Movatterモバイル変換


[0]ホーム

URL:


Skip to main content
Springer Nature Link
Log in

The first Copernican was Copernicus: the difference between Pre-Copernican and Copernican heliocentrism

  • Published:
Archive for History of Exact Sciences Aims and scope Submit manuscript

Abstract

It is well known that heliocentrism was proposed in ancient times, at least by Aristarchus of Samos. Given that ancient astronomers were perfectly capable of understanding the great advantages of heliocentrism over geocentrism—i.e., to offer a non-ad hoc explanation of the retrograde motion of the planets and to order unequivocally all the planets while even allowing one to know their relative distances—it seems difficult to explain why heliocentrism did not triumph over geocentrism or even compete significantly with it before Copernicus. Usually, scholars refer to explanations of sociological character. In this paper, I offer a different explanation: that the pre-Copernican heliocentrism was essentially different from the Copernican heliocentrism, in such a way that the adduced advantages of heliocentrism can only be attributed to Copernican heliocentrism, but not to pre-Copernican heliocentrism proposals.

This is a preview of subscription content,log in via an institution to check access.

Access this article

Log in via an institution

Subscribe and save

Springer+
from ¥17,985 /Month
  • Starting from 10 chapters or articles per month
  • Access and download chapters and articles from more than 300k books and 2,500 journals
  • Cancel anytime
View plans

Buy Now

Price includes VAT (Japan)

Instant access to the full article PDF.

Fig. 1
Fig. 2

Similar content being viewed by others

Chapter© 2022

Chapter© 2020

Explore related subjects

Discover the latest articles, books and news in related subjects, suggested using machine learning.

Notes

  1. This is true for Aristarchus even if he lived before the development of the epicycle and deferent model, for these advantages arise even if we compare heliocentrism with Eudoxus’s system.

  2. There are, nevertheless, some scholars who appeal to other internal reasons. Stahl (Stahl1945: 328), for example, says that in ancient times Aristarchus’s heliocentrism was not accepted precisely for the same reason that made Tycho Brahe to offer his geo-heliocentrism: there was no observation of the annual parallax. Dreyer (1953: 148) adds that “the principal reason why the heliocentric idea fell perfectly flat, was the rapid rise of practical astronomy.” Heliocentrism would be unable to account for the inequalities without complicating the original simplicity of the model. Of course, one must say against Dreyer that exactly the same situation happened with the geocentric model: it had to be complicated with eccentrics and equant points in order to be able to account for the anomalies.

  3. This does not imply that a particular lunar theory proposed in the context of a heliocentric model could not play an important role. Actually, Copernicus’s most important astronomical contribution was his lunar model, which superseded that of Ptolemy’s. Cfr. Swerdlow and Neugebauer (1984, I: 193–283).

  4. “Usually” because it is possible to assume at the same time the rotation of the Earth and the sphere of fixed stars. Ptolemy considered this possibility inAlmagest, I,7 (Toomer1998: 44–45). Technically, hypothesis 1 implies that the sphere of the fixed stars remain at rest, but it doesn’t imply that its center is the Sun. Probably, one should refer also to hypothesis 2 in order to imply that the Sun is the center of the sphere.

  5. The situation is actually somewhat more complex. See Carman (2010).

  6. To express the exact sense in which heliocentrism explained the retrograde motion of the planets better than geocentrism is not an easy task. It is not as simple as to assert, like Lakatos (1978: 185), that “the assumption that inferior planets have a shorter period while superior planets have a longer period than that of the Earth” is enough to arrive at the inference that “[p]lanets have stations and retrogressions.” See Swerdlow (1984).

  7. Simplicius, onDe Caelo, ii.7 (289b 1); Heiberg, 1984, pp. 441.31–445.5; ii. 14 (297 a 2), Heiberg (1894), pp. 541.27–542.2; c.13, 293b, Heiberg (1894), pp. 519.9–519-11;Schol. In Arist. (Brandis1836: 505 b, 46–47); Proclus,In Tim. 281 E (Festugière1968). All the testimonies are translated by Heath (1913: 254–255).

