Drawing on results from 32 published and 20 unpublished laboratory and field experiments, we conducted an enumerative review of the primed goal effects on outcomes of organizational relevance including performance and the need for achievement. The enumerative review suggests that goal setting theory is as applicable for subconscious goals as it is for consciously set goals. A meta‐analysis of 23 studies revealed that priming an achievement goal, relative to a no‐prime control condition, significantly improves task/job performance (d = 0.44, k = 34) and the need for achievement (d = 0.69, k = 6). Three moderators of the primed goal effects on the observed outcomes were identified: (1) context‐specific vs. a general prime, (2) prime modality (i.e., visual vs. linguistic), and (3) experimental setting (i.e., field vs. laboratory). Significantly stronger primed goal effects were obtained for context‐specific primes, visual stimuli, and field experiments. Theoretical and managerial implications of and future directions for goal priming are discussed.
We construct Brownian Sachdev-Ye-Kitaev (SYK) chains subjected to continuous monitoring and explore possible entanglement phase transitions therein. We analytically derive the effective action in the large-N limit and show that an entanglement transition is caused by the symmetry breaking in the enlarged replica space. In the noninteracting case with SYK 2 chains, the model features a continuous Oð2Þ symmetry between two replicas and a transition corresponding to spontaneous breaking of that symmetry upon varying the measurement rate. In the symmetry broken phase at low measurement rate, the emergent replica criticality associated with the Goldstone mode leads to a log-scaling entanglement entropy that can be attributed to the free energy of vortices. In the symmetric phase at higher measurement rate, the entanglement entropy obeys area-law scaling. In the interacting case, the continuous Oð2Þ symmetry is explicitly lowered to a discrete C 4 symmetry, giving rise to volume-law entanglement entropy in the symmetry-broken phase due to the enhanced linear free energy cost of domain walls compared to vortices. The interacting transition is described by C 4 symmetry breaking. We also verify the large-N critical exponents by numerically solving the Schwinger-Dyson equation.
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