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    » Almost everywhere domination and superhighness
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    MLQ
    2007
    91views more  MLQ 2007»
    Almost everywhere domination and superhighness
    13 years 4 months ago
    Almost everywhere domination and superhighness
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    Let ω denote the set of natural numbers. For functions f, g : ω → ω, we say that f is dominated by g if f(n) < g(n) for all but finitely many n ∈ ω. We consider the st...
    Stephen G. Simpson
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    ENTCS
    2007
    91views more  ENTCS 2007»
    A Cappable Almost Everywhere Dominating Computably Enumerable Degree
    13 years 4 months ago
    A Cappable Almost Everywhere Dominating Computably Enumerable Degree
    Download  www.math.uchicago.edu
    We show that there exists an almost everywhere (a.e.) dominating computably enumerable (c.e.) degree which is half of a minimal pair.
    George Barmpalias, Antonio Montalbán
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    MLQ
    2007
    72views more  MLQ 2007»
    Mass problems and almost everywhere domination
    13 years 4 months ago
    Mass problems and almost everywhere domination
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    We examine the concept of almost everywhere domination from the viewpoint of mass problems. Let AED and MLR be the set of reals which are almost everywhere dominating and Martin-L...
    Stephen G. Simpson
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    JSYML
    2006
    62views more  JSYML 2006»
    Uniform almost everywhere domination
    13 years 4 months ago
    Uniform almost everywhere domination
    Download  www.ims.nus.edu.sg
    Abstract. We explore the interaction between Lebesgue measure and dominating functions. We show, via both a priority construction and a forcing construction, that there is a functi...
    Peter Cholak, Noam Greenberg, Joseph S. Miller
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    JSYML
    2006
    59views more  JSYML 2006»
    On a conjecture of Dobrinen and Simpson concerning almost everywhere domination
    13 years 4 months ago
    On a conjecture of Dobrinen and Simpson concerning almost everywhere domination
    Download  www.math.hawaii.edu
    Stephen Binns, Bjørn Kjos-Hanssen, Manuel L...
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