  8. The interpretation of a Simplicius’s text from theCommentary on Aristotle’s Physics (Evans and Berggren2006: 250–252; Todd and Bowen2009: 158–164) produced a significant discussion in the second half of nineteenth century and the beginning of the twentieth (Böckh1852: 135–141; Bergk1883: 148–152; Martin1883; Tannery1899; Heath1913: 249–256; Schiaparelli1926: 176–195). Nevertheless, following Tannery (1899, pp. 305–311), almost all scholars today agree that a later copyist interpolated the name of Heraclides in the text and, therefore, it has no value as a testimony (Evans and Berggren2006, note 18: 254). Some other scholars, such as Duhem (1915, iii, 44–162), Dicks (1970, 136–137, 218–219) and Gottschalk (1980, 69–82), based mainly on Calcidius’s commentary to Plato’sTimaeus 38D (translated in Eastwood1992: 239–240), considered whether one could attribute to Heraclides some sort of semi-Tychonic hypothesis according to which Venus and Mercury revolved around the Sun, while the Sun, the Moon and the outer planets orbited the Earth (hypothesis 3a, without hypothesis 2). The semi-Tychonic hypothesis, i.e., hypothesis 3a, was certainly known in ancient times, but as Neugebauer (1975, p. 694), Eastwood (1992) and Keyser (2009) show, the attribution to Heraclides was based on a misinterpretation of Calcidius’s text.

  9. It is impossible to enumerate and discuss all the pre-Copernican authors who mentioned hypothesis 1. Most of them are presented in McColley (1937). None of these authors ever held hypothesis 2 or 3.

  10. The text has been discussed because of a supposed problem in one of its clauses, namely that the clause “lying in the middle of the orbit” should be grammatically attributed to the circle and not to the Sun, as Erhardt and Erhardt (1942: 579) propose because it is closer tocircle than tosun. Neugebauer (1942, 6) proposes to add\({\uptau }\tilde{\upomega }{\upnu }\; {\uppi }{\uplambda }{\upalpha }{\upnu }\hbox {o}{\upmu }{\acute{\upvarepsilon }}{\upnu }{\upomega }{\upnu }\) (“of the planets”) to reconcile syntax and meaning: “the earth moves around the sun through the circumference of a circle which lies in the midst of the course [of the planets].” Neugebauer’s addition, of course, assumes rather than proves that Aristarchus affirmed hypothesis 3. I do not see any problem with the attribution of the clause to the Sun. I follow, therefore, Heath’s translation. For another problem with the text, see Boter (2007).

  11. Wall (1975) alone has doubts regarding the attribution of heliocentrism to Aristarchus. His main argument is putting into question the authenticity of Archimedes in theArenarius, based on the analysis of Erhardt and Erhardt-Siebold (1942).

  12. According to Ptolemy, the solar anomaly was not explained by an epicycle but by an eccentric (Almagest III,4; Toomer1998: 153), but he showed that both models are equivalent (Almagest III,3; Toomer1998: 141–153).

  13. This text had many different interpretations during Middle Ages that Eastwood (2000,2003) studies through the figures of the manuscripts of Capella’sDe Nuptiis. Nevertheless, all the discussions and variants involved the inner planets only, and never the outer ones.

  14. Even if some of his followers, like Somesv́ara, tried to reinterpret the text to make it geostatic, cfr. Shukla (1976: 120).

  15. Some historians, such as Basham (1954: 491), stated that Āryabhaṭa I suggested hypothesis 2 too, but this seems to me to be absolutely unjustified. See Dutta (2006): 69.

