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Brilliant (diamond cut)

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(Redirected from Round brilliant)
A scattering of "brilliant" cut diamonds shows off the many reflecting facets.

A brilliant is a diamond or other gemstone cut in a particular form with 57-58 facets so as to have exceptional brilliance. The underside is conical, a shape that provides maximal light return through the top of the diamond. Even with modern techniques, the cutting and polishing of a diamond crystal always results in a dramatic loss of weight; rarely is this loss less than 50%. The round brilliant cut is preferred when the crystal is an octahedron, as often two stones may be cut from one such crystal. Oddly-shaped crystals such as macles are more likely to be cut in a fancy cut—that is, a cut other than the round brilliant—which the particular crystal shape lends itself to.

Facet proportions and names

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Diamond proportions and facets, for the round brilliant cut.
Diamond proportions and facets, for the round brilliant cut.

The original round brilliant-cut was developed by Marcel Tolkowsky in 1919. The ideal proportions are 100% diameter, 53% table, 43.1% pavilion and 16.2% crown. The girdle and culet (if any—not part of Tolkowsky's original design) are cut from the ideal brilliant. The modern round brilliant consists of 58 facets (or 57 if the culet is excluded), ordinarily today cut in two pyramids placed base to base: 33 on the crown (the top half above the middle or girdle of the stone), truncated comparatively near its base by the table, and 25 on the pavilion (the lower half below the girdle), which has only the apex cut off to form the culet, around which 8 extra facets are sometimes added. Over time it has become usual for most girdles to be faceted. Many girdles have 32, 64, 80, or 96 facets; these facets are not counted in the total. While the facet count is standard, the actual proportions (crown height and angle, pavilion depth, etc.) are not standardised. Some gem cutters refer to an American brilliant cut or a Scandinavian brilliant cut. According to Green et al. 2001:[1]

Because every facet has the potential to change a light ray's plane of travel, every facet must be considered in any complete calculation of light paths. Just as a two-dimensional slice of a diamond provides incomplete information about the three-dimensional nature of light behavior inside a diamond, this two-dimensional slice also provides incomplete information about light behavior outside the diamond. A diamond's panorama is three-dimensional. Although diamonds are highly symmetrical, light can enter a diamond from many directions and many angles. This factor further highlights the need to reevaluate Tolkowsky's results, and to recalculate the effects of a diamond's proportions on its appearance aspects.

...

Another important point to consider is that Tolkowsky did not follow the path of a ray that was reflected more than twice in the diamond. However, we (Green et al.) now know that a diamond's appearance is composed of many light paths that reflect considerably more than two times within that diamond. Once again, we can see that Tolkowsky's predictions are helpful in explaining optimal diamond performance, but they are incomplete by today's [2001] technological standards.[1]

Figures 1 and 2 show the facets of a round brilliant diamond.

Figure 1 assumes that the "thick part of the girdle" is the same thickness at all 16 "thick parts". It does not consider the effects of indexed upper girdle facets.

Figure 2 is adapted from Figure 37 of Marcel Tolkowsky's Diamond Design,[2] which was originally published in 1919. Since 1919, the lower girdle facets have become longer. As a result, the pavilion main facets have become narrower.

Cut grading

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Solitary ring and diamond before mounting

The relationship between the crown angle and the pavilion angle has the greatest effect on the look of the diamond. A slightly steep pavilion angle can sometimes be complemented by a shallower crown angle and vice versa.[3]

Other proportions also affect the look of the diamond:

  • The table ratio is highly significant.
  • The length of the lower girdle facets affects whether Hearts and arrows can be seen in the stone, under certain viewers.
    • Most round brilliant diamonds have roughly the same girdle thickness at all 16 "thick parts".
    • So-called "cheated" girdles have thicker girdles where the main facets touch the girdle than where adjacent upper girdle facets touch the girdle. These stones weigh more for a given diameter, average girdle thickness, crown angle, pavilion angle, and table ratio, and have worse optical performance, i.e., their upper girdle facets appear dark in some lighting conditions.
    • So-called "painted" girdles have thinner girdles where the main facets touch the girdle than where adjacent upper girdle facets touch the it. These stones (such as EightStar-brand diamonds) have less light leakage at the edge of the stone (for a given crown angle, pavilion angle, and table ratio). Some diamonds with painted girdles receive lower grades in the GIA's cut grading system, for reasons given in a 2005 GIA article.[4]

Several groups have developed diamond cut grading standards. These standards differ somewhat on which proportions make the best cut. There are certain proportions that are considered best by two or more groups, however.

