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This section definitely needs more detail. To say "it's like a SMM, but not" won't do. Now, it's my understanding that KU machines are actually described better and more succinctly by people other than Kolmogorov, but perhaps he should be given a say too.
Finding the English translation of the original paper behind a paywall, I attempted to run the Russian paper through Google's OCR and translator. The translation I did get was comprehensible but less than ideal, and the OCR gave up halfway through. Surely a Russian mathematics student could summarize?
From what I've read elsewhere, Kolmogorov explained his system in terms of replacing a bounded portion of the graph with another graph, with no instantaneous effects outside the neighborhood and with all information stored in the graph itself. This seems rather different from the Harvard architecture implied by comparing it to the SMM. How does one reconcile the different descriptions?
I'd particularly like to see more detail about the instruction set. Because of the limitation on inbound links and the requirement for symmetric links, one needs to be more specific than with the SMM instructions:
I'm also left wondering whether one can refer to nodes by a unique name or whether one must do so. And since KU machines have an instruction to choose a new active node, how does that work?
Finally, I find it rather ironic that I can't find a reference implementation in a modern computer language, some half a century later. Isn't the point of a mathematical definition to bring clarity to your discussions with both mathematicians and non-mathematicians?
99.118.9.187 ( talk) 03:36, 6 April 2014 (UTC)
I just added the Wikify template because of some reasons:
Also, the section about SMM goes pretty in-depth with describing what "language", "string" and so on means in this context, something that I think is described in their respective wikipedia article, and I don't know if that much information is needed in this article (?). ~ FireyFly t c 17:49, 6 July 2010 (UTC)
This article is rated C-class on Wikipedia's
content assessment scale. It is of interest to the following WikiProjects: | ||||||||||||||||||
|
This section definitely needs more detail. To say "it's like a SMM, but not" won't do. Now, it's my understanding that KU machines are actually described better and more succinctly by people other than Kolmogorov, but perhaps he should be given a say too.
Finding the English translation of the original paper behind a paywall, I attempted to run the Russian paper through Google's OCR and translator. The translation I did get was comprehensible but less than ideal, and the OCR gave up halfway through. Surely a Russian mathematics student could summarize?
From what I've read elsewhere, Kolmogorov explained his system in terms of replacing a bounded portion of the graph with another graph, with no instantaneous effects outside the neighborhood and with all information stored in the graph itself. This seems rather different from the Harvard architecture implied by comparing it to the SMM. How does one reconcile the different descriptions?
I'd particularly like to see more detail about the instruction set. Because of the limitation on inbound links and the requirement for symmetric links, one needs to be more specific than with the SMM instructions:
I'm also left wondering whether one can refer to nodes by a unique name or whether one must do so. And since KU machines have an instruction to choose a new active node, how does that work?
Finally, I find it rather ironic that I can't find a reference implementation in a modern computer language, some half a century later. Isn't the point of a mathematical definition to bring clarity to your discussions with both mathematicians and non-mathematicians?
99.118.9.187 ( talk) 03:36, 6 April 2014 (UTC)
I just added the Wikify template because of some reasons:
Also, the section about SMM goes pretty in-depth with describing what "language", "string" and so on means in this context, something that I think is described in their respective wikipedia article, and I don't know if that much information is needed in this article (?). ~ FireyFly t c 17:49, 6 July 2010 (UTC)