Stack tower1/13/2024 ![]() ![]() That isĭefine an initial list that represents a table with zeros on which the changes will be made in the implementation of the function. Recommendation (not mandatory) - for simplicity, you can define a starting board with n towers located in the column at index 0. If no solution exists, the function will returnĮmpty list It can be assumed that the input is correct. The function will returnĪ list of length n that represents some solution to the n-towers problem with a threshold distance d. Realize the recursive function (d, n(towers_n) which receives a square panel size n and a threshold distance d. If a tower cannot be placed, the function must return the value Place the value col in the row cell of the board list. Also, to the extent that the tower can be placed, the function will place the tower on the board. If a tower can be placed in a slot (col, row) so that its distance from any tower located in one of the rows above it is large The function will return the boolean value True Implement the function tower_add(col, row, d, board) which receives a list board representing the board, a number d representing the threshold distance, and two numbers representing row row and column col in the board. It can be assumed that the input is correct. Implement the function (col2, row2, col1, row1(distance) which calculates the distance between two towers placed in the squares Hey, I managed to do section A and B, but have difficulty with C: The value at index i of the list represents the column where the tower is placed in the i-th row of the board. The representation of the board and the location of the towers in the question: We will represent a square board of size n*n using a list of length n. The distance between any two towers will be greater than d.There will be only one tower in each row.In the n-towers problem, we are given a non-negative integer d and a square board with n rows and columns, and we must place n towers so that: The squares next to it: above, below, right and left (the tower cannot be moved diagonally). One move of a tower will be defined as moving the tower to one of four Distance between two towers is the minimum number of moves required to move one tower to the place of the other. The row and column numbers in the table are counted from 0.Įach square can have a single tower. ![]() In this question we will solve the n-towers problem. ![]()
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