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 Theory on how people behave when interacting with others, whilst trying to maximise personal welfare  Analysis of how people try to use their knowledge.

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Presentation on theme: " Theory on how people behave when interacting with others, whilst trying to maximise personal welfare  Analysis of how people try to use their knowledge."— Presentation transcript:

1  Theory on how people behave when interacting with others, whilst trying to maximise personal welfare  Analysis of how people try to use their knowledge of what they think others will do in order to maximise their own welfare.

2  Economists try to predict how firms will react in various scenarios  Firms need to predict how other firms will behave when making their own decisions  Most relevant in Oligopoly - few enough firms for individual players to attempt to predict others’ decisions  Explains why firms collude to maximise welfare or why they may cheat on collusive agreements

3 Sally DenyConfess Jane DenyA: Each gets 1 year B: Jane gets 10 years; Sally gets 6 months ConfessC: Sally gets 10 years; Jane gets 6 months D: Both get 3 years

4 Firm X £2£1.80 Firm Y £2A: Each gets £10m B: Firm Y gets £5; Firm X gets £12 £1.80C: Firm Y gets £12; Firm X gets £5 D: Both firms get £8m

5  A: Collude  B & C: ‘Maximax’ – each firm attempts to go for the best for themselves, hoping the other does not  D: ‘Maximin’ – both firms go for the failsafe option to minimise reducing the risk of ending up on the wrong side of the other *All of B, C, and D end up at D* Only collusion will achieve A

6 Firm X Update image Price promotions Firm Y Update image A: Firm Y: £5M Firm X: £5M B: Firm Y: £3M Firm X: £3M Price promos C: Firm Y: £2M Firm X: £1M D: Firm Y: - £1 Firm X: - £1 Where a single strategy is best for one player, irrespective of what strategy the other player adopts. Here, Y is better off updating their image, regardless of the choice made by X. ‘Update image’ is Y’s dominant strategy.

7 Where no player has anything to gain by changing only his or her own strategy. If each player has chosen a strategy and no player can benefit by changing his or her strategy while the other players keep theirs unchanged, then the current set of choices and the corresponding payoffs constitute a Nash equilibrium.

8 January 2013  (c) With reference to an industry of your choice, examine strategies firms might use to increase consumer loyalty. Use game theory to support your answer. (12) June 2013  (d) Assess reasons why supermarkets are not increasing the retail price of eggs to cover the increased production costs of egg farmers. Use game theory to support your answer. (16)


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