Exemplo n.º 1
0
def binpacking(weights, capacity):
    class BinpackinPS(PartialSolutionWithOptimization):
        def __init__(self, solution, contenedores: List[int]):
            self.contenedores = contenedores
            self.solution = solution
            self.n = len(solution)

        def successors(self) -> Iterable["PartialSolutionWithOptimization"]:
            if self.n < len(weights):
                for i, weight in enumerate(self.contenedores):
                    if weight >= weights[self.n]:
                        copia = deepcopy(self.contenedores)
                        copia[i] -= weights[self.n]
                        yield BinpackinPS(self.solution + (i, ), copia)
                copia = deepcopy(self.contenedores)
                copia.append(capacity - weights[self.n])
                yield BinpackinPS(self.solution + (len(self.contenedores), ),
                                  copia)

        def f(self) -> Union[int, float]:
            return len(self.contenedores)

        def state(self) -> State:
            return self.n, tuple(self.contenedores)

        def is_solution(self) -> bool:
            return self.n == len(weights)

        def get_solution(self) -> Solution:
            return self.solution

    initial_ps = BinpackinPS((), [])
    return BacktrackingOptSolver.solve(initial_ps)
Exemplo n.º 2
0
def knapsack_solve(weights, values, capacity):
    class KnapsackPS(PartialSolutionWithOptimization):
        def __init__(self, decisions: Tuple[int, ...], value: int, weight: int):         # IMPLEMENTAR: Añade los parámetros que tú consideres
            self.decisions = decisions
            self.weight = weight
            self.value = value
            self.n = len(decisions)

        def is_solution(self) -> bool:      # IMPLEMENTAR
            return self.n == len(weights)

        def get_solution(self) -> Solution: # IMPLEMENTAR
            return self.decisions

        def successors(self) -> Iterable["KnapsackPS"]:# IMPLEMENTAR
            if self.n < len(weights):
                if ...:
                    yield KnapsackPS(self.decisions + (1,),
                                     self.value + values[self.n],
                                     self.weight + weights[self.n])
                yield KnapsackPS(self.decisions + (0,), self.value, self.weight)
        def state(self) -> State:           # IMPLEMENTAR
            return self.n, self.weight

        def f(self) -> Union[int, float]:   # IMPLEMENTAR
            return -self.value

    initialPS = KnapsackPS( (), 0, 0)                # IMPLEMENTAR: Añade los parámetros que tú consideres
    return BacktrackingOptSolver.solve(initialPS)
Exemplo n.º 3
0
def coin_change_solver(coins: Tuple[int, ...], quantity: int) -> Solution:
    class CoinChangePS(PartialSolutionWithOptimization):

        def __init__(self, pending, solution=()):
            self.pending = pending
            self.solution = solution
            self.n = len(solution)

        def is_solution(self) -> bool:
            return self.n == len(coins) and self.pending == 0

        def get_solution(self) -> Solution:
            return self.solution

        def successors(self) -> Iterable["PartialSolutionWithOptimization"]:
            if self.n >= len(coins):
                return []
            for suc in range(self.pending//coins[self.n]+1):
                yield CoinChangePS(self.pending-suc*coins[self.n], self.solution+(suc,))

        def state(self) -> State:
            return self.n, self.pending

        def f(self) -> Union[int, float]:
            return sum(self.solution)

    initial_ps = CoinChangePS(quantity)
    return BacktrackingOptSolver.solve(initial_ps)
Exemplo n.º 4
0
def coin_solver(coins, quantity):
    class CoinChangePS(PartialSolutionWithOptimization):
        def __init__(self, solution, quantity):
            self.solution = solution
            self.n = len(self.solution)
            self.quantity = quantity

        def is_solution(self) -> bool:
            return self.n == len(coins) and self.quantity == 0