  16. I am not assuming Duhem’s instrumentalist reading of Greek astronomy (see Duhem1908) which was definitively discredited by Lloyd (1978). Duhem’s mistake was to assume that all Greek astronomy is reduced to the mathematical tradition. It is undeniable, however, that alongside the physical tradition, the mathematical tradition also existed.

  17. Censorinus (de Die natali, XVIII. 11; Hultsch1867) attributed a length of the Great Year to Aristarchus. Great Years usually were cycles at which all the celestial bodies, Sun, Moon and the five planets, return to the same position. So, this attribution could imply that Aristarchus developed some planetary theory or, at least, a theory of the cycles of the planets. Tannery (1888, 93–94), however, shows that the value Aristarchus proposed only implies a return of the Sun and Moon, but not of the planets (see also Heath1913: 314–316 and Huxley1964). So, again, this would be an argument for holding that Aristarchus did not make any contribution to planetary theory.

References

  • Barnes, Jonathan. 1995.The Complete Works of Aristotle. The Revised Oxford translation. One Volume, Digital Edition. Princeton: Princeton University Press.

    Google Scholar 

  • Basham, Arthur L. 1954.The Wonder that was India: A Survey of the Culture of the Indian Sub-Continent Before the Coming of the Muslims. London: Sidgwick & Jackson.

  • Bergk, Th. 1883.Fünf Abhandlungen zur Geschichte der griechischen Philosophie und Astronomie. Leipzig: R. Reisland.

    Google Scholar 

  • Böckh, A. 1852.Untersuchungen Über das kosmische System des Platon Berlin. Leipzig: Veit & Comp.

    Google Scholar 

  • Boter, Gerard J. 2007. A Textual Problem in Archimedes.Arenarius 218,14 Heiberg.Rheinisches Museum für Philologie,150. Bd., H. 3/4: 424–429.

  • Brandis, Christianus A. 1836.Scholia in Aristotelem. Berolini: Georgium Reimerum.

    Google Scholar 

  • Carman, Christián. 2010. On the Determination of Planetary Distances in the Ptolemaic System.International Studies in the Philosophy of Science 24 (3): 257–265.

    Article  Google Scholar 

  • Clark, Walter E. 1930.The\(\bar{{\rm A}}\)ryabhaṭiya of\(\bar{{\rm A}}\)ryabhaṭa. An Ancient Indian Work on Mathematics and Astronomy. Chicago: The University of Chicago Press.

  • Clavius, Chirstoph. 1570.In Sphaeram Joannis de Sacrobosco Commentarius. Rome: Victorium Helianum.

    Google Scholar 

  • Dicks, D.R. 1970.Early Greek astronomy to Aristotle. Ithaca: Cornell University Press.

    Google Scholar 

  • Diels, H. 1879.Doxographi Graeci. Berlin: G. Reimer.

    Google Scholar 

  • Laertius, Diogenes. 1935.Lives of Eminent Philosophers, Volume II, Books 6–10 with an English translation by R. D. Hicks (Loeb Classical Library No. 185). London: William Heinemann.

    Google Scholar 

  • Donahue, William H. 2000.Kepler’s Optics: Paralipomena to Witelo and the Optical Part of Astronomy. Fredericksburg: Sheridan Books.

    Google Scholar 

  • Dreyer, J.L. 1953A History of Astronomy from Thales to Kepler. Second edition, originally published asHistory of the Planetary Systems from Thales to Kepler. 1905. New York: Dover.

  • Duhem, P. 1908.To Save the Phenomena: An Essay on the Idea of Physical Theory from Plato to Galileo. Chicago: University of Chicago Press.

    Google Scholar 

  • Duhem, Pierre. 1915.Le système du monde; histoire des doctrines cosmologiques de Platon à Copernic, A. Paris: Hermann.

