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![this input (P) would tend to fall so that its cost (1 + i)P would fall. Processes which were input-intensive this input (P) would tend to fall so that its cost (1 + i)P would fall. Processes which were input-intensive](https://images.tandf.co.uk/common/jackets/agentjpg/978041552/9780415526487.jpg)
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this input (P) would tend to fall so that its cost (1 + i)P would fall. Processes which were input-intensive
DOI link for this input (P) would tend to fall so that its cost (1 + i)P would fall. Processes which were input-intensive
this input (P) would tend to fall so that its cost (1 + i)P would fall. Processes which were input-intensive
goods. The price of to users inJ would tend to expand. The prices of other inputs which intensive in these processes would be driven up. There would be a general reshuffling of very large) number of separate processes a, b, c, etc., each of which had a set of fixed co-efficients of inputs and outputs. An alternative model would be to assume that co-efficients were not fixed but that there was a continuous possibility of substitution between one input and another, and between one output and another and a continuous
Edition 1st Edition
First Published 1968
Imprint Routledge
Pages 4
eBook ISBN 9780203106594