        def get_solution(self) -> Solution:
            return self.solution

        def successors(self) -> Iterable["PartialSolutionWithOptimization"]:
            if self.n < len(coins):
                for decision in range(self.quantity // coins[self.n] + 1):
                    yield CoinChangePS(
                        self.solution + (decision, ),
                        self.quantity - coins[self.n] * decision)

        def state(self) -> State:
            return self.quantity, self.n

        def f(self):
            return sum(self.solution)

    initialPS = CoinChangePS((), quantity)
    return BacktrackingOptSolver.solve(initialPS)
Exemplo n.º 5
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def knapsack_solve(weights, values, capacity):
    class KnapsackPS(PartialSolutionWithOptimization):
        def __init__(self, solution, weight, value, index):
            self.solution = solution
            self.weight = weight
            self.value = value
            self.index = index

        def is_solution(self) -> bool:
            return self.index == len(values)

        def get_solution(self) -> Solution:
            return self.value, self.weight, self.solution

        def successors(self) -> Iterable["KnapsackPS"]:
            if not self.is_solution():
                if (self.weight + weights[self.index]) <= capacity:
                    yield KnapsackPS(self.solution + (self.index, ),
                                     self.weight + weights[self.index],
                                     self.value + values[self.index],
                                     self.index + 1)
                yield KnapsackPS(self.solution, self.weight, self.value,
                                 self.index + 1)

        def state(self) -> State:  # IMPLEMENTAR
            # return self # No utilzar
            return self.index, self.weight

        def f(self) -> Union[int, float]:  # IMPLEMENTAR
            return -self.value

    initialPS = KnapsackPS(
        (), 0, 0, 0)  # IMPLEMENTAR: Añade los parámetros que tú consideres

    return BacktrackingOptSolver.solve(initialPS)
Exemplo n.º 6
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def bricker_opt_solve(level):
    class BrikerOpt_PS(PartialSolutionWithOptimization):
        def __init__(self, block: Block, decisions: Tuple[Move, ...]):
            self.block = block
            self.decisions = decisions

        def is_solution(self) -> bool:
            return self.block.is_standing_at_pos(level.get_targetpos())

        def get_solution(self) -> Solution:
            return self.decisions

        def successors(self) -> Iterable["BrikerVC_PS"]:
            for movement in self.block.valid_moves(level.is_valid):
                print(self.decisions)
                yield BrikerOpt_PS(self.block.move(movement),
                                   self.decisions + (movement, ))

        def state(self) -> State:
            return self.block

        def f(self) -> Union[int, float]:
            return len(self.decisions)

    # TODO: crea initial_ps y llama a BacktrackingOptSolver.solve
    initial_ps = BrikerOpt_PS(
        Block(level.get_startpos(), level.get_startpos()), ())
    return BacktrackingOptSolver.solve(initial_ps)
Exemplo n.º 7
0
def knapsack_solve(weights, values, capacity):
    class KnapsackPS(PartialSolutionWithOptimization):
        def __init__(self, solution=(), suma_pesos=0,
                     suma_valores=0):  # IMPLEMENTAR: Añade los parámetros que tú consideres
            self.solution = solution
            self.n = len(solution)
            self.suma_pesos = suma_pesos
            self.suma_valores = suma_valores

        def is_solution(self) -> bool:  # IMPLEMENTAR
            return self.n == len(values) and self.suma_pesos <= capacity

        def get_solution(self) -> Solution:  # IMPLEMENTAR
            return self.solution

        def successors(self) -> Iterable["KnapsackPS"]:  # IMPLEMENTAR
            if self.n >= len(values):
                return []
            yield KnapsackPS(self.solution + (0,), self.suma_pesos, self.suma_valores)
            if self.suma_pesos + weights[self.n] <= capacity:
                yield KnapsackPS(self.solution + (1,), self.suma_pesos + weights[self.n],
                                 self.suma_valores + values[self.n])

        def state(self) -> State:  # IMPLEMENTAR
            return self.n, self.suma_pesos

        def f(self) -> Union[int, float]:  # IMPLEMENTAR
            return -self.suma_valores

