Search results
Results from the WOW.Com Content Network
The most popular system was the Bernoulli Box II, whose disk cases are 13.6 cm wide, 14 cm long and 0.9 cm thick, somewhat resembling a 5¼-inch standard floppy disk. The disks came in the following capacities: 20 MB, 35 MB, 44 MB, 65 MB, 90 MB (late 1980s), 105 MB, 150 MB, and in 1993, 230 MB. There are five types of drives, grouped by the ...
Bernoulli Box, a removable disk storage system based on the Bernoulli effect Bernard Bernoulli, a character in the 1987 video game Maniac Mansion Francesco Bernoulli , a character in the 2011 animated film Cars 2
Bernoulli used the Latin word urna, which primarily means a clay vessel, but is also the term used in ancient Rome for a vessel of any kind for collecting ballots or lots; the present-day Italian or Spanish word for ballot box is still urna. Bernoulli's inspiration may have been lotteries, elections, or games of chance which involved drawing ...
Bernoulli's triangle Rue Bernoulli (Bernoulli Road) in Paris 8 - Rue Bernoulli in Paris 8 was named rue Bernouilli in 1867 and renamed to the correct spelling in 1994 Bernoulli crater - Spelled Bernouilli in the moon atlas by Beer & Mädler (1836), and hence adopted as the official name by the IAU in 1935; the IAU changed the official name to ...
The Bernoulli's principle main article is generally and specifically useless, so these matters need to be addressed in this article. BBC News 2006: 'Without Daniel Bernoulli we would not have a name for the effect that we rely on to make the hard disk work. The Bernoulli Effect is what happens when a wing moves through the air - it floats.
The Bernoulli distribution is a special case of the binomial distribution where a single trial is conducted (so n would be 1 for such a binomial distribution). It is also a special case of the two-point distribution , for which the possible outcomes need not be 0 and 1.
[1] [2] Bernoulli schemes appear naturally in symbolic dynamics, and are thus important in the study of dynamical systems. Many important dynamical systems (such as Axiom A systems) exhibit a repellor that is the product of the Cantor set and a smooth manifold, and the dynamics on the Cantor set are isomorphic to that of the Bernoulli shift. [3]
Bernoulli's principle is a key concept in fluid dynamics that relates pressure, density, speed and height. Bernoulli's principle states that an increase in the speed of a parcel of fluid occurs simultaneously with a decrease in either the pressure or the height above a datum. [1]: