Items where Author is "Barmpalias, George"

Number of items: 27.
Article
  • Π10 classes, LR degrees and Turing degrees. Barmpalias, George; Lewis-Pye, Andrew; Stephan, Frank
  • Chaitin's halting probability and the compression of strings using oracles. Barmpalias, George; Lewis-Pye, Andrew
  • Compression of data streams down to their information content. Barmpalias, George; Lewis-Pye, Andrew picture_as_pdf
  • Computing halting probabilities from other halting probabilities. Barmpalias, George; Lewis-Pye, Andrew
  • Differences of halting probabilities. Barmpalias, George; Lewis-Pye, Andrew
  • Digital morphogenesis via Schelling segregation. Barmpalias, George; Elwes, Richard; Lewis-Pye, Andrew
  • Digital morphogenesis via Schelling segregation. Barmpalias, George; Elwes, Richard; Lewis-Pye, Andrew
  • Lower bounds on the redundancy in computations from random oracles via betting strategies with restricted wagers. Barmpalias, George; Lewis-Pye, Andrew; Teutsch, Jason
  • Measure and cupping in the Turing degrees. Barmpalias, George; Lewis-Pye, Andrew
  • Minority population in the one-dimensional Schelling model of segregation. Barmpalias, George; Elwes, Richard; Lewis-Pye, Andy picture_as_pdf
  • Optimal asymptotic bounds on the oracle use in computations from Chaitin’s Omega. Barmpalias, George; Fang, Nan; Lewis-Pye, Andrew
  • Optimal redundancy in computations from random oracles. Barmpalias, George; Lewis-Pye, Andrew
  • Pointed computations and Martin-Löf randomnesss. Barmpalias, George; Lewis-Pye, Andrew; Li, Angsheng
  • Random reals and Lipschitz continuity. Lewis-Pye, Andrew; Barmpalias, George
  • Randomness and the linear degrees of computability. Lewis-Pye, Andrew; Barmpalias, George
  • Randomness, lowness and degrees. Barmpalias, George; Lewis-Pye, Andrew; Soskova, Mariya
  • Tipping points in 1-dimensional Schelling models with switching agents. Barmpalias, George; Elwes, Richard; Lewis-Pye, Andrew
  • Unperturbed Schelling segregation in two or three dimensions. Barmpalias, George; Elwes, Richard; Lewis-Pye, Andrew
  • A c.e. real that cannot be sw-computed by any Ω number. Barmpalias, George; Lewis-Pye, Andrew
  • The hypersimple-free c.e. wtt degrees are dense in the c.e. wtt degrees. Barmpalias, George; Lewis-Pye, Andrew
  • The ibT degrees of computably enumerable sets are not dense. Barmpalias, George; Lewis-Pye, Andrew
  • The idemetric property:when most distances are (almost) the same. Barmpalias, George; Huang, Neng; Lewis-Pye, Andrew; Li, Angsheng; Li, Xuechen; Pan, Yicheng; Roughgarden, Tim picture_as_pdf
  • The typical Turing degree. Barmpalias, George; Day, Adam R.; Lewis-Pye, Andrew
  • Chapter
  • Limits of the Kucera-Gacs coding method. Barmpalias, George; Lewis-Pye, Andrew picture_as_pdf
  • Working with the LR degrees. Barmpalias, George; Lewis-Pye, Andrew; Soskova, Mariya
  • The information content of typical reals. Barmpalias, George; Lewis-Pye, Andrew
  • A note on the differences of computably enumerable reals. Barmpalias, George; Lewis-Pye, Andrew