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Description On an nxn map, there are some weird patterns. The same numbers are connected into a pattern, ensure that the same numbers are connected. Connectivity is defined as-if two squares share an edge, then the two squares are connected; if A and B are connected, B and C Connected, then A and C are connected. Different numbers compose multiple patterns, as shown in the figure

Description On an nxn map, there are some weird patterns. The same numbers are connected into a pattern, ensure that the same numbers are connected. Connectivity is defined as-if two squares share an edge, then the two squares are connected; if A and B are connected, B and C Connected, then A and C are connected. Different numbers compose multiple patterns, as shown in the figure

Computer Networking: A Top-Down Approach (7th Edition)
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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2. Move the patterns Description ALL On an nxn map, there are some weird patterns. The same numbers are connected into a pattern, ensure that the same numbers are connected. Connectivity is defined as-if two squares share an edge, then the two squares are connected; if A and B are connected, B and C Connected, then A and C are connected. 1 Different numbers compose multiple patterns, as shown in the figure below: 3 1 4 4 4 1 4 4 2 2 4 4 Then there are k operations, which are executed in sequence. Each operation will move a specified pattern by a unit distance in one direction. If the movement will be blocked by other patterns or move out of the map boundary, this movement will fail and this operation will be ignored. 135 left seconds left There are two numbers in the first line, n and k Next n lines, each line has n characters. The character 0 means that the grid is empty, and the characters 1 to 9 indicate that the numbered pattern occupies this grid. In the next k lines, each line has a number from 1 to 9 and a capital ALL letter. The number represents the number of the pattern to be operated. L stands for moving one square to the left; U stands for moving up one square; R stands for moving one square to the right; D stands for moving down one square. 1 Output An nxn map, representing the final appearance of the map after k 2 operations Sample Input 3 84 00000000 10044000 10040000 10040000 00440220 00040020 00044030 00000000 1 L 2 D 3R 1 U Sample Output 10000000 10044000 10040000 00040000 00440220 00040020 00044003 00000000 Data range For 30% of the data, n <= 10^2, k <= 10^2, the number of squares in each pattern <=10 For 100% data, n <= 10^3, k <= 10^3, the number of squares in each pattern <=10^3
Transcribed Image Text:2. Move the patterns Description ALL On an nxn map, there are some weird patterns. The same numbers are connected into a pattern, ensure that the same numbers are connected. Connectivity is defined as-if two squares share an edge, then the two squares are connected; if A and B are connected, B and C Connected, then A and C are connected. 1 Different numbers compose multiple patterns, as shown in the figure below: 3 1 4 4 4 1 4 4 2 2 4 4 Then there are k operations, which are executed in sequence. Each operation will move a specified pattern by a unit distance in one direction. If the movement will be blocked by other patterns or move out of the map boundary, this movement will fail and this operation will be ignored. 135 left seconds left There are two numbers in the first line, n and k Next n lines, each line has n characters. The character 0 means that the grid is empty, and the characters 1 to 9 indicate that the numbered pattern occupies this grid. In the next k lines, each line has a number from 1 to 9 and a capital ALL letter. The number represents the number of the pattern to be operated. L stands for moving one square to the left; U stands for moving up one square; R stands for moving one square to the right; D stands for moving down one square. 1 Output An nxn map, representing the final appearance of the map after k 2 operations Sample Input 3 84 00000000 10044000 10040000 10040000 00440220 00040020 00044030 00000000 1 L 2 D 3R 1 U Sample Output 10000000 10044000 10040000 00040000 00440220 00040020 00044003 00000000 Data range For 30% of the data, n <= 10^2, k <= 10^2, the number of squares in each pattern <=10 For 100% data, n <= 10^3, k <= 10^3, the number of squares in each pattern <=10^3
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