RiskPaths.mpp (the main simulation file)
PersonCore.mpp
Behavioural Files
Tables.mpp
Tracking.mpp
Language translation file RiskPathsFR.mpp
The Modgen code of RiskPaths is organized into eight separate .mpp files, while all RiskPaths parameter values (because RiskPaths is a simple model) are contained in just a single .dat file. In principle, a model developer has complete freedom to decide how to organize the Modgen code in different files, but a modular organization as found in RiskPaths is recommended.
Figure 2: RiskPaths file organization
Figure 2: RiskPaths file organization
Generated modules |
Filename |
Simulation engine |
RiskPaths.mpp |
Core actor file |
PersonCore.mpp |
Table definitions |
Tables.mpp |
Output tracking |
Tracking.mpp |
French language translations |
RiskPathsFR.mpp |
Behavioural modules |
Filename |
Mortality |
Mortality.mpp |
Fertility |
Fertility.mpp |
Union formations and dissolutions |
Unions.mpp |
Parameter File |
Filename |
Parameters of Baseline Scenario |
Base(RiskPaths).dat |
Note that the .mpp code files often contain comments that resemble labels. Such comments are placed beside the declarations of symbols such as states, state levels, parameters, tables and table dimensions. Modgen does in fact interpret these comments as labels and subsequently uses them when tables or parameters are displayed within Modgen's visual interface. These labels are also used in the model's automatically generated encyclopaedic help file. Code comments that are used as labels begin with a two-character language identifier; an example is:
//EN Union status
Many such comments can be seen in the code examples that follow for RiskPaths.
For more detailed descriptions of modules, functions and events, notes that use the following syntax can also be placed in the code.
/*NOTE(Person.Finish, EN)
The Finish function terminates the simulation of an actor.
*/
These notes - besides documenting the code - are additionally used in the automatically generated encyclopaedic help file.
RiskPaths.mpp (the main simulation file)
This file contains the code essential for the definition of the model type (e.g.case-based, continuous time) as well as the simulation engine, i.e. the code that runs the entire simulation. Because RiskPaths is a case-based model, the simulation engine code loops through all cases and processes the event queues of each case. The file also identifies the languages of the model. The code in this file is mostly model independent within a class of models (e.g.continuous time, case-based) and a version of it is provided automatically when using Modgen's built-in wizard to start a new Modgen project.
For the development of our case-based, continuous time cohort RiskPaths model with an actor 'Person', the code provided by the wizard requires very few modifications. The full code of this .mpp file is less than one page in length.
The only actor in RiskPaths is a person. In the file PersonCore.mpp, we have organized the code which is part of the actor declaration but not directly related to a specific behaviour. The file contains two age clocks defined as self-scheduling states (integer_age and age_status) and two actor functions, Start() and Finish(), which are performed at the creation of an actor and at her death, respectively.
In the Start() function we initialize the states time and age to 0. Both states are automatically created and maintained by Modgen and can only be changed in the Start() function. Their types depend on the model type; because RiskPaths is a continuous time model, time and age are continuous states.
The Finish() function must be called at the death event of an actor. Its role is to remove the actor from tables and from the simulation, and to recuperate any computer memory used by the actor.
All states and actor functions are declared in an "actor Person { };" block. To allow modularity in the organization of code by different life course domains, there can be multiple actor blocks in a project, typically one for each behavioural file.
The first code section of this module contains three type definitions. We first define a range LIFE.
range LIFE //EN Simulated age range
{
0,100
};
Range is a Modgen type which defines a range of integer values. RiskPaths limits the possible age range of persons to 100 years. This type is used to declare a derived state containing the age of a person in completed years.
The second type definition is used to divide continuous ages into 2.5 year age intervals starting at age 15.
partition AGEINT_STATE//EN 2.5 year age intervals
{
15, 17.5, 20, 22.5, 25, 27.5, 30, 32.5, 35, 37.5, 40
};
The third definition is a classification of union types. In general, if a range, partition, or classification is used in several files, it is good practice to define it in the core actor file.
classification UNION_STATE //EN Union status
{
US_NEVER_IN_UNION,//EN Never in union
US_FIRST_UNION_PERIOD1,//EN First union < 3 years
US_FIRST_UNION_PERIOD2,//EN First Union > 3 years
US_AFTER_FIRST_UNION,//EN After first union
US_SECOND_UNION,//EN Second union
US_AFTER_SECOND_UNION//EN After second union
};
In the following code segment we declare two derived actor states and two functions. The derived states for time intervals are used to change the values of parameters that vary over time. In our model integer_age is needed because mortality risks are dependent on age in years, whereas age_status comes into play because baseline risks for first conception and first union formation are modelled to change in 2.5 year intervals after the 15th birthday.
