JBoss.orgCommunity Documentation
Solving a planning problem with Planner consists out of 5 steps:
Model your planning problem as a class that implements the interface
Solution
, for example the class NQueens
.
Configure a Solver
, for example a First Fit and Tabu
Search solver for any NQueens
instance.
Load a problem data set from your data layer, for example a 4 Queens instance. That is the planning problem.
Solve it with Solver.solve(planningProblem)
.
Get the best solution found by the Solver
with
Solver.getBestSolution()
.
Build a Solver
instance with the SolverFactory
. Configure it with a
solver configuration XML file, provided as a classpath resource (as definied by
ClassLoader.getResource()
):
SolverFactory solverFactory = SolverFactory.createFromXmlResource(
"org/optaplanner/examples/nqueens/solver/nqueensSolverConfig.xml");
Solver solver = solverFactory.buildSolver();
In a typical project (following the Maven directory structure), that solverConfig XML file would be located
at
$PROJECT_DIR/src/main/resources/org/optaplanner/examples/nqueens/solver/nqueensSolverConfig.xml
.
On some environments (OSGi, JBoss modules, ...), classpath resources in your jars might not be
available in by default to the classes in optaplanner's jars.
Alternatively, a SolverFactory
can be created from a File
, an
InputStream
or a Reader
with methods such as
SolverFactory.createFromXmlFile()
. However, for portability reasons, a classpath resource is
recommended.
A solver configuration file looks like this:
<?xml version="1.0" encoding="UTF-8"?>
<solver>
<!-- Define the model -->
<solutionClass>org.optaplanner.examples.nqueens.domain.NQueens</solutionClass>
<entityClass>org.optaplanner.examples.nqueens.domain.Queen</entityClass>
<!-- Define the score function -->
<scoreDirectorFactory>
<scoreDefinitionType>SIMPLE</scoreDefinitionType>
<scoreDrl>org/optaplanner/examples/nqueens/solver/nQueensScoreRules.drl</scoreDrl>
</scoreDirectorFactory>
<!-- Configure the optimization algorithm(s) -->
<termination>
...
</termination>
<constructionHeuristic>
...
</constructionHeuristic>
<localSearch>
...
</localSearch>
</solver>
Notice the 3 parts in it:
Define the model
Define the score function
Configure the optimization algorithm(s)
These various parts of a configuration are explained further in this manual.
Planner makes it relatively easy to switch optimization algorithm(s) just by changing
the configuration. There's even a Benchmarker
utility which allows you to play out
different configurations against each other and report the most appropriate configuration for your use
case.
A solver configuration can also be configured with the SolverConfig
API. This especially
useful to change some values dynamically at runtime, for example to change the running time based on user input,
before building the Solver
:
SolverFactory solverFactory = SolverFactory.createFromXmlResource(
"org/optaplanner/examples/nqueens/solver/nqueensSolverConfig.xml");
SolverConfig solverConfig = solverFactory.getSolverConfig();
TerminationConfig terminationConfig = solverConfig.getTerminationConfig();
terminationConfig.setMinutesSpentLimit(userInput);
Solver solver = solverFactory.buildSolver();
Every element in the solver configuration XML is available as a *Config
class or a
property on a *Config
class in the package namespace
org.optaplanner.core.config
. These *Config
classes are the Java
representation of the XML format and they also provide the user-friendly way to assemble the runtime components
(of the package namespace org.optaplanner.core.impl
) into an efficient
Solver
.
Look at a dataset of your planning problem. You'll recognize domain classes in there, each of which can be categorized as one of these:
A unrelated class: not used by any of the score constraints. From a planning standpoint, this data is obsolete.
A problem fact class: used by the score constraints, but does NOT
change during planning (as long as the problem stays the same). For example: Bed
,
Room
, Shift
, Employee
, Topic
,
Period
, ... All the properties of a problem fact class are problem properties.
A planning entity class: used by the score constraints and changes
during planning. For example: BedDesignation
, ShiftAssignment
,
Exam
, ... The properties that change during planning are planning variables. The other
properties are problem properties.
Ask yourself: What class changes during planning? Which class has variables
that I want the Solver
to change for me? That class is a planning entity. Most use
cases have only 1 planning entity class. Most use cases also have only 1 planning variable per planning entity
class.
In real-time planning, even thought the problem itself changes, problem facts don't really change during planning, instead they change between planning (because the Solver temporarily stops to apply the problem fact changes).
A good model can greatly improve the success of your planning implementation. Follow these guidelines to design a good model:
In a many to one relationship, it's normally the many side
that is the planning entity class. The property referencing the other side is then the planning variable. For
example in employee rostering: the planning entity class is ShiftAssignment
, not
Employee
, and the planning variable is ShiftAssignment.getEmployee()
because 1 Employee
has multiple ShiftAssignment
s but 1
ShiftAssignment
has only 1 Employee
.
A planning entity class should have at least 1 problem property. A planning entity class with only
planning variables can normally be simplified by converting 1 of those planning variables into a problem
property. That heavily decreases the search space size. For example in
employee rostering: the ShiftAssignment
's getShift()
is a problem
property and the getEmployee()
is a planning variable. If both were a planning variable,
solving it would be far less efficient.
A surrogate ID does not suffice as that at least 1 problem property. It needs to be understandable by the business. A business key does suffice. This prevents an unassigned entity from being nameless (unidentifiable by the business).
This way, there is no need to add a hard constraint to assure that 2 planning entities are different: they are already different due to their problem properties.
In some cases, multiple planning entities have the same problem property. In such cases, it can be
useful to create an extra problem property to distinguish them. For example in employee rostering:
ShiftAssignment
has besides the problem property Shift
also the
problem property indexInShift
.
The number of planning entities is recommended to be fixed during planning. When in doubt which property
should be a planning variable and which should be a problem property, choose it so the number of planning
entities is fixed. For example in employee rostering: if the planning entity class would have been
EmployeeAssignment
with a problem property getEmployee()
and a planning
variable getShift()
, than it's impossible to accurately predict how many
EmployeeAssignment
instances to make per Employee
.
For inspiration, take a look at how the examples modeled their domain:
Vehicle routing is special, because it uses a chained planning variable.
In Planner all problems facts and planning entities are plain old JavaBeans (POJO's). You can load them from a database, an XML file, a data repository, a noSQL cloud, ... (see Integration): Planner doesn't care.
A problem fact is any JavaBean (POJO) with getters that does not change during planning. Implementing the
interface Serializable
is recommended (but not required). For example in n queens, the columns
and rows are problem facts:
public class Column implements Serializable {
private int index;
// ... getters
}
public class Row implements Serializable {
private int index;
// ... getters
}
A problem fact can reference other problem facts of course:
public class Course implements Serializable {
private String code;
private Teacher teacher; // Other problem fact
private int lectureSize;
private int minWorkingDaySize;
private List<Curriculum> curriculumList; // Other problem facts
private int studentSize;
// ... getters
}
A problem fact class does not require any Planner specific code. For example, you can reuse your domain classes, which might have JPA annotations.
Generally, better designed domain classes lead to simpler and more efficient score constraints. Therefore,
when dealing with a messy legacy system, it can sometimes be worth it to convert the messy domain set into a
planner specific POJO set first. For example: if your domain model has 2 Teacher
instances
for the same teacher that teaches at 2 different departments, it's hard to write a correct score constraint that
constrains a teacher's spare time.
Alternatively, you can sometimes also introduce a cached problem fact to enrich the domain model for planning only.
A planning entity is a JavaBean (POJO) that changes during solving, for example a Queen
that changes to another row. A planning problem has multiple planning entities, for example for a single n
queens problem, each Queen
is a planning entity. But there's usually only 1 planning entity
class, for example the Queen
class.
A planning entity class needs to be annotated with the @PlanningEntity
annotation.
Each planning entity class has 1 or more planning variables. It usually also has 1 or
more defining properties. For example in n queens, a Queen
is defined by
its Column
and has a planning variable Row
. This means that a Queen's
column never changes during solving, while its row does change.
@PlanningEntity
public class Queen {
private Column column;
// Planning variables: changes during planning, between score calculations.
private Row row;
// ... getters and setters
}
A planning entity class can have multiple planning variables. For example, a Lecture
is
defined by its Course
and its index in that course (because 1 course has multiple lectures).
Each Lecture
needs to be scheduled into a Period
and a
Room
so it has 2 planning variables (period and room). For example: the course Mathematics
has 8 lectures per week, of which the first lecture is Monday morning at 08:00 in room 212.
@PlanningEntity
public class Lecture {
private Course course;
private int lectureIndexInCourse;
// Planning variables: changes during planning, between score calculations.
private Period period;
private Room room;
// ...
}
The solver configuration also needs to be made aware of each planning entity class:
<solver>
...
<entityClass>org.optaplanner.examples.nqueens.domain.Queen</entityClass>
...
</solver>
Some uses cases have multiple planning entity classes. For example: route freight and trains into railway network arcs, where each freight can use multiple trains over its journey and each train can carry multiple freights per arc. Having multiple planning entity classes directly raises the implementation complexity of your use case.
Do not create unnecessary planning entity classes. This leads to difficult
Move
implementations and slower score calculation.
For example, do not create a planning entity class to hold the total free time of a teacher, which needs
to be kept up to date as the Lecture
planning entities change. Instead, calculate the free
time in the score constraints and put the result per teacher into a logically inserted score object.
If historic data needs to be considered too, then create problem fact to hold the total of the historic assignments up to, but not including, the planning window (so it doesn't change when a planning entity changes) and let the score constraints take it into account.
Some optimization algorithms work more efficiently if they have an estimation of which planning entities are more difficult to plan. For example: in bin packing bigger items are harder to fit, in course scheduling lectures with more students are more difficult to schedule and in n queens the middle queens are more difficult to fit on the board.
Therefore, you can set a difficultyComparatorClass
to the
@PlanningEntity
annotation:
@PlanningEntity(difficultyComparatorClass = CloudProcessDifficultyComparator.class)
public class CloudProcess {
// ...
}
public class CloudProcessDifficultyComparator implements Comparator<CloudProcess> {
public int compare(CloudProcess a, CloudProcess b) {
return new CompareToBuilder()
.append(a.getRequiredMultiplicand(), b.getRequiredMultiplicand())
.append(a.getId(), b.getId())
.toComparison();
}
}
Alternatively, you can also set a difficultyWeightFactoryClass
to the
@PlanningEntity
annotation, so you have access to the rest of the problem facts from the
Solution
too:
@PlanningEntity(difficultyWeightFactoryClass = QueenDifficultyWeightFactory.class)
public class Queen {
// ...
}
See sorted selection for more information.
Difficulty should be implemented ascending: easy entities are lower, difficult entities are higher. For example in bin packing: small item < medium item < big item.
Even though some algorithms start with the more difficult entities first, they just reverse the ordering.
None of the current planning variable states should be used to compare planning entity
difficult. During Construction Heuristics, those variables are likely to be null
anyway. For example, a Queen
's row
variable should not be used.
