723 lines
18 KiB
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723 lines
18 KiB
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\newlabel{fig:ITG}{{1}{3}{Illustration of the temporal game. Panel A shows a round of the temporal game among 5 individuals. The individual colored red has 4 friends, in which the individuals colored orange and blue are his gaming partners. If the game beween two individuals lasts for 24 hours, the payoff of a cooperator is 3 and 0, gaining from a cooperator and a defector, respectively. The payoff of a defector is 5 and 1, gaining from a cooperator and a defector, respectively.\relax }{figure.caption.1}{}}
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\@writefile{lof}{\contentsline {figure}{\numberline {2}{\ignorespaces Illustration of the temporal games in a two-player collaborative system. (A) One round of the temporal game on a social network. The blue circle is Jerry's neighborhood. Alice, Bob, and Tom are Jerry's partners in this round. The color of a time slot represents a partner; for instance, yellow represents Frank. $C$ or $D$ in the time slot denotes the move from the individual at the tail of a directed dashed line to the indicated specific partner. (B) The generating procedure of the circumstance presented in (A). In the communication log, the records are sorted by their sequence numbers in ascending order. Only if both players agree to collaborate (the response to a request is OK) will their colors appear in each other's collaboration schedule, i.e., a time slot in (A).\relax }}{4}{figure.caption.2}\protected@file@percent }
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\newlabel{fig:tdnc}{{2}{4}{Illustration of the temporal games in a two-player collaborative system. (A) One round of the temporal game on a social network. The blue circle is Jerry's neighborhood. Alice, Bob, and Tom are Jerry's partners in this round. The color of a time slot represents a partner; for instance, yellow represents Frank. $C$ or $D$ in the time slot denotes the move from the individual at the tail of a directed dashed line to the indicated specific partner. (B) The generating procedure of the circumstance presented in (A). In the communication log, the records are sorted by their sequence numbers in ascending order. Only if both players agree to collaborate (the response to a request is OK) will their colors appear in each other's collaboration schedule, i.e., a time slot in (A).\relax }{figure.caption.2}{}}
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\@writefile{lof}{\contentsline {figure}{\numberline {3}{\ignorespaces Evolution of the average proportion of cooperation $\langle P_c\left (r\right )\rangle $ in the `divide-and-conquer' (D\&C) and temporal gaming networks. (a) and (c) show $\langle P_c\left (r\right )\rangle $ of the D\&C games and temporal games in the BA networks, respectively. (b) and (d) show $\langle P_c\left (r\right )\rangle $ of the two classes of games in the WS networks, respectively. (e) and (f) show the difference of $\langle P_c\left (r\right )\rangle $ between the D\&C games and the temporal games in the BA and WS networks, respectively. Each plot denotes the average of $10$ simulation runs. As the system evolves dramatically at the beginning of the experiments, we show the results in semi-log coordinates.\relax }}{5}{figure.caption.3}\protected@file@percent }
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\newlabel{fig:APC}{{3}{5}{Evolution of the average proportion of cooperation $\langle P_c\left (r\right )\rangle $ in the `divide-and-conquer' (D\&C) and temporal gaming networks. (a) and (c) show $\langle P_c\left (r\right )\rangle $ of the D\&C games and temporal games in the BA networks, respectively. (b) and (d) show $\langle P_c\left (r\right )\rangle $ of the two classes of games in the WS networks, respectively. (e) and (f) show the difference of $\langle P_c\left (r\right )\rangle $ between the D\&C games and the temporal games in the BA and WS networks, respectively. Each plot denotes the average of $10$ simulation runs. As the system evolves dramatically at the beginning of the experiments, we show the results in semi-log coordinates.\relax }{figure.caption.3}{}}
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\@writefile{lof}{\contentsline {figure}{\numberline {4}{\ignorespaces Evolution of the average proportion of cooperation $P_c\left (r\right )$ and the average proportion of cooperation $S\left (r\right )$ in the temporal games played by human subjects. (a) and (c) show the results of the D\&C games in the BA networks and WS networks, respectively. (b) and (d) show the results of the temporal games in the BA networks and WS networks, respectively. Horizontal coordinates denote the number of rounds. (e) and (f) show the results of two temporal games in the BA networks. (g) and (h) show the results of two temporal games in the WS networks.\relax }}{5}{figure.caption.5}\protected@file@percent }
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\newlabel{fig:HMBAWS}{{4}{5}{Evolution of the average proportion of cooperation $P_c\left (r\right )$ and the average proportion of cooperation $S\left (r\right )$ in the temporal games played by human subjects. (a) and (c) show the results of the D\&C games in the BA networks and WS networks, respectively. (b) and (d) show the results of the temporal games in the BA networks and WS networks, respectively. Horizontal coordinates denote the number of rounds. (e) and (f) show the results of two temporal games in the BA networks. (g) and (h) show the results of two temporal games in the WS networks.\relax }{figure.caption.5}{}}
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\citation{BA}
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