Carl Hindenburg

He went to the University of Leipzig in 1757 and took courses in medicine, philosophy, Latin, Greek, physics, mathematics, and aesthetics.

[2] Hindenburg's first published mathematical publication, Beschreibung einer ganz neuen Art, nach einem bekannten Gesetze fortgehende Zahlen, durch Abzahlen oder Abmessen bequem und sicher zu finden, originated as a project to extend then-existing prime tables up to 5 million.

In the book, he mechanically realizes, independent of the work done by Felkel,[3] the sieve of Eratosthenes, which he then proceeds with rules to both optimize and organize.

[5] In 1796, he edited the Sammlung combinatorisch-analytischer Abhandlungen, which contained a claim that de Moivre's multinomial theorem was “the most important proposition in all of mathematical analysis”.

[6] Another student, Johann Karl Burckhardt published the book Theorie der Kettenbrüche after being encouraged by Hindenburg to work on continued fractions.

Infinitinomii dignitatum exponentis indeterminati historia leges ac formulae editio pluribus locis aucta et passim emendata , 1779