Achieving a long-run equilibrium in the dynamic GTAP model Organised session 21, Trade Projections 2018 GTAP Conference, Cartagena 13-15 June 2018 Paul.

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Presentation transcript:

Achieving a long-run equilibrium in the dynamic GTAP model Organised session 21, Trade Projections 2018 GTAP Conference, Cartagena 13-15 June 2018 Paul Gretton East Asia Bureau of Economic Research, Crawford School and Centre of European Studies The Australian National University

Some background Desire to extend capabilities from comparative static GTAP to dynamic framework to… Trace out the time scale of effects of a policy change Examine the impact of population, workforce participation and productivity assumptions on global growth and convergence of economies GDyn appeared a reasonable starting point Built on the GTAP model – with long tradition of applications Documented – Ianchovichina and Walmsley (2012); Gdyn tablo file Accessible public domain, general purpose technology Paper available at: https://www.gtap.agecon.purdue.edu/resources/res_display.asp?RecordID =5484

Dynamics introduced in Gdyn architecture Partial adjustment rules for capital accumulation & rates of return Full accounting of capital-finance through Regional household wealth, Firm capital accumulation and Global trust Neo-classical stability conditions for longer-run equilibrium (I&W, pp 68,9) Presentation focuses on testing for and achieving model stability

Use an aggregated database, test scenario Database (2011 reference year) 6 regions 13 industry sectors 5 primary factor inputs Australia (AUS) China (CHN) Japan (JPN) United States (USA) European Union (EU28) Rest of the World (ROW) Grains, Crops, Forestry Livestock, fishing Mining Processed food Textiles and clothing Light manufacturing Heavy manufacturing Utilities Construction Transport and communication Financial services Other services Ownership of dwellings Land Natural resources Skilled labour Unskilled labour Capital Test scenario: TIME shocked; Std parameters; Simulation period 100+ years - Extended to a dynamic baseline & policy simulation

Projected actual rates of return (RORGROSS) trends down Snag – Stability conditions not satisfied: Evidenced by projections & simulation failure with error Projected actual rates of return (RORGROSS) trends down (note tendency to depn rate of 0.04) Price-neutral rate of growth in the capital stock (KHAT) oscillates without converging to zero Projected gross rates of return trend downward Model fails when: Projected Capital income (Gross rates of return – Depreciation via Equation REGINCEQY) is negative for one region evidenced by projected Income of Global Trust from Firms (YQTFIRM) becoming negative for one region Model fails when: Projected Income of Global Trust from Firms (YQTFIRM) is negative for one region (because income becomes negative) Projected income from/of global trust unstable Capital-finance conditioned by the ad hoc behavioural parameters RIGWQH(r) # rigidity of allocation of wealth by regional houshold # RIGWQ_F(r) # rigidity of source of funding of enterprises #; Model fails when: Projected Income of Global Trust from Firms (YQTFIRM) is negative for one region (because wqtf the equity of the trust in domestic firms biased to negative) Model fails with error in simulation year 41 (that is calendar year 2052) Error involves data value (ie model coefficient) (ge 0) test failing

Stability conditions not met partly because no rate of return variable assumed exogenous There are three concepts of RoR modelled Actual gross rate of return – RORGROSS (rorga percentage change) rorga endogenous; RORGROSS calculated from data Expected rate of return – RORGEXP (rorge) Modelling based on: RORGEXP = RORGROSS * [K(1)/K(0)] ^ -rorgflex that is, if planned capital (K(1) is above base capital, the expected rate of return is lower relative to base rate of return by parameter rorgflex = 10 Capital adjusts to eliminate errors in expectations over time rorge endogenous; RORGEXP updated by rorge Target rate of return – RORGTARG (rorgt) rorgt endogenous in basic model; RORGTARG updated by rorgt RORGROSS and RORGEXP levels determined by model data/theory RORGTARG arguably determined outside model – and should be exogenous

An overview of GDyn partial adjustment rules for capital accumulation, rates of return Financial capital mobile between regions Capital adjusts via an investment rule to eliminate difference between expected (RORGEXP) and target (RORGTARG) rates of return Changes to capital simultaneously influence actual returns (RORGROSS) Regional expected rates of return (RORGEXP) gradually adjust towards actual rates (RORGROSS) to eliminate errors in expectations The target rate may be: common – assuming elimination of all differences in regional institutions and risk region-specific – to allow for differences in regional institutions and risk

