4月29日的Mosaic Domino应用程序分析

"In this domino-like game tiles are square with each edge painted in some color. The game has two versions: Local Game and Online Game. In the first version, you play against upto 4 virtual Phone Players. You and your Phone players are assigned initial tiles with white and black corts respectively and then take turn placing your tiles to the line of play. You start the \"Line of Play\" by downing one of your tiles. In subsequent downings colors of adjacent edges of tiles must match and colors of the tile cores be opposite. If you are unable to place a valid tile, you draw an additional random tile. The game ends when you or some of your Phone players or both have played the last of your tiles. You are the winner in the first case, the Phone wins in the second case, and there is no winner in the third one. To change the default total number of players (2, with you), start tiles (7), colors (10) click the \"Change Parameters\" button. \n In the turn-based Online Game you play online against your friend. The tiles are the same as in the Local Game. You start the game with removing completed copies of games from the Game Center, then invite your friend and change parameters of the game if you want to do this. To change the number of the initial tiles assigned to each player(7), or tile colors (14) click \"CHANGE PARAMETERS?\" button. You can also to number the tiles and switch off sounds accompaning downing of tiles.\n\nYou and your friend are assigned initial tiles, the rest remaine in the \"Boneyard\" and then you take turn placing your tiles to the \"Line of Play\" that contains a single start tile. In subsequent downings of tiles the colors of adjacent edges of tiles must match. If you or your friend are unable to place a valid tile, you draw an additional random tile from the Boneyard or miss your move if there are no tiles in the Boneyard. The game ends when you or your opponent have played the last tile or when none of the players can play a tile. The winner is the player with zero or the smallest number of his tiles left."