from the desert to the glaciers: exploring interregional from the desert to the glaciers: exploring
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From the Desert to the Glaciers:
Exploring Interregional Connections
of the Chilean Economy
International Workshop on General Equilibrium
Modeling, Universidad Adolfo Ibañez
Viña del Mar, December 3-4, 2018
Eduardo Haddad Denise Li Karina Sass Keyi Ussami Sofia Arantes
2
Research team – NEREUS
Eduardo Amaral Haddad (coordinator)
Ademir Antônio Moreira Rocha
Bruno Proença Pacheco Pimenta
Denise Leyi Li
Karina Simone Sass
Keyi Ando Ussami
Lucas Cardoso Correa Dias
Raphael Pinto Fernandes
Sofia Marques Arantes
Department of Economics, University of Sao Paulo
Outline
1. Introduction
2. Structure of the interregional data
3. Basic socioeconomic indicators
4. Theoretical background
5. Multiplier analysis
6. Linkage analysis
7. Next steps
Department of Economics, University of Sao Paulo 3
From the Desert to the Glaciers
Department of Economics, University of Sao Paulo 4
5
Introduction
As part of the development of an interregional CGE (ICGE) model
for Chile, a fully specified interregional input-output database was
developed under conditions of limited information.
Such database is needed for calibration of the ICGE model.
Lack of adequate data is a problem: but do you wait until the data
have improved sufficiently, or do you start with existing data, no
matter how imperfect, and improve the database gradually?
Department of Economics, University of Sao Paulo
6
Structure of interregional Input-Output models
Department of Economics, University of Sao Paulo
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Data demanding process
Department of Economics, University of Sao Paulo
Large amount of data
Problem?!
8
Chilean interregional input-output system, 2014
Department of Economics, University of Sao Paulo
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List of sectors
Department of Economics, University of Sao Paulo
S1 Agropecuario-silvícola y Pesca
S2 Minería
S3 Industria manufacturera
S4 Electricidad, gas, agua y gestión de desechos
S5 Construcción
S6 Comercio, hoteles y restaurantes
S7 Transporte, comunicaciones y servicios de información
S8 Intermediación financiera
S9 Servicios inmobiliarios y de vivienda
S10 Servicios empresariales
S11 Servicios personales
S12 Administración pública
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List of regions
Department of Economics, University of Sao Paulo
R1 XV De Arica y Parinacota
R2 I De Tarapacá
R3 II De Antofagasta
R4 III De Atacama
R5 IV De Coquimbo
R6 V De Valparaíso
R7 RMS Región Metropolitana de Santiago
R8 VI Del Libertador General Bernardo O'Higgins
R9 VII Del Maule
R10 VIII Del Biobío
R11 IX De La Araucanía
R12 XIV De Los Ríos
R13 X De Los Lagos
R14 XI Aysén del General Carlos Ibáñez del Campo
R15 XII De Magallanes y de la Antártica Chilena
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Basic socioeconomic indicators – GDP and population
Department of Economics, University of Sao Paulo Source: Banco Central de Chile.
12
Basic socioeconomic indicators – GDP per capita and labor
Department of Economics, University of Sao Paulo Source: Banco Central de Chile.
13
Main sectorial activity by region
Department of Economics, University of Sao Paulo
Region Main activity % of
Region Total
% of Sector Total
R1 De Arica y Parinacota Transporte, comunicaciones y servicios de
información 18% 1.3%
R2 De Tarapacá Minería 35% 8.1%
R3 De Antofagasta Minería 48% 50%
R4 De Atacama Minería 31% 7.9%
R5 De Coquimbo Minería 27% 8%
R6 De Valparaíso Industria manufacturera 28% 14%
R7 Región Metropolitana de Santiago Comercio, hoteles y restaurantes 19% 70%
