JF Ptak Science Books
"Mikroskopische Beobachtungen über die im Pollen der Pflanzen enthaltenen Partikeln, und über das allgemeine Vorkommen activer Molecüle in organischen und unorganischen Körpern.
(Unterdem Titel: "A brief Account of Microscopical Observations made in the Months of June, July, and August 1827, on the Particles contained in the Pollen of the Plants; and on the general Existence of active Molecules in Organic and Inorganic Bodies" als besondere Abhandlung von den berühmten Verfasse bekannt)."
Leipzig, Johann Ambrosius Barth, 1828. Publihsed in Annalen der Physik und Chemie. Hrsg.von Poggendorff, in Band. 14, Zweites Stück. (Jahrgang 1828, zehntes Stück) appearing on pp 294-324. We offer the entire volume, pp viii, 628pp, six flding plates. The volume is bound in half-cloth and marbled boards. This copy is in VERY GOOD condition, and is from the library of Wright-Patterson Field, Dayton Ohio, and ealier from the library of the Deutsche Akademie der Luftfahrtforschung (Berlin, founded 1938/9 and active until 1944). There is another, older, contemporary library stamp on the title page, small (about 1 inch) oval, mostly faded away, though I can identify that the library was in Aachen.
Condition notes: this is a nice copy, with "Wright Field Library/Dayton, Ohio" rubber stamped on the page edges at top and bottom of textblock.
This is the first physical demonstration of atomism. $1350
"Brownian motion (named after the botanist Robert Brown) or pedesis (from Greek: πήδησις "leaping") is the presumably random drifting of particles suspended in a fluid (a liquid or a gas) or the mathematical model used to describe such random movements, which is often called a particle theory.
The mathematical model of Brownian motion has several real-world applications. An often quoted example is stock market fluctuations, however, movements in share prices may arise due to unforeseen events which do not repeat themselves.
Brownian motion is among the simplest of the continuous-time stochastic (or probabilistic) processes, and it is a limit of both simpler and more complicated stochastic processes (see random walk and Donsker's theorem). This universality is closely related to the universality of the normal distribution. In both cases, it is often mathematical convenience rather than the accuracy of the models that motivates their use. This is because Brownian motion, whose time derivative is everywhere infinite, is an idealised approximation to actual random physical processes, which always have a finite time scale."--wiki
Magie A Source Book in Physics p. 251-255; Printing and the Mind of Man, # 290 (being the English paper from 1828); Sparrow, Milestones of Science # 31;