Johannes Nikolaus Tetens


Johannes Nikolaus Tetens was a German-Danish philosopher, statistician and scientist.
He has been called the "German Locke," on the basis of a comparison of his major work Philosophische Versuche über die menschliche Natur und ihre Entwickelung with the work of John Locke. He is considered to have been an influence on Immanuel Kant.
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Biography

Tetens was born 1736 in Tetenbüll/Tetenbøl in the Danish Duchy of Schleswig. He studied mathematics and physics at the University of Rostock and the University of Copenhagen. He acquired in MA in 1759 and his PhD in 1760. From 1760 to 1765, he taught philosophy and physics at the . During this decade, he wrote many treatises on various subjects, ranging from the color of the sky to the existence of God through the origins of languages. After this polygraphic formation period, Tetens goes back to more fundamental enquiries: after having read David Hume's work, he popularized it throughout the German-speaking world. Tetens is therefore supposed to have introduced Immanuel Kant to phenomenalistic thought and to the empiricism / transcendence dualism.
In 1776, Tetens became Professor of Philosophy at the University of Kiel, which might have appeared to be his final professional position. Nonetheless, in the years following 1789, Tetens begun another career as a high-ranking Danish civil servant: member of the Finanzcollegium in Copenhagen, then counselor of state, and co-director of the state bank and director of the widow pension funds. By this time, he was interested in pure mathematics as well as in applications. His interest in polynomial algebra was influenced by his belonging to the German combinatorial school of Carl Friederich Hindenburg, Christian Kramp and others. His main applied work was concentrated on actuarial mathematics. He taught at Kiel until 1785.
The book Einleitung zur Berechnung der Leibrenten und Anwartschaften, published in Leipzig in 1785 and 1786 was a landmark of actuarial science. It contains an extensive synthesis of previous work on the subject, from Halley's mortality table to Richard Price's Observations on reversionary payments. It is recognized by actuaries for featuring the first risk measure ever ; moreover it offers some insights in mathematical statistics: by using an approximation of the binomial distribution, Tetens tried to compute the confidence level of a given sampling procedure.

Works