The Internal Logic of Constructive Mathematics

2015 ◽  
pp. 117-134
Author(s):  
Yvon Gauthier
Keyword(s):  
Constructive Mathematics ◽  
Internal Logic

ANALYSIS OF THE TEXT STRUCTURE AS A STAGE OF PRACTICE-ORIENTED LEARNING

2020 ◽  
Author(s):  
Ольга Александровна Морохова
Keyword(s):  
Text Structure ◽  
Rhetorical Structure ◽  
Internal Logic ◽  
Non Fiction ◽  
Initial Stage

В статье раскрываются задачи обучения работе с текстом в контексте формирования универсальных компетенций обучающихся. Автор статьи показывает, что обучение работе с нехудожественным текстом на начальном этапе обучения в вузе состоит в анализе его риторической структуры и выявлении внутренней логики и цели повествования. The article reveals the tasks of teaching to work with text in the context of the formation of universal competencies of students. The author of the article shows that learning to work with a non-fiction text at the initial stage of training at a university consists in analyzing its rhetorical structure and identifying the internal logic and purpose of the narrative.

On Ju Sigyeong’s Eumhak(Phonological Theory) - based on its internal logic

HAN-GEUL ◽  
2014 ◽  
Vol 305 ◽  
pp. 63
Author(s):  
Moon Kyu Lee
Keyword(s):  
Internal Logic

Carathéodory’s thermodynamics and constructive mathematics

1982 ◽  
Vol 34 (2) ◽  
pp. 52-56 ◽  
Author(s):  
A. Drago
Keyword(s):  
Constructive Mathematics

scholarly journals Time and Life in the Relational Universe: Prolegomena to an Integral Paradigm of Natural Philosophy

Philosophies ◽  
2018 ◽  
Vol 3 (4) ◽  
pp. 30 ◽  
Author(s):  
Abir Igamberdiev
Keyword(s):  
Probability Function ◽  
Natural Philosophy ◽  
Natural World ◽  
Spatiotemporal Structure ◽  
Internal Logic ◽  
Decision Making System ◽  
Relational Domains ◽  
Relational Order ◽  
Infinite Set ◽  
The Universe

Relational ideas for our description of the natural world can be traced to the concept of Anaxagoras on the multiplicity of basic particles, later called “homoiomeroi” by Aristotle, that constitute the Universe and have the same nature as the whole world. Leibniz viewed the Universe as an infinite set of embodied logical essences called monads, which possess inner view, compute their own programs and perform mathematical transformations of their qualities, independently of all other monads. In this paradigm, space appears as a relational order of co-existences and time as a relational order of sequences. The relational paradigm was recognized in physics as a dependence of the spatiotemporal structure and its actualization on the observer. In the foundations of mathematics, the basic logical principles are united with the basic geometrical principles that are generic to the unfolding of internal logic. These principles appear as universal topological structures (“geometric atoms”) shaping the world. The decision-making system performs internal quantum reduction which is described by external observers via the probability function. In biology, individual systems operate as separate relational domains. The wave function superposition is restricted within a single domain and does not expand outside it, which corresponds to the statement of Leibniz that “monads have no windows”.

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