How to use surveyable in a sentence? Find typical usage patterns (collocations)/phrases/context for "surveyable" and check conjugation/comparative form for "surveyable". Mastering all the usages of "surveyable" from sentence examples published by news publications.
Photograph from Colorsport / REX / Shutterstock But media saturation has also given rise to an opposite, if no less fetishistic, way of thinking about soccer—a focus on tactical analysis and data crunching, whereby the inherently fluid rhythm of the game is dissected into statistically surveyable chunks.
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The species' natural habitats are evergreen rainforest and forest edges. It lives in hollows in tree trunks and bamboo, where it also reproduces. While it is secretive, the male call is distinctive and makes it surveyable. Based on the calls, it is abundant where it occurs.
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Earlier estimates suggested that there were several hundred thousand minke whales in the Southern Ocean. In 2012, the Scientific Committee of the International Whaling Commission agreed upon a best estimate of 515,000. The Report of the Scientific Committee acknowledged that this estimate is subject to some degree of negative bias because some minke whales would have been outside the surveyable ice edge boundaries.International Whaling Commission. (2013).
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In the philosophy of mathematics, a non-surveyable proof is a mathematical proof that is considered infeasible for a human mathematician to verify and so of controversial validity. The term was coined by Thomas Tymoczko in 1979 in criticism of Kenneth Appel and Wolfgang Haken's computer-assisted proof of the four color theorem, and has since been applied to other arguments, mainly those with excessive case splitting and/or with portions dispatched by a difficult-to-verify computer program. Surveyability remains an important consideration in computational mathematics.
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Attempts have also been made in the area of artificial intelligence research to create smaller, explicit, new proofs of mathematical theorems from the bottom up using machine reasoning techniques such as heuristic search. Such automated theorem provers have proved a number of new results and found new proofs for known theorems. Additionally, interactive proof assistants allow mathematicians to develop human-readable proofs which are nonetheless formally verified for correctness. Since these proofs are generally human-surveyable (albeit with difficulty, as with the proof of the Robbins conjecture) they do not share the controversial implications of computer-aided proofs-by-exhaustion.
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Other techniques would include model checking, which, in the simplest case, involves brute-force enumeration of many possible states (although the actual implementation of model checkers requires much cleverness, and does not simply reduce to brute force). There are hybrid theorem proving systems which use model checking as an inference rule. There are also programs which were written to prove a particular theorem, with a (usually informal) proof that if the program finishes with a certain result, then the theorem is true. A good example of this was the machine-aided proof of the four color theorem, which was very controversial as the first claimed mathematical proof which was essentially impossible to verify by humans due to the enormous size of the program's calculation (such proofs are called non- surveyable proofs).
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