A planning variable is a property (including getter and setter) on a planning entity. It points to a
planning value, which changes during planning. For example, a Queen
's row
property is a planning variable. Note that even though a Queen
's row
property changes to another Row
during planning, no Row
instance itself is
changed.
A planning variable getter needs to be annotated with the @PlanningVariable
annotation,
which needs a non-empty valueRangeProviderRefs
property.
@PlanningEntity
public class Queen {
private Row row;
// ...
@PlanningVariable(valueRangeProviderRefs = {"rowRange"})
public Row getRow() {
return row;
}
public void setRow(Row row) {
this.row = row;
}
}
The valueRangeProviderRefs
property defines what are the possible planning values for
this planning variable. It references 1 or more @ValueRangeProvider
id
's.
By default, an initialized planning variable cannot be null
, so an initialized solution
will never use null
for any of its planning variables. In an over-constrained use case, this
can be counterproductive. For example: in task assignment with too many tasks for the workforce, we would rather
leave low priority tasks unassigned instead of assigning them to an overloaded worker.
To allow an initialized planning variable to be null
, set nullable
to true
:
@PlanningVariable(..., nullable = true)
public Worker getWorker() {
return worker;
}
Planner will automatically add the value null
to the value range. There is no need to
add null
in a collection used by a ValueRangeProvider
.
Using a nullable planning variable implies that your score calculation is responsible for punishing (or even rewarding) variables with a null value.
Repeated planning (especially real-time planning) does not mix well with a nullable planning variable: every
time the Solver starts or a problem fact change is made, the Construction
Heuristics will try to initialize all the null
variables again, which can be a huge
waste of time. One way to deal with this, is to change when a planning entity should be reinitialized with an
reinitializeVariableEntityFilter
:
@PlanningVariable(..., nullable = true, reinitializeVariableEntityFilter = ReinitializeTaskFilter.class)
public Worker getWorker() {
return worker;
}
A planning variable is considered initialized if its value is not null
or if the
variable is nullable
. So a nullable variable is always considered initialized, even when a
custom reinitializeVariableEntityFilter
triggers a reinitialization during construction
heuristics.
A planning entity is initialized if all of its planning variables are initialized.
A Solution
is initialized if all of its planning entities are initialized.
A planning value is a possible value for a planning variable. Usually, a planning value is a problem fact,
but it can also be any object, for example a double
. It can even be another planning entity
or even a interface implemented by both a planning entity and a problem fact.
A planning value range is the set of possible planning values for a planning variable. This set can be a
countable (for example row 1
, 2
, 3
or
4
) or uncountable (for example any double
between 0.0
and 1.0
).
The value range of a planning variable is defined with the @ValueRangeProvider
annotation. A @ValueRangeProvider
annotation always has a property id
,
which is referenced by the @PlanningVariable
's property
valueRangeProviderRefs
.
This annotation can be located on 2 types of methods:
On the Solution: All planning entities share the same value range.
On the planning entity: The value range differs per planning entity. This is less common.
The return type of that method can be 2 types:
Collection
: The value range is defined by a Collection
(usually a List
) of it's possible values.
ValueRange
: The value range is defined by its bounds. This is less common.
All instances of the same planning entity class share the same set of possible planning values for that planning variable. This is the most common way to configure a value range.
The Solution
implementation has method which returns a Collection
(or a ValueRange
). Any value from that Collection
is a possible planning
value for this planning variable.
@PlanningVariable(valueRangeProviderRefs = {"rowRange"})
public Row getRow() {
return row;
}
@PlanningSolution
public class NQueens implements Solution<SimpleScore> {
// ...
@ValueRangeProvider(id = "rowRange")
public List<Row> getRowList() {
return rowList;
}
}
That Collection
(or ValueRange
) must not contain the value
null
, not even for a nullable planning
variable.
Each planning entity has its own value range (a set of possible planning values) for the planning variable. For example, if a teacher can never teach in a room that does not belong to his department, lectures of that teacher can limit their room value range to the rooms of his department.
@PlanningVariable(valueRangeProviderRefs = {"departmentRoomRange"})
public Room getRoom() {
return room;
}
@ValueRangeProvider(id = "departmentRoomRange")
public List<Room> getPossibleRoomList() {
return getCourse().getTeacher().getDepartment().getRoomList();
}
Never use this to enforce a soft constraint (or even a hard constraint when the problem might not have a feasible solution). For example: Unless there is no other way, a teacher can not teach in a room that does not belong to his department. In this case, the teacher should not be limited in his room value range (because sometimes there is no other way).
By limiting the value range specifically of 1 planning entity, you are effectively creating a built-in hard constraint. This can be a very good thing, as the number of possible solutions is severely lowered. But this can also be a bad thing because it takes away the freedom of the optimization algorithms to temporarily break that constraint in order to escape from a local optimum.
A planning entity should not use other planning entities to determinate its value range. That would only try to make it solve the planning problem itself and interfere with the optimization algorithms.
Every entity has its own List
instance, except if multiple entity have the same value
range. For example, if teacher A and B belong to the same department, they use the same
List<Room>
instance. Furthermore, each List
contains a subset of
the same set of planning value instances. For example, if department A and B can both use room X, then their
List<Room>
instances contain the same Room
instance.
A value range on planning entity is not (yet) compatible with a chained variable.
Instead of a Collection
, you can also return a ValueRange
or
CountableValueRange
, build by the ValueRangeFactory
:
@ValueRangeProvider(id = "delayRange")
public CountableValueRange<Integer> getDelayRange() {
return ValueRangeFactory.createIntValueRange(0, 5000);
}
A ValueRange
uses far less memory, because it only holds the bounds. In the example
above, a Collection
would need to hold all 5000
ints, instead of just
the 2 bounds.
