7 X 7 Codevita 9 Solution 2020
CODU is unraveling a 7×7 sudoku. Help him in explaining the novel Sudoku.
Rules are as per the following
- There are 7 districts shaded in an unexpected way. Every locale must have a solitary event of numbers between run [1, 7].
- Districts don’t have a fix shape and it can change from contribution to include.
- Each line must have a solitary event of numbers between run [1, 7] over totally input.
- Every segment must have a solitary event of numbers between go [1, 7] over completely input.
A few numbers in certain lines, segments and areas will be given. These will be between [1, 7].
Zero (0) signifies that the number is secured. Revealing it will give a number between [1, 7].
Your errand is to fill the numbers [1,7] where there is a 0 with the end goal that the 7×7 Sudoku is understood.
7×7 Sudoku is supposed to be unraveled when each district, each section, each column has precisely one event of numbers [1,7].
Imperatives
7 < Known/Given numbers in Entire Sudoku < 14
Info
Info comprises of 14 lines.
Initial 7 lines mean the places of numbers [1,7] in separate line and section.
Next 7 lines mean the state of the districts inside the Sudoku. These will be indicated by 7 remarkable characters between letters in order [a-z].
Yield
Print the unraveled Sudoku.
7 lines, each line containing 7 space isolated numbers respecting all the conditions.
Time Limit
1
Models
Model 1
Info
0 6 0
0
2 6 5 1 7 4 3
0 3 0
0
0
0
an a b
an a b c
d e b c
d e c
f h e c
f h e c
f h c
The above information can be envisioned as follows-
Yield
1 2 4 5 3 6 7
3 5 6 7 1 2 4
2 6 5 1 7 4 3
4 7 1 3 2 5 6
7 1 2 6 4 3 5
5 4 3 2 6 7 1
6 3 7 4 5 1 2
Clarification
There could be various arrangements. Delivering any arrangement as yield is satisfactory.
Model 2
Info
0
0 4 0
3 0 6 0
0 6 0 1
5 0 3
0 1 0 2
2 0 5
r b
g r b o
g b o
p g o
p g d o l
p d l
d l
The above information can be envisioned as follows-
Note that the state of the districts in both the data sources are extraordinary.
Yield
7 1 3 4 5 2 6
1 6 5 2 4 3 7
3 5 2 6 1 7 4
4 2 7 3 6 5 1
5 7 4 1 2 6 3
6 3 1 5 7 4 2
2 4 6 7 3 1 5
Clarification
There could be a wide range of arrangements. Creating any arrangement as yield is satisfactory.
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