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).
 
#[[Demonstration: Newton's Method When There Are No Roots|Newton's Method When There Are No Roots (Calculus)]]
 
#[[Demonstration: Newton's Method When There Are No Roots|Newton's Method When There Are No Roots (Calculus)]]
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#[http://demonstrations.wolfram.com/DyadicCascadeAlgorithmForDaubechiesWavelets/ Dyadic Cascade Algorithm for Daubechies Wavelets (Wavelets)]]
 
#[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)]
 
#[http://demonstrations.wolfram.com/ParliamentarySeatAllocationByTheSainteLagueMethod/ Parliamentary Seat Allocation by the Sainte-Laguë Method]
 
#[http://demonstrations.wolfram.com/ParliamentarySeatAllocationByTheSainteLagueMethod/ Parliamentary Seat Allocation by the Sainte-Laguë Method]

Revision as of 04:49, 13 December 2015

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To view most of the demonstrations, you need to install the free Wolfram CDF player (or have Mathematica installed on your computer).

  1. Newton's Method When There Are No Roots (Calculus)
  2. Dyadic Cascade Algorithm for Daubechies Wavelets (Wavelets)]
  3. The Discrete Cascade Algorithm (Wavelets)
  4. Kiesswetter's Function (Analysis)
  5. Parliamentary Seat Allocation by the Sainte-Laguë Method
  6. Nullcline Plot (Differential Equations)
  7. Two-Parameter Families of Systems of Linear Differential Equations (Differential Equations)
  8. Trace-Determinant Plane (Differential Equations)
  9. Harmonic Oscillator (Differential Equations)
  10. Rearranging the Alternating Harmonic Series (Analysis)
  11. Body-Mass Index
  12. Balsa Glider (Differential Equations)
  13. Bungee Jumping (Differential Equations)
  14. Lorenz Equation (Differential Equations)
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