Furthermore, an incrementUnit
can be specified, for example if you have to buy stocks
in units of 200 pieces:
@ValueRangeProvider(id = "stockAmountRange")
public CountableValueRange<Integer> getStockAmountRange() {
// Range: 0, 200, 400, 600, ..., 9999600, 9999800, 10000000
return ValueRangeFactory.createIntValueRange(0, 10000000, 200);
}
Return CountableValueRange
instead of ValueRange
whenever
possible (so Planner knows it's countable).
The ValueRangeFactory
supports several value class types:
int
: An integer range.
double
: A floating point range which only supports random selection (because it
does not implement CountableValueRange
).
BigDecimal
: A decimal point range. By default, the increment unit is the lowest
non-zero value in the scale of the bounds.
Value range providers can be combined, for example:
@PlanningVariable(valueRangeProviderRefs = {"companyCarRange", "personalCarRange"})
public Car getCar() {
return car;
}
@ValueRangeProvider(id = "companyCarRange")
public List<CompanyCar> getCompanyCarList() {
return companyCarList;
}
@ValueRangeProvider(id = "personalCarRange")
public List<PersonalCar> getPersonalCarList() {
return personalCarList;
}
Some optimization algorithms work more efficiently if they have an estimation of which planning values are stronger, which means they are more likely to satisfy a planning entity. For example: in bin packing bigger containers are more likely to fit an item and in course scheduling bigger rooms are less likely to break the student capacity constraint.
Therefore, you can set a strengthComparatorClass
to the
@PlanningVariable
annotation:
@PlanningVariable(..., strengthComparatorClass = CloudComputerStrengthComparator.class)
public CloudComputer getComputer() {
// ...
}
public class CloudComputerStrengthComparator implements Comparator<CloudComputer> {
public int compare(CloudComputer a, CloudComputer b) {
return new CompareToBuilder()
.append(a.getMultiplicand(), b.getMultiplicand())
.append(b.getCost(), a.getCost()) // Descending (but this is debatable)
.append(a.getId(), b.getId())
.toComparison();
}
}
If you have multiple planning value classes in the same value range, the
strengthComparatorClass
needs to implement a Comparator
of a common
superclass (for example Comparator<Object>
) and be able to handle comparing instances
of those different classes.
Alternatively, you can also set a strengthWeightFactoryClass
to the
@PlanningVariable
annotation, so you have access to the rest of the problem facts from the
solution too:
@PlanningVariable(..., strengthWeightFactoryClass = RowStrengthWeightFactory.class)
public Row getRow() {
// ...
}
See sorted selection for more information.
Strength should be implemented ascending: weaker values are lower, stronger values are higher. For example in bin packing: small container < medium container < big container.
None of the current planning variable state in any of the planning entities should be used to
compare planning values. During construction heuristics, those variables are likely to be
null
anyway. For example, none of the row
variables of any
Queen
may be used to determine the strength of a Row
.
Some use cases, such as TSP and Vehicle Routing, require chaining. This means the planning entities point to each other and form a chain. By modeling the problem as a set of chains (instead of a set of trees/loops), the search space is heavily reduced.
A planning variable that is chained either:
Directly points to a planning fact, which is called an anchor.
Points to another planning entity with the same planning variable, which recursively points to an anchor.
Here are some example of valid and invalid chains:
Every initialized planning entity is part of an open-ended chain that begins from an anchor. A valid model means that:
A chain is never a loop. The tail is always open.
Every chain always has exactly 1 anchor. The anchor is a problem fact, never a planning entity.
A chain is never a tree, it is always a line. Every anchor or planning entity has at most 1 trailing planning entity.
Every initialized planning entity is part of a chain.
An anchor with no planning entities pointing to it, is also considered a chain.
A planning problem instance given to the Solver
must be valid.
If your constraints dictate a closed chain, model it as an open-ended chain (which is easier to persist in a database) and implement a score constraint for the last entity back to the anchor.
The optimization algorithms and built-in Move
's do chain correction to guarantee that
the model stays valid:
A custom Move
implementation must leave the model in a valid state.
For example, in TSP the anchor is a Domicile
(in vehicle routing it is
Vehicle
):
public class Domicile ... implements Standstill {
...
public City getCity() {...}
}
The anchor (which is a problem fact) and the planning entity implement a common interface, for example
TSP's Standstill
:
public interface Standstill {
City getCity();
}
That interface is the return type of the planning variable. Furthermore, the planning variable is chained.
For example TSP's Visit
(in vehicle routing it is Customer
):
@PlanningEntity
public class Visit ... implements Standstill {
...
public City getCity() {...}
@PlanningVariable(graphType = PlanningVariableGraphType.CHAINED, valueRangeProviderRefs = {"domicileRange", "visitRange"})
public Standstill getPreviousStandstill() {
return previousStandstill;
}
public void setPreviousStandstill(Standstill previousStandstill) {
this.previousStandstill = previousStandstill;
}
}
Notice how 2 value range providers are usually combined:
The value range provider which holds the anchors, for example domicileList
.
The value range provider which holds the initialized planning entities, for example
visitList
.
A shadow variable is a variable whose correct value can be deduced from the state of the genuine planning variables. Even though such a variable violates the principle of normalization by definition, in some use cases it can be very practical to use a shadow variable, especially to express the constraints more naturally. For example in vehicle routing with time windows: the arrival time at a customer for a vehicle can be calculated based on the previously visited customers of that vehicle (and the known travel times between 2 locations).
