Search results for 'Corrinne C. M. Lim' (try it on Scholar)

  1. Amanda R. Bolbecker, Zixi Cheng, Gary Felsten, King-Leung Kong, Corrinne C. M. Lim, Sheryl J. Nisly-Nagele, Lolin T. Wang-Bennett & Gerald S. Wasserman (2002). Two Asymmetries Governing Neural and Mental Timing. Consciousness and Cognition 11 (2):265-272.score: 502.5
  2. P. A. Vargas, Y. Fernaeus, M. Y. Lim, S. Enz, W. C. Ho, M. Jacobsson & R. Aylett (forthcoming). Forgetting What Must Be Forgotten: Advocating an Ethical Memory Model for Artificial Companions. Special Issue of Ai and Society: Killer Robots or Friendly Fridges: The Social Understanding of Artificial Intelligence.score: 270.0
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  3. Jakob Kellner & Saharon Shelah (2009). Decisive Creatures and Large Continuum. Journal of Symbolic Logic 74 (1):73-104.score: 27.0
    For f, g $ \in \omega ^\omega $ let $c_{f,g}^\forall $ be the minimal number of uniform g-splitting trees (or: Slaloms) to cover the uniform f-splitting tree, i.e., for every branch v of the f-tree, one of the g-trees contains v. $c_{f,g}^\exists $ is the dual notion: For every branch v, one of the g-trees guesses v(m) infinitely often. It is consistent that $c_{f \in ,g \in }^\exists = c_{f \in ,g \in }^\forall = k_ \in $ for N₁ many (...)
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