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<div style="font-size:2em;">Welcome to WikiMathCom</div>
 
<div style="font-size:2em;">Welcome to WikiMathCom</div>
 
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<div style="font-size:2em; color:Crimson;">We are updating this portal, please come back on September 8, 2021 !</div>
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[[WikiMathCom:About|WikiMathCom]] is a wiki aimed to collect all projects and resources about math communication, such as math museums, exhibits, books, films, fairs, performances, etc. WikiMathCom is a project supported by [[IMAGINARY]], and it belongs to all the math outreach community.
 
[[WikiMathCom:About|WikiMathCom]] is a wiki aimed to collect all projects and resources about math communication, such as math museums, exhibits, books, films, fairs, performances, etc. WikiMathCom is a project supported by [[IMAGINARY]], and it belongs to all the math outreach community.
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! NEWS
 
! NEWS
 
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| * September 1st
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| [[MATRIX x IMAGINARY Conference 2022 ‎]]
| [[MATRIX Conference 2016]] in Leeds (UK).
 
 
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| * July 23th
 
| This [[WikiMathCom:About|WikiMathCom]] is launched at the [[IMAGINARY Conference 2016]] in Berlin (Germany).
 
 
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                 <div style="font-size: 1.3em;">[[Math Museums]]</div>  
 
                 <div style="font-size: 1.3em;">[[Math Museums]]</div>  
 
    
 
    
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             <div style="height:500px;border: 4px #c2ecda solid; padding: 1em; margin-bottom: 2em;">
                 <div style="font-size: 1.3em;">[[Conferences]]</div>     
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                 <div style="font-size: 1.3em;">Highlighted exhibits</div>     
             <div>Stay informed of new conferences and browse past meetings</div>
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             <div>Some of the best exhibits in math museums worldwide</div>
            [[File:IC16_imaginary_panel.jpg|thumb|[[IMAGINARY Conference 2016|IC16 Conference]] ]]
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{|
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* [[Ammann rhombohedra]]
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* [[Polyhedron of triads]]
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* [[Chaotic billiard]]
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* [[Game of Tri]]
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* [[Burning mirrors]]
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* [[Huygen's pendulum]]
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* [[Clumsy wagon]]
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* [[I am a function]]
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* [[Parabola bounces]]
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* [[Pythagoras' theorem exhibits]]
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* [[Dune Ash]]
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* [[From octahedron to cube]]
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* [[Polyhedral kaleidoscopes]]
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* [[Knots and links]]
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* [[Aristotle's logic]]
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* [[Platonic solids]]
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* [[Nautilus slide]]
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* [[Square-Wheeled Tricycle]]
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* [[Wall of Fire]]
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* [[PolyPaint]]
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* [[The Mathenaeum]]
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* [[Human Tree]]
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* [[Function Grinder]]
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* [[Math Square]]
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Read the report [[:File:2020-06-01-best-maths-exhibits-report.pdf|Which are the best maths exhibits shown in mathematics museums around the world?]] in pdf form. 
 
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<div style="font-size: 1.3em;">International projects</div>  
 
<div style="font-size: 1.3em;">International projects</div>  
[[File:Mathspaces_logo.jpg|thumbnail]]
 
* [[MathSpaces Erasmus+ project]]               
 
  
 
<div style="font-size: 1.3em;">Projects by country</div>  
 
<div style="font-size: 1.3em;">Projects by country</div>  
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Read the guidelines of this wiki at the [[{{SITENAME}}:About]].
 
Read the guidelines of this wiki at the [[{{SITENAME}}:About]].
  
 
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|+ '''Highlighted content'''
 
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| [[Math Museums|List of math museums]] || [[Limbo|Content waiting to be added (Limbo)]] || [[Conferences]] || [[Special:AllPages|All pages]] || [[IMAGINARY Conference 2016]]
 
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[https://docs.google.com/document/d/1-2Ma51VtYz4xWYcavWV0_2NeJRLuvXKqk4zC1tX4kzo/edit Banner]
 
[https://docs.google.com/document/d/1-2Ma51VtYz4xWYcavWV0_2NeJRLuvXKqk4zC1tX4kzo/edit Banner]

Latest revision as of 18:45, 29 August 2022

Welcome to WikiMathCom

WikiMathCom is a wiki aimed to collect all projects and resources about math communication, such as math museums, exhibits, books, films, fairs, performances, etc. WikiMathCom is a project supported by IMAGINARY, and it belongs to all the math outreach community.


NEWS
MATRIX x IMAGINARY Conference 2022 ‎


International projects
Projects by country

What is the goal of WikiMathCom?

The main goal is to collect all projects on math communication worldwide, structured and organized for the use of professionals of math dissemination (although it is public and open to any enthusiast).

One purpose of this collection is to encourage the interaction and collaboration between different projects. It can serve to compare and establish relations (e.g. first authorship of an exhibit and derivated exhibits, tracing back ideas, comparing different approaches on the same topic, etc). This way, a second purpose is to be a base for research in didactics and in science communication.

Structure

You can get an idea of this site looking at the list of all pages.

The Limbo is a big box to put temporarily stuff to be added to WikiMathCom. Start there if you have information you wish to contribute with.

Read the guidelines of this wiki at the WikiMathCom:About.

Banner