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Lowering the bucks for the bang: viewing pharmaceutical price negotiations through a behavioural lens

Published online by Cambridge University Press:  03 June 2019

ADAM OLIVER*
Affiliation:
Department of Social Policy, London School of Economics and Political Science, London, UK
*
*Correspondence to: Department of Social Policy, London School of Economics and Political Science, Houghton Street, London WC2A 2AE, UK. Email: a.j.oliver@lse.ac.uk
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Abstract

This article is a speculative perspective on the behavioural factors that may influence price negotiations between pharmaceutical ‘buyers’ and ‘sellers’. It is contended that several behavioural economic-related phenomena may affect price negotiations, including anchoring, loss aversion, a tendency (or otherwise) to reciprocate and a concern for one's reputation. The most important influence, however, is likely to be anchoring, which will particularly benefit the seller of a product if they are allowed to set the initial anchor in a price negotiation. Consequently, it is argued that the most effective way in which to counter the seller's anchor is likely to be to regulate so that the buyer makes the first offer.

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Article
Copyright
Copyright © Cambridge University Press 2019
Figure 0

Figure 1. The prospect theory value curve.Note: The concave section of the curve in the top right-hand quadrant implies risk aversion. In the domain of losses (the bottom left quadrant), the curve is convex, which implies risk-seeking. To show how this works, imagine that an individual is faced with a lottery that involves a 50% chance of losing $1 million and a 50% chance of losing $5 million. The negative utility – or disutility, or pain – of losing $1 million and $5 million can be read from points a and b, respectively. The expected disutility of any lottery that offers chances of losing these amounts can be drawn from the straight line that connects a and b. For example, consider our lottery: it has an expected value of –$3 million, and the expected disutility, –u1, of this lottery can be drawn from the straight line. The certainty of losing $3 million, on the other hand, can be drawn from the curve, and is given by –u2. Therefore, the certainty of losing $3 million gives more disutility than a lottery that has an expected value equal to that amount, which means that the person would rather accept the gamble than have to pay an amount equivalent to the expected value. Hence, he or she will be risk-seeking. Risk aversion in the domain of gains can be read from the curve in a similar manner.