When the customers for a vehicle change, the arrival time for each customer is automatically adjusted. For more information, see the vehicle routing domain model.
From a score calculation perspective, a shadow variable is like any other planning variable. From an optimization perspective, Planner effectively only optimizes the genuine variables (and mostly ignores the shadow variables): it just assures that when a genuine variable changes, any dependent shadow variables are changed accordingly.
There are several build-in shadow variables:
2 variables are bi-directional if their instances always point to each other (unless they point to null). So if A references B, then B references A.
To map a bi-directional relationship between 2 planning variables, annotate the master side as a normal (= genuine) planning variable:
@PlanningEntity
public class Customer ... {
@PlanningVariable(graphType = PlanningVariableGraphType.CHAINED, ...)
public Standstill getPreviousStandstill() {
return previousStandstill;
}
public void setPreviousStandstill(Standstill previousStandstill) {...}
}
And then annotate the other side as a @InverseRelationShadowVariable
annotation.
@PlanningEntity
public interface Standstill {
@InverseRelationShadowVariable(sourceVariableName = "previousStandstill")
Customer getNextCustomer();
void setNextCustomer(Customer nextCustomer);
}
The sourceVariableName
property is the name of the planning variable on the return type
of the getter.
Currently, only chained variables support a @InverseRelationShadowVariable
annotation.
An anchor shadow variable is the anchor of a chained variable.
Annotate the anchor property as a @AnchorShadowVariable
annotation:
@PlanningEntity
public class Customer {
@AnchorShadowVariable(sourceVariableName = "previousStandstill")
public Vehicle getVehicle() {...}
public void setVehicle(Vehicle vehicle) {...}
}
The sourceVariableName
property is the name of the chained variable on the same entity
class.
To update a shadow variable, Planner uses a VariableListener
. To define a custom shadow
variable, write a custom VariableListener
: implement the interface and annotate it on the
shadow variable that needs to change.
@PlanningVariable(...)
public Standstill getPreviousStandstill() {
return previousStandstill;
}
@CustomShadowVariable(variableListenerClass = VehicleUpdatingVariableListener.class,
sources = {@CustomShadowVariable.Source(variableName = "previousStandstill")})
public Vehicle getVehicle() {
return vehicle;
}
The variableName
is the variable that triggers changes in the shadow
variable(s).
If the class of the trigger variable is different than the shadow variable, also specify the
entityClass
on @CustomShadowVariable.Source
. In that case, make sure
that that entityClass
is also properly configured as a planning entity class in the solver
config, or the VariableListener
will simply never trigger.
Any class that has at least 1 shadow variable, is a planning entity class, even it has no genuine planning variables.
For example, the VehicleUpdatingVariableListener
assures that every
Customer
in a chain has the same Vehicle
, namely the chain's
anchor.
public class VehicleUpdatingVariableListener implements VariableListener<Customer> {
public void afterEntityAdded(ScoreDirector scoreDirector, Customer customer) {
updateVehicle(scoreDirector, customer);
}
public void afterVariableChanged(ScoreDirector scoreDirector, Customer customer) {
updateVehicle(scoreDirector, customer);
}
...
protected void updateVehicle(ScoreDirector scoreDirector, Customer sourceCustomer) {
Standstill previousStandstill = sourceCustomer.getPreviousStandstill();
Vehicle vehicle = previousStandstill == null ? null : previousStandstill.getVehicle();
Customer shadowCustomer = sourceCustomer;
while (shadowCustomer != null && shadowCustomer.getVehicle() != vehicle) {
scoreDirector.beforeVariableChanged(shadowCustomer, "vehicle");
shadowCustomer.setVehicle(vehicle);
scoreDirector.afterVariableChanged(shadowCustomer, "vehicle");
shadowCustomer = shadowCustomer.getNextCustomer();
}
}
}
A VariableListener
can only change shadow variables. It must never change a genuine
planning variable or a problem fact.
Any change of a shadow variable must be told to the ScoreDirector
.
A dataset for a planning problem needs to be wrapped in a class for the Solver
to
solve. You must implement this class. For example in n queens, this in the NQueens
class
which contains a Column
list, a Row
list and a Queen
list.
A planning problem is actually a unsolved planning solution or - stated differently - an uninitialized
Solution
. Therefore, that wrapping class must implement the Solution
interface. For example in n queens, that NQueens
class implements
Solution
, yet every Queen
in a fresh NQueens
class is
not yet assigned to a Row
(their row
property is null
).
So it's not a feasible solution. It's not even a possible solution. It's an uninitialized solution.
You need to present the problem as a Solution
instance to the
Solver
. So you need to have a class that implements the Solution
interface:
public interface Solution<S extends Score> {
S getScore();
void setScore(S score);
Collection<? extends Object> getProblemFacts();
}
For example, an NQueens
instance holds a list of all columns, all rows and all
Queen
instances:
public class NQueens implements Solution<SimpleScore> {
private int n;
// Problem facts
private List<Column> columnList;
private List<Row> rowList;
// Planning entities
private List<Queen> queenList;
// ...
}
A Solution
requires a score property. The score property is null
if
the Solution
is uninitialized or if the score has not yet been (re)calculated. The
score
property is usually typed to the specific Score
implementation you
use. For example, NQueens
uses a SimpleScore
:
public class NQueens implements Solution<SimpleScore> {
private SimpleScore score;
public SimpleScore getScore() {
return score;
}
public void setScore(SimpleScore score) {
this.score = score;
}
// ...