Both integer_age and age_status have to be maintained over the simulation. The Modgen concept of derived states allows us to have them maintained automatically. Both are derived from the state, age, (which is a special state that is generated and maintained automatically by Modgen). In order to split up age into the time intervals defined in the AGEINT_STATE partition, we make use of the Modgen function self_scheduling_split. The second derived state, integer_age, can be directly obtained using the Modgen function self_scheduling_int. In order to ensure that its value stays in the possible range of LIFE we convert it to type LIFE, which is done by the Modgen macro COERCE.
actor Person
{
//EN Current age interval
int age_status = self_scheduling_split(age, AGEINT_STATE);
//EN Current integer age
LIFE integer_age = COERCE( LIFE, self_scheduling_int(age) );
//EN Function starting the life of an actor
void Start();
//EN Function finishing the life of an actor
void Finish();
}
The remaining code of this module is the implementation of the Start() and Finish() functions. The Finish() function is left empty as we do not require any actions, other than those automatically performed by Modgen, to take place when an actor dies.
void Person::Start()
{
// Age and time are variables automatically maintained by
// Modgen. They can be set only in the Start function
age = 0;
time = 0;
}
/*NOTE(Person.Finish, EN) The Finish function terminates the simulation of an actor.
*/
void Person::Finish()
{
// After the code in this function (if any) is executed,
// Modgen removes the actor from tables and from the simulation.
// Modgen also recuperates any memory used by the actor.
}
In RiskPaths we distinguish three groups of behaviours: mortality, fertility and union formation/dissolution. Accordingly we have organized the code into three .mpp files: Mortality.mpp, Fertility.mpp and Unions.mpp. Each behavioural file is typically arranged in three sections:
Declaration of parameters (including any type definitions that are required, first)
Declarations of actor states and events
Implementation of events
Mortality.mpp
This file defines the mortality event that ends the life of the simulated actor. Mortality.mpp is a typical behavioural module, and we follow a standard organization of the code: parameter declarations (with type definitions), actor declarations and event implementations.
Parameter declarations
Mortality is parameterized by death probabilities by age; thus, the probability to survive another year changes at each birthday. We also introduce a parameter which allows us to 'switch off' mortality. When it is used, every actor reaches the maximum age of 100 years (which can be useful for some types of fertility analysis). Figure 3 displays the mortality parameter tables of the RiskPaths application.
Figure 3: Mortality parameters
Parameters are declared within a "parameters {.};" code block. Modgen supports standard C++ numeric types, such as int, long, float, double, or Boolean ("logical" in Modgen's terminology), as well as the Modgen-specific range, partition and classification types that were introduced in PersonCore.mpp. The dimensionality of the parameters in the RiskPaths model is defined by classifications and ranges. The following code generates the parameters for RiskPaths, as displayed in Figure 3. For the annual death probabilities we use the range LIFE that was defined in PersonCore.mpp. The (parameter_group) statement groups the two mortality parameters in order to provide an ordered hierarchical selection list in the user interface (again, as displayed in Figure 3).
parameters
{
logical CanDie;//EN Switch mortality on/off
double ProbMort[LIFE];//EN Death probabilities
};
parameter_group P01_Mortality//EN Mortality
{
CanDie, ProbMort
};
Actor declarations
Actors are described by states which are changed in events. States can be both continuous (integer or real) or categorical. In the mortality module, the state of interest is whether a person is alive or not, thus making it categorical in nature. The levels of a categorical state are defined with the Modgen classification command.
We declare a state life_status of type LIFE_STATE, which is initialized with LS_ALIVE at birth and set to LS_NOT_ALIVE by the death event. It is good practice to initialize all states by assigning initial values. Each initial value, however, must be enclosed in braces, i.e. {}-otherwise, the state is implemented as a derived state.
classification LIFE_STATE //EN Life status
{
LS_ALIVE,//EN Alive
LS_NOT_ALIVE//EN Dead
};
actor Person
{
LIFE_STATE life_status = {LS_ALIVE};//EN Life Status
event timeDeathEvent, DeathEvent;//EN Death Event
};
Events are declared in the actor Person {..} block using the keyword event. All events consist of a function which returns the time of the next event and a function containing the code describing the consequences of the event.
