Abstract
This chapter examines the meteorological optics of Robert Grosseteste (c. 1170–1253 ce) by way of critically analysing his explication of the phenomenon of the rainbow in the context of his reflections on the nature of light, the generation of colour, and the underpinning of his thought in onto-theological terms. This study aims at placing the meteorological optical oeuvre of Grosseteste in mediaeval European science against the background of the Greco-Arabic science of optics. This course of inquiry situates Grosseteste’s meteorology and his explication of the phenomenon of the rainbow in a comparative context that is set in-between the pioneering experimental research in optics of the Arab polymath Ibn al-Haytham (Alhazen; eleventh century ce), as it was established in the Kitāb al-manāẓir (Book of Optics; De aspectibus; Perspectiva), and the refined reforming of the latter’s thesis on the rainbow through the Tanqīḥ al-manāẓir (Revision of The Optics) by the Persian optician Kamāl al-Dīn al-Fārisī (thirteenth century ce).
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- 1.
Refer also to the authoritative interdisciplinary group publication of the Latin critical edition, annotated English translation, and analytic commentary of De colore as set in Dinkova-Bruun et al. (2013).
- 2.
- 3.
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See Lucretius (1975).
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- 6.
The Aristotelian view is expressed in: Aristotle, Meteorologica, op. cit., III.2-5. On the history of the theory of the rainbow (see Boyer 1959), and refer also to division 63.2 from the De iride et radialibus impressionibus (On the rainbow and the impressions of irradiances) of Theodoric of Freiburg (Theodoricus 1914).
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See also Dinkova-Bruun et al. (2013).
- 8.
See Dinkova-Bruun et al. (2013).
- 9.
- 10.
- 11.
C. A. Ronan confirms Crombie’s thesis in Ronan (1983).
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- 13.
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I examined these aspects in detail elsewhere in El-Bizri (2005).
- 15.
Regarding Ibn Sahl’s anaclastic research in dioptrics see Rashed (1990, 2005). If n1 is the refractive index of air and n2 is the refractive index of water, then \( {n}_2>{n}_1 \), and the incidence angle Θ1 would be larger than the refraction angle Θ2 (both measured against the normal to the surface at the point of incidence and refraction), then: n1 sin \( {\varTheta}_1={n}_2 \) sin Θ2.
- 16.
- 17.
Refer also to Rashed (1970).
- 18.
See Ibn al-Haytham (2002), Book V in catoptrics, Figure [Shakl] 5/28, Part I, pp. 318–9, Part II, p. 198—English translation is author’s.
- 19.
Refer to the Aristotelian model as explicated in Sayili (1939).
- 20.
- 21.
Refer to Omar (1977).
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Manuscripts
Ibn al-Haytham. (undated). Kitāb al-manāẓir: Ms. 3215 Fatih, Istanbul, fol. 267; Ms. 2448 Aya Sophia, Istanbul, fol. 465.
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El-Bizri, N. (2016). Grosseteste’s Meteorological Optics: Explications of the Phenomenon of the Rainbow After Ibn al-Haytham. In: Cunningham, J.P., Hocknull, M. (eds) Robert Grosseteste and the pursuit of Religious and Scientific Learning in the Middle Ages. Studies in the History of Philosophy of Mind, vol 18. Springer, Cham. https://doi.org/10.1007/978-3-319-33468-4_2
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