Piani, M., Cianciaruso, M., Bromley, T.R., Napoli, C., Johnston, N., Adesso, G.: Robustness of asymmetry and coherence of quantum states. Singh, U., Zhang, L., Pati, A.K.: Average coherence and its typicality for random pure states. Marvian, I., Spekkens, R.W., Zanardi, P.: Quantum speed limits, coherence, and asymmetry. Marvian, I., Spekkens, R.W.: Modes of asymmetry: the application of harmonic analysis to symmetric quantum dynamics and quantum reference frames. 116, 150502 (2016)Ĭhitambar, E., Hsieh, M.H.: Relating the resource theories of entanglement and quantum coherence. Napoli, C., Bromley, T.R., Cianciaruso, M., Piani, M., Johnston, N., Adesso, G.: Robustness of coherence: an operational and observable measure of quantum coherence.
15, 3773 (2016)Ĭhitambar, E., Gour, G.: Critical examination of incoherent operations and a physically consistent resource theory of quantum coherence. Yu, C.S., Yang, S.R., Guo, B.Q.: Total quantum coherence and its applications.
A 93, 012110 (2016)Ĭhitambar, E., Streltsov, A., Rana, S., Bera, M.N., Adesso, G., Lewenstein, M.: Assisted distillation of quantum coherence. Rana, S., Parashar, P., Lewenstein, M.: Trace-distance measure of coherence. Winter, A., Yang, D.: Operational resource theory of coherence. Ma, J., Yadin, B., Girolami, D., Vedral, V., Gu, M.: Converting coherence to quantum correlations. Rastegin, A.E.: Quantum-coherence quantifiers based on the Tsallis relative \(\alpha \) entropies. Yu, C.S., Song, H.S.: Bipartite concurrence and localized coherence. Yao, Y., Xiao, X., Ge, L., Sun, C.P.: Quantum coherence in multipartite systems. Girolami, D.: Observable measure of quantum coherence in finite dimensional systems.
Streltsov, A., Singh, U., Dhar, H.S., Bera, M.N., Adesso, G.: Measuring quantum coherence with entanglement. In conclusion, across three experiments, we demonstrate that salient unclaimed prize information is capable of exerting a strong effect over judgments related to scratch card games.Baumgratz, T., Cramer, M., Plenio, M.B.: Quantifying coherence. Possible mechanisms underlying this bias are discussed. As in Experiment 2, participants still favoured cards with greater numbers of unclaimed prizes.
Finally, in Experiment 3 (N = 200), we manipulated the hypothetical scratch cards such that games with the highest number of unclaimed prizes were the least favourable, and vice versa. The bias, although attenuated, still persisted in these conditions. In Experiment 2 (N = 201), we attempted to ameliorate this bias by providing participants with the number of tickets remaining to be purchased and equating the payback percentages of all three games. In Experiment 1 (N = 201), we showed that participants are influenced by this information such that they felt more likely to win, were more excited to play, and preferred to hypothetically purchase more of the scratch card with the greatest number of unclaimed prizes. Despite its lack of utility in assisting gamblers in choosing the most favourable type of scratch card to play, we hypothesized that unclaimed prize information would bias participants' judgments within a scratch card gambling context. However, unless the number of tickets remaining to be purchased is also provided, this information is uninformative. Unclaimed prize information (i.e., the number of prizes still available to be won) is information commonly provided to scratch card gamblers.
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