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Extra resources for Concise complex analysis
3 illustrate hypothetical payoff matrices in these games. 2 shows no benefit from noncooperation and thus no decision dilemma. 1 at any point. In this case, a small amount of coordination is required to secure mutual cooperation, and Axelrod’s analysis is somewhat relevant. Point taken. 2. Possible payoff matrix for soldiers on the Western Front in the First World War (Player 1: British soldier, Player 2: German soldier) Payoff matrix for Player 1 Payoff matrix for Player 2 Player 2 cooperates?
The most effective strategy appeared to be sending the soldiers on raids into the enemy trenches. This put them in a kill-or-be-killed situation in which cooperation was essentially impossible. This pattern – soldiers who do not want to fight and commanders who force them to do so – has been reported throughout history, as has been noted by example, officers in the Napoleonic Wars stood behind their troops with bayonets to force them toward the enemy. In the Second World War, a famous study by Colonel S.
The “dilemma” arises because the player – the “prisoner” – recognizes that it would be in both players’ interest to cooperate, but noncooperation is irresistible (at least from a short-term logical standpoint) because of its greater payoff. 1 earlier in this chapter, noncooperation gives a consistent 5-point benefit to either player, no matter what the other player does. In contrast, an individual soldier on the Western Front had a negative gain from shooting – that is, not cooperating – because by shooting, the soldier would expose himself personally to enemy fire.