}
Most use cases use a HardSoftScore
instead:
public class CourseSchedule implements Solution<HardSoftScore> {
private HardSoftScore score;
public HardSoftScore getScore() {
return score;
}
public void setScore(HardSoftScore score) {
this.score = score;
}
// ...
}
See the Score calculation section for more information on the Score
implementations.
The method is only used if Drools is used for score calculation. Other score directors do not use it.
All objects returned by the getProblemFacts()
method will be asserted into the Drools
working memory, so the score rules can access them. For example, NQueens
just returns all
Column
and Row
instances.
public Collection<? extends Object> getProblemFacts() {
List<Object> facts = new ArrayList<Object>();
facts.addAll(columnList);
facts.addAll(rowList);
// Do not add the planning entity's (queenList) because that will be done automatically
return facts;
}
All planning entities are automatically inserted into the Drools working memory. Do
not add them in the method getProblemFacts()
.
A common mistake is to use facts.add(...)
instead of
fact.addAll(...)
for a Collection
, which leads to score rules failing to
match because the elements of that Collection
aren't in the Drools working memory.
The getProblemFacts()
method is not called much: at most only once per solver phase per
solver thread.
A cached problem fact is a problem fact that doesn't exist in the real domain model, but is calculated
before the Solver
really starts solving. The getProblemFacts()
method has
the chance to enrich the domain model with such cached problem facts, which can lead to simpler and faster score
constraints.
For example in examination, a cached problem fact TopicConflict
is created for every 2
Topic
's which share at least 1 Student
.
public Collection<? extends Object> getProblemFacts() {
List<Object> facts = new ArrayList<Object>();
// ...
facts.addAll(calculateTopicConflictList());
// ...
return facts;
}
private List<TopicConflict> calculateTopicConflictList() {
List<TopicConflict> topicConflictList = new ArrayList<TopicConflict>();
for (Topic leftTopic : topicList) {
for (Topic rightTopic : topicList) {
if (leftTopic.getId() < rightTopic.getId()) {
int studentSize = 0;
for (Student student : leftTopic.getStudentList()) {
if (rightTopic.getStudentList().contains(student)) {
studentSize++;
}
}
if (studentSize > 0) {
topicConflictList.add(new TopicConflict(leftTopic, rightTopic, studentSize));
}
}
}
}
return topicConflictList;
}
Any score constraint that needs to check if no 2 exams have a topic which share a student are being
scheduled close together (depending on the constraint: at the same time, in a row or in the same day), can
simply use the TopicConflict
instance as a problem fact, instead of having to combine every 2
Student
instances.
Most (if not all) optimization algorithms clone the solution each time they encounter a new best solution (so they can recall it later) or to work with multiple solutions in parallel.
There are many ways to clone, such as a shallow clone, deep clone, ... This context focuses on a planning clone.
A planning clone of a Solution
must fulfill these requirements:
The clone must represent the same planning problem. Usually it reuses the same instances of the problem facts and problem fact collections as the original.
The clone must use different, cloned instances of the entities and entity collections. Changes to an
original Solution
's entity's variables must not effect its clone.
Implementing a planning clone method is hard, therefore you don't need to implement it.
This SolutionCloner
is used by default. It works well for most use cases.
When the FieldAccessingSolutionCloner
clones your entity collection, it might not
recognize the implementation and replace it with ArrayList
,
LinkedHashSet
or TreeSet
(whichever is more applicable). It recognizes
most of the common JDK Collection
implementations.
The FieldAccessingSolutionCloner
does not clone problem facts by default. If any of
your problem facts needs to be deep cloned for a planning clone, for example if the problem fact references a
planning entity or the planning solution, mark it with a @DeepPlanningClone
annotation:
@DeepPlanningClone
public class SeatDesignationDependency {
private SeatDesignation leftSeatDesignation; // planning entity
private SeatDesignation rightSeatDesignation; // planning entity
...
}
In the example above, because SeatDesignation
is a planning entity (which is deep
planning cloned automatically), SeatDesignationDependency
must be deep planning cloned
too.
Alternatively, the @DeepPlanningClone
annotation can also be used on a getter
method.
If your Solution
implements PlanningCloneable
, Planner will
automatically choose to clone it by calling the planningClone()
method.
public interface PlanningCloneable<T> {
T planningClone();
}
For example: If NQueens
implements PlanningCloneable
, it would
only deep clone all Queen
instances. When the original solution is changed during planning,
by changing a Queen
, the clone stays the same.
public class NQueens implements Solution<...>, PlanningCloneable<NQueens> {
...
/**
* Clone will only deep copy the {@link #queenList}.
*/
public NQueens planningClone() {
NQueens clone = new NQueens();
clone.id = id;
clone.n = n;
clone.columnList = columnList;
clone.rowList = rowList;
List<Queen> clonedQueenList = new ArrayList<Queen>(queenList.size());
for (Queen queen : queenList) {
clonedQueenList.add(queen.planningClone());
}
clone.queenList = clonedQueenList;
clone.score = score;
return clone;
}
}
The planningClone()
method should only deep clone the planning
entities. Notice that the problem facts, such as Column
and
Row
are normally not cloned: even their List
instances are not cloned. If you were to clone the problem facts too, then you'd have to
make sure that the new planning entity clones also refer to the new problem facts clones used by the solution.
For example, if you would clone all Row
instances, then each Queen
clone
and the NQueens
clone itself should refer to those new Row
clones.
Cloning an entity with a chained variable is devious: a variable of an entity A might point to another entity B. If A is cloned, then it's variable must point to the clone of B, not the original B.