    MATH  Google Scholar 

  • Dupuis, J. 1892.\(\Theta {\rm E}\Omega {\rm N}{\rm O}\Sigma \quad \Sigma {\rm M}\Upsilon {\rm P}{\rm N}{\rm A}{\rm I}{\rm O}\Upsilon \quad \Pi \Lambda {\rm A}{\rm T}\Omega {\rm N}{\rm I}{\rm K}{\rm O}\Upsilon \quad {\rm T}\Omega {\rm N} \quad {\rm K}{\rm A}{\rm T}{\rm A} \quad {\rm T}{\rm O} \quad {\rm M}{\rm A}\Theta \) HMATIKON\({\rm X}{\rm P}{\rm H}\Sigma {\rm I}{\rm M}\Omega {\rm N} \quad {\rm E}{\rm I}\Sigma \quad {\rm T}{\rm H}{\rm N} \quad \Pi \Lambda {\rm A}{\rm T}\Omega {\rm N}{\rm O}\Sigma \quad {\rm A}{\rm N}{\rm A}\Gamma {\rm N}\Omega \Sigma {\rm I}{\rm N}\).Théon de Smyrne philosophe platonicien exposition des connaissances mathématiques utiles pour la lecture de Platon. Paris: Hachette.

  • Dutta, Amartya K. 2006.\(\bar{{\rm A}}\)ryabhata and Axial Rotation of Earth 3. A Brief History.Resonance 11 (5): 58–72.

    Article  Google Scholar 

  • Eastwood, B. 1992. Heraclides and Heliocentrism—Texts Diagrams and Interpretations.Journal for the History of Astronomy 23 (4): 233–260.

    Article MathSciNet  Google Scholar 

  • Eastwood, B. 2000. Astronomical Images and Planetary Theory in Carolingian Studies of Martianus Capella.Journal for History of Astronomy xxxi: 1–28.

    Article MathSciNet  Google Scholar 

  • Eastwood, B. 2001. Johannes Scottus Eriugena, Sun-Centered Planets, and Carolingian Astronomy.Journal for History of Astronomy xxxii: 281–324.

    Article  Google Scholar 

  • Eastwood, B. 2003. Planetary Diagramas-Descriptions, Models, Theories. InBruce Eastwood y Gerd Graßhoff. Birkhäuser Basel: The Power of Images in Early Modern Science.

  • Evans, J. 1998.The History and Practice of Ancient Astronomy. Oxford: Oxford University Press.

    Google Scholar 

  • Evans, J., and J.L. Berggren. 2006.Geminus’s Introduction to the Phenomena: A Translation and Study of a Hellenistic Survey of Astronomy. Princeton: Princeton University Press.

    Google Scholar 

  • Festugière, A.J. 1968.Proclus, Commentaire sur le Timée. Tome Quatrième-Livre IV. Paris: Libraire Philosophique J. Vrin.

    Google Scholar 

  • Gingerich, Owen. 1985. Did Copernicus Owe a Debt to Aristarchus?Journal for the History of Astronomy xvi: 37–42.

    Article MathSciNet  Google Scholar 

  • Gottschalk, H. 1980.Heraclides of Pontus. New York: Oxford University Press.

    Google Scholar 

  • Hamellius, Paschasius. 1557.Commentarius in Archimedis Syracusani praeclari matheatici librum de numero arenae. Paris: apud Guillaume Cavellat.

    Google Scholar 

  • Heath, T.L. 1897.The Works of Archimedes, Edited in Modern Notation with Introductory Chapters. Cambridge: Cambridge University Press.

    MATH  Google Scholar 

  • Heath, T.L. 1913.Aristarchus of Samos. The Ancient Copernicus. A History of Greek Astronomy to Aristarchus together with Aristarchus’ Treatise on the Sizes and Distances of the Sun and Moon. Oxford: Oxford and Clarendon University Press.

    MATH  Google Scholar 

  • Heiberg, J.L., and H.J. Menge. 1895.Euclidis Opera Omnia, vol. VII. Leipzig: Teubner.

    MATH  Google Scholar 

  • Heiberg, J.L. 1894.Simplicii, in Aristotelis de caelo commentaria. Berlin: Reimer.

