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Fig 1.

Model timing.

a: Demes begin a generation with given technology and number of SI types. b: Interaction during a generation gives individual fitnesses and causes advances in deme technology (here, demes A and C increase their tech level). c: Some demes (here, deme B) face invasion by other demes (deme A). If the invading deme has higher technology, the invaded deme is eliminated and replaced by a replica of the invading deme (here, deme B is eliminated and replaced by deme D, a replica of deme A). d: Demes reproduce and populate the next generation via a finite population replicator dynamic (here, we see within-deme selection and genetic drift in demes A and D changing the number of SI types). e: Technology levels and number of SI types are carried forward into the next generation.

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Fig 1 Expand

Table 1.

Payoffs to within-deme interactions, when the deme has current technology level τ.

ατ > 1. Entries are interaction-payoffs of an individual whose strategy is given by the row when interacting with an individual whose strategy is given by the column.

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Fig 2.

The effect of shared intentionality on technology dynamics.

Blue-colored vertices represent individuals playing ‘new’, white vertices represent individuals playing ‘old’. Individuals not shown are assumed to be playing ‘old’. a: In the absence of SI, the only better response for any individual is to retain his current strategy. b: For low α, coalitions of SI type individuals can coordinate payoff improving switches back to ‘old’. c: For high α, coalitions of SI type individuals can coordinate payoff improving switches to ‘new’ [14]. Note that threshold values of α depend on graph structure and that different interaction structures can yield different thresholds [14, 46]. For an example with explicitly calculated thresholds, see Section S2.2.

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Fig 3.

Demes with given fraction of SI type individuals and technology level per generation under benchmark conditions.

a: α = 1.2, starting from a state in which each individual is SI or N type with equal probability, b: α = 2.2, starting from a state in which no individuals are SI type. Arrows indicate where demes rich in N and SI types respectively gain a technological advantage.

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Fig 3 Expand

Fig 4.

The dramatic switch to a high SI, high technological change, phase for sufficiently high α.

Starting with each individual equiprobably SI or N type under benchmark conditions, a: Mean and standard deviation of fraction of SI type individuals across all 64 demes and 10 replicates during generations 451 to 500, b: Average rates of technological change (steps per generation) across all 64 demes and 10 replicates over generations 451 to 500.

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Table 2.

Parameter estimates.

Benchmark values are in bold.

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Table 2 Expand