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Peer-to-Peer Economics with Mathematica

demonstrating the potential of Wolfram Mathematica for Economic research and teaching

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Peer-to-Peer Economics with Mathematica | p2peconomics.blogspot.com Reviews
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Peer-to-Peer Economics with Mathematica | p2peconomics.blogspot.com Reviews

https://p2peconomics.blogspot.com

demonstrating the potential of Wolfram Mathematica for Economic research and teaching

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1

Peer-to-Peer Economics with Mathematica: Hamiltonian Cycles and Interface Programming

http://p2peconomics.blogspot.com/2011/11/hamiltonian-cycles-and-interface.html

Peer-to-Peer Economics with Mathematica. Demonstrating the potential of Wolfram Mathematica for Economic research and teaching. Friday, 4 November 2011. Hamiltonian Cycles and Interface Programming. This time round, I'd like to illustrate the (surprisingly? Extensive possibilities of adding interactive controls to demonstrations. In fact, Mathematica seems to fall only just short of what you could achieve with a 'proper' visual programming language. The result will look like this:. Are obtained using the.

2

Peer-to-Peer Economics with Mathematica: February 2011

http://p2peconomics.blogspot.com/2011_02_01_archive.html

Peer-to-Peer Economics with Mathematica. Demonstrating the potential of Wolfram Mathematica for Economic research and teaching. Sunday, 20 February 2011. Reaching an equilibrium via Cournot tatonnement. A nice way of demonstrating the motivation behind the Nash Equilibrium concept to students is via the good old Cournot tatonnement process, and where best to try it out than for the classic Cournot game itself. Suppose there are three firms and that we are given:. A demand price function. Points of the dy...

3

Peer-to-Peer Economics with Mathematica: April 2011

http://p2peconomics.blogspot.com/2011_04_01_archive.html

Peer-to-Peer Economics with Mathematica. Demonstrating the potential of Wolfram Mathematica for Economic research and teaching. Tuesday, 26 April 2011. Constructing an Edgeworth Box from scratch. In order to illustrate the textbook 2-agent 'general equilibrium in consumption' model, let's begin by defining the agents' utility function, say:. We'll be using some. Plots with the following options:. And combines them using. Option is specified so that the subsequent (higher utility) contours are more. Varia...

4

Peer-to-Peer Economics with Mathematica: November 2011

http://p2peconomics.blogspot.com/2011_11_01_archive.html

Peer-to-Peer Economics with Mathematica. Demonstrating the potential of Wolfram Mathematica for Economic research and teaching. Friday, 4 November 2011. Hamiltonian Cycles and Interface Programming. This time round, I'd like to illustrate the (surprisingly? Extensive possibilities of adding interactive controls to demonstrations. In fact, Mathematica seems to fall only just short of what you could achieve with a 'proper' visual programming language. The result will look like this:. Are obtained using the.

5

Peer-to-Peer Economics with Mathematica: January 2011

http://p2peconomics.blogspot.com/2011_01_01_archive.html

Peer-to-Peer Economics with Mathematica. Demonstrating the potential of Wolfram Mathematica for Economic research and teaching. Thursday, 20 January 2011. A dynamic phase portrait of a 2x2 differential equation system. And now for something which proved to be a real eye opener for my Mathematical Economics students, generating plenty of Aaah! And a bit of Aha! As well (the thing I love most about teaching). Obtaining a static phase portrait is a simple application of the. Returns the specific trajectory.

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Peer-to-Peer Economics with Mathematica

Peer-to-Peer Economics with Mathematica. Demonstrating the potential of Wolfram Mathematica for Economic research and teaching. Friday, 23 December 2011. Advanced Dynamic Updating of Plots. I will use a LocatorPane. Embedded in a DynamicModule. In a way similar to what I've already discussed here. The difference is that some elements of the Plot. Games as Social Conventions. The outcome is demonstrated below for. Observe that only once the mouse button is released, the firms are re-ordered (if necessary)...

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