This was one of the problems that I had faced during one of my interviews. The problem sounded interesting and I was given 1 hour to solve it which I did quite comfortably.
Problem:
Solution:Problem:
The K-doublets
of a string of characters are the ordered pairs of characters that are K
distance from each other. A string is K-singular
if all its K- doublets are different.
A string is Novel String if it is K-singular for all possible K distances.
For e.g. take the string FLBL, its 0-doublets are FL, LB and BL. Since all these are different, FLBL is 0-singular.
Similarly, its 1-doublets are FB and LL, since they are different FLBL
is 1-singular as well. Lastly, the
only 2-doublet of FLBL is FL, so FLBL is 2-singular. Hence, FLBL is a Novel String.
Note that the fact that FL is both a
0-doublet and 2-doublet is insignificant as zero and two are different
distances.
Input:
The input is one or more non-empty strings
of at most 100 capital letters, each string on a line by itself, followed by a
line containing only two dollars ($$) signaling the end of the input.
Output:
For each input line, output whether or not
it is a Novel string using the exact output format shown below.
Sample
Input:
(Input File: novel.in)
FLBL
FFLL
ORDINARY
R
QYQRQYY
$$
Sample
Output:
(Output File: novel.out)
FLBL is a Novel string
FFLL is not a Novel string
ORDINARY is a Novel string
R is a Novel string
QYQRQYY is not a Novel string
To attack this problem, you first have to find all the doublets for each distance starting from 0 to the maximum distance which would string's length minus one. Then keep pushing them into a hash set. Whenever the add() method of the Set returns false, it means we are adding a duplicate hence, its not a Novel text. Here is the Java source code.
Cheers!
Braga
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