Uploaded July 2017 | Updated September 2026, 1 week ago
demonstrations.wolfram.com/ExpectedDynamicsOfAnImitationModelInTheHawkDoveGame
The Wolfram Demonstrations Project contains thousands of free interactive visualizations, with new entries added daily.
The figure shows the actual (in blue) and expected (in black) proportion of Hawks in a population of N individuals who, at each iteration (of time length 1/N), are randomly matched in pairs to play a symmetric Hawk-Dove game (also called snowdrift...
Contributed by: Luis R. Izquierdo and Segismundo S. Izquierdo
Audio created with WolframTones:
tones.wolfram.com
demonstrations.wolfram.com/ExpectedDynamicsOfAnImitationModelInTheHawkDoveGame
The Wolfram Demonstrations Project contains thousands of free interactive visualizations, with new entries added daily.
The figure shows the actual (in blue) and expected (in black) proportion of Hawks in a population of N individuals who, at each iteration (of time length 1/N), are randomly matched in pairs to play a symmetric Hawk-Dove game (also called snowdrift...
Contributed by: Luis R. Izquierdo and Segismundo S. Izquierdo
Audio created with WolframTones:
tones.wolfram.com
![Geometric Construction of the Square Roots of a Complex Number
http://demonstrations.wolfram.com/GeometricConstructionOfTheSquareRootsOfAComplexNumber
The Wolfram Demonstrations Project contains thousands of free interactive visualizations, with new entries added daily.
This Demonstration shows a geometric construction of the square roots w_1 and w_2 of a complex number z. The square roots lie on the angle bisector of the argument of z and on a circle through the origin of radius SqrtBox[RowBox[{?, z, ?}]], which is th...
Contributed by: Izidor Hafner
Audio created with WolframTones:
http://tones.wolfram.com Geometric Construction of the Square Roots of a Complex Number](https://i.ytimg.com/vi/825mugtiT_0/mqdefault.jpg)
![Ammann Tiling A4
http://demonstrations.wolfram.com/AmmannTilingA4
The Wolfram Demonstrations Project contains thousands of free interactive visualizations, with new entries added daily.
This Demonstration shows a parametrized version of the aperiodic tiling A4 discovered by Robert Ammann in 1977 [1]. The method uses substitution tiling.
Contributed by: Dieter Steemann
Audio created with WolframTones:
http://tones.wolfram.com Ammann Tiling A4](https://i.ytimg.com/vi/88fvCBnl86Y/mqdefault.jpg)





![Cylindrical Anamorphosis of Parametric Surfaces
http://demonstrations.wolfram.com/CylindricalAnamorphosisOfParametricSurfaces
The Wolfram Demonstrations Project contains thousands of free interactive visualizations, with new entries added daily.
Mirror anamorphosis is a distorted projection that a viewer sees as a normal undeformed image when reflected [1]. This Demonstration deals with the artists process: given a realistic 3D surface, make a new surface of the deformed, anamorphic image as r...
Contributed by: Erik Mahieu
Audio created with WolframTones:
http://tones.wolfram.com Cylindrical Anamorphosis of Parametric Surfaces](https://i.ytimg.com/vi/9H68arQFvSs/mqdefault.jpg)

. Definitions of multiple-link functions enable the classifi...
Contributed by: Izidor Hafner
Audio created with WolframTones:
http://tones.wolfram.com Multiple-Link Functions](https://i.ytimg.com/vi/9pu5IMhQ8aw/mqdefault.jpg)
