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Mathematics of Totalities: an alternative to mathematics of sets

Studia Logica, 1988
A propositional logic TT with the connectives \(\wedge\), \(\vee\), \(\cap\), {\#}, \(\neg\) is considered. As truth-values the collection of nonempty subsets of some set \(\Omega\) are taken. They are called totalities. (A possible interpretation is the ``volume'' of the notion.) The connective {\#} is called plexis.
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Mathematics for Makers and Mathematics for Users

2017
The current crisis in the school evel mathematics education is a sign that it reaches a bifurcation point and will inevitably split into two streams:* education for a selected minority of children / young people who, in their adult lives, will be filling increasingly small share of jobs which really require mathematics competence (I call them makers ...
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Mathematics and the Sciences

Science, 1941
Der Aufsatz gibt einen Vortrag wieder, den Verf. beim Rücktritt von der Präsidentschaft der südwestlichen Abteilung der ``American Association for the Advancement of Science'' am 30. IV. 1941 gehalten hat. Er weist darauf hin, daß trotz der unbestreitbaren gegenseitigen Abhängigkeit von mathematischer und naturwissenschaftlicher Forschung eine ...
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Geography, Mathematics and Mathematical Morphology

2013
Mathematical Morphology (MM) has been introduced in geographical sciences during the years 1970-1980. However it did not find the same echo in the geographer community according the areas of research. Unlike remote sensing where MM tools have been used as early as in the eighties and are nowadays widespread, in the research works resorting to spatial ...
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Mathematical Intuition Vs. Mathematical Monsters*

Synthese, 2000
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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The Mathematics of Matter and the Mathematics of Mind

2003
It has been the rich body of continuous mathematics that has made possible the development of physical theories. In Newtonian mechanics, the theory of the electromagnetic field, general relativity and quantum electrodynamics, things are continuous. Were it not for the fact that things must be measured - no small consideration, of course - each theory ...
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Boltzmann on Mathematics

Synthese, 1999
In the winter semester of 1903/1904 Boltzmann gave a series of 18 lectures on the philosophy of nature at Vienna university. Two first lectures were introductory and the next sixteen were mainly devoted to mathematics as a basic tool of theoretical physics.
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Advancing mathematics by guiding human intuition with AI

Nature, 2021
Nenad Tomašev   +2 more
exaly  

Relations Between Students’ Mathematics Anxiety and Motivation to Learn Mathematics: a Meta-Analysis

Educational Psychology Review, 2021
Yukiko Maeda, Qian Li, Jimena Cosso
exaly  

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