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COMP2017 / COMP9017 Assignment

创建日期：2024-06-21 16:32:49

所属分类：计算机computer science

标签： COMP2017

Assignment

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COMP2017 / COMP9017

Assignment

Introduction

ND-Minesweeper is played on a n-dimensional grid of n-dimensional hypercubes, where n is a pos-

itive integer and the grid is of arbitrarily deﬁned size. We will refer to each hypercube in the game

grid as a “cell”. Each cell can therefore be deﬁned by a set of n integer coordinates (k1, k2 . . . kn)

where 0 ≤ ki ≤ xi for 1 ≤ i ≤ n where xi is the maximum coordinate (one less than the size) of the

given i-th dimension of the grid. The dimensions of the grid do not necessarily have the same size as

each other. The cell at coordinates (0, 0 . . . 0) is always a “corner” of the grid. Each cell may contain

a mine, which is hidden from the player. The game starts with all cells unselected. Every turn, the

player selects a cell.

Example

Below is an example of a starting 2-dimensional (n = 2) grid, with maximum coordinates 5 and

(that is, x1 = 5 and x2 = 3, with size for 6 and 4 cells respectively) and some cell coordinates

indicated. The locations of the hidden mines are indicated by asterisks (*) (their coordinates are (1, 3)

and (2, 2)). At this point, no cells have been selected by the player.

The player proceeds to select a cell in the ﬁrst turn.

If the cell contains a mine, the player loses and the game ends.

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COMP2017 / COMP9017

If the cell does not contain a mine, the game informs the player of the number of cells adjacent to

the selected cell which contain mines. A pair of distinct cells are adjacent if the maximum difference

between any pair of matching coordinates is 1. That is, if the coordinates of the (distinct) cells

respectively are (a1, a2 . . . an) and (b1, b2 . . . bn), then they are adjacent if and only if







−1 or

ai − bi =





for all 1 ≤ i ≤ n. Note that this means cells which are “diagonal” to the selected cell are adjacent. If

no adjacent cells contain mines, the game automatically selects all adjacent cells recursively until all

cells selected this way have a non-zero number of cells adjacent which contain mines.

Cells at the boundary of the grid (i.e. at least one coordinate ki is 0 or xi) are only adjacent to those

cells within the boundaries of the grid, there is no wrapping to the other side.

When all cells that do not contain mines have been selected, the player wins and the game ends.

Using the example grid above, a player has made a move of selecting (1, 2). The adjacent cells are

(

0, 3), (1, 3), (2, 3), (0, 2), (2, 2), (0, 1), (1, 1), (2, 1). There are two adjacent mines, so the player is

informed of this number, and no cells are expanded recursively. The grid after this action is shown

below.

The player then selects the cell (4, 1). As this cell has no adjacent mines, cells are automatically

selected recursively outwards until they contain at least one adjacent mine. Please note that cells

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COMP2017 / COMP9017

(

0, 3) and (2, 3) have remained unselected because they were not reached by the recursive selection.

Note that the recursive selection also stops when a boundary is reached. The grid after this action is

shown below.

At this point, if the player selects the cells (0, 3) and (2, 3), they win the game. If the player selects

either (1, 3) or (2, 2), they lose the game.

Task

Each cell in the ND-Minesweeper grid will be represented by the following struct. The entire grid is

represented by an array of such structs.

struct cell {

int mined;

int selected;

int num_adjacent;

struct cell * adjacent[MAX_ADJACENT];

int coords[MAX_DIM];

int hint;

}

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COMP2017 / COMP9017

MAX_ADJACENT is a constant integer that will be available as a preprocessor #define when your

code is tested, representing the maximum space to store cells adjacent to the given cell. This may be

less than the actual number of adjacent cells depending on the dimensionality of the game; however

you are always guaranteed enough space to store pointers to adjacent cells.

MAX_DIM is a constant integer that will be available as a preprocessor #define when your code is

tested, representing the maximum space to store coordinates representing a cell. The actual number

of coordinates required is equal to the number of dimensions of the game; however you are always

guaranteed enough space to store coordinates.

mined is an integer that is either 0 (no mine present at this cell) or 1 (mine present).

selected is an integer that is either 0 (not selected) or 1 (selected). It represents whether the cell

has been selected, whether by the player or automatically.

num_adjacent is an integer equal to the number of cells adjacent to this one.

adjacent is an array of pointers to the structs representing all adjacent cells to this one, in arbitrary

order.

coords is an array of integers representing the coordinates of the current cell.

hint is an integer that represents the number of adjacent mined cells to the current cell.

Implement the following functions for your ND-Minesweeper game. Do not write any main() func-

tion; your code will be tested by directly calling the functions you implement.

