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The Cooke triplet is a photographic lens designed and patented (patent number GB 22,607) in 1893 by Dennis Taylor who was employed as chief engineer by T. Cooke & Sons of York. It was the first lens system that allowed elimination of most of the optical distortion or aberration at the outer edge of lenses.
|Construction||3 elements in 3 groups|
f/2.8 (rare-earth optical glass)
The lens designed, invented by Dennis Taylor but named for the firm he worked for, consists of three separated lens elements. It has two biconvex lens on the outer and a biconcave lens in the middle.
The design took a new approach to solving the optical design issues, and the design was presented to the Optical Society of London.
A Cooke triplet comprises a negative flint glass element in the centre with a crown glass element on each side. In this design, the sum of all the curvatures times indices of refraction can be zero, so that the field of focus is flat (zero Petzval field curvature). In other words, the negative lens can be as strong as the outer two combined, when one measures in dioptres, yet the lens will converge light, because the rays strike the middle element close to the optic axis. The curvature of field is determined by the sum of the dioptres, but the focal length is not.
At the time, the Cooke triplet was a major advancement in lens design. It was superseded by later designs in high-end cameras, but is still widely used in inexpensive cameras, including variations using aspheric elements, particularly in cell-phone cameras.
|“||The Cooke triplet consists of three separated lenses positioned at the finite distance. It is often considered that the triplet is one of the most important discoveries in the field of photographic objectives||”|
|— The Cooke triplet optimizations (2002)|
The triplet soon became a standard in lens design still used with low-end cameras today. The main optical manufacturers often further developed the original Cooke triplet (e.g., the Zeiss Triotar) that were produced for many decades.
Triotar-Triplet on a Rollei scale-focus camera
The cooke triplet has provided the basis for additional designs, including a derivative with five lens elements.
- Kidger, Michael J. (2002). Fundamental Optical Design. SPIE Press. ISBN 9780819439154.
- Vasiljevic, Darko (2012-12-06). Classical and Evolutionary Algorithms in the Optimization of Optical Systems. Springer Science & Business Media. ISBN 9781461510512.
- Vasiljević, Darko (2002), "The Cooke triplet optimizations", in Vasiljević, Darko (ed.), Classical and Evolutionary Algorithms in the Optimization of Optical Systems, Springer US, pp. 187–211, doi:10.1007/978-1-4615-1051-2_13, ISBN 9781461510512
- Kingslake, Rudolf (1989-11-11). A History of the Photographic Lens. Academic Press. ISBN 9780124086401.
- Vasiljević, Darko (2002). "The Cooke triplet optimizations". Classical and Evolutionary Algorithms in the Optimization of Optical Systems. pp. 187–211. doi:10.1007/978-1-4615-1051-2_13. ISBN 978-1-4613-5370-6.
- Sharma, K. D. (1979-12-01). "Design of a new five-element Cooke triplet derivative". Applied Optics. 18 (23): 3933–3937. doi:10.1364/AO.18.003933. ISSN 1559-128X. PMID 20216728.