Full text: Study week on the econometric approach to development planning

550 PONTIFICIAE ACADEMIAE SCIENTIARVM SCRIPTA VARIA - 28 
condition that total expenditure in the system as a whole must 
be equal to potential total income, also specifies a very definite 
division of this total expenditure between new investments, 
replacements and total consumption. Replacements are determ- 
ined by the rate of wear and tear, and new investments by the 
rate of change of demand for consumption goods. The sum 
of these three types of demand — as a proportion of total 
potential gross income — is required to be equal to unity. 
The right hand side of (V.11) represents gross equilibrium 
investment expressed as a proportion of gross potential income 
and the left hand side the proportion of gross income which is 
not spent on consumption goods. Let me point out explicitly 
(since a misunderstanding is possible) that the left hand side 
of (V.11) may, therefore, be regarded as expressing the saving 
ratio, but nothing more than that. It must not be interpreted, 
for example, as a propensity to save. No behavioural relation 
about savings has been introduced in the present analysis. We 
have simply been looking for the conditions that must be satis- 
fied to keep the system in equilibrium, independently of how 
individuals behave and of how institutions induce them to 
behave. And our results have been that — whatever individual 
behaviour may be — the equilibrium conditions are two. First 
of all, enough productive capacity must be provided, in each 
sector, to keep up with the expanding demand — condition 
(V.10). And secondly, given total equilibrium investment re- 
quired by all the (V.10), the system as a whole must spend on 
consumption goods the whole remaining part of gross potential 
income — condition (V.1I1). 
Total equilibrium investment — i.e. the right hand side 
of (V.11) — may of course be given the macro-economic inter- 
pretation we have already discussed. We may say that, in 
macro-economic terms, (V.11) expresses HARROD’s equation (4). 
(*) See footnote (1) in chapter III. 
10] Pasinetti - pag. 80
	        
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