:
Hints : See even & odd patterns separately, get equation on paper. It'll take time. There is space between No Number and both N are capitol
Try this test case 7 7 gives 13 as answer
Don't think about slope equation or some geometric equation, its not that thing. Just a normal relation


Last edit: 2021-03-04 11:28:41
2020-11-24 22:26:22
@anurag_mishra. no you dont
2020-11-24 15:15:46
you have take all inputs then print awnser otherwise WA
2020-08-13 18:30:49
try to search for a pattern
2020-08-10 08:09:45
i got the logic to find the solution but made one mistake i.e make sure given x,y lie on lines x=y or x-y=2
2020-06-02 08:20:48
sdfsd
2020-05-08 18:29:47
i am getting sigabrt error. please help
2020-02-29 06:36:52
Just look for even and odd pattern :)
2020-01-21 09:58:05
just observe the pattern and you are good to go! There is a uniform difference everywhere.
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