R8 Del Libertador General Bernardo O'Higgins Minería 20% 9,4%
R9 Del Maule Industria manufacturera 21% 4,5%
R10 Del Biobío Industria manufacturera 36% 4%
R11 De La Araucanía Industria manufacturera 19% 16%
R12 De Los Ríos Industria manufacturera 25% 2,6%
R13 De Los Lagos Industria manufacturera 33% 5,8%
R14 Aysén del General Carlos Ibáñez del Campo Agropecuario-silvícola y Pesca 49% 7,7%
R15 De Magallanes y de la Antártica Chilena Industria manufacturera 29% 1,7%
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Regional output share by sector
Department of Economics, University of Sao Paulo
Region Agropecuario-
silvícola y Pesca Minería
Industria manufacturera
All Sectors
R1 De Arica y Parinacota 1,4% 0,2% 0,5% 0,7%
R2 De Tarapacá 0,9% 8,1% 1,3% 2,4%
R3 De Antofagasta 0,4% 49,7% 4,6% 10,6%
R4 De Atacama 1,5% 7,9% 0,3% 2,5%
R5 De Coquimbo 5,1% 8,0% 0,6% 2,9%
R6 De Valparaíso 8,3% 7,4% 13,6% 9,4%
R7 Región Metropolitana de Santiago 9,2% 7,8% 41,7% 44,2%
R8 Del Libertador General Bernardo O'Higgins 16,2% 9,4% 4,5% 5,0%
R9 Del Maule 10,4% 0,4% 4,0% 3,6%
R10 Del Biobío 12,6% 0,0% 16,1% 8,9%
R11 De La Araucanía 6,6% 0,0% 2,5% 2,6%
R12 De Los Ríos 4,4% 0,0% 2,6% 1,6%
R13 De Los Lagos 14,0% 0,0% 5,8% 3,7%
R14 Aysén del General Carlos Ibáñez del Campo 7,7% 0,2% 0,2% 0,8%
R15 De Magallanes y de la Antártica Chilena 1,3% 1,0% 1,7% 1,2%
Total 100% 100% 100% 100,0%
Trade Balance (billions CLP 2014)
> 2,000
1,000 - 2,000
0 - 1,000
(-1,000) - 0
(-2,000) - (-1,000)
≤ (-2,000)
RoW
3
4
14
5
2
9
13
10
11
1
12
15
8
6
7
Trade (billions CLP 2014)
< 250
250 - 1,000
1,000 - 2,500
2,500 - 5,000
> 5,000
3
4
14
5
2
9
10
11
1
12
15
13
8
6
7
Trade
Antofagasta
RMS
RoW
La Araucanía
RoW
16
Transport system in Chile x Average travel time
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Theoretical background – Conventional Input- Output model
The conventional input-output model is given by the system of matrix
equations:
(1) 𝑥 = 𝐴𝑥 + 𝑦
(2) 𝑥 = (I – A)-1 y = By
Where 𝑥 and 𝑦 are respectively (nx1) dimension vectors of gross output and
final demand;
𝐴 is a (nxn) matrix of input coefficients 𝑎𝑖𝑗 defined as the amount of product i
required per unit of product j (in monetary terms), for i, j = 1,…, n;
and B is a (nxn) dimension matrix known as the Leontief inverse.
Department of Economics, University of Sao Paulo
18
Theoretical background – Interregional Input- Output model
In an interregional context, with R different regions:
𝑥 = 𝑥1
⋮ 𝑥𝑅
; 𝐴 = 𝐴11 ⋯ 𝐴1𝑅
⋮ ⋱ ⋮ 𝐴𝑅1 ⋯ 𝐴𝑅𝑅
; 𝑦 = 𝑦1
⋮ 𝑦𝑅
𝑎𝑛𝑑 𝐵 = 𝐵11 ⋯ 𝐵1𝑅
⋮ ⋱ ⋮ 𝐵𝑅1 ⋯ 𝐵𝑅𝑅
so that (2) will be:
(3) 𝑥1 = 𝐵11𝑦1 + ⋯ + 𝐵1𝑅𝑦𝑅
⋮
𝑥𝑅 = 𝐵𝑅1𝑦1 + ⋯ + 𝐵𝑅𝑅𝑦𝑅
Department of Economics, University of Sao Paulo
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Theoretical background – Interregional Input Output model
The final demand 𝑦 can be decomposed in expenditures from domestic
regions (𝑣) and from the foreign region (𝑒):
𝑣 = 𝑣11 ⋯ 𝑣1𝑅
⋮ ⋱ ⋮ 𝑣𝑅1 ⋯ 𝑣𝑅𝑅
; 𝑒 = 𝑒1
⋮ 𝑒𝑅
so that (3) will be:
(4) 𝑥1 = 𝐵11(𝑣11+ ⋯ + 𝑣1𝑅 + 𝑒1) + ⋯ + 𝐵1𝑅(𝑣𝑅1+ ⋯ + 𝑣𝑅𝑅 + 𝑒𝑅)
⋮
𝑥𝑅 = 𝐵𝑅1(𝑣11+ ⋯ + 𝑣1𝑅 + 𝑒1) + ⋯ + 𝐵𝑅𝑅(𝑣𝑅1+ ⋯ + 𝑣𝑅𝑅 + 𝑒𝑅)
A region’s output depends on demand originating from itself, on demand
from other regions (degree of interregional integration) and also on foreign
demand.
Department of Economics, University of Sao Paulo
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Regional Distribution of the Average Total and Net Output Multipliers (in %)
Department of Economics, University of Sao Paulo Source: calculations by the authors.
Total output Multiplier Net output Multiplier
Intraregional share
Interregional share
Intraregional share
Interregional share
R1 De Arica y Parinacota 80,61 19,39 48,19 51,81
R2 De Tarapacá 81,12 18,88 50,20 49,80
R3 De Antofagasta 81,41 18,59 51,66 48,34