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$$e^{i\pi}=-1$$
  
 
<center><wz tip="Mathematistan, by Martin Kuppe, of which Terence Tao commented 'Not a bad zeroth approximation to the landscape of mathematics, although combinatorics seems to be missing (but it would make sense for it to be the forest between analysis and probability).  I also like to think that the road going through infinity is the real line (thus also illustrating Hadamard's dictum).'">[[File:Mathematistan.jpg|720px]]</wz></center>
 
<center><wz tip="Mathematistan, by Martin Kuppe, of which Terence Tao commented 'Not a bad zeroth approximation to the landscape of mathematics, although combinatorics seems to be missing (but it would make sense for it to be the forest between analysis and probability).  I also like to think that the road going through infinity is the real line (thus also illustrating Hadamard's dictum).'">[[File:Mathematistan.jpg|720px]]</wz></center>
  
== Notes ==
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== Fields ==
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Some areas of interest:
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* [[Probability theory]] (including statistics).
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* [[Numerical methods]]
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* [[Complex analysis]]
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* [[Topology]]
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== Links ==
  
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* [[Addition]] & [[Multiplication]].
 
* [[Lorentzians]].
 
* [[Lorentzians]].
  
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* http://en.wikipedia.org/wiki/Mathematics
 
* http://en.wikipedia.org/wiki/Mathematics
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* https://mathigon.org
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* https://www.math24.net
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* [https://math.stackexchange.com/questions/2949/which-one-result-in-mathematics-has-surprised-you-the-most Most surprising results in Mathematics].

Latest revision as of 08:50, 12 November 2021

Contents

Mathematics

This page is still largely in progress.

$$e^{i\pi}=-1$$

Mathematistan.jpg

Fields

Some areas of interest:

Links

Nodes of interest

Links