Event implementation
When mortality is activated, the timeDeathEvent function returns a random time based on the mortality parameter for the given year of age. In order to obtain random durations from probabilities, we assume constant mortality hazards within each period, i.e. between birthdays. (The exception is a death probability of 1, which leads to death immediately at the start of the age year). Note that any time later than the next birthday will lead to the birthday event taking precedence over the mortality event; that is, the birthday event will censor the mortality event.
TIME Person::timeDeathEvent()
{
TIME event_time = TIME_INFINITE;
if (CanDie)
{
if (ProbMort[integer_age] >= 1)
{
event_time = WAIT(0);
}
else
{
event_time = WAIT(-log(RandUniform(3)) /
-log(1 - ProbMort[integer_age]));
}
}
// Death event can not occur after the maximum duration of life
if (event_time > MAX(LIFE))
{
event_time = MAX(LIFE);
}
return event_time;
}
The event implementation function DeathEvent is straightforward. It sets the life_status to LS_NOT_ALIVE and calls the function Finish(), the latter removing the actor from the simulation and recovering any memory used by that actor.
void Person::DeathEvent()
{
life_status = LS_NOT_ALIVE;
Finish();
}
Fertility.mpp
This file defines and implements the first pregnancy event. As we are only interested in the study of childlessness in RiskPaths, no other fertility-related event is simulated. Fertility.mpp is a behavioural module, and again we follow the same standard organization of the code: type definitions, parameter declarations, actor declarations and event implementations.
Parameter declarations
Fertility is parameterized by both a baseline pregnancy risk by 2.5 year age intervals starting at the 15th birthday and a relative risk factor dependent on the union status and duration. We thus define two parameters: AgeBaselinePreg1 and UnionStatusPreg1.
Figure 4: Fertility parameters
Fertility risks use a time partition to define the columns. For the age baseline we use the partition AGEINT_STATE that was defined in PersonCore.mpp. The possible union states for the relative risk factors use the classification UNION_STATE which is declared in PersonCore.mpp as well.
parameters
{
//EN Age baseline for first pregnancy
double AgeBaselinePreg1[AGEINT_STATE];
//EN Relative risks of union status on first pregnancy
double UnionStatusPreg1[UNION_STATE];
};
parameter_group P02_Ferility //EN Fertility
{
AgeBaselinePreg1, UnionStatusPreg1
};
Actor declarations
The only state of the fertility module is parity_status, which can only have two levels: 'childless' and 'pregnant'. (This is because RiskPaths no longer simulates an actor's fertility events after first conception).
In Fertility.mpp, we only model one event: pregnancy. The corresponding pair of event functions is timeFirstPregEvent and FirstPregEvent.
classification PARITY_STATE //EN Parity status
{
PS_CHILDLESS,//EN Childless
PS_PREGNANT//EN Pregnant
};
actor Person
{
//EN Parity status derived from the state parity
PARITY_STATE parity_status = {PS_CHILDLESS} ;
//EN First pregnancy event
event timeFirstPregEvent, FirstPregEvent;
};
Event implementation
As is true with all Modgen events, the first pregnancy event is implemented in two parts. The first determines the timing of the event, the second the consequences if the event happens. The timeFirstPregEvent function verifies if the actor is currently at risk and, if so, draws a random duration based on the underlying piecewise proportional constant hazard regression model parameterized by an age baseline and relative risk by union status. Accordingly, the hazard rate is calculated from the two parameters AgeBaselinePreg1 and UnionStatusPreg1. A random duration can be obtained from a uniform distributed random number by the transformation:
randdur=-log(RandUniform(1))/hazard.
The Modgen function RandUniform() returns a uniform distributed random number between 0-1. The function takes an integer argument used to assign a different independent random number stream to each random number function in the code. When omitted, Modgen automatically writes back a unique index into the .mpp file before translation into C++ code.
When the event happens, the state "parity" is increased by 1. (Note that the derived state parity_status is changed to "PS_PREGNANT" automatically).
