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According to Google's official blog, the earliest contributors were artists and programmers like Casey Reas, Ricardo Cabello (Mr.doob), Ryan Alexander, Joshua T. Nimoy, and Karsten Schmidt (Toxi). Since its inception and launch, Chrome Experiments has featured only user-submitted projects on their site, with a few exceptions of projects ...
Zoombombing or Zoom raiding [1] is the unwanted, disruptive intrusion, generally by Internet trolls, into a video-conference call. In a typical Zoombombing incident, a teleconferencing session is hijacked by the insertion of material that is lewd , obscene , or offensive in nature, typically resulting in the shutdown of the session or the ...
Joseph Leo Doob (February 27, 1910 – June 7, 2004) was an American mathematician, specializing in analysis and probability theory. The theory of martingales was developed by Doob. Early life and education
A miniature can also be simulated digitally, using an image editor to blur the top and bottom of the photograph, so that only the subject is sharp. With basic techniques, e.g., a tool such as Adobe Photoshop 's Lens Blur filter, [ 9 ] using sharpness gradients extending from the middle of the image to the top and bottom, the effect is quite ...
In probability theory, the optional stopping theorem (or sometimes Doob's optional sampling theorem, for American probabilist Joseph Doob) says that, under certain conditions, the expected value of a martingale at a stopping time is equal to its initial expected value. Since martingales can be used to model the wealth of a gambler participating ...
Leonard William Doob (March 3, 1909 – March 29, 2000) was an American academic who worked as the Sterling Professor Emeritus of Psychology at Yale University and was a pioneering figure in the fields of cognitive and social psychology, propaganda and communication studies, as well as conflict resolution.
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In mathematics, Doob's martingale inequality, also known as Kolmogorov’s submartingale inequality is a result in the study of stochastic processes.It gives a bound on the probability that a submartingale exceeds any given value over a given interval of time.