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* ID :  [https://www.wikidata.org/wiki/Q583461 Q583461]

2020년 12월 26일 (토) 04:58 판

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말뭉치

  1. An algorithm that uses random numbers to decide what to do next anywhere in its logic is called Randomized Algorithm.[1]
  2. The process of designing and analyzing a randomized algorithm focuses on establishing that it is likely to behave “well” on every input.[2]
  3. With a randomized algorithm, in contrast, no assumption is made about the input.[2]
  4. A randomized algorithm is an algorithm that employs a degree of randomness as part of its logic.[3]
  5. Computational complexity theory models randomized algorithms as probabilistic Turing machines.[3]
  6. The study of randomized algorithms was spurred by the 1977 discovery of a randomized primality test (i.e., determining the primality of a number) by Robert M. Solovay and Volker Strassen.[3]
  7. Soon afterwards Michael O. Rabin demonstrated that the 1976 Miller's primality test can be turned into a randomized algorithm.[3]
  8. We propose a randomized algorithm for large scale SVM learning which solves the problem by iterating over random subsets of the data.[4]
  9. Starting in the 1970's, many of the most significant results were randomized algorithms solving basic compuatational problems that had (to that time) resisted efficient deterministic computation.[5]
  10. This raises the question, can such results be obtained for all randomized algorithms?[5]
  11. This book introduces the basic concepts in the design and analysis of randomized algorithms.[6]
  12. Over the past 25 years the design and analysis of randomized algorithms, which make random choices during their execution, has become an integral part of algorithm theory.[7]
  13. For many problems, surprisingly elegant and fast randomized algorithms can be developed.[7]
  14. A randomized algorithm is an algorithm that makes random choices as part of its logic.[8]
  15. CTR6, CEE3.1, CEE3.2, CG1, Examine conditions under which randomized algorithms can be used.[8]
  16. In this course, we will introduce you to the foundations of randomized algorithms and probabilistic analysis of algorithms.[9]
  17. We design a randomized algorithm for consensus pattern problem.[10]
  18. (3) We develop a software tool, MotifDetector, that uses our randomized algorithm to find good seeds and uses the improved EM algorithm to do local search.[10]

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