    Book  Google Scholar 

  • Heiberg, J.L. (ed.). 1913.Archimedis Opera omnia: cum commentariis Eutocii, vol. 2. Leipzig: Teubner.

    MATH  Google Scholar 

  • Heiberg, J.L. (ed.) (1898–1903)Claudii Ptolemaei Opera quae exstant omnia. Vol. I, Syntaxis Mathematica, 2 vols. Leipzig: Teubner.

  • Hultsch, Fridericus. 1867.Censorinus, De die natali liber. Lipsiae: Teubner.

    Google Scholar 

  • Huxley, George. 1964. Aristarchus of Samos and Greco-Babylonian Astronomy.Roman and Byzantine Studies 5 (2): 123–131.

    Google Scholar 

  • Jones, Alexander. 1999.Astronomical papyri from Oxyrhynchus, vol. 233. Philadelphia: Memoirs of the American Philosophical Society.

    MATH  Google Scholar 

  • Kepler, Johannes. 1604.Ad Vitellionem Paralipomena, Quibus Astronomiae Pars Optica Traditvr. Frankfurt: C. Marnius & Heirs of J. Aubrius.

    Google Scholar 

  • Keyser, Paul T. 2009. Heliocentrism in or out of Heraclides. InHeraclides of Pontus: Discussion New Brunswick, ed. William W. Fortenbaugh, and Elizabeth Pender, 205–235. London, NJ: Transaction Publishers.

    Google Scholar 

  • Kuhn, Thomas. 1962.The Structure of Scientific Revolutions. Chicago: The University of Chicago Press. (third edition: 1996).

    Google Scholar 

  • Lakatos, Imre, and Elie Zahar. 1978. Why did Copernicus’s Research Programme Supersede Ptolemy’s? InThe Methodology of Scientific Research Programmes. Philosophical Papers, Volume 1, ed. John Worral, and Gregory Currie, 168–192. Cambridge: Cambridge University Press.

    Chapter  Google Scholar 

  • Lloyd, G.E.R. 1978. Saving the Appearances.The Classical Quarterly, New Series 28 (1): 202–222.

    Article  Google Scholar 

  • Martin, H. 1883. Mémoires sur l’histoire des hypothèses astronomiques chez les Grecs et les Romains.Mémoires de l’Académie des Inscriptions et Belles-Lettres, xxx. 2e partie.

  • McColley, G. 1937. The Theory of the Diurnal Rotation of the Earth.Isis 26 (2): 392–402.

    Article  Google Scholar 

  • McDonald Comford, Francis. 1997.Plato’s Cosmology. The Timaeus of Plato. Indianapolis: Hackett Publishing Company.

    Google Scholar 

  • Neugebauer, O. 1942. Archimedes and Aristarchus.Isis 34: 6.

    Article MathSciNet MATH  Google Scholar 

  • Neugebauer, O. 1956. The Transmission of Planetary Theories in Ancient and Medieval Astronomy.Scripta Mathematica 22: 165–192.

    MathSciNet MATH  Google Scholar 

  • Neugebauer, O. 1975.A History of Ancient Mathematical Astronomy. Studies in the History of Mathematics and Physical Sciences 1. 3 vols. Berlin: Springer.

  • North, John. 2008.Cosmos: An Illustrated History of Astronomy and Cosmology. Chicago: The University of Chicago Press.

    Google Scholar 

  • Peucer, Caspar. 1553.Elemanta Doctrinae de Circulis Coelestibus, et Primo Motu, Recognita et Correcta. Wittenberg: Crato.

    Google Scholar 

  • Pingree, D. 1976. The Recovery of Early Greek Astronomy from India.Journal for the History of Astronomy vii: 109–123.

    Article MathSciNet  Google Scholar 

  • Pingree, D. 1978. Indian Astronomy.Proceedings of the American Philosophical Society 122 (6): 361–364.

