Replace helper functions with subclass
The new subclass, BoneMarketModel, overrides CpModel's methods with improvements such as default parameters and support for enforcement literals. This should allow substantial improvements to the readability of the solver in the future. In addition, various lists have been replaced with tuples where appropriate.
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__author__ = "Jeremy Saklad"
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from functools import reduce
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from ortools.sat.python import cp_model
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class BoneMarketModel(cp_model.CpModel):
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"""A CpModel with additional functions for common constraints and enhanced enforcement literal support."""
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__slots__ = ()
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def AddAllowedAssignments(self, variables, tuples_list):
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intermediate_variables, constraints = zip(*(self.NewIntermediateIntVar(variable, f'{repr((variables, tuples_list))}: {variable}') for variable in variables))
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super().AddAllowedAssignments(intermediate_variables, tuples_list)
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return constraints
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def AddApproximateExponentiationEquality(self, target, var, exp, upto):
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"""Add an approximate exponentiation equality using a lookup table.
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Set `upto` to a value that is unlikely to come into play.
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Each parameter is interpreted as a BoundedLinearExpression, and a layer of indirection is applied such that each Constraint in the returned tuple can accept an enforcement literal."""
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return self.AddAllowedAssignments((target, var), ((int(base**exp), base) for base in range(upto + 1)))
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def AddMultiplicationEquality(self, target, variables):
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"""Adds `target == variables[0] * .. * variables[n]`.
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Each parameter is interpreted as a BoundedLinearExpression, and a layer of indirection is applied such that each Constraint in the returned tuple can accept an enforcement literal."""
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superclass = super()
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def Multiply(end, stack):
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intermediate_variable, variable_constraint = self.NewIntermediateIntVar(stack.pop(), f'{repr(end)} == {"*".join((repr(variable) for variable in stack))}: last variable')
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partial_target = self.NewIntVar(f'{repr(end)} == {"*".join((repr(variable) for variable in stack))}: partial target')
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recursive_constraints = self.AddMultiplicationEquality(partial_target, stack) if len(stack) > 1 else (self.Add(partial_target == stack.pop()),)
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intermediate_target, target_constraint = self.NewIntermediateIntVar(end, f'{repr(end)} == {"*".join((repr(variable) for variable in stack))}: target')
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superclass.AddMultiplicationEquality(intermediate_target, (partial_target, intermediate_variable))
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return (variable_constraint, *recursive_constraints, target_constraint)
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# Avoid mutating parameter directly
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return Multiply(target, variables.copy() if isinstance(variables, list) else list(variables))
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def NewIntermediateBoolVar(self, name, linear_exp, domain):
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"""Add a fully-reified implication using an intermediate Boolean variable."""
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intermediate = self.NewBoolVar(name)
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self.AddLinearExpressionInDomain(linear_exp, domain).OnlyEnforceIf(intermediate)
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self.AddLinearExpressionInDomain(linear_exp, domain.Complement()).OnlyEnforceIf(intermediate.Not())
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return intermediate
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def NewIntermediateIntVar(self, linear_exp, name, *, lb = cp_model.INT_MIN//8, ub = cp_model.INT_MAX//8):
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"""Creates an integer variable equivalent to the given expression and returns a tuple consisting of the variable and constraint for use with enforcement literals."""
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intermediate = super().NewIntVar(lb, ub, name)
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return (intermediate, self.Add(intermediate == linear_exp))
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def NewIntVar(self, name, *, lb = cp_model.INT32_MIN, ub = cp_model.INT32_MAX):
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return super().NewIntVar(lb, ub, name)
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