Mathematica Demonstrations
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To view most of the demonstrations, you need to install the free [http://www.wolfram.com/cdf-player/ Wolfram CDF player] (or have ''Mathematica'' installed on your computer). | To view most of the demonstrations, you need to install the free [http://www.wolfram.com/cdf-player/ Wolfram CDF player] (or have ''Mathematica'' installed on your computer). | ||
− | + | #[http://demonstrations.wolfram.com/CongruenceClassesOfGeoboardTriangles/ Congruence Classes of Geoboard Triangles] | |
− | #[[Demonstration: | + | #[[Demonstration: Newton's Method When There Are No Roots|Newton's Method When There Are No Roots (Calculus)]] |
+ | #[http://demonstrations.wolfram.com/DyadicCascadeAlgorithmForDaubechiesWavelets/ Dyadic Cascade Algorithm for Daubechies Wavelets (Wavelets)]] | ||
#[http://demonstrations.wolfram.com/TheDiscreteCascadeAlgorithm/ The Discrete Cascade Algorithm (Wavelets)] | #[http://demonstrations.wolfram.com/TheDiscreteCascadeAlgorithm/ The Discrete Cascade Algorithm (Wavelets)] | ||
#[http://demonstrations.wolfram.com/KiesswettersFunction/ Kiesswetter's Function (Analysis)] | #[http://demonstrations.wolfram.com/KiesswettersFunction/ Kiesswetter's Function (Analysis)] |
Latest revision as of 09:22, 17 March 2016
To view most of the demonstrations, you need to install the free Wolfram CDF player (or have Mathematica installed on your computer).
- Congruence Classes of Geoboard Triangles
- Newton's Method When There Are No Roots (Calculus)
- Dyadic Cascade Algorithm for Daubechies Wavelets (Wavelets)]
- The Discrete Cascade Algorithm (Wavelets)
- Kiesswetter's Function (Analysis)
- Parliamentary Seat Allocation by the Sainte-Laguë Method
- Nullcline Plot (Differential Equations)
- Two-Parameter Families of Systems of Linear Differential Equations (Differential Equations)
- Trace-Determinant Plane (Differential Equations)
- Harmonic Oscillator (Differential Equations)
- Rearranging the Alternating Harmonic Series (Analysis)
- Body-Mass Index
- Balsa Glider (Differential Equations)
- Bungee Jumping (Differential Equations)
- Lorenz Equation (Differential Equations)