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The Space-time diagram [1] shows the first 100,000 timesteps of the best 5-state busy beaver. Orange is "1", white is "0" (image compressed vertically). In theoretical computer science, the busy beaver game aims at finding a terminating program of a given size that (depending on definition) either produces the most output possible, or runs for the longest number of steps. [2]
A busybody caricatured by Isaac Taylor in the 19th century to illustrate the character sketch by Theophrastus. A busybody, meddler, nosey parker, or marplot is someone who meddles in the affairs of others. An early study of the type was made by the ancient Greek philosopher Theophrastus in his typology, Characters, "In the proffered services of ...
Busy beaver is an English language idiom describing of a person who is particularly busy or industrious. Busy beaver and related terms may also refer to: The Busy Beaver game, in computational theory, a type of Turing machine. Busy Beavers, an online children's educational program. The Busy Beavers, a 1931 Silly Symphonies animated film.
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Busy work. Chores such as mopping outdoors can be busy work. Busy work (also known as make-work and busywork) is an activity that is undertaken to pass time and stay busy but in and of itself has little or no actual value. Busy work occurs in business, military and other settings, in situations where people may be required to be present but may ...
The U.S. freedom of panorama does not extend to public artworks. This means images of such works must be treated as non-free (even if these contain uploaders' licensing) and must follow the relevant guidelines on non-free content, or be deleted otherwise, unless the works are in the public domain, or their presence is incidental.
Prostitution is the business or practice of engaging in sexual activity in exchange for payment. [1] [2] The definition of "sexual activity" varies, and is often defined as an activity requiring physical contact (e.g., sexual intercourse, non-penetrative sex, manual sex, oral sex, etc.) with the customer. [3]
The Rayo function of a natural number , notated as (), is the smallest number bigger than every finite number with the following property: there is a formula () in the language of first-order set-theory (as presented in the definition of ) with less than symbols and as its only free variable such that: (a) there is a variable assignment assigning to such that ([()],), and (b) for any variable ...