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Topology and the Structure of Space-Time: 5 Hits
blockquote> [{{ :maudlin.png?330|Tim Maudlin}}] Mathematical representations of physical entities are shaped by the mathematical tools used to create them. Space, time, and space... ure) can be added to a topological space, but the mathematical representation typically begins with a topologica... ld. I will argue that standard topology is wrong mathematical tool to use for representing the structure of spa
Some Mathematical Analogies in Classical Physics, Entropy and Information: 4 Hits
====== Some Mathematical Analogies in Classical Physics, Entropy and Information ====== **Dragan Poljak**\\ FE... kquote> The lecture starts with some analogies in mathematical models pertaining to various areas of classical p... iewed. A question on a possible deeper meaning in mathematical analogies appearing in physical laws is addressed... e reviewed. Some concluding remarks pertaining to mathematical analogies in laws of classical physics, thermodyn
Ontology of geometry space selection in physical theories: 2 Hits
i.e. between the space and geometry as a logical-mathematical form which draws its intrinsic value from that re... vantage of the Euclidian geometry lies in certain mathematical “simplicity” in relation to other geometrical sys
Beyond and across space: entanglement: 2 Hits
bly incomplete. Furthermore, they showed that the mathematical formalism of quantum mechanics had been granted a... orderable future and to the well-ordered past. In mathematical terms, this means that the so-called well-orderin
The concepts of time and space just before the emergence of modern science: 2 Hits
to space is his distinction between physical and mathematical space. Mathematical space presents a sort of a Platonic pure reality, more prior and ontologically higher than
Ontology of geometry space selection in physical theories: 2 Hits
i.e. between the space and geometry as a logical-mathematical form which draws its intrinsic value from that re... vantage of the Euclidian geometry lies in certain mathematical “simplicity” in relation to other geometrical sys
Theories of Space and Time from Aristotle to Einstein (Part II): From Newton to Einstein and Beyond: 2 Hits
eibniz was the distinction of physical space from mathematical space. The relevant question for physics became w... gically and consistently construct other types of mathematical spaces. Is the choice between these spaces in phy
Double slit experiment: through which slit did the particle go?: 1 Hits
d formulation of quantum theory provides an exact mathematical prediction of the resulting interference pattern
Nothingness: 1 Hits
g remains, not only as a (meta)physical, but as a mathematical and a computational issue. Absence has been used
Universe or Multiverse? On some philosophical consequences of physical concepts of multiverse: 1 Hits
etween the multiverse theories in physics and the mathematical theories of sets – both lead to paradoxes of infi
Does Non-Relativistic Quantum Theory Exist?: 1 Hits
wavefunction. Questions about whether and how the mathematical object represents a physical reality can be asked
On Evaporating Black Holes: 1 Hits
black hole evaporation have been based on both a mathematical error and on conceptual confusions about the mean
9th Meeting on Physics and Philosophy: 1 Hits
0^ **Dragan Poljak**| [[:2021:meeting_talk12|Some Mathematical Analogies in Classical Physics, Entropy and Infor
How to teach Newton's Laws of Motion: 1 Hits
ssical mechanics. They were purely descriptive, a mathematical shorthand for summarizing classes of phenomena, b
What is old in metrology?: 1 Hits
Space and Time in Classical Physics and Relativity: 1 Hits
Entropy and geometry: 1 Hits
Shannon entropy: 1 Hits
Gibbs entropy: 1 Hits
A note on the use of mathematics in thermodynamics: 1 Hits
8th Meeting on Physics and Philosophy: 1 Hits
Entropy, the Second Law and Information Theory: 1 Hits
Entropy, Entropy, Entropy, Entropy, Entropy and H: 1 Hits
Nature of Time (A)symmetry in Modeling of Physical Systems: 1 Hits