TIME Person::timeFirstPregEvent()
{
double dHazard = 0;
TIME event_time = TIME_INFINITE;
if (parity_status == PS_CHILDLESS)
{
dHazard = AgeBaselinePreg1[age_status]
* UnionStatusPreg1[union_status];
if (dHazard > 0)
{event_time = WAIT(-log(RandUniform(1)) / dHazard);
}
}
return event_time;
}
void Person::FirstPregEvent()
{
parity++;
}
Unions.mpp
The programming of union transitions introduces only minor new concepts in Modgen programming--thus, the following code discussion is mainly limited to union dissolutions. The hazard rates for both first and second union dissolution events are stored in the same parameter table, as they each use the same time intervals of union duration.
In order to construct a parameter with the dimensions time and union order, we define a time partition and a classification:
partition UNION_DURATION//EN Duration of current union
{
1, 3, 5, 9, 13
};
classification UNION_ORDER //EN Union order
{
UO_FIRST,//EN First union
UO_SECOND//EN Second union
};
parameters
{
.
//EN Union Duration Baseline of Dissolution
double UnionDurationBaseline[UNION_ORDER][UNION_DUR];
.
};
Figure 5: Union dissolution parameters
In the timeUnion1DissolutionEvent() function, hazard rates for first union dissolution are obtained as:
dHazard = UnionDurationBaseline[UO_FIRST][union_duration];
Accordingly, timeUnion2DissolutionEvent() references the second row from the parameter:
dHazard = UnionDurationBaseline[UO_SECOND][union_duration];
As opposed to the processes discussed so far, the union dissolution processes do not start at a predefined time (e.g.the 15th birthday) but at union formation events. The union duration spell is defined as a derived self-scheduling state in the following form:
//EN Currently in an union
logical in_union = (union_status == US_FIRST_UNION_PERIOD1
|| union_status == US_FIRST_UNION_PERIOD2
|| union_status == US_SECOND_UNION);
//EN Time interval since union formation
intunion_duration = self_scheduling_split(
active_spell_duration( in_union, TRUE), UNION_DURATION);
With respect to union formation, the implementation of the clock which changes the union duration state union_status from US_FIRST_UNION_PERIOD1 to US_FIRST_UNION_PERIOD2 after three years in a first union deserves some discussion. In contrast to the self-scheduling derived states used for all other clocks of the model, here - mainly as an illustration of this alternative - we explicitly implement the clock as an event itself. This event occurs after three years in the first union. The clock is set at first union formation. The actor declaration includes a state which records the time of the status change as well as the event declaration.
actor Person
{
.
//EN Time of union period change
TIMEunion_period2_change = {TIME_INFINITE};
//EN Union period change event
eventtimeUnionPeriod2Event, UnionPeriod2Event;
};
The time for the state change is set in the first union formation event. In the code sample, WAIT is a built-in Modgen function that returns the time of the current event, plus a specified time (in our example, three years).
void Person::Union1FormationEvent()
{
unions++;
union_status = US_FIRST_UNION_PERIOD1;union_period2_change = WAIT(3);
}
The event implementation is straight forward:
TIME Person::timeUnionPeriod2Event()
{
return union_period2_change;
}
void Person::UnionPeriod2Event()
{
if (union_status == US_FIRST_UNION_PERIOD1)
{
union_status = US_FIRST_UNION_PERIOD2;
}
union_period2_change = TIME_INFINITE;
}
Modgen provides a very powerful and flexible cross-tabulation facility to report model results. The programming of each output table usually requires only a few lines of code. RiskPaths contains only one table file which contains the declarations of all of its output tables-however, for more detailed models, it is advisable to split up table declarations by behavioural groups.
The basic syntax for tables is displayed in Figure 6. The two central elements of a table declaration are the captured classificatory dimensions (defining when an actor enters and leaves a cell) and the analysis dimension (recording what happens while an actor is in that cell). Typical classificatory dimensions are age or time intervals (e.g.fertility by age), states (e.g.fertility by union status), or a combination of both. Modgen does not limit the number of dimensions.
The analysis dimension can contain many expressions, which can be states or derived states. Modgen provides a very useful list of special derived state functions which record, for example, the number of occurrences of certain events, the number of changes in states, or the duration in states. Two particularly helpful concepts are the keyword unit and the derived state function duration(). The former, i.e. unit, records the number of actors entering a table cell, whereas duration() records the total time an actor stayed in the cell.
Tables can contain filter criteria for defining if and under which conditions actor characteristics will be recorded. The Modgen table concepts are best understood by concrete examples as given below. As the full wealth of the Modgen table language goes beyond the scope of this chapter, you are also invited to consult the Modgen Developer's Guide.
Figure 6: Table Syntax
table actor_name table_name//EN table label
[filter_criteria]
{
dimension_a *//EN dimension label
.
