21.02.2013 Views

fdi in india and its growth linkages - Department Of Industrial Policy ...

fdi in india and its growth linkages - Department Of Industrial Policy ...

fdi in india and its growth linkages - Department Of Industrial Policy ...

SHOW MORE
SHOW LESS

You also want an ePaper? Increase the reach of your titles

YUMPU automatically turns print PDFs into web optimized ePapers that Google loves.

Chapter 5: FDI: L<strong>in</strong>kages with the Economy<br />

5.1 The Concept<br />

One of the important ga<strong>in</strong>s expected from FDI <strong>in</strong>flows is that it would br<strong>in</strong>g <strong>in</strong> new skills <strong>and</strong> technologies <strong>and</strong> would<br />

generate productive l<strong>in</strong>kages with the economy. The concepts of backward <strong>and</strong> forward l<strong>in</strong>kages were first described by<br />

Hirschman (1958). Backward l<strong>in</strong>kages refer to the impact of <strong>in</strong>crease <strong>in</strong> the output of a downstream <strong>in</strong>dustry on <strong>its</strong><br />

dem<strong>and</strong> for <strong>in</strong>puts from upstream <strong>in</strong>dustries. For example, <strong>in</strong>creased production of passenger cars would boost dem<strong>and</strong><br />

for steel, rubber (tyres), auto components, etc. The impact of backward l<strong>in</strong>kages differs across upstream <strong>in</strong>dustries s<strong>in</strong>ce<br />

the downstream <strong>in</strong>dustry does not buy <strong>in</strong>puts equally from all <strong>in</strong>dustries. Forward l<strong>in</strong>kages refer to <strong>in</strong>creased production<br />

of an upstream <strong>in</strong>dustry on requirements of downstream <strong>in</strong>dustries. Thus, <strong>in</strong>creased production of petroleum products<br />

would make <strong>its</strong> availability easy for downstream <strong>in</strong>dustries that use petroleum products as <strong>in</strong>puts. The impact of forward<br />

l<strong>in</strong>kages is not uniform across downstream <strong>in</strong>dustries s<strong>in</strong>ce their requirements of <strong>in</strong>put from an upstream <strong>in</strong>dustry are<br />

not uniform. An <strong>in</strong>dustry may be strong <strong>in</strong> <strong>its</strong> backward l<strong>in</strong>kage effects, forward l<strong>in</strong>kage effects, both of these or none<br />

of these.<br />

FDI <strong>in</strong>flows have various types of impact on a domestic economy. One of the most important effects relates to “vertical<br />

l<strong>in</strong>kages”, i.e., the impact of FDI com<strong>in</strong>g to a particular sector on <strong>in</strong>ter-<strong>in</strong>dustry transactions. Vertical spill-overs can be<br />

analysed through comput<strong>in</strong>g backward <strong>and</strong> forward l<strong>in</strong>kages of sectors where the FDI is com<strong>in</strong>g <strong>in</strong>.<br />

We concord four-digit DIPP sectors <strong>in</strong>to 130 Input Output Transaction Matrix (IOTM) sectors to check the type of<br />

sectors <strong>in</strong>to which a major share of FDI has been received.<br />

5.2 Computation of L<strong>in</strong>kages<br />

We used the Hirschman-Rasmussen Index method to compute backward <strong>and</strong> forward l<strong>in</strong>kages from India’s IOTM<br />

(2003-04). Backward l<strong>in</strong>kages refer to the dem<strong>and</strong>-pull concept <strong>and</strong> forward l<strong>in</strong>kages to the supply-push concept<br />

developed by Rasmussen (1958) <strong>and</strong> Hirschman (1958). 1<br />

We follow the computations of backward <strong>and</strong> forward l<strong>in</strong>kages based on the st<strong>and</strong>ard <strong>in</strong>put-output model of an<br />

economy:<br />

AX + F = X<br />

<strong>and</strong><br />

X = (I – A) -1 F or X = BF<br />

where X is the n x 1 vector of total output requirement of the economy with n sectors of production; A is the n x n matrix<br />

of <strong>in</strong>put coefficients; F is the n x 1 vector of f<strong>in</strong>al dem<strong>and</strong>; <strong>and</strong> B is the n x n matrix of (I – A) -1<br />

. aij are n x n elements<br />

of <strong>in</strong>put coefficients of A-matrix of IOTM <strong>and</strong> bij are n x n elements of (I – A) -1 matrix.<br />

1. Refer to CSIRO (2007) for details on computation of backward <strong>and</strong> forward l<strong>in</strong>kages.<br />

49

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!