Matches in SemOpenAlex for { <https://semopenalex.org/work/W2402536460> ?p ?o ?g. }
Showing items 1 to 96 of
96
with 100 items per page.
- W2402536460 endingPage "62" @default.
- W2402536460 startingPage "56" @default.
- W2402536460 abstract "In earlier work, this author has explained the robustness of nonlinear multilayer machine learning algorithms in terms of an intrinsic chaos of the logistic map. Moreover we have connected that dynamics to a spectral concentration which occurs in bounded-to-free quantum transitions. From these, one may formulate a fundamental irreversibility common to both machine and quantum learning. Second, in recent work this author has treated both the Bell and Zeno paradoxes of quantum measurement theory. Deep unresolved issues are exposed and analyzed. A fundamental new theorem on quantum mechanical reversibility is presented. From such viewpoint, one may see more deeply the issue of decoherence in any quantum computing architecture. Third, in our examinations of human learning, we compared actual human decision processes against those of several A.I. learning schemes. We were struck by the repeated tendency of humans to go to great lengths to avoid a choice that includes a contradiction. That will be contrasted with quantum learning, which permits, at least probabilistically, contradictory conclusions. Introduction and Overview This paper is comprised of 8 sections, the first being this one. The organization, as implied by the paper’s title, is to look at certain interconnections of quantum, machine, and human learning, taken two at a time. Sections 2 and 3 begin with certain interconnections of quantum and machine learning. Sections 4 and 5 look at certain interconnections of human and machine learning. Sections 6 and 7 consider potential interconnections of human and quantum learning. Section 8 is a short summary. The References are selective and reflect only this authors investigations and thoughts, also a few directly related papers in order to give some perspective. A brief overview is as follows. Section 2 presents a connection this author found some years ago between the machine learning algorithms such as Backpropagation or other nonlinear multilayer perception architectures, and certain quantum transitions. The link is the discrete logistic map of dynamical systems theory. Section 3 looks at some issues the author has considered for a long time, in quantum measurement theory, as they may relate to the grand Copyright c © 2007, American Association for Artificial Intelligence (www.aaai.org). All rights reserved. goal of quantum computing. Quantum computing investigations are normally developed in analogy with digital computing paradigms but with qubits replacing bits. By use of qubits one can in theory often show that an exponential time digital algorithm becomes polynomial time on a quantum computer. But in practice, that is, in the very few quantum computing hardwares that have actually been built to date, it is very difficult to maintain a quantum memory state for more than a very short time. This problem of decoherence is very much related to longstanding issues in quantum measurement theory. Turning to human versus (classical, e.g., digital) machine learning, Section 4 reviews our earlier work which compared certain A.I. learning schemes with actual human learning experiences on the same data set. Then Section 5 compares our method of generalization, which we called backprediction, to recent studies of learning based upon Boolean concepts and Boolean complexity. Essentially, we will claim that there are a number of additional factors that importantly affect the learning behavior of humans. Finally Sections 6 and 7 consider, in somewhat speculative fashion, some contrasts and comparisons of human and quantum learning. One of these is our finding in our human learning studies that humans will go to great lengths to avoid a choice that involves a contradiction. Quantum mechanics on the other hand has no such limitation, the most famous example being Schrodinger’s cat which is both dead and alive. We also consider briefly the issues of human and quantum consciousness. It is apparent that none of the investigations which we describe in this paper are finished. Indeed, as corollary we may say that we have here just scratched the surface of these various two-way and three-way interconnections. The paper may thus be viewed as exploratory. Hopefully, further investigations, study, and thought will follow. Interconnection of Machine and Quantum Learning In earlier work (Gustafson 1990, Gustafson 1997a,b, Gustafson 1998a,b,c, Gustafson and Sartoris 1998, Gustafson 2002b) this author has connected the convergence properties of nonlinear multilayer machine learning algorithms to the dynamics of the logistic map of dynamical systems theory. In particular, it was shown how an intrinsic ergodic chaos, which occurs when learning gain becomes large enough, can explain the robustness of these algorithms in practice. The basic connection can be established from the three maps: the sigmoid map f ′(x) = βf(x)(1− f(x)); the weight update map ∆w`j = ηf (net)(t` − o`)oj ; and the discrete logistic map" @default.
- W2402536460 created "2016-06-24" @default.
- W2402536460 creator A5063717434 @default.
- W2402536460 date "2007-01-01" @default.
- W2402536460 modified "2023-09-24" @default.
- W2402536460 title "Interconnections of Quantum, Machine and Human Learning." @default.
- W2402536460 cites W1515364925 @default.
- W2402536460 cites W1527532036 @default.
- W2402536460 cites W1541274513 @default.
- W2402536460 cites W1569410178 @default.