{
analysis_dimension_expression_x,//EN expression label
.
}
* dimension_n//EN dimension label
.
};
Table 1: Life expectancy
The first table example contains summary values of our simulation and has no dimensions, i.e. cells apply to the entire population over the entire simulation period. We make use of the Modgen keyword unit, which counts the number of actors entering the cell of a table (in our example, the simulation itself), and the Modgen function duration() which sums up the time actors stay in this cell (in our example, the total years lived by all actors in the simulation). The average age at death of all actors in the simulation is then obtained by dividing duration() by unit. As for parameter declarations, comments placed in the code are used as labels in the application. (Note that in the table declaration below, the 'decimals=3' portion of the comment is used to determine the number of decimal places in the table; this part of the comment does not carry through to the label used in the report).
table Person T01_LifeExpectancy //EN 1) Life Expectancy
{
{
unit, //EN Total simulated cases
duration(), //EN Total duration
duration()/unit //EN Life expectancy decimals=3
}
};
Table 2: Life table
In the second table we record the population by age. For output by age, we use integer_age as table dimension.
table Person T02_TotalPopulationByYear//EN Life table
{
//EN Age
integer_age *
{
unit,//EN Population start of year
duration()//EN Average population in year
}
};
unit and duration() now refer to the number of entrances into - and durations within - one year age intervals. unit thus counts the actors present at the beginning of each year, while duration() refers to the average population in the year.
Tables 3 and 4: Age-specific fertility
As well as the keyword unit and the derived state function duration(), states and a set of other derived state functions can be used in tables. If using a state without a function, Modgen records the change of the state while in a particular cell, i.e. the value of the state when the cell is exited minus the value of the state when the cell was entered.
The expression transitions(parity_status, PS_CHILDLESS, PS_PREGNANT) / duration() therefore records the (age specific) fertility as the number of birth events divided by the average number of women by year of age.
The second expression is used to calculate the true rate, i.e. the number of birth events by exposure time. A woman is under exposure for first pregnancy when childless. We thus divide the number of events by the term 'duration( parity_status, PS_CHILDLESS )'.
The table dimension is age in full years. As fertility is 0 until age 15 and very low after 40, the age periods before 15 and after 40 are not further divided. We thus define a partition AGE_FERTILEYEARS which is used in the self_scheduling_split statement that defines the table dimension.
partition AGE_FERTILEYEARS //EN Fertile age partition
{
15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31,
32, 33, 34, 35, 36, 37, 38, 39, 40
};
table Person T03_FertilityByAge//EN Age-specific fertility
{
//EN Age
self_scheduling_split(age,AGE_FERTILEYEARS) *
{
//EN First birth rate all women decimals=4
transitions(parity_status, PS_CHILDLESS, PS_PREGNANT) / duration()
//EN First birth rate woman at risk decimals=4
transitions(parity_status, PS_CHILDLESS, PS_PREGNANT) / duration( parity_status, PS_CHILDLESS )
}
};
Table 4 produces first birth rates by the 2.5 year age groups used for parameterization. We also add an additional dimension, namely the union status; we thus obtain simulated values of the model parameters.
table Person T04_FertilityRatesByAgeGroup //EN Fertility rates by age group
[parity_status == PS_CHILDLESS]
{
{
parity / duration() //EN Fertility decimals=4
}
* self_scheduling_split(age, AGEINT_STATE)//EN Age interval
* union_status//EN Union Status
};
Table 5: Cohort fertility
Table 5 calculates two cohort measures of fertility -- average age at first conception and childlessness. To obtain the age at pregnancy we use the Modgen derived state function value_at_transitions(parity_status, PS_CHILDLESS ,PS_PREGNANT, age) which returns the value of one state (age) at a specific transition of another state, namely when parity_status changes from PS_CHILDLESS to PS_PREGNANT.
table Person T05_CohortFertility//EN Cohort fertility
{
{
//EN Av. age at 1st pregnancy decimals=2
value_at_transitions(parity_status,PS_CHILDLESS,PS_PREGNANT,age)/
transitions(parity_status, PS_CHILDLESS, PS_PREGNANT),
//EN Childlessness decimals=4
1 - transitions(parity_status, PS_CHILDLESS, PS_PREGNANT) / unit,
//EN Percent one child decimals=4
transitions(parity_status, PS_CHILDLESS, PS_PREGNANT) / unit
}
};
Table 6: Pregnancies by union status and order
In table 6 we use an example of a filter which triggers a person exactly at the entrance of a state, in our case at the occurrence of pregnancy. We are interested in the union status at first conception. Note that this filter also excludes women who stay childless.
