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This is an example of what Popper called a "closed circle": The proposition that the patient is homosexual is not falsifiable. Closed-circle theory is sometimes used to denote a relativist , anti-realist philosophy of science, such that different groups may have different self-consistent truth claims about the natural world.
There is an entry in "A Dictionary of Psychology – Oxford Reference [3]" for "closed question" for the concept described here. Statistics for search queries [ 4 ] show "closed question" is coming more often than "close ended question" and "closed-ended question".
Diagram of ring theory showing circles of acquaintance and direction of travel for comfort and "dumping" Ring theory is a concept or paradigm in psychology that recommends a strategy for dealing with the stress a person may feel when someone they encounter, know or love is undergoing crisis. [1]
Inequity aversion (IA) is the preference for fairness and resistance to incidental inequalities. [1] The social sciences that study inequity aversion include sociology, economics, psychology, anthropology, and ethology. Researchers on inequity aversion aim to explain behaviors that are not purely driven by self-interests but fairness ...
Bias is a disproportionate weight in favor of or against an idea or thing, usually in a way that is inaccurate, closed-minded, prejudicial, or unfair. Biases can be innate or learned. Biases can be innate or learned.
The spherical isoperimetric inequality states that (), and that the equality holds if and only if the curve is a circle. There are, in fact, two ways to measure the spherical area enclosed by a simple closed curve, but the inequality is symmetric with the respect to taking the complement.
Emotion classification, the means by which one may distinguish or contrast one emotion from another, is a contested issue in emotion research and in affective science. ...
In the context of metric measure spaces, the definition of a Poincaré inequality is slightly different.One definition is: a metric measure space supports a (q,p)-Poincare inequality for some , < if there are constants C and λ ≥ 1 so that for each ball B in the space, ‖ ‖ () ‖ ‖ ().