2004
DOI: 10.1002/col.20011
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Bezold–Brucke effect exists in related and unrelated colors and resembles the Abney effect

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Cited by 18 publications
(10 citation statements)
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“…In dentistry, the blending effect refers to the interaction of dental materials and hard dental tissues and is manifested by a smaller color difference if they are observed together than if viewed individually . In other words, two colors, seen side by side, will blend under the appropriate circumstances: the perceived color of a region shifts toward the color of the surround . The blending effect works for the clinician because it lowers, minimizes, or neutralizes color mismatches and/or the absence of the adequate shade in the restorative material.…”
Section: Discussionmentioning
confidence: 99%
See 1 more Smart Citation
“…In dentistry, the blending effect refers to the interaction of dental materials and hard dental tissues and is manifested by a smaller color difference if they are observed together than if viewed individually . In other words, two colors, seen side by side, will blend under the appropriate circumstances: the perceived color of a region shifts toward the color of the surround . The blending effect works for the clinician because it lowers, minimizes, or neutralizes color mismatches and/or the absence of the adequate shade in the restorative material.…”
Section: Discussionmentioning
confidence: 99%
“…12 In other words, two colors, seen side by side, will blend under the appropriate circumstances: the perceived color of a region shifts toward the color of the surround. 13 The blending effect works for the clinician because it lowers, minimizes, or neutralizes color mismatches and/or the absence of the adequate shade in the restorative material.…”
Section: Discussionmentioning
confidence: 99%
“…The Bezold-Brücke effect was included in the version of the Hunt94 Model for unrelated colours (Hunt 94u), 4 but was not included in the version for related colours because it was believed 5 that this effect did not occur with related colours. However, it now seems that this effect does occur for related colours, as found by Pridmore 6 and by Deng, Chen, and Rea.…”
mentioning
confidence: 68%
“…6,7 The axioms of Krantz's analysis (see also Appendix) define what are known as Grassmann structures, and they specify affine vector systems where Grassmann's laws of colour mixing hold true. Apparent failures of Grassmann additivity in the visual response are however well documented by Alman, Pridmore, Thornton, Kuehni [8][9][10][11] and others. The axioms of affine geometry quoted by Krantz are therefore used to specify a set of reference Grassmann structures, and such failures of additivity are then quantified and calibrated as numeric deviations from Grassmann's Laws by projecting the relevant dataset values onto this reference space definition.…”
Section: Altering the Quantifying Scalar Basis Of The Colorimetric Anmentioning
confidence: 85%