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Articles

Trading in markets with noisy information: an evolutionary analysis

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Pages 253-268 | Received 08 Sep 2014, Accepted 07 Apr 2015, Published online: 05 May 2015

Figures & data

Table 1. Stylised example of a heuristic payoff table for k=3 strategies and a finite population of n=6 individuals.

Figure 1. Different cost and noise functions used in the experiments.

Figure 1. Different cost and noise functions used in the experiments.

Figure 2. Relative return over information level, for a market with n=100 traders, 10 for each information level. Different cost functions are used; the noise is kept zero.

Figure 2. Relative return over information level, for a market with n=100 traders, 10 for each information level. Different cost functions are used; the noise is kept zero.

Figure 3. Relative return over information level, for a market with n=100 traders, 10 for each information level. Different noise functions are used; the cost is kept zero.

Figure 3. Relative return over information level, for a market with n=100 traders, 10 for each information level. Different noise functions are used; the cost is kept zero.

Figure 4. Relative return over information level, for a market with n=100 traders, 10 for each information level.

Figure 4. Relative return over information level, for a market with n=100 traders, 10 for each information level.

Figure 5. Evolutionary dynamics of a market with three information levels and different cost functions for information. The noise is kept at zero.

Figure 5. Evolutionary dynamics of a market with three information levels and different cost functions for information. The noise is kept at zero.

Figure 6. Evolutionary dynamics of a market with three information levels and different types of noise over information. Cost for information is zero.

Figure 6. Evolutionary dynamics of a market with three information levels and different types of noise over information. Cost for information is zero.

Figure 7. Evolutionary dynamics of a market with different noise and cost functions.

Figure 7. Evolutionary dynamics of a market with different noise and cost functions.

Figure 8. Evolutionary dynamics in the presence of mutation. No noise or cost are used.

Figure 8. Evolutionary dynamics in the presence of mutation. No noise or cost are used.

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