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Brouwer-Livsey groups

Mathematical Notes, 1992
The paper provides a calculation for the Browder-Livesay groups \(LN_ *( \pi \to G)\) for a finite abelian 2-group \(G\), here \(\pi\) is an index two subgroup. In case \(G \cong \pi \oplus \mathbb{Z} / 2\) the calculation was known since [\textit{C. T. C.
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Brouwer’s Notion of ‘Egoicity’

Axiomathes, 2020
According to Brouwer’s ‘theory of the exodus of consciousness’, our experience includes ‘egoicity’, a distinct kind of feeling. In this paper, we (i) describe his phenomenology in order to (ii) explore and elaborate on the notion of egoic sensations.
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The Development of Brouwer’s Intuitionism

2000
It has often been said that Brouwer’s papers are hard to read; leaving the truth or falsity of that statement aside, one might wish for a guide through the intricate maze of arguments, principles, counter examples,.... The present exposition should provide readers with a map to venture out into the works of Brouwer.
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Brouwer, A

Verzeichnung=Description=Inventaire Mai ...
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On Brouwer

2004
"On Brouwer", like other titles in the Wadsworth Philosopher's Series, offers a concise, yet comprehensive, introduction to this philosopher's most important ideas. Presenting the most important insights of well over a hundred seminal philosophers in both the Eastern and Western traditions, the Wadsworth Philosophers Series contains volumes written by ...
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Brouwer’s Theorem

1976
Probably the most famous fixed-point theorem states that a continuous function from a closed n-cell to itself leaves at least one point fixed. The Dutch mathematician L. E. J. Brouwer proved this result in 1912 [5] using degree theory. An equivalent theorem in the case of differentiable functions was proved earlier by Bohl [4], who used Green’s theorem.
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On the full Brouwer's Laplacian spectrum conjecture

Discrete Mathematics, 2022
Ji-Ming Guo
exaly  

Brouwer Degree

Progress in Nonlinear Differential Equations and Their Application, 2021
George Dinca, Jean Mawhin
exaly  

Benjamin Brouwer ?

Deutsche Zeitschrift f�r Nervenheilkunde, 1950
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