Let's consider a standard six-sided die. Each side contains a distinct number between 1 and 6. We can represent a single die as a sequence of 6 digits in the following order: the number on its top side, bottom side, left, right, front and back sides. You are given a String[] givenDice, each element of which represents a single die in the described format. Your task is to determine the number of distinct dice in givenDice. Two dice are considered equal if they can be rotated in such a way that the numbers on the corresponding sides are all equal.
Problem Statement
Definition
Class:
DistinctDice
Method:
getDistinct
Parameters:
String[]
Returns:
int
Method signature:
int getDistinct(String[] givenDice)
(be sure your method is public)
Constraints
-
givenDice will contain between 1 and 50 elements, inclusive.
-
Each element of givenDice will contain exactly 6 characters.
-
Each character of each element of givenDice will be a digit between '1' and '6', inclusive.
-
Within each element of givenDice, all characters will be distinct.
Examples
0)
{"123456","654321"}
Returns: 1
1)
{"145326","154236","216543"}
Returns: 3
2)
{"165324"}
Returns: 1
3)
{"546231", "245631", "531462", "524631", "614235", "415623", "423651", "316254", "432165", "316452", "135426", "643512"}
Returns: 10
import java.util.*;
public class DistinctDice {
Set<String> dice = new HashSet<String>();
int[] lt = {2, 3, 1, 0, 4, 5};
int[] lf = {0, 1, 5, 4, 2, 3};
public int getDistinct(String[] givenDice) {
int sum = 0;
for (String s : givenDice)
if (!dice.contains(s)) {
rotate(s);
sum++;
}
return sum;
}
private void rotate(String s) {
if (dice.contains(s))
return;
dice.add(s);
char[] c1 = new char[6];
char[] c2 = new char[6];
for (int i = 0; i < 6; i++) {
c1[i] = s.charAt(lt[i]);
c2[i] = s.charAt(lf[i]);
}
rotate(new String(c1));
rotate(new String(c2));
}
}
发表评论
-
TCHS-12-950
2010-03-01 12:58 783Problem Statement ... -
TCHS-12-250
2010-02-28 09:53 720Problem Statement ... -
TCHS-11-1000
2010-02-22 15:22 669Problem Statement ... -
TCHS-11-500
2010-02-22 13:11 799Problem Statement ... -
TCHS-11-250
2010-02-22 11:38 721Problem Statement ... -
TCHS-10-1000
2010-02-21 16:35 690Problem Statement ... -
TCHS-10-500
2010-02-21 15:16 763Problem Statement ... -
TCHS-10-250
2010-02-21 14:26 766Problem Statement ... -
TCHS-9-1000
2010-02-20 18:45 703Problem Statement ... -
TCHS-9-500
2010-02-20 16:26 1328Problem Statement ... -
TCHS-9-250
2010-02-20 15:24 689Problem Statement ... -
TCHS-8-1000
2010-02-19 11:57 686Problem Statement ... -
TCHS-8-500
2010-02-19 10:56 757Problem Statement ... -
TCHS-8-250
2010-02-19 10:18 615Problem Statement ... -
TCHS-7-1000
2010-02-05 15:21 691Problem Statement ... -
TCHS-7-500
2010-02-05 13:45 693Problem Statement ... -
TCHS-7-250
2010-02-05 13:32 781Problem Statement ... -
TCHS-6-900
2010-02-04 12:06 676Problem Statement ... -
TCHS-6-600
2010-02-04 11:33 709Problem Statement ... -
TCHS-6-250
2010-02-04 09:56 667Problem Statement ...
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