1976
DOI: 10.1086/288691
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Verisimilitude or the Approach to the Whole Truth

Abstract: Science progresses if we succeed in rendering the objects of scientific inquiry more comprehensively or more precisely. Popper tries to formalize this venerable idea. According to him the most comprehensive and most precise description of the world is given by the set T of all true statements. A hypothesis comes the closer to T, or has the more verisimilitude, the more true consequences and the fewer false consequences it implies. Popper proposes to order hypotheses by the inclusion relations between the sets … Show more

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Cited by 8 publications
(3 citation statements)
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“…As an example of such a belief, Zanola et al (2009) showed that people trust realistic displays more than their less realistic alternatives. This belief is often based on the reasoning that verisimilitude (i.e., representing objects as realistically as possible) allows for more intuitive recognition of the represented features (Keuth, 1976;Popper, 1976;Dykes et al, 1999). However, Smallman and colleagues report a dissociation between map type preference and map-use performance, especially with respect to the amount of realism shown in a display, which they coin naïve realism (Smallman & John, 2005a, 2005bSmallman & Cook, 2011).…”
Section: Visual Realismmentioning
confidence: 99%
“…As an example of such a belief, Zanola et al (2009) showed that people trust realistic displays more than their less realistic alternatives. This belief is often based on the reasoning that verisimilitude (i.e., representing objects as realistically as possible) allows for more intuitive recognition of the represented features (Keuth, 1976;Popper, 1976;Dykes et al, 1999). However, Smallman and colleagues report a dissociation between map type preference and map-use performance, especially with respect to the amount of realism shown in a display, which they coin naïve realism (Smallman & John, 2005a, 2005bSmallman & Cook, 2011).…”
Section: Visual Realismmentioning
confidence: 99%
“…It turns out that in such languages the number of the true consequences of any false proposition equals the nmnber of its false consequences. This had been proved, for finitely axiomatisable propositions, by Herbert Keuth (1976) and independently by Hermann Vetter (19771. (David Miller drew my attention to Keuth's proof and Graham Oddie to Vetter's. ) I will turn to Vetter's proof shortly.…”
mentioning
confidence: 85%
“…Zanola, Fabrikant, and Çöltekin [2] showed that people trust realistic displays more than their less realistic alternatives. Such beliefs are often explained on the basis of reasoning that representing objects as realistically as possible enables a more intuitive recognition of these objects' features [3][4][5].…”
Section: Introductionmentioning
confidence: 99%