# --------------------------------------------------------------------
# An implementation of Prim's algorithm for generating mazes.
# This is a pretty fast algorithm, when implemented well, since it
# only needs random access to the list of frontier cells. It does
# require space proportional to the size of the maze, but even worse-
# case, it won't be but a fraction of the size of the maze itself.
# As with Kruskal's, this algorithm tends to generate mazes with many
# short cul-de-sacs.
# --------------------------------------------------------------------
# NOTE: the display routine used in this script requires a terminal
# that supports ANSI escape sequences. Windows users, sorry. :(
# --------------------------------------------------------------------

# --------------------------------------------------------------------
# 1. Allow the maze to be customized via command-line parameters
# --------------------------------------------------------------------

width  = (ARGV[0] || 10).to_i
height = (ARGV[1] || width).to_i
seed   = (ARGV[2] || rand(0xFFFF_FFFF)).to_i

srand(seed)

# --------------------------------------------------------------------
# 2. Set up constants to aid with describing the passage directions
# --------------------------------------------------------------------

N, S, E, W = 1, 2, 4, 8
IN         = 0x10
FRONTIER   = 0x20
OPPOSITE   = { E => W, W =>  E, N =>  S, S => N }

# --------------------------------------------------------------------
# 3. Data structures and methods to assist the algorithm
# --------------------------------------------------------------------

grid = Array.new(height) { Array.new(width, 0) }
frontier = []

def add_frontier(x, y, grid, frontier)
  if x >= 0 && y >= 0 && y < grid.length && x < grid[y].length && grid[y][x] == 0
    grid[y][x] |= FRONTIER
    frontier << [x,y]
  end
end

def mark(x, y, grid, frontier)
  grid[y][x] |= IN
  add_frontier(x-1, y, grid, frontier)
  add_frontier(x+1, y, grid, frontier)
  add_frontier(x, y-1, grid, frontier)
  add_frontier(x, y+1, grid, frontier)
end

def neighbors(x, y, grid)
  n = []

  n << [x-1, y] if x > 0 && grid[y][x-1] & IN != 0
  n << [x+1, y] if x+1 < grid[y].length && grid[y][x+1] & IN != 0
  n << [x, y-1] if y > 0 && grid[y-1][x] & IN != 0
  n << [x, y+1] if y+1 < grid.length && grid[y+1][x] & IN != 0

  n
end

def direction(fx, fy, tx, ty)
  return E if fx < tx
  return W if fx > tx
  return S if fy < ty
  return N if fy > ty
end

# --------------------------------------------------------------------
# 4. Routines for displaying the maze
# --------------------------------------------------------------------

def empty?(cell)
  cell == 0 || cell == FRONTIER
end

def display_maze(grid)
  print "\e[H" # move to upper-left
  puts " " + "_" * (grid[0].length * 2 - 1)
  grid.each_with_index do |row, y|
    print "|"
    row.each_with_index do |cell, x|
      print "\e[41m" if cell == FRONTIER
      if empty?(cell) && y+1 < grid.length && empty?(grid[y+1][x])
        print " "
      else
        print((cell & S != 0) ? " " : "_")
      end
      print "\e[m" if cell == FRONTIER

      if empty?(cell) && x+1 < row.length && empty?(row[x+1])
        print((y+1 < grid.length && (empty?(grid[y+1][x]) || empty?(grid[y+1][x+1]))) ? " " : "_")
      elsif cell & E != 0
        print(((cell | row[x+1]) & S != 0) ? " " : "_")
      else
        print "|"
      end
    end
    puts
  end
end

# --------------------------------------------------------------------
# 5. Prim's algorithm
# --------------------------------------------------------------------

print "\e[2J" # clear the screen

mark(rand(width), rand(height), grid, frontier)
until frontier.empty?
  x, y = frontier.delete_at(rand(frontier.length))
  n = neighbors(x, y, grid)
  nx, ny = n[rand(n.length)]

  dir = direction(x, y, nx, ny)
  grid[y][x] |= dir
  grid[ny][nx] |= OPPOSITE[dir]

  mark(x, y, grid, frontier)

  display_maze(grid)
  sleep 0.01
end

display_maze(grid)

# --------------------------------------------------------------------
# 6. Show the parameters used to build this maze, for repeatability
# --------------------------------------------------------------------

puts "#{$0} #{width} #{height} #{seed}"