    Google Scholar 

  • Pingree, D. 2001. Nilakantha’s Planetary models.Journal of Indian Philosophy 29 (1/2, Special Issue: Ingalls Festschrift): 187–195.

    Article  Google Scholar 

  • Plofker, Kim. 2009.Mathematics in India. Princeton: Princeton University Press.

    MATH  Google Scholar 

  • Plutarch. 1957.Moralia, Volume XII Concerning the Face Which Appears in the Orb of the Moon. On the Principle of Cold. Whether Fire or Water Is More Useful. Whether Land or Sea Animals Are Cleverer. Beasts Are Rational. On the Eating of Flesh. Translated by Harold Cherniss and William C. Helmbold. Loeb Classical Library 406. Harvard University Press: Harvard.

  • Rackham, H. 1933.Cicero In Twenty-Eight Volumes, XIX, De Natura Deorum. Academica with an English translation of H. Rachkham. Cambrdige: Harvard University Press.

    Google Scholar 

  • Ragep, J. 2001. Tusi and Copernicus, the Earth’s Motion in Context.Science in Context xiv: 145–163.

    MathSciNet MATH  Google Scholar 

  • Ramasubramanian, K.M. 1998. Model of Planetary Motion in the Works of Kerala Astronomers.Bulletin of the Astronomical Society of India 26: 11–31.

    Google Scholar 

  • Ramasubramanian, K., M.D. Srinivas, and M.S. Sriram. 1994. Modification of the Earlier Indian Planetary Theory by the Kerala Astronomers (c. 1500 AD) and the Implied Heliocentric Picture of Planetary Motion.Current Science 66 (10): 784–790.

    Google Scholar 

  • Rosen, Edward. 1978. Aristarchus of Samos and Copernicus.Bulletin of the American Society of Papyrologists xv: 85–93.

    Google Scholar 

  • Schiaparelli, G. 1926.Scritti sulla storia della Astronomia Antica. Parte prima- scirtti editi. Tomo II. Bologna: Mimesis.

    MATH  Google Scholar 

  • Shukla, Kripa S. 1976.The\(\bar{{\rm A}}\)ryabhaṭiya of\(\bar{{\rm A}}\)ryabhaṭa. Critically edited with Introduction; English Translation, Notes, Comments and Indexes. New Delhi: Indian National Science Academy.

  • Sprenger, A. 1856. The Copernican System of Astronomy Among the Arabs.Journal of the Asiatic Society of Bengal 25: 189.

    Google Scholar 

  • Stahl, W., and Johnson. 1977.Martianus Capella and the Seven Liberal arts, vol. 2. New York: Columbia University Press.

  • Stahl, William H. 1942. Astronomy and Geography in Macrobius.Transactions of the American Philological Association LXXIII: 232–258.

    Article  Google Scholar 

  • Stahl, William H. 1945. The Greek Heliocentric Theory and Its Abandonment.Transactions and Proceedings of the American Philosophical Association 76: 321–332.

    Article  Google Scholar 

  • Stahl, William H. 1952.Macrobius, Commentary on the Dream of Scipio. New York: Columbia University Press.

    Google Scholar 

  • Sturm, Johann Christoph. 1667.Sand Rechnung. Verlagsort: Nürnberg.

    Google Scholar 

  • Swerdlow, Noel M., and Otto Neugebauer. 1984.Mathematical Astronomy in Copernicus’s De Revolutionibus, vol. 2. Berlin: Springer.

    Book MATH  Google Scholar 

  • Swerdlow, Noel. 1973. The Derivation and First Draft of Copernicus’s Planetary Theory.Proceedings of the American Philosophical Society 117 (6): 423–512.

    Google Scholar 

  • Swerdlow, Noel. 1984. Notes: On the Retrogradations of Planets.Journal for the History of Astronomy xv: 30–32.

