I shall elaborate more on the idea of anti-irrationalism proposed by the Polish analytic philosopher Kazimierz Ajdukiewicz, a prominent member of the Lvov-Warsaw School of philosophy and logic. In my reading, anti-irrationalism stands in opposition not only to overt irrationalism, which is made clear by the term itself, but also to all forms of rationalism that tip toward something like worship of reason. Having characterized anti-irrationalism as it originally appeared in Ajdukiewicz’s works, I shall propose a certain reformulation of it, (...) so as to capture a broader philosophical legacy in Poland, primarily, yet not exclusively the Lvov-Warsaw School. (shrink)

Traditional historiography of science has constructed secrecy in opposition to openness. In the first part of the paper, I will challenge this opposition. Openness and secrecy are often interlocked, impossible to take apart, and they might even reinforce each other. They should be understood as positive categories that do not necessarily stand in opposition to each other. In the second part of this paper, I call for a historicization of the concepts of ‘openness’ and ‘secrecy’. Focusing on the early modern (...) period, I briefly introduce three kinds of secrecy that are difficult to analyse with a simple oppositional understanding of openness and secrecy. In particular, I focus on secrecy in relation to esoteric traditions, theatricality and allegory. (shrink)

In the early eighteenth century Newtonianism became popular in the Netherlands both in academic and non-academic circles. The ‘Book of Nature’ was interpreted with the help of Newton’s natural philosophy and his ideas about a providential deity, thereby greatly enhancing the attractiveness of physico-theology in the eighteenth-century United Provinces. Like other Europeans the Dutch welcomed physico-theology as a strategic means in their battle against irreligion and atheism. Bernard Nieuwentijt, Johan Lulofs, Petrus Camper, and Johannes Florentius Martinet were prominent experts in (...) the field. Combining Newtonian notions with Leibnizian optimism and romanticist trends, physico-theology remained popular in the Netherlands well into the nineteenth century.Author Keywords: Apologetics; Dutch Enlightenment; Physico-theology; Prophetic theology; Argument from design; Empiricism. (shrink)

This essay offers a critical introduction to the intellectual issues involved in the Kitzmiller case relating to intelligent design, and to Steve Fuller’s involvement in it. It offers a brief appraisal of the intelligent design movement stemming from the work of Phillip E. Johnson, and of Steve Fuller’s case for intelligent design in a rather different sense.

Desde hace algunas décadas es un lugar común en la Industria Newton mencionar una y otra vez la creencia de Isaac Newton en una sabiduría perdida. Sin embargo, el trabajo de crítica e interpretación al respecto se ha limitado a enunciar esta creencia sin ensayar una interpretación. Quienes más han trabajado el problema se han limitado a mostrar cómo esta creencia era plausible en el contexto intelectual de la época señalando a predecesores y seguidores de Newton que compartían esta creencia. (...) En contraste con lo anterior, este artículo indaga cómo, desde puntos de vista epistemológicos y filosóficos, la sabiduría de los antiguos era para Newton una fuente legítima de información sobre el mundo y sus designios, proponiendo una distinción entre tiempo y temporalidad como niveles complementarios pero diferentes de indagación sobre lo creado. (shrink)

(2003). Fitting Geomagnetic Fields before the Invention of Least Squares: II. William Whiston's Isoclinic Maps of Southern England (1719 and 1721) Annals of Science: Vol. 60, No. 1, pp. 63-84.

Una de las principales razones para el éxito de la filosofía natural de Newton fue el papel que ésta tuvo al desarrollar una teología natural valiosa. Además, Newton mismo publicó las implicaciones teológicas de su propia filosofía natural. Aunque en la primera edición de los Principia no hay ninguna señal de Dios, para la segunda edición (1713) Newton introdujo un "Escolio General" en el que explícitamente discutía la relación entre Dios y su Creación. La obsesión de Newton por la interpretación (...) de las Escrituras durante algún tiempo fue desestimada como embarazosa. Sin embargo, su importancia para una comprensión adecuada de Newton ahora se reconoce y estimula mucha actividad nueva entre los especialistas. El significado de este trabajo permite ver en la actualidad el núcleo de la pregunta de Richard H. Popkin: “¿por qué uno de los más grandes teólogos anti-Trinitarios se dedicó a escribir obras de filosofía natural, como los Principia Mathematica? (shrink)

Newton composed several mathematical tracts which remained in manuscript form for decades. He chose to print some of his mathematical tracts in their entirety only after 1704. In this paper I will give information on the dissemination of Newton’s mathematical manuscripts before the eighteenth-century printing stage. I will not consider another important vehicle of dissemination of Newton’s mathematical discoveries, namely his correspondence with other mathematicians or with intermediaries such as Collins and Oldenburg.In a first stage, Newton’s mathematical manuscripts were rendered (...) available to a group of acolytes, who copied and transmitted them, sometimes in mutilated form. The practice of scribal publication helped Newton to establish his mathematical reputation and to form around himself a group of followers.One can divide Newton’s mathematical activity into two periods: an early analytical and modernist period in which he developed a Cartesian and Wallisian ‘new analysis’, followed by a mature synthetic period, beginning in the 1670s, in which he distanced himself from analysis in favour of geometry, from infinitesimals in favour of limits, from the analysis of the moderns in favour of the geometry of the ancients. Newton came to the conclusion that the ‘new analysis’ was not a mathematical language fit for publication.Newton, however, could not restrict himself to scribal publication of his mathematical manuscripts for too long. The priority dispute with Leibniz, the new status of Newton as undisputed master of British mathematicians and the changing canons of mathematical publication introduced by the funding of scientific academies favoured Newton’s option for the printing of his mathematical manuscripts. However, when Newton decided to print his early analytical mathematical work, he tried to modify and present it to bring it in line with the values that characterise the methodological shift of the 1670s, values that he wished to promote among his followers.Author Keywords: Isaac Newton; Manuscripts; Scribal publication; Analysis; Synthesis. (shrink)