Why Google OR-Tools
Mathematical optimization for real-world constraints
The Problem
Business operations are full of optimization problems: scheduling, routing, resource allocation, inventory planning. These problems have constraints (capacity, deadlines, dependencies) and objectives (minimize cost, maximize throughput).
Brute force doesn't scale.
A scheduling problem with 20 tasks and 5 resources has millions of possible assignments. A routing problem with 50 stops has more permutations than atoms in the universe. You can't enumerate all possibilities.
Machine learning doesn't help either. ML learns patterns from data; optimization requires satisfying constraints exactly. An ML model might suggest a schedule that violates capacity limits or misses deadlines.
We needed tools that:
- Find optimal or near-optimal solutions to constraint satisfaction problems
- Scale to real-world problem sizes
- Handle hard constraints (must satisfy) and soft constraints (prefer to satisfy)
- Integrate with our existing tech stack
Current Options
| Option | Pros | Cons |
|---|---|---|
| HeuristicsHand-coded rules and approximations. |
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| Google OR-ToolsOpen-source optimization suite. CP-SAT, routing, linear programming. |
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| Commercial Solvers (Gurobi, CPLEX)Enterprise optimization with maximum performance. |
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Future Outlook
Optimization is becoming infrastructure, not specialty.
The tools are more accessible than ever.
OR-Tools makes constraint programming approachable. You describe the problem; the solver finds solutions. The abstraction level has risen from "implement Simplex" to "express constraints."
AI and optimization are converging. LLMs can help formulate optimization problems. Learned heuristics can warm-start solvers. The combination is more powerful than either alone.
The future is optimization as a service—APIs that take problem descriptions and return solutions. OR-Tools is the engine behind many such services.
Our Decision
✓Why we chose this
- Constraint satisfactionExpress complex rules; solver ensures they're satisfied
- Proven optimalityKnow when you have the best possible solution
- Declarative modelingDescribe the problem, not the solution algorithm
- Open sourceNo licensing costs; active community
×Trade-offs we accept
- Learning curveConstraint modeling requires new mental models
- Performance variabilitySome problems solve in seconds, others take hours
- Integration effortTranslating business rules to constraints takes care
Motivation
Scheduling, routing, and resource allocation are core to our operations. Getting these wrong means wasted resources, missed deadlines, and unhappy customers.
Heuristics got us started, but they don't scale. As operations grew more complex, our hand-coded rules produced increasingly poor results. We needed mathematical rigor.
OR-Tools gives us that rigor without enterprise pricing. We model constraints in code, and the solver finds solutions that satisfy all requirements. When requirements change, we update constraints, not algorithms.
Recommendation
Start with OR-Tools' CP-SAT solver for constraint satisfaction and discrete optimization. It handles most scheduling and allocation problems well.
Modeling approach:
- Define decision variables: What choices are you making?
- Express constraints: What rules must be satisfied?
- Define objective: What are you optimizing?
- Solve and interpret: Extract solution, handle infeasibility
For vehicle routing, use OR-Tools' dedicated routing library. It has built-in support for time windows, capacity, and other common constraints.
Test with small instances first. Optimization problems can be sensitive to formulation; a different model of the same problem may solve much faster.
Examples
from ortools.sat.python import cp_model
def schedule_tasks(tasks, resources, deadlines):
model = cp_model.CpModel()
# Decision variables: when does each task start?
starts = {}
ends = {}
for task in tasks:
starts[task.id] = model.NewIntVar(0, max_time, f'start_{task.id}')
ends[task.id] = model.NewIntVar(0, max_time, f'end_{task.id}')
model.Add(ends[task.id] == starts[task.id] + task.duration)
# Constraint: tasks on same resource don't overlap
for resource in resources:
resource_tasks = [t for t in tasks if t.resource == resource.id]
intervals = [
model.NewIntervalVar(starts[t.id], t.duration, ends[t.id], f'interval_{t.id}')
for t in resource_tasks
]
model.AddNoOverlap(intervals)
# Constraint: respect deadlines
for task in tasks:
if task.id in deadlines:
model.Add(ends[task.id] <= deadlines[task.id])
# Objective: minimize total completion time
model.Minimize(max(ends[t.id] for t in tasks))
# Solve
solver = cp_model.CpSolver()
status = solver.Solve(model)
if status == cp_model.OPTIMAL:
return {t.id: solver.Value(starts[t.id]) for t in tasks}
return NoneCP-SAT solver handles scheduling constraints declaratively. Add constraints, define objective, and the solver finds the optimal assignment.