Group - Tom Leslie


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Cy Leslie
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Tom Leslie
Cy Leslie
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     Related Documents
  • Leslie Valiant

  • Abstract: We prove alower bound of ( 1 ln 1 + VCdim(C) ) on the number of random examples required for distribution-free learning of a concept class C, where VCdim(C) is the Vapnik-Chervonenkis dimension and and are the accuracy and con dence parameters. This improves the previous best lower bound of ( 1 ln 1 +VCdim(C)), and comes close to the known general upper bound of O ( 1 ln 1 + VCdim(C) ln 1) for consistent algorithms. We show that for manyinteresting concept classes, including kCNF and kDNF, our bound is actually tight to within a constant factor.

  • A bibliography of Leslie T Morton

  • Abstract: A bibliography of Leslie T. Morton. Hewlett JF, Hewlett MJ. Personal Name as Subject: Morton LT PMID: 16109024 [PubMed - indexed for MEDLINE]

  • Leslie Lamport Microsoft 2005

  • Abstract: It is well known that the consensus problem can be solved in a distributed system if, after some time TS, no process fails and there is some upper bound d on how long it takes to deliver a message. We know of no existing algorithm that guarantees consensus among N processes before time TS + O(Nd). We show that consensus can be achieved by time TS + O(d).

  • The Operators of TLA Leslie Lamport 1997

  • Abstract: This document is an introduction to the syntax and semantics of the operators of TLA +. It assumes that you are familiar with ordinary mathematics (sets and functions) and are at least acquainted with TLA. It should enable you to understand the expressions that appear in TLA + specifications.

  • Buridan s Principle Leslie 1984

  • Abstract: The problem of Buridan's Ass, named after the fourteenth century French philosopher Jean Buridan, states that an ass placed equidistant between two bales of hay must starve to death because it has no reason to choose one bale over the other. With the bene t of modern mathematics, the argument can be expressed as follows. Assume that, at time 0, the ass is placed at position x along the line joining the bales of hay, where one bale is at position 0 and the other at position 1, so 0 0 is a function of two arguments: the time t and the starting position x. ...

  • Leslie Lamport Microsoft 2005

  • Abstract: It is well known that the consensus problem can be solved in a distributed system if, after some time TS, no process fails and there is some upper bound d on how long it takes to deliver a message. We know of no existing algorithm that guarantees consensus among N processes before time TS + O(Nd). We show that consensus can be achieved by time TS + O(d).





























 

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