8 авг. 2013 г. · Chaitin's constant is an example (actually a family of examples) of a non-computable number. It represents the probability that a randomly- ... |
4 мая 2015 г. · The Chaitin's constant is a well defined number in computability theory, but it is not computable. But, about the concept of definable number ... |
26 янв. 2015 г. · There are definately uncomputable integers, all uncomputable functions can be used to define some, for example BB(2000) where BB is the Busy ... |
17 авг. 2011 г. · A relatively famous example for a non-computable number is the Chaitin's constant. |
11 окт. 2022 г. · In the context of uncomputable numbers, people are interpreting Busy_beaver(6) as a statement of "we don't know what number is the result of ... |
14 июн. 2017 г. · So we can build for instance the number H, which describes the halting problem and is therefore uncomputable." I'm trying to grasp this example. |
14 сент. 2022 г. · All of the examples of uncomputable numbers I know use the halting problem in some way, and they are uncomputable because you can't know for ... |
25 апр. 2018 г. · I know that Chaitin's constant is an uncomputable real number, but I'm curious as to if there are any proven examples of non-real uncomputable ... |
14 мая 2021 г. · Let BB(n) be the n-th Busy Beaver number, let S(2)=BB(2) and for n>2 let S(n)=1+S(n−1)+BB(n). Then is this an uncomputable number? |
2 дек. 2021 г. · A function is called uncomputable if there is no algorithm to compute it for every possible input. |
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