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The Discovery of Space: Anaximander’s Cosmology

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Book cover Heaven and Earth in Ancient Greek Cosmology

Part of the book series: Astrophysics and Space Science Library ((ASSL,volume 374))

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Abstract

At first sight, Anaximander’s cosmology looks like an eccentric vision sprung from a bizarre mind. Anaximander imagined the celestial bodies as huge rings, or more precisely, chariot wheels, consisting of opaque air-like (ἀεϱοειδής) stuff. Inside such a wheel (within its felloe), and invisible to us, fire is burning. The wheels have holes, through which we see the fire inside, and this is what we call the sun, the moon, or a star (DK 12A11, DK 12A18, DK 12A21, DK12A22, and (Turba Philosophorum, ed. Ruska: 109, not in DK)). Illustrative for the astonishment evoked by these images is, for instance, the desperate commentary of a French scholar: “Les idées d’Anaximandre sont tellement bizarres qu’on hésite à les reproduire” (Boquet 1925: 35). In a handbook on the history of astronomy, a Dutch author writes: “What he said about sun, moon, and stars (…) is rather obscure” (Pannekoek 1961: 98–99). Even an authoritative scholar like Charles Kahn doubts whether here authentic Anaximandrian images are at stake, and he suggests that they look like the style of a Hellenistic popularizer (1994: 87). And Dicks, the author of a standard work on early Greek astronomy, speaks about Anaximander’s primitive astronomical ideas and peculiar notions (1959: 309, n. 1, see also 1970: 45–46).

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Notes

  1. 1.

    For a critical exposition of Rescher’s pictures, see Couprie (1995: 162–164).

  2. 2.

    As is explained in Chap. 10, there is a second movement of the celestial wheels: up and down the celestial axis. But also during this movement the distance from any point of the wheel to the earth is equal to that of any other point of the same wheel at any given time.

  3. 3.

    This does not mean, however, that I agree with the cosmological consequences about the earth axis, which Hahn draws from this (see Couprie 2010).

  4. 4.

    Dmitri Panchenko drew my attention to this problem.

  5. 5.

    In DK 12A26(6) I read κεῖται instead of κινεῖται. See also Conche (1991: 203 n. 23).

  6. 6.

    For an extensive discussion with Fehling, see Couprie (2004a).

  7. 7.

    Fehling has the same suggestion without, however, mentioning Simplicius (1985b: 222). And elsewhere: “Klar ist nur, daß Aristoteles ein Motiv hatte, auf einen alten und fast unbekannten Autor zurückzugreifen: er wollte die Polemik gegen Plato kaschieren” (1994: 144–145).

  8. 8.

    Fowler has: “the homogeneous nature of the heavens on all sides,” and Tredennick: “the uniformity of the heavens.”

  9. 9.

    See Fehling: “Das Symmetrie-Argument setzt logisch und psychologisch die Erdkugel voraus” (1994: 143). Why “psychologisch” I do not fully understand. Instead of “logisch und psychologisch” I would say “mathematisch.” Elsewhere Fehling also says that “Aristoteles’ Angabe die Himmelskugel voraussetzt” (1994: 146).

  10. 10.

    Perhaps one could maintain that Simplicius, in In Aristotelis De caelo commentaria 374.32 tries to say that the sky is kept from falling downward by the force of the cosmic vortex and that in this text “downward” means “toward the central earth,” implying a centrifocal theory of falling. However, in In Aristotelis De caelo commentaria 375.25, not in DK, also commenting on Aristotle's On the Heavens 284a14 ff., Simplicius speaks of the downward tendency of the heavens and of the earth, which implies a noncentrifocal falling.

  11. 11.

    Krafft, who points out this peculiar parallel with the German idiom: “Sonne, Mond und Sterne,” probably took it from the German edition of Burkert’s book (Krafft 1971a: 106).

  12. 12.

    The Babylonians used the assumption π = 3, according to Dicks (1959: 307 n. 3). We may suppose that this still held for Anaximander as well. See also Needham: “Although there is evidence that the ancient Egyptians and Old Babylonians had values such as 3.1604 and 3.125, the commonest practice in ancient civilisations was to take the ratio simply as 3” (1959: 99).

  13. 13.

    See http://transit.savage-garden.org/VenusCatalog.html for Venus, and http://transit.savage-garden.org/sspt.html?inferior=1&superior=3 for Mercury.

  14. 14.

    The same misunderstanding already in Naddaf 2001: 12–13. My discussion of the angular diameter of the sun, which Naddaf brings forward as a proof that I let Anaximander take observational data into account, has nothing to do with the distances of the celestial bodies and Anaximander’s numbers.

  15. 15.

    More examples in Hahn (2010: 84).

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Couprie, D.L. (2011). The Discovery of Space: Anaximander’s Cosmology. In: Heaven and Earth in Ancient Greek Cosmology. Astrophysics and Space Science Library, vol 374. Springer, New York, NY. https://doi.org/10.1007/978-1-4419-8116-5_8

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