    initialPS = KnapsackPS()  # IMPLEMENTAR: Añade los parámetros que tú consideres
    return BacktrackingOptSolver.solve(initialPS)
Exemplo n.º 8
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def numeros_solver2(P, T):
    class NumerosPS(BacktrackingOptSolver):
        def __init__(self, ds, pending):
            """
			:param ds: decisiones tomadas
			:param pending: se resta del parametro a medida que se elije un yield del successors
			"""
            self.ds = ds
            self.n = len(ds)
            self.pending = pending

        def is_solution(self):
            return self.n == len(P) and self.pending == 0

        def get_solution(self):
            return self.ds

        def state(self):
            return self.n, self.pending

        # lo que dice la f
        def f(self):
            sum = 0
            for nr in self.ds:
                # if nr != 0: no es necesario
                sum += 1
            return sum

        def successors(self):
            if self.n < len(P):
                # for nr in P: si se usa el for hay que usar range porque siempre se llama al mismo numero al entrar
                nr = P[self.n]

                yield NumerosPS(self.ds + (0, ), self.pending)
                # OJO: se resta del numero T cuando hay que sumar, es decir, usar el 1
                yield NumerosPS(self.ds + (1, ), self.pending - nr)
                # OJO: se suma del numero T cuando hay que restar, es decir, usar el -1
                yield NumerosPS(self.ds + (-1, ), self.pending + nr)

    initial_ps = NumerosPS((), T)
    return BacktrackingOptSolver.solve(initial_ps)
Exemplo n.º 9
0
def numeros_solver(P, T):
    class NumerosPS(BacktrackingOptSolver):
        def __init__(self, ds, suma_local):
            """

			:param ds: decisiones tomadas
			:param suma_local: se suma al parametro a medida que se elije un yield del successors
			"""
            self.ds = ds
            self.n = len(ds)
            self.suma_local = suma_local

        def is_solution(self):
            return self.n == len(P) and self.suma_local == T

        def get_solution(self):
            return self.ds

        def state(self):
            return self.n, self.suma_local

        # lo que dice la f
        def f(self):
            sum = 0
            for nr in self.ds:
                if nr != 0:
                    sum += 1
            return sum

        def successors(self):
            if self.n < len(P):
                # for nr in P: si se usa el for hay que usar range porque siempre se llama al mismo numero al entrar
                nr = P[self.n]

                yield NumerosPS(self.ds + (0, ), self.suma_local)
                yield NumerosPS(self.ds + (1, ), self.suma_local + nr)
                yield NumerosPS(self.ds + (-1, ), self.suma_local - nr)

    initial_ps = NumerosPS((), 0)
    return BacktrackingOptSolver.solve(initial_ps)
Exemplo n.º 10
0
def vallado_solver(L, C, P, M):
	"""
	Funcion que devuelve el coste minimo de vallas

	Parameters:
	L (list): longitud vallas
	C (list): cantidad vallas disponibles
	P (list): precio por valla
	M (int): longitud de la valla a comprobar

	"""

	class ValladoPs(PartialSolutionWithOptimization):
		def __init__(self, ds, longitud_local):
			self.ds = ds
			self.n = len(ds)
			self.longitud_local = longitud_local

		def is_solution(self):
			return self.n == len(L) and self.longitud_local == 0

		def get_solution(self):
			return self.ds

		def state(self):
			return self.n, self.longitud_local

		def f(self):
			sum = 0
			for i in range(len(self.ds)):
				sum += P[i] * self.ds[i]
			return sum

		def successors(self):
			if self.n < len(L):
				for c in range(0, min(C[self.n], self.longitud_local // L[self.n]) + 1):
					yield ValladoPs(self.ds + (c,), self.longitud_local - (L[self.n] * c))