Original investment rule eliminates differences in changes, augment to eliminate difference in levels Equation INVESTMENT # rule for investment # (all,r,REG) erg_rorg(r) = LAMBRORG(r) * [rorgt(r) - rorge(r) + 100.0 * LAMBRORGE(r)*ERRRORGT(r)*time] where, ERRRORGT(r) is loge(RORGTARG(r)/RORGEXP(r)) LAMBRORGE = 0.2 in standard adjustment parameter set By treating rorgt(r) as exogenous – RORGTARG also exogenous Capital gradually then adjusts to align the expected with the exogenous target rate of return Recall, expected and actual rates of return simultaneously adjust to eliminate errors in expectations Original Augmentation

How to make the target rate of return (rorgt| RORGTARG) exogenous Add a new equation to define the percentage change in the target rate of return by region - rorgt(r) = srorc(r) + srorc_r, where srorc(r) is a regional shifter on the target rate srorc_r is a world average shifter on the target rate Closing the model srorc(r) is naturally exogenous Swap sqkworld = srorc_r ; where sqkworld is a region-generic shock to capital stock Swap recognises adjustment costs outside of GDyn diminishing balance theory: retirement of capital before full depreciation, commissioning lags Specification meets all market clearing and neo-classical stability conditions

A second source of instability remains – to address need to revise capital-finance treatment In GDyn Regional firms’ reproducible fixed capital is modelled as being owned by either: domestic residents, or foreign residents Foreign ownership is consolidated into a Global trust Regional households’ hold wealth in a two-asset portfolio comprised of: (i) portfolio ownership of capital in domestic firms (ii) holdings in the Global trust Under the original approach Funds allocated based on atheoretic resistance parameters Projections of firm income turns negative with standard parameters Difficult to stabilize with ad hoc parameter changes Better to look to a theoretic approach - choose a CET|CES specification

Matching behavioural parameters in atheoretic and theoretic approaches Atheoretic funding rigidity parameters of original model CET|CES theory-based parameters of alternative model Rigidity of allocation of wealth by regional household (RIGWQH(r)) Region-specific elasticity of transformation domestic/foreign holdings (CETCF(r)) Rigidity of source of funding of enterprises (RIGWQ_F(r)) Region-specific elasticity of substitution domestic/foreign capital finance (CESCF(r))

Household and firm optimizing behaviour with a CET|CES approach to modelling capital-finance Model stable with the CET|CES alternative

Model stability achieved in GDyn-F for test (with only Time shocked) (from above) GDyn-F RORGROSS (and RORGEXP) converges to RORGTARG (RORGTARG = 0.104 in database) Stability conditions not satisfied All stability conditions satisfied

Can apply new theory to project baseline: take GDP, population and labour growth as inputs, 2012 to 2050 Key points GDP growth for China high but declining; ROW above average over period Population growth low and declining across regions Skilled-biased labour input growth projected across regions Selection suitable for baseline, others possible Source: CEPII estimates provided with GDyn_V36, file: Projectionsforthe112_v3.zip downloaded from GTAP webpage 26 June 2016.

Growth in fixed capital (% change) Model primary factor technical change and fixed capital accumulation, 2012 to 2050 GDyn-2012 GDyn-F Primary factor technical change in non-accumulable endowments (% change) Key points GDyn-F Tech. change and K growth trace GDP growth across regions Effects complementary to skill-biased labour input growth Key points Gdyn 2012 Variability out of character with baseline projections Model terminates with error Growth in fixed capital (% change)

Modelled projections of gross rate of return confirm model stability, 2012 to 2050 GDyn-2012 GDyn-F Key points GDyn-F Regional differences maintained by assumption Gross rates of return stable in GDYN-F Key point Gdyn-2012 Declining trend projected Source of eventual model failure Gross rate of return

Share of the global trust in regional firms (Regional shares add to 1) Revised model projections of share of global trust in regional firms also stable, 2012 to 2050 GDyn-2012 GDyn-F Share of the global trust in regional firms (Regional shares add to 1) Key points Share of Global trust in regional firms influenced by matching of investment funding requirements to domestic & foreign saving Shares projected to: - increase for China & ROW - decrease for EU & USA - stable/low for AUS, JPN Greater variability projected in GDyn-2012

What has been achieved, possibilities for further research Longer-run neo-classical equilibrium conditions satisfied Modified Gdyn model suitable for building stable reference case Some suggestions for further consideration and development Modelling of regional household saving behaviour Modelling of adjustment costs Modelling of labour supply and demand by occupation Appropriateness of parameter values And what about Historical validation to help inform productivity and growth assumptions – possible with stable model & data from 2004