Create a Solution
instance to represent your planning problem's dataset, so it can be set on the
Solver
as the planning problem to solve. For example in n queens, an
NQueens
instance is created with the required Column
and
Row
instances and every Queen
set to a different column
and every row
set to null
.
private NQueens createNQueens(int n) {
NQueens nQueens = new NQueens();
nQueens.setId(0L);
nQueens.setN(n);
nQueens.setColumnList(createColumnList(nQueens));
nQueens.setRowList(createRowList(nQueens));
nQueens.setQueenList(createQueenList(nQueens));
return nQueens;
}
private List<Queen> createQueenList(NQueens nQueens) {
int n = nQueens.getN();
List<Queen> queenList = new ArrayList<Queen>(n);
long id = 0;
for (Column column : nQueens.getColumnList()) {
Queen queen = new Queen();
queen.setId(id);
id++;
queen.setColumn(column);
// Notice that we leave the PlanningVariable properties on null
queenList.add(queen);
}
return queenList;
}
Usually, most of this data comes from your data layer, and your Solution
implementation
just aggregates that data and creates the uninitialized planning entity instances to plan:
private void createLectureList(CourseSchedule schedule) {
List<Course> courseList = schedule.getCourseList();
List<Lecture> lectureList = new ArrayList<Lecture>(courseList.size());
for (Course course : courseList) {
for (int i = 0; i < course.getLectureSize(); i++) {
Lecture lecture = new Lecture();
lecture.setCourse(course);
lecture.setLectureIndexInCourse(i);
// Notice that we leave the PlanningVariable properties (period and room) on null
lectureList.add(lecture);
}
}
schedule.setLectureList(lectureList);
}
A Solver
implementation will solve your planning problem.
public interface Solver {
void solve(Solution planningProblem);
Solution getBestSolution();
// ...
}
A Solver
can only solve 1 planning problem instance at a time. A
Solver
should only be accessed from a single thread, except for the methods that are
specifically javadocced as being thread-safe. It's built with a SolverFactory
, do not implement
or build it yourself.
Solving a problem is quite easy once you have:
A Solver
built from a solver configuration
A Solution
that represents the planning problem instance
Just set the planning problem, solve it and extract the best solution:
solver.solve(planningProblem);
Solution bestSolution = solver.getBestSolution();
For example in n queens, the getBestSolution()
method will return an
NQueens
instance with every Queen
assigned to a
Row
.
The solve(Solution)
method can take a long time (depending on the problem size and the
solver configuration). The Solver
will remember (actually clone) the best solution it
encounters during its solving. Depending on a number factors (including problem size, how much time the
Solver
has, the solver configuration, ...), that best solution will be a feasible or even an
optimal solution.
The Solution
instance given to the method solve(Solution)
will be
changed by the Solver
, but do not mistake it for the best solution.
The Solution
instance returned by the getBestSolution()
method will
most likely be a clone of the instance given to the method solve(Solution)
, which means it's
a different instance.
The Solution
instance given to the solve(Solution)
method does not
need to be uninitialized. It can be partially or fully initialized, which is likely to be the case in repeated planning.
The environment mode allows you to detect common bugs in your implementation. It does not affect the logging level.
You can set the environment mode in the solver configuration XML file:
<solver>
<environmentMode>FAST_ASSERT</environmentMode>
...
</solver>
A solver has a single Random
instance. Some solver configurations use the
Random
instance a lot more than others. For example Simulated Annealing depends highly on
random numbers, while Tabu Search only depends on it to deal with score ties. The environment mode influences the
seed of that Random
instance.
These are the environment modes:
The FULL_ASSERT mode turns on all assertions (such as assert that the incremental score calculation is uncorrupted for each move) to fail-fast on a bug in a Move implementation, a score rule, the rule engine itself, ...
This mode is reproducible (see the reproducible mode). It is also intrusive because it calls the method
calculateScore()
more frequently than a non assert mode.
The FULL_ASSERT mode is horribly slow (because it doesn't rely on incremental score calculation).
The NON_INTRUSIVE_FULL_ASSERT turns on several assertions to fail-fast on a bug in a Move implementation, a score rule, the rule engine itself, ...
This mode is reproducible (see the reproducible mode). It is non-intrusive because it does not call the
method calculateScore()
more frequently than a non assert mode.
The NON_INTRUSIVE_FULL_ASSERT mode is horribly slow (because it doesn't rely on incremental score calculation).
The FAST_ASSERT mode turns on most assertions (such as assert that an undoMove's score is the same as before the Move) to fail-fast on a bug in a Move implementation, a score rule, the rule engine itself, ...
This mode is reproducible (see the reproducible mode). It is also intrusive because it calls the method
calculateScore()
more frequently than a non assert mode.
The FAST_ASSERT mode is slow.
It's recommended to write a test case which does a short run of your planning problem with the FAST_ASSERT mode on.
The reproducible mode is the default mode because it is recommended during development. In this mode, 2 runs in the same Planner version will execute the same code in the same order. Those 2 runs will have the same result at every step, except if the note below applies. This enables you to reproduce bugs consistently. It also allows you to benchmark certain refactorings (such as a score constraint performance optimization) fairly across runs.
Despite the reproducible mode, your application might still not be fully reproducible because of:
Use of HashSet
(or another Collection
which has an
inconsistent order between JVM runs) for collections of planning entities or planning values (but not
normal problem facts), especially in the Solution
implementation. Replace it with
LinkedHashSet
.
Combining a time gradient dependent algorithms (most notably Simulated Annealing) together with time spent termination. A sufficiently large difference in allocated CPU time will influence the time gradient values. Replace Simulated Annealing with Late Acceptance. Or instead, replace time spent termination with step count termination.
