“Ptolemy's Ivy Leaf”, Journal for the history of astronomy, xv (1984), 32–34.
2.
Other examples are illustrated in connection with the question of identifying the Greek “cissoid”, or “ivy-shaped curve”, in my Ancient tradition of geometric problems (Boston/Basel/Stuttgart, 1986), 246–63.
3.
For the Greek text, see Heiberg'sJ. L. edition, Ptolemaei Syntaxis mathematica (2 parts, Leipzig, 1898–1903), II, 100–1. For alternative translation, see ToomerG. J., Ptolemy's Almagest (New York/Berlin/Heidelberg/Tokyo, 1984), 368; and ManitiusK., Ptolemäus Handbuch der Astronomie (2 vols, Leipzig, 1912–13), ii, 48.
4.
For the Greek text, see Eratosthenis Catasterismorum reliquiae, ed. by RobertC., 2nd edn (Berlin, 1963), 98. The Latin poet Hyginus, who includes Eratosthenes among his sources, describes Coma in the same terms: “7 stars gathered in a triangle at the tail of Leo” (text supplied by Robert, loc. cit.).
5.
This anomaly about the magnitudes is noted by PetersC. H. F.KnobelE. B., Ptolemy's Catalogue of stars (Washington, D.C., 1915), 103.
6.
The data are tabulated by Peters, op. cit. (ref. 5), where γ, 7 and 23 Com are given the reference numbers 494, 495, 496. Relative to 100 a.d., the differences in longitude are unusually large among Ptolemy's stars: + 2°29′, +2°45′, + 3°25′. Compared with 130 b.c., however, these are reduced to −0°42′, −0°26′, +0°14′. The three stars of Coma also share a large error in latitude (−1°35′, −1°34′, −1°24′) that remains unexplained.
7.
The thesis of such a dependence is urged by Peters and Knobel on the basis of their analysis of Ptolemy's data, op. cit. (ref. 5). It is also advocated by GrasshoffG., The history of Ptolemy's Star catalogue (New York, etc., 1990), who provides an ample survey of prior views in this controversy.