table Person T06_BirthsByUnion //EN Pregnancies by union status & order
[trigger_entrances(parity_status, PS_PREGNANT)]
{
{
unit//EN Number of pregnancies
}
*union_status+//EN Union Status at pregnancy
};
Table 7: First union formation risks
Like table 4 this table reproduces a parameter table. While such an output table does not contain any information (for a sufficiently large sample size it will come close to the original model parameters) it is useful for model validation and to assess Monte Carlo variability.
table Person T07_FirstUnionFormation//EN First union formation
[parity_status == PS_CHILDLESS]
{
//EN Age group
self_scheduling_split(age, AGEINT_STATE) *
{
//EN First union formation risk decimals=4
entrances(union_status, US_FIRST_UNION_PERIOD1)
/ duration(union_status, US_NEVER_IN_UNION) }
};
Grouping of table output
Like parameters, output tables can also be grouped for a more meaningful presentation of results. In the application RiskPaths, we distinguish three groups of tables: life tables, fertility tables, and tables for union status.
table_group TG01_Life_Tables//EN Life tables
{
T01_LifeExpectancy, T02_TotalPopulationByYear
};
table_group TG02_Birth_Tables//EN Fertility
{
T03_FertilityByAge, T04_FertilityRatesByAgeGroup, T05_CohortFertility
};
table_group TG03_Union_Tables//EN Unions
{
T06_BirthsByUnion, T07_FirstUnionFormation
};
The track{} code block defines the list of states to be recorded longitudinally for visual BioBrowser output. This command is frequently placed in table files. In our model, however, we have decided to code a separate Tracking.mpp file, since we also track risk patterns calculated as derived states.
track Person
{
integer_age,
life_status,
age_status,
union_duration,
dissolution_duration,
unions,
parity_status,
union_status,
preg_hazard,
formation_hazard,
dissolution_hazard
};
The file also includes the declaration of three derived states. We have used the derived state concept to calculate the three main hazard rates (pregnancy, union formation, and union dissolution) for BioBrowser output. They are for illustrative purposes only, as all hazard rates, broken down by union order, are calculated in the event functions.
The declaration of the derived states preg_hazard, formation_hazard, and dissolution_hazard are also good syntax examples of how derived states can be built from simple states by if-else constructs.
actor Person
{
//EN Pregnancy hazard
double preg_hazard = (parity_status == PS_CHILDLESS) ?
AgeBaselinePreg1[age_status] *
UnionStatusPreg1[union_status] : 0;
//EN Union formation hazard
double formation_hazard = (union_status != US_NEVER_IN_UNION
&& union_status != US_AFTER_FIRST_UNION) ? 0 :
((union_status == US_NEVER_IN_UNION) ?
AgeBaselineForm1[age_status] :
SeparationDurationBaseline[dissolution_duration] );
//EN Union dissolution hazard
double dissolution_hazard = (union_status != US_FIRST_UNION_PERIOD1 && union_status != US_FIRST_UNION_PERIOD2
&& union_status != US_SECOND_UNION) ? 0 :
((union_status == US_SECOND_UNION) ?
UnionDurationBaseline[UO_SECOND][union_duration] :
UnionDurationBaseline[UO_FIRST][union_duration]);
};
Language translation file RiskPathsFR.mpp
This .mpp file only exists for models that are defined in Modgen to be multilingual (which for RiskPaths implies English and French). Even for a bilingual model, however, one of English or French is still deemed to be the first or primary language of the model. English was chosen as the primary language when RiskPaths was originally developed, and so the RiskPathsFR.mpp file essentially contains translations for the model's labels and notes in the other language, i.e. French. (If the original primary language of RiskPaths had been French, this translation file would have been called RiskPathsEN.mpp and it would have contained English translations of the labels and notes for the model.)
Normally, all notes and labels are entered as code comments in the source .mpp files, using the primary language of the model, as has been illustrated several times in the previous examples. The corresponding translations are subsequently placed in this separate .mpp file.
An add-in "Translation Assistant" software tool is available with Modgen to help the translation process by verifying the complete set of terms that require translation and by adding unique versions of the translated entities to the appropriate .mpp file (RiskPathsFR.mpp in our example).