- W2402536460 cites W1569521811 @default.
- W2402536460 cites W1631356911 @default.
- W2402536460 cites W1669698241 @default.
- W2402536460 cites W167924061 @default.
- W2402536460 cites W1971854317 @default.
- W2402536460 cites W1978752479 @default.
- W2402536460 cites W1992679335 @default.
- W2402536460 cites W2003960088 @default.
- W2402536460 cites W2023472344 @default.
- W2402536460 cites W2053948809 @default.
- W2402536460 cites W2054835712 @default.
- W2402536460 cites W2072590835 @default.
- W2402536460 cites W2089516101 @default.
- W2402536460 cites W2092095457 @default.
- W2402536460 cites W2114378827 @default.
- W2402536460 cites W2120841525 @default.
- W2402536460 cites W2159047538 @default.
- W2402536460 cites W2162545358 @default.
- W2402536460 cites W2497640176 @default.
- W2402536460 cites W2616911977 @default.
- W2402536460 cites W3023713740 @default.
- W2402536460 cites W364759535 @default.
- W2402536460 cites W575250900 @default.
- W2402536460 cites W636405647 @default.
- W2402536460 cites W1574782665 @default.
- W2402536460 hasPublicationYear "2007" @default.
- W2402536460 type Work @default.
- W2402536460 sameAs 2402536460 @default.
- W2402536460 citedByCount "0" @default.
- W2402536460 crossrefType "proceedings-article" @default.
- W2402536460 hasAuthorship W2402536460A5063717434 @default.
- W2402536460 hasConcept C104317684 @default.
- W2402536460 hasConcept C121332964 @default.
- W2402536460 hasConcept C122527463 @default.
- W2402536460 hasConcept C154945302 @default.
- W2402536460 hasConcept C185592680 @default.
- W2402536460 hasConcept C194867977 @default.
- W2402536460 hasConcept C2779094486 @default.
- W2402536460 hasConcept C41008148 @default.
- W2402536460 hasConcept C55493867 @default.
- W2402536460 hasConcept C58053490 @default.
- W2402536460 hasConcept C62520636 @default.
- W2402536460 hasConcept C63479239 @default.
- W2402536460 hasConcept C84114770 @default.
- W2402536460 hasConceptScore W2402536460C104317684 @default.
- W2402536460 hasConceptScore W2402536460C121332964 @default.
- W2402536460 hasConceptScore W2402536460C122527463 @default.
- W2402536460 hasConceptScore W2402536460C154945302 @default.
- W2402536460 hasConceptScore W2402536460C185592680 @default.
- W2402536460 hasConceptScore W2402536460C194867977 @default.
- W2402536460 hasConceptScore W2402536460C2779094486 @default.
- W2402536460 hasConceptScore W2402536460C41008148 @default.
- W2402536460 hasConceptScore W2402536460C55493867 @default.
- W2402536460 hasConceptScore W2402536460C58053490 @default.
- W2402536460 hasConceptScore W2402536460C62520636 @default.
- W2402536460 hasConceptScore W2402536460C63479239 @default.
- W2402536460 hasConceptScore W2402536460C84114770 @default.
- W2402536460 hasLocation W24025364601 @default.
- W2402536460 hasOpenAccess W2402536460 @default.
- W2402536460 hasPrimaryLocation W24025364601 @default.
- W2402536460 hasRelatedWork W1489248151 @default.
- W2402536460 hasRelatedWork W1528064817 @default.
- W2402536460 hasRelatedWork W1598954845 @default.
- W2402536460 hasRelatedWork W1603080086 @default.
- W2402536460 hasRelatedWork W1910093858 @default.
- W2402536460 hasRelatedWork W2044730870 @default.
- W2402536460 hasRelatedWork W2138558408 @default.
- W2402536460 hasRelatedWork W2183654456 @default.
- W2402536460 hasRelatedWork W218875787 @default.
- W2402536460 hasRelatedWork W2229335357 @default.
- W2402536460 hasRelatedWork W2749377936 @default.
- W2402536460 hasRelatedWork W2767866526 @default.
- W2402536460 hasRelatedWork W2870965854 @default.
- W2402536460 hasRelatedWork W2905077565 @default.
- W2402536460 hasRelatedWork W2923254753 @default.
- W2402536460 hasRelatedWork W2949254661 @default.
- W2402536460 hasRelatedWork W2950365519 @default.
- W2402536460 hasRelatedWork W2964183411 @default.
- W2402536460 hasRelatedWork W3139827858 @default.
- W2402536460 hasRelatedWork W2187053589 @default.
- W2402536460 isParatext "false" @default.
- W2402536460 isRetracted "false" @default.
- W2402536460 magId "2402536460" @default.
- W2402536460 workType "article" @default.