Z-Score Training, Combinatorics, and Phase Transitions
نویسندگان
چکیده
منابع مشابه
Phase transitions in logic and combinatorics∗
A major theme in proof theory consists in classifying the proof strength of mathematical frameworks for reasoning about mathematics. The resulting phase transitions from provability to unprovability are interesting from the foundational as well as from the mathematical point of view. It is very surprising that during these investigations methods from analytic number theory, combinatorial probab...
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The analytic proof of Theorem 1 in [4] uses a special evaluation of a generalized hypergeometric series. Because of the extensive work on the combinatorics of these series, one might think that a combinatorial proof of Theorem 1 is routine. However, this is not true. There are two bijective models for such series. The first allows arbitrary parameters in the series and computes generating funct...
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This paper is intended to give for a general mathematical audience (including non logicians) a survey about intriguing connections between analytic combinatorics and logic. We define the ordinals below ε0 in non-logical terms and we survey a selection of recent results about the analytic combinatorics of these ordinals. Using a versatile and flexible (logarithmic) compression technique we give ...
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ژورنال
عنوان ژورنال: Journal of Neurotherapy
سال: 2011
ISSN: 1087-4208,1530-017X
DOI: 10.1080/10874208.2010.545758