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54<br />

Part One<br />

Introduction<br />

services are shown, a taxi and a bus service. Each essentially provides the same basic service,<br />

but with different objectives. The differences between the two services are clearly shown by<br />

the diagram. Of course, the polar diagram can be adapted to accommodate any number of<br />

different performance objectives. For example, Figure 2.11(b) shows a proposal for using a<br />

polar diagram to assess the relative performance of different police forces in the UK. 9 Note<br />

that this proposal uses three measures of quality (reassurance, crime reduction and crime<br />

detection), one measure of cost (economic efficiency), and one measure of how the police<br />

force develops its relationship with ‘internal’ customers (the criminal justice agencies). Note<br />

also that actual performance as well as required performance is marked on the diagram.<br />

Trade-offs between performance objectives<br />

There can be a trade-off<br />

between an operation’s<br />

performance objectives<br />

The efficient frontier<br />

Earlier we examined how improving the performance of one objective inside the operation<br />

could also improve other performance objectives. Most notably, better quality, speed, dependability<br />

and flexibility can improve cost performance. But externally this is not always the case.<br />

In fact there may be a ‘trade-off ’ between performance objectives. In other words improving<br />

the performance of one performance objective might only be achieved by sacrificing the performance<br />

of another. So, for example, an operation might wish to improve its cost efficiencies<br />

by reducing the variety of products or services that it offers to its customers. ‘There is no such<br />

thing as a free lunch’ could be taken as a summary of this approach. Probably the best-known<br />

summary of the trade-off idea comes from Professor Wickham Skinner, who said:<br />

‘most managers will readily admit that there are compromises or trade-offs to be made in<br />

designing an airplane or truck. In the case of an airplane, trade-offs would involve matters<br />

such as cruising speed, take-off and landing distances, initial cost, maintenance, fuel consumption,<br />

passenger comfort and cargo or passenger capacity. For instance, no one today can<br />

design a 500-passenger plane that can land on an aircraft carrier and also break the sound<br />

barrier. Much the same thing is true in [operations]’. 10<br />

But there are two views of trade-offs. The first emphasizes ‘repositioning’ performance<br />

objectives by trading off improvements in some objectives for a reduction in performance in<br />

others. The other emphasizes increasing the ‘effectiveness’ of the operation by overcoming<br />

trade-offs so that improvements in one or more aspects of performance can be achieved without<br />

any reduction in the performance of others. Most businesses at some time or other will<br />

adopt both approaches. This is best illustrated through the concept of the ‘efficient frontier’<br />

of operations performance.<br />

Trade-offs and the efficient frontier<br />

Figure 2.12(a) shows the relative performance of several companies in the same industry<br />

in terms of their cost efficiency and the variety of products or services that they offer to<br />

their customers. Presumably all the operations would ideally like to be able to offer very high<br />

variety while still having very high levels of cost efficiency. However, the increased complexity<br />

that a high variety of product or service offerings brings will generally reduce the operation’s<br />

ability to operate efficiently. Conversely, one way of improving cost efficiency is to severely<br />

limit the variety on offer to customers. The spread of results in Figure 2.12(a) is typical of an<br />

exercise such as this. Operations A, B, C, D have all chosen a different balance between variety<br />

and cost efficiency. But none is dominated by any other operation in the sense that another<br />

operation necessarily has ‘superior’ performance. Operation X, however, has an inferior<br />

performance because operation A is able to offer higher variety at the same level of cost<br />

efficiency and operation C offers the same variety but with better cost efficiency. The convex<br />

line on which operations A, B, C and D lie is known as the ‘efficient frontier’. They may<br />

choose to position themselves differently (presumably because of different market strategies)

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