We say that A≤LRB if every B-random set is A-random with respect to Martin–Löf randomness. We study this relation and its interactions with Turing reducibility, π10 classes, hyperimmunity and other recursion theoretic notions
A set A is a basis for Schnorr randomness if and only if it is Turing reducible to a set R which is ...
AbstractWe say that A≤LRB if every B-random real is A-random—in other words, if B has at least as mu...
The Turing degree of a real measures the computational difficulty of producing its binary expansion....
We say that A≤LRB if every B-random set is A-random with respect to Martin–Löf randomness. We study ...
Abstract. We compare various notions of algorithmic randomness. First we consider relativized random...
Abstract. We say that A ≤LR B if every B-random number isA-random. Intuitively this means that if or...
We say that A≤LRB if every B-random number is A-random. Intuitively this means that if oracle A can ...
We say that A≤LRB if every B-random number is A-random. Intuitively this means that if oracle A can ...
Abstract. We prove a number of results in effective randomness, using methods in which Π01 classes p...
Abstract. We prove a number of results in effective randomness, using methods in which Π01 classes p...
Abstract. We prove a number of results in effective randomness, using methods in which Π01 classes p...
We prove a number of results in effective randomness, using methods in which π⁰₁ classes play an ess...
We prove a number of results in effective randomness, using methods in which π⁰₁ classes play an ess...
We compare various notions of algorithmic randomness. First we consider relativized randomness. A s...
Every infinite sequence is Turing-reducible to an infinite sequence which is random in the sense of ...
A set A is a basis for Schnorr randomness if and only if it is Turing reducible to a set R which is ...
AbstractWe say that A≤LRB if every B-random real is A-random—in other words, if B has at least as mu...
The Turing degree of a real measures the computational difficulty of producing its binary expansion....
We say that A≤LRB if every B-random set is A-random with respect to Martin–Löf randomness. We study ...
Abstract. We compare various notions of algorithmic randomness. First we consider relativized random...
Abstract. We say that A ≤LR B if every B-random number isA-random. Intuitively this means that if or...
We say that A≤LRB if every B-random number is A-random. Intuitively this means that if oracle A can ...
We say that A≤LRB if every B-random number is A-random. Intuitively this means that if oracle A can ...
Abstract. We prove a number of results in effective randomness, using methods in which Π01 classes p...
Abstract. We prove a number of results in effective randomness, using methods in which Π01 classes p...
Abstract. We prove a number of results in effective randomness, using methods in which Π01 classes p...
We prove a number of results in effective randomness, using methods in which π⁰₁ classes play an ess...
We prove a number of results in effective randomness, using methods in which π⁰₁ classes play an ess...
We compare various notions of algorithmic randomness. First we consider relativized randomness. A s...
Every infinite sequence is Turing-reducible to an infinite sequence which is random in the sense of ...
A set A is a basis for Schnorr randomness if and only if it is Turing reducible to a set R which is ...
AbstractWe say that A≤LRB if every B-random real is A-random—in other words, if B has at least as mu...
The Turing degree of a real measures the computational difficulty of producing its binary expansion....
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