In chapter 10 of the Discourse Hakluyt refers to the Locke map and its configurations, which map clearly is a modified reproduction of Verrazano’s map of 1529.
[210] Harrisse. Discovery. pp. 562-568.
[211] Nordenskiöld. Facsimile Atlas. p. 89. The author reproduces the Finaeus map from a 1566 reprint, observing that he was unable to locate a copy of the 1536 edition.
[212] Schefer, C. H. A. Le discours de la navigation de Jean et Raoul Parmentier. Paris, 1883. p. ix. The citation is from a contemporary source.
[213] Vasari, G. Lives of the painters. Tr. by Mrs. J. Foster. London, 1850-1885. (In: Bohn Library, Vol. III, pp. 449-450.)
[214] Blau, M. Mémoires de la Société Royal de Nancy. Nancy, 1836. pp. xi-xiv, 107. An excellent reproduction of the globe in hemispheres accompanies this article; Vincent, R. P. Histoire de l’ancienne image miraculeuse de Nôtre-Dame de Sion. Nancy, 1698. This work contains the first description of the globe; De Costa, B. F. The Nancy Globe. (In: The Magazine of American History. New York, 1881. pp. 183-187.) A representation of the globe in hemispheres is presented with this article, being a slightly reduced copy of the Blau illustration; Nordenskiöld. Facsimile Atlas. p. 82; same, Periplus, p. 159; Winsor. Narrative and Critical History. Vol. II, p. 433, also Vol. III, p. 214; Compt-Rendu, Congrès des Americanistes. Paris, 1877. p. 359.
[215] The probability is it was not originally constructed for this purpose, although globe goblets were not uncommon in this century. See below, p. 199.
[216] Quetelet, L. A. J. Histoire des sciences mathématiques et physiques chez les Belges. Brussel, 1871, pp. 78 ff.; Ruscelli, G. La Geografia di Claudio Tolomeo. p. 32, there is reference to a “Globo, grande”; Kästner, Vol. II, pp. 579 ff.; Breusing, A. Leitfaden durch das Wiegenalter der Kartographie bis zum Jahre 1600. Frankfurt, 1883. p. 32.
[217] This book appears to be one of the earliest works treating of the scientific construction of globes, and of the use of trigonometry in the preparation of the globe gores.
[218] The representation closely resembles that given by Schöner. See Fig. [54].