Initialisation

void init_game(struct cell * game, int dim, int * dim_sizes, int num_mines,

int ** mined_cells);

This function will be called ﬁrst, exactly once at the start of the game.

dim provides you with the number of dimensions of this game, and dim_sizes is an array of dim

integers representing the size of the grid (i.e. number of cells) in each respective dimension.

mined_cells is a num_mines sized array of dim sized integer arrays, which represents a num_mines

sized array of coordinates of cells that contain mines.

Using the example grid above, the parameters would be: dim = 2, dim_sizes = {6,4},

num_mines = 2, mined_cells = {{1,3}, {2,2}}.

Your function must write a struct cell for each cell in the grid to the array game, which is guar-

anteed to have enough memory for the number of cells in the grid. You do not have to add structs

into the array in any deﬁned order, but there must not be any empty array entries between structs.

For a suggestion on how to order the game array, see the Notes and Hints section at the end of this

document. However you must ensure the following values for struct ﬁelds:

All cells must be initialised to selected = 0.

Mined cells must have mined = 1, all others mined = 0.

adjacent must contain the correct pointers to all the struct cells in the game array representing

adjacent cells of a given cell. This depends on where you store the corresponding struct cells

in the array game, which is up to you. You must also ensure the num_adjacent ﬁeld contains

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COMP2017 / COMP9017

the number of adjacent cells. The adjacent array may contain up to MAX_ADJACENT elements as

described above, but you may not need to use all the space. All your pointers should be placed at the

start of the array, without empty entries.

coords must contain the coordinates of the cell that this struct cell represents. The coordinates

array must represent the dimensions in the same order as deﬁned in dim_sizes. As above, this array

has space for up to MAX_DIM elements but may not all need to be used.

hint does not need to, but can, be deﬁned by this function. It is only required to take on a correct

value later (see below).

Gameplay

int select_cell(struct cell * game, int dim, int * dim_sizes, int * coords);

This function will be called only after init_game has been called exactly once. It will be called

exactly once for each move of the player.

coords is a dim sized array of integers representing the coordinates of the cell that the player has

selected. dim_sizes has the same meaning as for init_game.

game is the same array that you created in init_game or modiﬁed in previous calls of select_cell.

You must now modify your array based on the player’s selection.

If the player has selected a cell with a mine, return 1 and mark the cell as selected. The game has

been lost, and there will be no further function calls for this game array.

If the player has selected a cell without a mine, you need to ensure that the hint ﬁeld of the relevant

struct cell in the array contains the total number of mines in adjacent cells, before you return.

You always still mark the cell as selected.

Furthermore, if the selected cell has 0 adjacent mines, you must recursively automatically select ad-

jacent cells in all dimensions. If the adjacent cells also have 0 adjacent mines, continue the recursion.

Only stop when there is a non-zero number of mines in adjacent cells to a particular cell. All recur-

sively selected cells must also have the correct value for number of adjacent mines stored in the hint

ﬁeld of the corresponding struct cell.

The recursive algorithm is summarised in the pseudocode below. Note that it does not include any

statements setting the hint or any other ﬁelds.

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ECOS3003 ELEC6252 C2511C PHY328 EC1060 ECON32202 COMP4002-E1 MATH3063 EFIMM0124 QBUS2310 ECON4411 FUNDAMENTALS ACCT20001 18YX RPM COMP 2711 QBUS6600 BUSS5221 ST3189 FIT1047 MAT344 EGB375 MATH60013 MATH96011 COMP3557 MAST20029 ECM159 EAE1011 ENSCEN 105 SECTION A STA 141C SOSE 2022 PAM006 COMP0048 M40007 ISOM2500 CMPE 142 A06472 MCC150 ACST 8083 GEOG6087 ECON920 FINM7008 ENVENG 4110 COMPSCI 361 ENGRCEE 21 PHYS 1112 ACF2100 ECMM108 COMPS267F MAT00050M MAST30025 CSIT970 MSCI 224 INT202 PUBL0054 MSDM5004 BMAN 21020 BMAN21020 MGMT1002 MATH11150 LAWS7023 ACTL30002 CIVL3340 MATH1002 ECON 8069 COMPSCI 351 IBUS7302 STAT4528 CHEM1101 STAT3925 BUSN 7008 Comp 3120 ECOS2040 SWEN90010 ENGN6528 ECM158 ECON20022 COMP6452 Calculation CITS1401 S1889112 BUS 351 ACTL30008 FIT2091 ECON6002 IBUS6020 PHI 001 ECON30290 MATH7501 ECON10004 MFIN7017 ISYS90043 LAWS7012 ECON30025 COMP30023 COMM1190 ECOM20001 GSBS6009 STAT 337 EMET8002 ECOM90001 ECOM30001 FINC 2012 BUSINESS ENGCV512 ECO 101H1 IB9520 FINM 3008 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