1 / 20

Remuneration & Monitoring

Remuneration & Monitoring. 1. Introduction 2. Principal-Agent Theory 3. Do incentives work? 4. Empirical evidence. 1. Background. What is the role of the wage? (i) Allocation function

Télécharger la présentation

Remuneration & Monitoring

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Remuneration & Monitoring • 1. Introduction • 2. Principal-Agent Theory • 3. Do incentives work? • 4. Empirical evidence

  2. 1. Background • What is the role of the wage? • (i) Allocation function • ‘In a competitive economy, wages should act as guideposts informing people which occupation to take,…, or how long to stay in school, or when to change jobs…’ Polachek & Siebert, 1993 • (ii) Social stratification \ cohesion function • custom & practice, fair wages (Marshall, Hicks)

  3. (iii) Management tool • Outcomes (I.e. output) depends on worker effort • Workers have free will • effort & specific skills • effort is a ‘bad’, higher wages are a ‘good’ • Firms wish to maximise effort / skill use • Divergence of interests • Informational asymmetries • Workers act opportunistically

  4. 2. Theory Principal-agent problem Profit Shareholders Board of Directors Pay, growth CEO, managers Supervisors, workers

  5. How does the principal ensure that the agent supplies maximum effort? • Designing the optimal contract • a) available information • b) distribution between managers & workers • c) attitudes to risk of principal & agent • 1. Perfect information • effort & other factors affecting output (Q) are observable & measurable • no agency problem • contract: Q = f(e); if Q is produced, worker paid W • no monitoring by principal

  6. 2. Symmetric information • Assume • Q = Q(e, ) •  is a random (stochastic) variable •  reflects ‘state of nature’ • weather • breakdowns, supply problems • Macroeconomic conditions •  = unobservable • Q is therefore stochastic - output is uncertain - See Table 1 • Assume that  is known to worker/firm

  7. Table 1 Output when e and  vary A) Uncertainty of outcome! B) If  is known, a contract specifies e1 if ave and e2 otherwise; C) What should W be?

  8. Wages and attitudes to risk • Fixed wage - principal bears the risk • Variable wage - risk sharing • Should the risk be shared? • Depends on attitude to risk e.g. • risk averse managers • risk neutral shareholders • shareholders should bear all the risk. Why?

  9. 3. Risk, uncertainty & asymmetric (imperfect) information • (i)  is unknown • (ii) the effect of e and  on Q cannot be determined • (iii) …but effort is known to the worker • Paying a wage conditional on e may not lead to Qmax • Why?

  10. 3. Optimal contract - incentive to deliver e1 • Offer a contract to maximise expected • E{[(Q(e, ) - w(Q(e, ))]} • Subject to (a) workers optimal level of effort • E{u[e,w(Q(e, ))]} • i.e.’incentive compatibility constraint’ • nb if bad then e1 may still result in low wage i.e. risky • And (b) the ‘participation constraint’

  11. The participation constraint • Utility associated with a contract  u* • E{u[e,w(Q(e, ))]}  u* • Thus • If workers are risk averse, what type of contract will maximise effort and hence Q? • i.e. output = 3,000 rather than 1,000

  12. Figure 2: Optimal contract for worker A ‘certainty line’ W=f(Q) Q=f() YA Y=X Low output u1 u0 XA High output1

  13. Figure 2: Optimal contract for worker A ‘certainty line’ W=f(Q) Q=f() YA Y=X Low output a u1 b u0 XA High output

  14. Figure 2: Optimal contract for worker A ‘certainty line’ W=f(Q) Q=f(, e) YA Y=X Low output w0 u0 XA High output

  15. Figure 2: Optimal contract for worker A ‘certainty line’ W=f(Q) Q=f(, e) YA Y=X Low output b a c w0 u0 XA High output

  16. Figure 2: Optimal contract for worker A ‘certainty line’ W=f(Q) Q=f(, e) YA Y=X Low output b u1 a c w1 w0 u0 XA High output

  17. Figure 2: Optimal contract for worker A ‘certainty line’ W=f(Q) Q=f(, e) YA Y=X Low output r b u1 a c w1 w0 u0 XA High output

  18. Figure 2: Optimal contract for worker A ‘certainty line’ W=f(Q) Q=f(, e) YA Y=X Low output r b u1 a c w1 w0 u0 XA fixed Variable High output

  19. 3. Do incentives work? • Yes, ‘Old Pay’ versus ‘New Pay’ • ‘Old pay’ systems • job evaluated grade-wage structure • pay = f(time, seniority, job characteristics) • ‘New Pay’ systems • Pay related to firm’s strategy • Flexible & variable pay systems • Higher pay for workers with more competence i.e. skills & knowledge

  20. Types of incentive scheme • (i) Performance-related pay • (ii) Piece rates: w = f(Q) • (iii) Commission on sales • (iv) Group-based PRP I.e. bonus systems (US = ‘gainsharing’) • (v) Profit sharing

More Related