The reproducible mode is slightly slower than the production mode. If your production environment requires reproducibility, use this mode in production too.
In practice, this mode uses the default, fixed random seed if no seed is specified, and it also disables certain concurrency optimizations (such as work stealing).
The production mode is the fastest, but it is not reproducible. It is recommended for a production environment, unless reproducibility is required.
In practice, this mode uses no fixed random seed if no seed is specified.
The best way to illuminate the black box that is a Solver
, is to play with the logging
level:
error: Log errors, except those that are thrown to the calling code as
a RuntimeException
.
If an error happens, Planner normally fails fast: it throws a
subclass of RuntimeException
with a detailed message to the calling code. It does not log
it as an error itself to avoid duplicate log messages. Except if the calling code explicitly catches and
eats that RuntimeException
, a Thread
's default
ExceptionHandler
will log it as an error anyway. Meanwhile, the code is disrupted from
doing further harm or obfuscating the error.
warn: Log suspicious circumstances.
info: Log every phase and the solver itself. See scope overview.
debug: Log every step of every phase. See scope overview.
trace: Log every move of every step of every phase. See scope overview.
Turning on trace
logging, will slow down performance considerably: it's often 4
times slower. However, it's invaluable during development to discover a bottleneck.
Even debug logging can slow down performance considerably for fast stepping algorithms (such as Late Acceptance and Simulated Annealing), but not for slow stepping algorithms (such as Tabu Search).
For example, set it to debug
logging, to see when the phases end and how fast steps are
taken:
INFO Solving started: time spent (3), best score (uninitialized/0), random (JDK with seed 0).
DEBUG CH step (0), time spent (5), score (0), selected move count (1), picked move (col2@null => row0).
DEBUG CH step (1), time spent (7), score (0), selected move count (3), picked move (col1@null => row2).
DEBUG CH step (2), time spent (10), score (0), selected move count (4), picked move (col3@null => row3).
DEBUG CH step (3), time spent (12), score (-1), selected move count (4), picked move (col0@null => row1).
INFO Construction Heuristic phase (0) ended: step total (4), time spent (12), best score (-1).
DEBUG LS step (0), time spent (19), score (-1), best score (-1), accepted/selected move count (12/12), picked move (col1@row2 => row3).
DEBUG LS step (1), time spent (24), score (0), new best score (0), accepted/selected move count (9/12), picked move (col3@row3 => row2).
INFO Local Search phase (1) ended: step total (2), time spent (24), best score (0).
INFO Solving ended: time spent (24), best score (0), average calculate count per second (1625).
All time spent values are in milliseconds.
Everything is logged to SLF4J, which is a simple logging facade which delegates every log message to Logback, Apache Commons Logging, Log4j or java.util.logging. Add a dependency to the logging adaptor for your logging framework of choice.
If you're not using any logging framework yet, use Logback by adding this Maven dependency (there is no need to add an extra bridge dependency):
<dependency>
<groupId>ch.qos.logback</groupId>
<artifactId>logback-classic</artifactId>
<version>1.x</version>
</dependency>
Configure the logging level on the org.optaplanner
package in your
logback.xml
file:
<configuration>
<logger name="org.optaplanner" level="debug"/>
...
<configuration>
If instead, you're still using Log4J 1.x (and you don't want to switch to its faster successor, Logback), add the bridge dependency:
<dependency>
<groupId>org.slf4j</groupId>
<artifactId>slf4j-log4j12</artifactId>
<version>1.x</version>
</dependency>
And configure the logging level on the package org.optaplanner
in your
log4j.xml
file:
<log4j:configuration xmlns:log4j="http://jakarta.apache.org/log4j/">
<category name="org.optaplanner">
<priority value="debug" />
</category>
...
</log4j:configuration>
In a multitenant application, multiple Solver
instances might be running at the same
time. To separate their logging into distinct files, surround the solve()
call with an MDC:
MDC.put("tenant.name",tenantName);
solver.solve(planningProblem);
Solution bestSolution = solver.getBestSolution();
MDC.remove("tenant.name");
Then configure your logger to use different files for each ${tenant.name}
. For example
in Logback, use a SiftingAppender
in logback.xml
:
<appender name="fileAppender" class="ch.qos.logback.classic.sift.SiftingAppender">
<discriminator>
<key>tenant.name</key>
<defaultValue>unknown</defaultValue>
</discriminator>
<sift>
<appender name="fileAppender.${tenant.name}" class="...FileAppender">
<file>local/log/optaplanner-${tenant.name}.log</file>
...
</appender>
</sift>
</appender>
Many heuristics and metaheuristics depend on a pseudorandom number generator for move selection, to resolve
score ties, probability based move acceptance, ... During solving, the same Random
instance is
reused to improve reproducibility, performance and uniform distribution of random values.
To change the random seed of that Random
instance, specify a
randomSeed
:
<solver>
<randomSeed>0</randomSeed>
...
</solver>
To change the pseudorandom number generator implementation, specify a randomType
:
<solver>
<randomType>MERSENNE_TWISTER</randomType>
...
</solver>
The following types are supported:
JDK
(default): Standard implementation (java.util.Random
).
MERSENNE_TWISTER
: Implementation by Commons Math.
WELL512A
, WELL1024A
, WELL19937A
,
WELL19937C
, WELL44497A
and WELL44497B
: Implementation
by Commons Math.
For most use cases, the randomType has no significant impact on the average quality of the best solution on multiple datasets. If you want to confirm this on your use case, use the benchmarker.