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Ludovic Patey's blog | Just another abstract nonsensical blog

Ludovic Patey's blog. Just another abstract nonsensical blog. Erdös Moser theorem implies STS(2) v AMT. Be a coloring and. Be a uniformly computable sequence of sets. We denote by. The function defined by. We build a computable tournament. Such that every infinite transitive subtournament is either thin for. Cohesive set. As every set. Computes a set thin for. We are done. For each. To hold if one of the following holds:. To hold. Let. Be an infinite transitive subtournament of. Thin, there exists. Does ...

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Ludovic Patey's blog | Just another abstract nonsensical blog | blog.ludovicpatey.com Reviews

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Ludovic Patey's blog. Just another abstract nonsensical blog. Erdös Moser theorem implies STS(2) v AMT. Be a coloring and. Be a uniformly computable sequence of sets. We denote by. The function defined by. We build a computable tournament. Such that every infinite transitive subtournament is either thin for. Cohesive set. As every set. Computes a set thin for. We are done. For each. To hold if one of the following holds:. To hold. Let. Be an infinite transitive subtournament of. Thin, there exists. Does ...

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Ludovic Patey's blog | Just another abstract nonsensical blog | blog.ludovicpatey.com Reviews

https://blog.ludovicpatey.com

Ludovic Patey's blog. Just another abstract nonsensical blog. Erdös Moser theorem implies STS(2) v AMT. Be a coloring and. Be a uniformly computable sequence of sets. We denote by. The function defined by. We build a computable tournament. Such that every infinite transitive subtournament is either thin for. Cohesive set. As every set. Computes a set thin for. We are done. For each. To hold if one of the following holds:. To hold. Let. Be an infinite transitive subtournament of. Thin, there exists. Does ...

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blog.ludovicpatey.com

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Computability theory | Ludovic Patey's blog

http://blog.ludovicpatey.com/category/computability-theory

Ludovic Patey's blog. Just another abstract nonsensical blog. Category Archives: Computability theory. Erdös Moser theorem implies STS(2) v AMT. Be a coloring and. Be a uniformly computable sequence of sets. We denote by. The function defined by. We build a computable tournament. Such that every infinite transitive subtournament is either thin for. Cohesive set. As every set. Computes a set thin for. We are done. For each. To hold if one of the following holds:. To hold. Let. Infinitely many times. As.

2

Erdös Moser theorem admits strong cone avoidance property | Ludovic Patey's blog

http://blog.ludovicpatey.com/erdos-moser-theorem-has-strong-cone-avoidance

Ludovic Patey's blog. Just another abstract nonsensical blog. Erdös Moser theorem admits strong cone avoidance property. Which computes no real in. There exists a solution Y such that. Computes no real in. Either, then we say that. Or not) there exists a solution. Computes no real in. Then we say that. Strong) cone avoidance property. Has cone avoidance property. Does not have strong cone avoidance property. Has strong cone avoidance property. Has cone avoidance property, but not strong. Is the set of all.

3

Thin set for pairs has no universal instance | Ludovic Patey's blog

http://blog.ludovicpatey.com/thin-set-for-pairs-has-no-universal-instance

Ludovic Patey's blog. Just another abstract nonsensical blog. Thin set for pairs has no universal instance. Most of statements of reverse mathematics are of the form. Holds is called an. We can see relations between two instances. As a mass problems consisting of computing a solution for. Given a solution for. Is computable and for every solution. And every computable instance. Computes a solution to. Class of completions of Peano arithmetics for. If for each instance. There is an instance. Such that for...

4

July | 2014 | Ludovic Patey's blog

http://blog.ludovicpatey.com/2014/07

Ludovic Patey's blog. Just another abstract nonsensical blog. Monthly Archives: July 2014. Erdös Moser theorem implies STS(2) v AMT. Be a coloring and. Be a uniformly computable sequence of sets. We denote by. The function defined by. We build a computable tournament. Such that every infinite transitive subtournament is either thin for. Cohesive set. As every set. Computes a set thin for. We are done. For each. To hold if one of the following holds:. To hold. Let. Thin Suppose for the sake of absurd that.

5

Erdös Moser theorem implies STS(2) v AMT | Ludovic Patey's blog

http://blog.ludovicpatey.com/erdos-moser-theorem-implies-sts2-v-amt

Ludovic Patey's blog. Just another abstract nonsensical blog. Erdös Moser theorem implies STS(2) v AMT. Be a coloring and. Be a uniformly computable sequence of sets. We denote by. The function defined by. We build a computable tournament. Such that every infinite transitive subtournament is either thin for. Cohesive set. As every set. Computes a set thin for. We are done. For each. To hold if one of the following holds:. To hold. Let. Be an infinite transitive subtournament of. Thin, there exists.

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Ludovic Patey's blog | Just another abstract nonsensical blog

Ludovic Patey's blog. Just another abstract nonsensical blog. Erdös Moser theorem implies STS(2) v AMT. Be a coloring and. Be a uniformly computable sequence of sets. We denote by. The function defined by. We build a computable tournament. Such that every infinite transitive subtournament is either thin for. Cohesive set. As every set. Computes a set thin for. We are done. For each. To hold if one of the following holds:. To hold. Let. Be an infinite transitive subtournament of. Thin, there exists. Does ...

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