Caring for people often takes the form of concern for the quality of their stories, not for their feelings. Indeed, we can be deeply moved even by ev… - Daniel Kahneman

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Caring for people often takes the form of concern for the quality of their stories, not for their feelings. Indeed, we can be deeply moved even by events that change the stories of people already dead. We feel pity for a man who died believing in his wife’s love for him when we hear that she had a lover for many years and stayed with her husband only for his money. We pity the husband although he had lived a happy life. We feel the humiliation of a scientist who made a discovery that was proved false after she died, although she did not feel the humiliation. Most important, we all care intensely for the narrative of our own life and very much want it to be a good story, with a decent hero.

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About Daniel Kahneman

Daniel Kahneman (March 5, 1934 – March 27, 2024) was an Israeli-American psychologist. He shared the 2002 Nobel Memorial Prize in Economic Sciences with Vernon L. Smith. Kahneman is notable for his work on the psychology of judgment and decision-making, behavioral economics and hedonic psychology. Latterly, he was professor emeritus of psychology and public affairs at Princeton University's Woodrow Wilson School.

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Also Known As

Native Name: דניאל כהנמן
Alternative Names: D Kahneman D. Kahneman Kahneman Kahneman D Kahneman D.
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Intelligence is not only the ability to reason; it is also the ability to find relevant material in memory and to deploy attention when needed. Memory function is an attribute of System 1. However, everyone has the option of slowing down to conduct an active search of memory for all possibly relevant facts — just as they could slow down to check the intuitive answer in the bat-and-ball problem. The extent of deliberate checking and search is a characteristic of System 2, which varies among individuals.

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It took Francis Galton several years to figure out that and regression are not two concepts – they are different perspectives on the same concept. The general rule is straightforward but has surprising consequences: whenever the correlation between two scores is imperfect, there will be regression to the mean.

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