  • The AGA standards may be the strictest. David Atlas, who developed the AGA standards, has suggested that they are overly strict.
  • The HCA (Holloway Cut Adviser)[5] changed several times between 2001 and 2004. As of 2004, an HCA score below two represented an excellent cut. The HCA distinguishes between brilliant, Tolkowsky, and fiery cuts.
  • The American Gem Society (AGS) standards changed in 2005 in order better to match Tolkowsky's model and Octonus' ray tracing results.[6] The 2005 AGS standards penalize stones with "cheated" girdles. They grade from 0 to 10.
  • The GIA began grading cut on every grading report beginning in 2006, based on their comprehensive study of 20,000 proportions with 70,000 observations of 2,000 diamonds.[4] The single descriptive words are as follows: Excellent, Very Good, Good, Fair, and Poor.

The distance from the viewer's eye to the diamond is important. The 2005 AGS cut standards are based on a distance of 25 centimeters (about 10 inches). The 2004 HCA cut standards are based on a distance of 40 centimeters (about 16 inches).

Polish and symmetry are two important aspects of cut. The polish grade describes the smoothness of the diamond's facets and the symmetry grade refers to alignment of the facets. With poor polish, the surface of a facet can be dull and may create blurred or dull sparkle. The stone may look like it needs to be cleaned. Because of the lack of symmetry, light can be misdirected as it enters and exits the diamond.

Hearts and arrows phenomenon

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A diamond that has the top facet or "table facet" exactly perpendicular to the bottom of the diamond or "pavilion" and has its other facets precisely aligned with excellent symmetry, may show patterns that look like arrows from the top and hearts from the bottom. Generally it will need to be viewed loose under a gemscope to see the pattern very well. Although the hearts and arrows property is indicative of a top-tier cut, it does not always mean the diamond will be the most brilliant. Optimal facet placement is the key to brilliance and more important than facet patterning. Not all ideal round cuts will have the hearts and arrows effect either.

See also

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References

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  1. ^ a b Green, Barak; Gilbertson, Al; Reinitz, Ilene; Johnson, Mary; Shigley, James (August 17, 2001). "What did Marcel Tolkowsky really say?" (PDF). Archived (PDF) from the original on September 30, 2012.
  2. ^ Tolkowsky, Marcel (1919) [Web edition 15 November 2003]. "Figure 37". In Paulsen, Jasper (ed.). Diamond Design - A Study of the Reflection and Refraction of Light in a Diamond. London: E. & F. N. Spon, Ltd., New York: Spon & Chamberlain. Archived from the original on 2017-10-24.
  3. ^ Tolkowsky, Marcel (1919) [Web edition 15 November 2003]. Paulsen, Jasper (ed.). Diamond Design - A Study of the Reflection and Refraction of Light in a Diamond. London: E. & F. N. Spon, Ltd., New York: Spon & Chamberlain. Archived from the original on 2023-03-12.
  4. ^ a b Blodgett, Troy; Gilbertson, Al; Geurts, Ron; Green, Barak; Johnson, Mary; Reinitz, Ilene; Yantzer, Phil (June 3, 2005). "Painting and Digging Out" (PDF). GIA Rapaport Diamond Report. Archived from the original (PDF) on August 29, 2006.
  5. ^ Garry Holloway (2001). "HCA: defining ideal cut diamonds (a detailed explanation of the "Holloway Cut Advisor")". Archived from the original on 2005-03-29. Retrieved 2005-03-19.
  6. ^ "OctoNus Software, Moscow State University, Bruce Harding, and others have posted work there". Archived from the original on 2013-01-23. Retrieved 2013-01-28.
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