mirror of
https://github.com/shlomif/PySolFC.git
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266 lines
8 KiB
Python
266 lines
8 KiB
Python
#!/usr/bin/env python
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# -*- mode: python; coding: utf-8; -*-
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# ---------------------------------------------------------------------------##
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#
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# Copyright (C) 1998-2003 Markus Franz Xaver Johannes Oberhumer
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# Copyright (C) 2003 Mt. Hood Playing Card Co.
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# Copyright (C) 2005-2009 Skomoroh
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#
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# This program is free software: you can redistribute it and/or modify
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# it under the terms of the GNU General Public License as published by
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# the Free Software Foundation, either version 3 of the License, or
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# (at your option) any later version.
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#
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# This program is distributed in the hope that it will be useful,
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# but WITHOUT ANY WARRANTY; without even the implied warranty of
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# MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
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# GNU General Public License for more details.
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#
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# You should have received a copy of the GNU General Public License
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# along with this program. If not, see <http://www.gnu.org/licenses/>.
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#
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# ---------------------------------------------------------------------------##
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import math
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from pysollib.game import Game
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from pysollib.gamedb import GI, GameInfo, registerGame
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from pysollib.layout import Layout
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from pysollib.mfxutil import kwdefault
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from pysollib.pysoltk import bind
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from pysollib.stack import \
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InitialDealTalonStack, \
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OpenStack
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from pysollib.util import ANY_RANK
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# ************************************************************************
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# * Matrix Row Stack
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# ************************************************************************
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class Matrix_RowStack(OpenStack):
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def __init__(self, x, y, game, **cap):
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kwdefault(cap, max_move=1, max_accept=1, max_cards=1,
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base_rank=ANY_RANK)
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OpenStack.__init__(self, x, y, game, **cap)
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def canFlipCard(self):
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return 0
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def canDropCards(self, stacks):
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return (None, 0)
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def cancelDrag(self, event=None):
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if event is None:
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self._stopDrag()
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def _findCard(self, event):
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# we need to override this because the shade may be hiding
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# the tile (from Tk's stacking view)
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return len(self.cards) - 1
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def _calcMouseBind(self, binding_format):
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return self.game.app.opt.calcCustomMouseButtonsBinding(binding_format)
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def initBindings(self):
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bind(
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self.group,
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self._calcMouseBind("<{mouse_button1}>"),
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self._Stack__clickEventHandler
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)
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bind(
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self.group,
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self._calcMouseBind("<Control-{mouse_button1}>"),
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self._Stack__controlclickEventHandler,
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)
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def getBottomImage(self):
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return self.game.app.images.getBlankBottom()
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def blockMap(self):
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ncards = self.game.gameinfo.ncards
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id, sqrt = self.id, int(math.sqrt(ncards))
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line, row, column = int(id / sqrt), [], []
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for r in self.game.s.rows[line * sqrt:sqrt + line * sqrt]:
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row.append(r.id)
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while id >= sqrt:
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id = id - sqrt
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while id < ncards:
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column.append(id)
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id = id + sqrt
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return [row, column]
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def basicIsBlocked(self):
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stack_map = self.blockMap()
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for j in range(2):
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for i in range(len(stack_map[j])):
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if not self.game.s.rows[stack_map[j][i]].cards:
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return 0
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return 1
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def clickHandler(self, event):
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game = self.game
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row = game.s.rows
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if not self.cards or game.drag.stack is self or self.basicIsBlocked():
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return 1
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game.playSample("move", priority=10)
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stack_map = self.blockMap()
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for j in range(2):
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dir = 1
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for i in range(len(stack_map[j])):
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to_stack = row[stack_map[j][i]]
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if to_stack is self:
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dir = -1
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if not to_stack.cards:
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self._stopDrag()
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step = 1
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from_stack = row[stack_map[j][i + dir]]
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while from_stack is not self:
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from_stack.playMoveMove(
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1, to_stack, frames=0, sound=False)
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to_stack = from_stack
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step = step + 1
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from_stack = row[stack_map[j][i + dir * step]]
