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  1. The Correspondence of Isaac Newton.Isaac Newton & H. W. Turnbull - 1961 - British Journal for the Philosophy of Science 12 (47):255-258.
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  • Newton's early computational method for dynamics.Michael Nauenberg - 1994 - Archive for History of Exact Sciences 46 (3):221-252.
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  • ‘A duty of the greatest moment’: Isaac Newton and the writing of biblical criticism.Scott Mandelbrote - 1993 - British Journal for the History of Science 26 (3):281-302.
    Will Ladislaw's words, which so disillusion the young Dorothea, might also depress the modern interpreter of Newton's theology. Encountering the bulk of Newton's manuscript theology, it is tempting to sympathize with Dorothea's eventual response toThe Key to all Mythologies, and to want nothing of it. The assessment of John Conduitt, Newton's son-in-law and executor, that his ‘relief and amusement was going to some other study, as history, chronology, divinity, and chemistry’ has in the past provided an ample excuse for those (...)
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  • Johann Bernoulli, John Keill and the inverse problem of central forces.Niccol`O. Guicciardini - 1995 - Annals of Science 52 (6):537-575.
    Johann Bernoulli in 1710 affirmed that Newton had not proved that conic sections, having a focus in the force centre, were necessary orbits for a body accelerated by an inverse square force. He also criticized Newton's mathematical procedures applied to central forces in Principia mathematica, since, in his opinion, they lacked generality and could be used only if one knew the solution in advance. The development of eighteenth-century dynamics was mainly due to Continental mathematicians who followed Bernoulli's approach rather than (...)
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  • The Foundations of Newton's Alchemy, or "The Hunting of the Greene Lyon".Karin Figala - 1977 - History of Science 15:102-137.
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  • Le style mathématique des Principia de Newton.Francois De Gandt - 1986 - Revue d'Histoire des Sciences 39 (3):195-222.
    Comment caractériser les méthodes de démonstration mathématique utilisées dans les Principia de Newton? Ni géométrie à l'antique ni véritable «calcul différentiel», le raisonnement s'appuie sur les figures, mais en supposant qu'elles bougent et se déforment. Les situations infinitésimales sont traitées comme stade ultime de configurations finies, grâce à certains procédés de représentation (témoins finis de l'infinitésimal). Le temps intervient sous deux modes différents dans ces procédés. Les exemples sont pris dans les lemmes de la section I (proportions ultimes) et dans (...)
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