Scenario analysis via function overloading
In this tutorial we will illustrate how to perform a scenario analysis by running the model multiple times under a specific shock and comparing the results with the unshocked model.
import BeforeIT as Bit
using Plots, StatsPlots
parameters = Bit.AUSTRIA2010Q1.parameters
initial_conditions = Bit.AUSTRIA2010Q1.initial_conditions
Dict{String, Any} with 21 entries:
"sb_inact" => 2.23847
"C_G" => [11482.3; 11556.2; … ; 14578.2; 14714.8;;]
"E_CB" => 1.0618e5
"D_RoW" => 0.0
"sb_other" => 0.590286
"L_I" => 236919.0
"omega" => 0.85
"r_bar" => 0.00164593
"N_s" => [123.0; 18.0; … ; 5.0; 60.0;;]
"C_E" => [17384.5; 17752.9; … ; 38786.7; 38617.8;;]
"D_H" => 219841.0
"K_H" => 4.05377e5
"L_G" => 2.32611e5
"pi" => [-0.00749736; -0.00789543; … ; 0.00530319; 0.00100796;;]
"w_UB" => 4.06546
"Y" => [1.04531e5; 1.05062e5; … ; 1.35709e5; 1.34636e5;;]
"Y_I" => [19804.6; 19944.1; … ; 36883.2; 36575.9;;]
"Y_EA" => 2.35485e6
"D_I" => 54049.0
⋮ => ⋮
Initialise the model and the data collector
T = 20
model = Bit.init_model(parameters, initial_conditions, T);
data = Bit.init_data(model);
Simulate the model for T quarters
data_vec_baseline = Bit.ensemblerun(model, 4)
BeforeIT.DataVector{BeforeIT.Data}(BeforeIT.Data[BeforeIT.Data{Float64}([72422.0, 72492.46477816327, 72448.02976911361, 72816.1559237421, 73173.98504608909, 73548.00242314098, 73949.84569260138, 74297.52813473548, 74906.01649969361, 75317.83718128318 … 75767.5583369466, 76058.23236703314, 76751.51174549668, 77271.16207720309, 77875.84680605077, 78512.56998595702, 79048.86639154273, 79507.22672687951, 79662.85226752918, 80467.68714451285], [72422.0, 72419.43216084767, 72302.1275983794, 72596.30140426647, 72879.5534951452, 73178.26805301158, 73503.9648766594, 73775.15115110556, 74304.42773415787, 74637.67134325481 … 74932.12187256207, 75143.81077753552, 75752.36133307945, 76188.41335098288, 76707.26828105669, 77256.52634120939, 77705.87925449762, 78077.713547513, 78151.72754449387, 78861.76600862629], [64900.92049553802, 64966.37094093021, 64934.592026839324, 65284.68170469612, 65627.28121304217, 65957.07689029197, 66346.84939055654, 66674.25361479213, 67225.21617902753, 67597.39585432988 … 68029.13805148638, 68315.54308846593, 68972.75846866897, 69460.35802838251, 70034.39194033417, 70614.39834574437, 71091.73400848002, 71524.89221375942, 71683.08515154442, 72447.73365988904], [64900.92049553802, 64900.920495538, 64803.821073334446, 65087.56703772113, 65363.21547739013, 65625.50298649908, 65946.81086357421, 66205.47495736614, 66685.31382266367, 66986.95029295333 … 67279.02779564161, 67494.20915058407, 68074.87178862494, 68487.05683610993, 68983.47962555297, 69484.70960563926, 69883.93320523111, 70238.89872258196, 70323.32863878277, 71001.86947688414], [40512.94792630534, 40542.44514417396, 40465.60309201002, 40514.58155523012, 40552.91225306137, 40778.325952936546, 40764.757516503945, 40858.96112852201, 41150.9997250641, 41377.8490289921 … 41519.12384774425, 41471.42904036138, 41596.44218172588, 41748.39322833686, 41860.13500781279, 42113.95682833692, 42424.3813108187, 42524.204494397694, 42667.315381314234, 42680.62752229289], [40512.94792630534, 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0.002085660993826706, 0.0008472982326339839, 0.0004442580459939429, 0.0008091422713830549, 0.0010318206112488822 … 0.002829548431070722, 0.0020708123928684942, 0.0025806991102408686, 0.002067825566510074, 0.0016299792982310502, 0.0010597357596693053, 0.0005854369023931946, 0.0005473501507919763, 0.0004119878849245615, 0.0], [518.0834390395164 258.24326637797435 … 136.99722836422484 504.9046295086171; 518.6059091613043 258.50369622511613 … 137.13538556670355 505.41380923410753; … ; 581.8069148707513 284.89205346134065 … 145.51865196970635 528.8150849453245; 583.0548659077145 286.45890463832757 … 146.7689150421452 532.9682707664736], [518.0834390395164 258.24326637797435 … 136.99722836422484 504.9046295086171; 518.0834390395163 258.24326637797435 … 136.9972283642248 504.904629508617; … ; 