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self.playMoveMove(1, to_stack, frames=0, sound=False)
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return 1
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return 1
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# ************************************************************************
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# * Matrix Game
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# ************************************************************************
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class Matrix(Game):
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#
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# Game layout
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#
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def createGame(self):
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l, s = Layout(self), self.s
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grid = math.sqrt(self.gameinfo.ncards)
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assert grid == int(grid)
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grid = int(grid)
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# Set window size
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w, h = l.XM * 2 + l.CW * grid, l.YM * 2 + l.CH * grid
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self.setSize(w, h)
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# Create rows
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for j in range(grid):
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x, y = l.XM, l.YM + l.CH * j
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for i in range(grid):
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s.rows.append(Matrix_RowStack(x, y, self))
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x = x + l.CW
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# Create talon
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x, y = -2*l.XS, 0 # invisible
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s.talon = InitialDealTalonStack(x, y, self)
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# Define stack groups
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l.defaultStackGroups()
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#
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# Game extras
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#
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def _shuffleHook(self, cards):
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# create solved game
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ncards = len(cards)-1
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for c in cards:
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if c.rank == ncards:
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cards.remove(c)
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break
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n = 0
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for i in range(ncards-1):
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for j in range(i+1, ncards):
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if cards[i].rank > cards[j].rank:
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n += 1
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cards.reverse()
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if n % 2:
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cards[0], cards[1] = cards[1], cards[0]
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return [c]+cards
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#
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# Game over rides
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#
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def startGame(self):
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assert len(self.s.talon.cards) == self.gameinfo.ncards
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self.startDealSample()
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self.s.talon.dealRow(rows=self.s.rows[:self.gameinfo.ncards - 1],
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frames=3)
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def isGameWon(self):
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if self.busy:
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return 0
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s = self.s.rows
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mylen = len(s) - 1
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for r in s[:mylen]:
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if not r.cards or not r.cards[0].rank == r.id:
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return 0
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self.s.talon.dealRow(rows=s[mylen:], frames=0)
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return 1
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def shallHighlightMatch(self, stack1, card1, stack2, card2):
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return ((card1.rank + 1 == card2.rank) or
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(card1.rank - 1 == card2.rank))
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# ************************************************************************
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# * Register a Matrix game
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# ************************************************************************
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def r(id, short_name, width):
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name = short_name
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ncards = width ** 2
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gi = GameInfo(
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id, Matrix, name,
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GI.GT_MATRIX, 1, 0, GI.SL_SKILL,
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category=GI.GC_TRUMP_ONLY, short_name=short_name,
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suits=(), ranks=(), trumps=list(range(ncards)),
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si={"decks": 1, "ncards": ncards})
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gi.ncards = ncards
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gi.rules_filename = "matrix.html"
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registerGame(gi)
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return gi
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def r2(id, short_name, width):
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name = short_name
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ncards = width ** 2
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gi = GameInfo(
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id, Matrix, name,
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GI.GT_MATRIX, 1, 0, GI.SL_SKILL,
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category=GI.GC_PUZZLE, short_name=short_name,
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subcategory=width,
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suits=(), ranks=(), trumps=list(range(ncards)),
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si={"decks": 1, "ncards": ncards})
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gi.ncards = ncards
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gi.rules_filename = "matrix.html"
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registerGame(gi)
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return gi
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r(22223, "Matrix 3x3", 3)
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r(22224, "Matrix 4x4", 4)
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r(22225, "Matrix 5x5", 5)
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r(22226, "Matrix 6x6", 6)
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r(22227, "Matrix 7x7", 7)
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r(22228, "Matrix 8x8", 8)
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r(22229, "Matrix 9x9", 9)
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r(22230, "Matrix 10x10", 10)
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# r(22240, "Matrix 20x20", 20)
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r2(22303, "Picture Matrix 3x3", 3)
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r2(22304, "Picture Matrix 4x4", 4)
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r2(22305, "Picture Matrix 5x5", 5)
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r2(22306, "Picture Matrix 6x6", 6)
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r2(22307, "Picture Matrix 7x7", 7)
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r2(22308, "Picture Matrix 8x8", 8)
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r2(22309, "Picture Matrix 9x9", 9)
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r2(22310, "Picture Matrix 10x10", 10)
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del r
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del r2
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