-- This is the Bass Diffusion model solved with help of -- the Agent-based Modeling as described in the AnyLogic -- documentation. import Data.Array import Control.Monad import Control.Monad.Trans import Simulation.Aivika n = 500 -- the number of agents advertisingEffectiveness = 0.011 contactRate = 100.0 adoptionFraction = 0.015 specs = Specs { spcStartTime = 0.0, spcStopTime = 8.0, spcDT = 0.1, spcMethod = RungeKutta4, spcGeneratorType = SimpleGenerator } data Person = Person { personAgent :: Agent, personPotentialAdopter :: AgentState, personAdopter :: AgentState } createPerson :: Simulation Person createPerson = do agent <- newAgent potentialAdopter <- newState agent adopter <- newState agent return Person { personAgent = agent, personPotentialAdopter = potentialAdopter, personAdopter = adopter } createPersons :: Simulation (Array Int Person) createPersons = do list <- forM [1 .. n] $ \i -> do p <- createPerson return (i, p) return $ array (1, n) list definePerson :: Person -> Array Int Person -> Ref Int -> Ref Int -> Simulation () definePerson p ps potentialAdopters adopters = do setStateActivation (personPotentialAdopter p) $ do modifyRef potentialAdopters $ \a -> a + 1 -- add a timeout t <- liftParameter $ randomExponential (1 / advertisingEffectiveness) let st = personPotentialAdopter p st' = personAdopter p addTimeout st t $ selectState st' setStateActivation (personAdopter p) $ do modifyRef adopters $ \a -> a + 1 -- add a timer that works while the state is active let t = liftParameter $ randomExponential (1 / contactRate) -- many times! addTimer (personAdopter p) t $ do i <- liftParameter $ randomUniformInt 1 n let p' = ps ! i st <- selectedState (personAgent p') when (st == Just (personPotentialAdopter p')) $ do b <- liftParameter $ randomTrue adoptionFraction when b $ selectState (personAdopter p') setStateDeactivation (personPotentialAdopter p) $ modifyRef potentialAdopters $ \a -> a - 1 setStateDeactivation (personAdopter p) $ modifyRef adopters $ \a -> a - 1 definePersons :: Array Int Person -> Ref Int -> Ref Int -> Simulation () definePersons ps potentialAdopters adopters = forM_ (elems ps) $ \p -> definePerson p ps potentialAdopters adopters activatePerson :: Person -> Event () activatePerson p = selectState (personPotentialAdopter p) activatePersons :: Array Int Person -> Event () activatePersons ps = forM_ (elems ps) $ \p -> activatePerson p model :: Simulation Results model = do potentialAdopters <- newRef 0 adopters <- newRef 0 ps <- createPersons definePersons ps potentialAdopters adopters runEventInStartTime $ activatePersons ps return $ results [resultSource "potentialAdopter" "potential adopters" potentialAdopters, resultSource "adopters" "adopters" adopters] main = printSimulationResultsInIntegTimes printResultSourceInEnglish model specs