Philo of Byzantium

Philo of Byzantium (Greek: Φίλων ὁ Βυζάντιος, Philōn ho Byzantios, ca. 280 BC – ca. 220 BC), also known as Philo Mechanicus, was a Greek engineer, physicist and writer on mechanics, who lived during the latter half of the 3rd century BC. Although he was from Byzantium he lived most of his life in Alexandria, Egypt. He was probably younger than Ctesibius, though some place him a century earlier.

Life and works

Philo was the author of a large work, Mechanike syntaxis (Compendium of Mechanics), which contained the following sections:[1]

  • Isagoge (εἰσαγωγή) – an introduction to mathematics
  • Mochlica (μοχλικά) – on general mechanics
  • Limenopoeica (λιμενοποιικά) – on harbour building
  • Belopoeica (βελοποιικά) – on artillery
  • Pneumatica (πνευματικά) – on devices operated by air or water pressure
  • Automatopoeica (αὐτοματοποιητικά) – on mechanical toys and diversions
  • Parasceuastica (παρασκευαστικά) – preparation for sieges
  • Poliorcetica (πολιορκητικά) – on siegecraft
  • Peri Epistolon (περὶ ἐπιστολῶν) – on secret letters

The military sections Belopoeica and Poliorcetica are extant in Greek, detailing missiles, the construction of fortresses, provisioning, attack and defence, as are fragments of Isagoge and Automatopoeica (ed. R. Schone, 1893, with German translation in Hermann August Theodor Köchly's Griechische Kriegsschriftsteller, vol. i. 1853; E. A. Rochas d'Aiglun, Poliorcetique des Grecs, 1872).

Another portion of the work, on pneumatic engines, has been preserved in the form of a Latin translation (De ingeniis spiritualibus) made from an Arabic version (ed. W. Schmidt, with German translation, in the works of Heron of Alexandria, vol. i., in the Teubner series, 1899; with French translation by Rochas, La Science des philosophes... dans l'antiquité, 1882). Further portions probably survive in a derivative form, incorporated into the works of Vitruvius and of Arabic authors.

The Philo line, a geometric construction that can be used to double the cube, is attributed to Philo.

A treatise titled De septem mundi miraculis, on the Seven Wonders of the World, is attributed to another Philo of Byzantium, known as "the Paradoxographer", who lived in a much later date, probably the 4th–5th century A.D.[2][3] It is printed in R. Hercher's edition of Aelian (Paris: Firmin Didot, 1858); an English translation by Jean Blackwood is included as an appendix in The Seven Wonders of the World by Michael Ashley (Glasgow: Fontana Paperbacks, 1980).

Devices

According to recent research, a section of Philo's Pneumatics which so far has been regarded as a later Arabic interpolation, includes the first description of a water mill in history,[4] placing the invention of the water mill in the mid-third century B.C. by the Greeks.[5]

Philo's works also contain the oldest known application of a chain drive in a repeating crossbow. Two flat-linked chains were connected to a windlass, which by winding back and forth would automatically fire the machine's arrows until its magazine was empty.[6]

Philo also was the first to describe a gimbal: an eight-sided ink pot that could be turned any way without spilling and expose the ink on top. This was done by the suspension of the inkwell at the centre, which was mounted on a series of concentric metal rings which remained stationary no matter which way the pot turns.[7]

In his Pneumatics (chapter 31) Philo describes an escapement mechanism, the earliest known, as part of a washstand.[8] A counterweighted spoon, supplied by a water tank, tips over in a basin when full releasing a pumice in the process. Once the spoon has emptied, it is pulled up again by the counterweight, closing the door on the pumice by the tightening string. Remarkably, Philo's comment that "its construction is similar to that of clocks" indicates that such escapements mechanism were already integrated in ancient water clocks.[8]

Mathematics

In mathematics, Philo tackled the problem of doubling the cube. The doubling of the cube was necessitated by the following problem: given a catapult, construct a second catapult that is capable of firing a projectile twice as heavy as the projectile of the first catapult. His solution was to find the point of intersection of a rectangular hyperbola and a circle, a solution that is similar to the solution given by Hero of Alexandria several centuries later.

See also
  • Chain pump
  • William M. Murray, The Age of Titans – the rise and fall of the great Hellenistic navies. New York, Oxford University Press, 2012. Appenedix E: Book V of Philo's Compendium of Mechanics – The Naval Sections (translated to English), pp. 282–301 .

References
  1. Philip Rance, 'Philo of Byzantium' in R.S. BAGNALL et al. (edd.), The Encyclopedia of Ancient History (Chichester/Malden, MA, 2013) 5266-8
  2. Stephanie Dalley, The Mystery of the Hanging Garden of Babylon; an elusive World wonder traced Oxford University Press (2013)ISBN 978-0-19-966226-5, p39
  3. Stephanie Dalley, "More about the Hanging Gardens," in Of Pots and Pans: Papers on the Archaeology and History of Mesopotamia and Syria as presented to David Oates on his 75th Birthday, Edited by L. al-Gailani-Werr, J.E. Curtis, H. Martin, A. McMahon, J. Oates and J.E. Reade, (London), pp. 67–73 ISBN 1-897750-62-5.
  4. M. J. T. Lewis, Millstone and Hammer: the origins of water power (University of Hull Press 1997), pp. 1–73 especially 44–45 and 58–60.
  5. Wilson, Andrew (2002): "Machines, Power and the Ancient Economy", The Journal of Roman Studies, Vol. 92, pp. 1–32 (7f.)
  6. Werner Soedel, Vernard Foley: "Ancient Catapults", Scientific American, Vol. 240, No. 3 (March 1979), pp. 124–125.
  7. Sarton, G. A History of Science, The Norton Library (Volume 2), 1970, pp. 343–350.
  8. Lewis, Michael (2000), "Theoretical Hydraulics, Automata, and Water Clocks", in Wikander, Örjan (ed.), Handbook of Ancient Water Technology, Technology and Change in History, 2, Leiden, pp. 343–369 (356f.), ISBN 90-04-11123-9
This article is issued from Wikipedia. The text is licensed under Creative Commons - Attribution - Sharealike. Additional terms may apply for the media files.