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Kepler and the Telescope

Nuncius 2:481-514 (2003)

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  1. Francesco Fontana (1580–1656) from practice to rules of calculation of lens systems.Yaakov Zik & Giora Hon - 2023 - Archive for History of Exact Sciences 78 (2):153-182.
    In 1646, Francesco Fontana (1580–1656) published his Novae Coelestium Terresriumque Rerum Observationes which includes discussions of optical properties of systems of lenses, e.g., telescope and microscope. Our study of the Novae Coelestium shows that the advance Fontana made in optics could not have been accomplished on the basis of the traditional spectacle optics which was the dominant practice at his time. Though spectacle and telescope making share the same optical elements, improving eyesight and constructing telescope are different practices based on (...)
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  • Thomas Harriot’s optics, between experiment and imagination: the case of Mr Bulkeley’s glass.Robert Goulding - 2014 - Archive for History of Exact Sciences 68 (2):137-178.
    Some time in the late 1590s, the Welsh amateur mathematician John Bulkeley wrote to Thomas Harriot asking his opinion about the properties of a truly gargantuan (but totally imaginary) plano-spherical convex lens, 48 feet in diameter. While Bulkeley’s original letter is lost, Harriot devoted several pages to the optical properties of “Mr Bulkeley his Glasse” in his optical papers (now in British Library MS Add. 6789), paying particular attention to the place of its burning point. Harriot’s calculational methods in these (...)
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  • Magnification: How to turn a spyglass into an astronomical telescope.Zik Yaakov & Hon Giora - 2012 - Archive for History of Exact Sciences 66 (4):439–464.
    According to the received view, the first spyglass was assembled without any theory of how the instrument magnifies. Galileo, who was the first to use the device as a scientific instrument, improved the power of magnification up to 30 times. How did he accomplish this feat? Galileo does not tell us what he did. We hold that such improvement of magnification is too intricate a problem to be solved by trial and error, accidentally stumbling upon a complex procedure. We construct (...)
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