570.7706189301841 279.48793581895507 … 142.75830851733156 518.7839910787471; 571.4186406629029 280.7419463679184 … 143.83979763960335 522.3316408203]), BeforeIT.Data{Float64}([72422.0, 72485.73151741322, 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37477.51050967743], [29576.147776884885, 29605.974349916614, 29626.459587767375, 29668.038846530584, 29664.315241539098, 29636.7453811213, 29710.01045244616, 29762.241518163923, 29785.269566973042, 29833.367837350874 … 29849.076093989992, 29902.328964003376, 30013.16869782268, 30078.575999199547, 30106.694348969915, 30239.045969987714, 30376.269064743956, 30589.036617824393, 30709.11402036138, 30768.548893974817], [34346.71094688274, 34381.34847608992, 34383.83572150592, 34489.79771171822, 34513.726290148654, 34559.545226230686, 34584.89272821686, 34763.20162247331, 34689.52633971307, 34851.04749767039 … 34726.90775509014, 34798.20996156711, 34983.01117453455, 35033.61344355363, 35093.30178810287, 35386.12295761976, 35564.90404322457, 35755.67449512256, 35837.21778232603, 36076.06156797298], [28335.329312139656, 28363.904560528423, 28365.956486782776, 28453.372946888037, 28473.113531389597, 28510.913210218354, 28531.82437743693, 28678.925543713183, 28618.14495245352, 28751.396581952395 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518.6059091613041 258.5036962251161 … 137.13538556670355 505.41380923410753; … ; 529.9020347494384 263.9846693493359 … 142.0552493053394 524.808874491735; 504.6761636005783 260.3371720754693 … 142.69502808127584 526.6115154503658], [518.0834390395164 258.24326637797435 … 136.99722836422484 504.9046295086171; 518.0834390395163 258.24326637797435 … 136.9972283642248 504.904629508617; … ; 519.8503225309585 258.9771438967403 … 139.36060314151248 514.8537744351944; 494.60416890724764 255.1415341501241 … 139.84721463325096 516.1017494427506])])
Now, apply a shock to the model and simulate it again Here, we do this by overloading the centralbankrate function with the wanted behaviour
function Bit.central_bank_rate(cb::Bit.CentralBank, model::Bit.Model)
gamma_EA = model.rotw.gamma_EA
pi_EA = model.rotw.pi_EA
taylor_rate = Bit.taylor_rule(cb.rho, cb.r_bar, cb.r_star, cb.pi_star, cb.xi_pi, cb.xi_gamma, gamma_EA, pi_EA)
if model.agg.t < 10
return 0.01
else
return taylor_rate
end
end
data_vec_shocked = Bit.ensemblerun(model, 4)
BeforeIT.DataVector{BeforeIT.Data}(BeforeIT.Data[BeforeIT.Data{Float64}([72422.0, 72454.87426442056, 72859.09551877515, 73029.98378768955, 73340.67712631005, 73850.53875875934, 74210.85359803677, 74664.0301013356, 75024.81360334624, 75269.23903928412 … 75885.73001516366, 76037.77731676337, 76318.03390215457, 76747.7185260047, 77051.51920033633, 77383.66929881793, 77556.35496007583, 77681.01926281399, 77664.46321759827, 77741.47548036547], [72422.0, 72381.87951771144, 72712.3655079274, 72809.48365568914, 73045.57485328273, 73479.2835032519, 73763.39903414817, 74139.07628646247, 74422.27074885662, 74589.51207200983 … 75048.99055341202, 75123.60165119814, 75324.52649996753, 75672.3044615534, 75895.31025560517, 76145.68580079483, 76238.7245896218, 76284.3406790638, 76191.2459384172, 76189.9622824692], [64900.92049553802, 64966.37094093021, 65350.20047724094, 65511.25287940049, 65814.5372526895, 66283.04852978954, 66603.8722825399, 67009.54031471796, 67355.72793655095, 67561.23922434435 … 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Finally, we can plot baseline and shocked simulations
Te = T + 1
StatsPlots.errorline(
1:Te,
data_vec_baseline.real_gdp,
errortype = :sem,
label = "baseline",
titlefont = 10,
xlabel = "quarters",
ylabel = "GDP",
)
StatsPlots.errorline!(
1:Te,
data_vec_shocked.real_gdp,
errortype = :sem,
label = "shock",
titlefont = 10,
xlabel = "quarters",
ylabel = "GDP",
)
Note that, importantly, once the function central_bank_rate
has been changed, the model will use the new interest rate in all the simulations, unless the function is changed again. To restore the original interest rate, you could close and restart the Julia session.