	initial_ps = ValladoPs((), M)
	return BacktrackingOptSolver.solve(initial_ps)
Exemplo n.º 11
0
def knapsack_solve(weights, values, capacity):
    class KnapsackPS(PartialSolutionWithOptimization):
        def __init__(self, pending, solution
                     ):  # IMPLEMENTAR: Añade los parámetros que tú consideres

            self.pending = pending
            self.n = len(solution)
            self.solution = solution
            pass

        def is_solution(self) -> bool:  # IMPLEMENTAR
            return len(self.solution) == len(weights)

        def get_solution(self) -> Solution:  # IMPLEMENTAR
            return self.solution

        def successors(self) -> Iterable["KnapsackPS"]:  # IMPLEMENTAR
            if self.n < len(values):
                if weights[self.n] <= self.pending:
                    yield KnapsackPS(self.pending - weights[self.n],
                                     self.solution + (1, ))
                yield KnapsackPS(self.pending, self.solution + (0, ))

        def state(self) -> State:  # IMPLEMENTAR
            # return len(self.solution), sum(self.solution[i] * weights[i] for i in range(len(self.solution)) )
            return len(self.solution), self.pending

        def f(self) -> Union[int, float]:  # IMPLEMENTAR
            # sum = 0
            # for s in range(len(self.solution)):
            #     sum += self.solution[s] * values[s]
            # return -sum
            return -sum(self.solution[i] * values[i]
                        for i in range(len(self.solution)))

    initialPS = KnapsackPS(
        capacity, ())  # IMPLEMENTAR: Añade los parámetros que tú consideres

    return BacktrackingOptSolver.solve(initialPS)
Exemplo n.º 12
0
def knapsack_solve(weights, values, capacity):
    class KnapsackPS(PartialSolutionWithOptimization):
        def __init__(self, solution, weights, values, capacity
                     ):  # IMPLEMENTAR: Añade los parámetros que tú consideres

            self.solution = solution
            self.n = len(solution)
            self.weights = weights
            self.values = values
            self.capacity = capacity

        def is_solution(self) -> bool:  # IMPLEMENTAR
            return self.n == len(weights)

        def get_solution(self) -> Solution:  # IMPLEMENTAR
            return self.solution

        def successors(self) -> Iterable["KnapsackPS"]:  # IMPLEMENTAR
            if self.n < len(weights):
                yield KnapsackPS(self.solution + (0, ), weights, values,
                                 self.capacity)
                if self.capacity >= weights[self.n]:
                    yield KnapsackPS(self.solution + (1, ), weights, values,
                                     self.capacity - weights[self.n])

        def state(self) -> State:  # IMPLEMENTAR
            return self.n, self.capacity

        def f(self) -> Union[int, float]:  # IMPLEMENTAR
            return -sum(decision * values[i]
                        for i, decision in enumerate(self.solution))

    initialPS = KnapsackPS(
        (), weights, values,
        capacity)  # IMPLEMENTAR: Añade los parámetros que tú consideres

    return BacktrackingOptSolver.solve(initialPS)
def partido_solver(M, K, VS, VN, C):
    class PartidoPS(PartialSolutionWithOptimization):
        def __init__(self, ds, m):
            self.ds = ds
            self.n = len(ds)
            self.m = m

        def is_solution(self) -> bool:
            return self.n == K and self.m == 0

        def get_solution(self) -> Solution:
            return self.ds

        def f(self) -> Union[int, float]:
            suma = 0
            for i in range(self.n):
                if self.ds[i] == 0:
                    suma += VN[i]
                elif self.ds[i] == 1:
                    suma += VS[i]
            return suma

        def state(self) -> State:
            return self.n, self.m

        def successors(self) -> Iterable["PartialSolutionWithOptimization"]:
            if self.n < K:
                coste = C[self.n]

                # decidir si voy o no
                if coste <= self.m:
                    yield PartidoPS(self.ds + (1, ), self.m - coste)
                yield PartidoPS(self.ds + (0, ), self.m)

    initial_ps = PartidoPS((), M)
    return BacktrackingOptSolver.solve(initial_ps)