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Ehrenfried Walther von Tschirnhaus

Ehrenfried Walther von Tschirnhaus (or Tschirnhauß, German: [ˈeːʁənˌfʁiːt ˈwaltɐ fɔn ˈt͡ʃiːɐ̯nhaʊs]; 10 April 1651 – 11 October 1708) was a German mathematician, physicist, physician, and philosopher. He introduced the Tschirnhaus transformation and is considered by some to have been the inventor of European porcelain,[1][2] an invention long accredited to Johann Friedrich Böttger but others claim porcelain had been made by English manufacturers at an even earlier date.[3]

Ehrenfried von Tschirnhaus

10 April 1651 (1651-04-10)

11 October 1708 (1708-10-12) (aged 57)

German

Biography[edit]

Von Tschirnhaus was born in Kieslingswalde (now Sławnikowice in western Poland) and died in Dresden, Saxony.

Education[edit]

Von Tschirnhaus attended the Gymnasium at Görlitz. Thereafter he studied mathematics, philosophy, and medicine[4] at the University of Leiden. He travelled considerably in France, Italy, and Switzerland, and served in the army of Holland (1672–1673). During his travels he met Baruch de Spinoza and Christiaan Huygens in the Netherlands, Isaac Newton in England, and Gottfried Wilhelm Leibniz (with whom he maintained a lifelong correspondence) in Paris. He became a member of the Académie Royale des Sciences in Paris.

Philosophy[edit]

Tschirnhaus was for many years forgotten as a philosopher and the studies treating the subject often discuss Tschirnhaus' connection to other philosophers and scientists at the time. During his time at the University of Leiden he started correspondence with Spinoza and later also Leibniz. Tschirnhaus was one of the first to get a copy of Spinoza's masterpiece Ethics; it is thought that the copy now in the Vatican Library, the only extant pre-publication copy, may have been Tschirnhaus's.[5] In his correspondence with Spinoza, which has been preserved, he raises several objections to some of the claims in the Ethics, such as what exactly constitutes the immediate infinite causes of the attributes.[6]

Inventor of porcelain[edit]

After he returned home to Saxony, von Tschirnhaus initiated systematic experiments, using mixtures of various silicates and earths at different temperatures to develop porcelain, which at the time was available only as a costly import from China and Japan. As early as 1704, he showed “porcelan” to Leibniz's secretary. He proposed the establishment of a porcelain factory to Augustus II of Poland, Elector of Saxony, but was denied. Also in 1704, von Tschirnhaus became the supervisor of Johann Friedrich Böttger, a nineteen-year-old alchemist who claimed to be able to make gold. Böttger only reluctantly and under pressure started to participate in Tschirnhaus’ work by 1707. The use of kaolin (from Schneeberg, Saxony) and alabaster advanced the work, so that August II named him the director of the porcelain factory he intended to establish. The Elector ordered payment of 2,561 thalers to von Tschirnhaus, but the recipient requested postponement until the factory was producing. When Von Tschirnhaus died suddenly, on 11 October 1708, the project came to a halt.


Three days after Von Tschirnhaus's death, there was a burglary at his house and, according to a report by Böttger, a small piece of porcelain was stolen. This report suggests that Böttger himself recognized that Von Tschirnhaus already knew how to make porcelain, a key piece of evidence that Von Tschirnhaus and not Böttger was the inventor. Work resumed on 20 March 1709, by which time Melchior Steinbrück had arrived to assess the dead man's estate, which included the notes about making porcelain, and had met with Böttger. On 28 March 1709, Böttger went to August II and announced the invention of porcelain. Böttger now was nominated to head the first European manufactory for porcelain. Steinbrück became an inspector and married Böttger's sister.


Contemporary testimonies of knowledgeable people indicate that Tschirnhaus invented porcelain. In 1719, for example, Samuel Stölzel of the porcelain factory of Meissen went to Vienna with the still-secret recipe and confirmed that it had been invented by Von Tschirnhaus and not by Böttger. In that same year, the General Secretary of the Meissen factory also indicated that the invention was not Böttger's “but by the late Herr von Tschirnhaus[,] whose written science” was handed to Böttger “by the inspector Steinbrück.” Nevertheless, Böttger's name became closely associated with the invention.

Medicina corporis, Amsterdam, 1686.

Medicina mentis, Amsterdam, 1687.

Medicina mentis et corporis, with an Introduction by Wilhelm Risse. (Anastatic reprint) Hildesheim: Georg Olms, 1964.

List of German inventors and discoverers

Generalized conic

This article or a previous version of it is partially based on the public domain A Short Account of the History of Mathematics (4th edition, 1908) by W.W. Rouse Ball, as transcribed at

Some Contemporaries of Descartes, Fermat, Pascal and Huygens: Tchirnhausen

A significant part of the article is based on the corresponding German Wikipedia website from February 2, 2006 that contains references about the Böttger–Tschirnhaus controversy.

; Peck, H. T.; Colby, F. M., eds. (1905). "Tschirnhausen, Ehrenfried Walter, Count" . New International Encyclopedia (1st ed.). New York: Dodd, Mead.

Gilman, D. C.

Hans-Joachim Böttcher: Ehrenfried Walther von Tschirnhaus - Das bewunderte, bekämpfte und totgeschwiegene Genie. Dresden 2014.  978-3-941757-42-4

ISBN

Otto Liebmann (1894), "", Allgemeine Deutsche Biographie (in German), vol. 38, Leipzig: Duncker & Humblot, pp. 722–724

Tschirnhaus, Walter von

in the German National Library catalogue

Ehrenfried Walther von Tschirnhaus

at the Mathematics Genealogy Project

Ehrenfried Walther von Tschirnhaus

Website of the Tschirnhausgesellschaft

(site "under construction", with broken image links; not clear that the site has not been abandoned...)

Ehrenfried Walther von Tschirnhaus

Gunter E. Grimm: Argumentation und Schreibstrategie. Zum Vulkanismus-Diskurs im Werk von Ehrenfried Walther von Tschirnhaus

English translation (by R.F. Green) of his 1683 paper

A method for removing all intermediate terms from a given equation