    Article  Google Scholar 

  • Tannery, P. 1888. La Grande année d’Aristarque de Samos.Mém. De la Soc. Des sciences phys. Et naturelles de Bordeaux 3 Serie iv: 79–96.

    MATH  Google Scholar 

  • Tannery, P. 1899. Sur Héraclide du Pont.Revue des Éstudes grecques XII (47): 305–311.

    Article  Google Scholar 

  • Todd, R., and A.C. Bowen. 2009. Heraclides on the Rotation of the Earth: Text, Contexts and Continuities. InHeraclides of Pontus. Discussion, Routgers University Studies in Classical Humanities, vol. XV, ed. W. Fortenbaugh, and E. Pender. New Brunswick and London: Transaction Publishers.

    Google Scholar 

  • Toomer, G.J. 1998.Ptolemy’s Almagest. Princeton: Princeton University Press.

    Google Scholar 

  • Van der Waerden, B.L. 1970. Das heliozentrische System in der grieghischen, persischen un dindischen Astronomie. Neujahrsblatt ... derl Naturforschenden Gesellschaft in Zürich auf das Jahar 1970. (... im Anschlub and d. Jahrg. 114 der Vierteljahrschrift d. Naturf. Ges.).

  • von Erhardt, Rudolf, and Erika von Erhardt-Siebold. 1942. Archimedes’ Sand-Reckoner: Aristarchos and Copernicus Author.Isis 33 (5): 578–602.

    Article MathSciNet MATH  Google Scholar 

  • Wall, B.E. 1975. Anatomy of a Precursor: The Historiography of Aristarchos of Samos.Studies in History and Philosophy of Science 6 (3): 201–228.

    Article MathSciNet MATH  Google Scholar 

  • Waterfield, Robin. 2008.Plato. Timaeus and Critias. A New Translation by Robun Waterfield. Oxford: Oxford University Press.

    Google Scholar 

  • Webster, Colin. 2014. Euclid’s Optics and Geometrical Astronomy.Apeiron 47 (4): 526–551.

    Article MATH  Google Scholar 

  • Westman, Robert S. 2011.The Copernican Question: Prognostication, Skepticism, and Celestial Order. California: University of California Press.

    Google Scholar 

Download references

Acknowledgements

I would like to thank Alexander Jones, Dennis Duke, Daniel Blanco, Ignacio Silva, Anibal Szapiro, Diego Pelegrin, Gustavo Zelioli and Gonzalo Recio for discussing previous versions of this paper.

Author information

Authors and Affiliations

  1. Centro de Estudios de Filosofía e Historia de la Ciencia (CEFHIC), Universidad Nacional de Quilmes (UNQ), Roque Sáenz Peña 352, B1876BXD, Bernal, Buenos Aires, Argentina

    Christián C. Carman

  2. CONICET, Consejo Nacional de Investigaciones Científicas y Técnicas, Godoy Cruz, 2290, 1425FQB CABA, Argentina

    Christián C. Carman

Authors
  1. Christián C. Carman

Corresponding author

Correspondence toChristián C. Carman.

Ethics declarations

Conflict of interest

On behalf of all authors, the corresponding author states that there is no conflict of interest.

Additional information

Communicated by: Alexander Jones.

Rights and permissions

About this article

Check for updates. Verify currency and authenticity via CrossMark

Cite this article

Carman, C.C. The first Copernican was Copernicus: the difference between Pre-Copernican and Copernican heliocentrism.Arch. Hist. Exact Sci.72, 1–20 (2018). https://doi.org/10.1007/s00407-017-0198-3

Download citation

Access this article

Subscribe and save

Springer+
from ¥17,985 /Month
  • Starting from 10 chapters or articles per month
  • Access and download chapters and articles from more than 300k books and 2,500 journals
  • Cancel anytime
View plans

Buy Now

Price includes VAT (Japan)

Instant access to the full article PDF.

Advertisement


[8]ページ先頭

©2009-2026 Movatter.jp