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Free video course provides the basics, history and real-world applications of discrete calculus as well as associated Wolfram Language functionality. Covers sequences, series, permutations, combinations, probability, Riemann sums.
Course Overview
Discrete calculus is the basis for continuous calculus and the numerical algorithms used in it. This course provides an introduction to the foundations of discrete calculus. It discusses the basics, history and real-world applications of discrete calculus as well as associated Wolfram Language functionality.
Featured Products & Technologies: Wolfram Language (available in Mathematica and Wolfram|One)
You'll Learn To
Work with sequences and series as a first step toward understanding the foundation of modern calculus
Perform basic calculus computations (permutations, combinations, probability, Riemann sums) using Wolfram Language syntax and functions
Use specific mathematical notation when performing discrete calculus computations
Define types of numbers and their properties (prime, Fibonacci, Lucas, harmonic, Bell, Bernoulli, Stirling)
Video Duration
Video 15 minutes
Video 210 minutes
Video 39 minutes
Video 49 minutes
Video 512 minutes
Video 611 minutes
Video 712 minutes
Video 811 minutes
Video 912 minutes
Video 1019 minutes
Video 1120 minutes
Video 1213 minutes
Video 1317 minutes
Video 148 minutes
Video 1513 minutes
Course Overview
Discrete calculus is the basis for continuous calculus and the numerical algorithms used in it. This course provides an introduction to the foundations of discrete calculus. It discusses the basics, history and real-world applications of discrete calculus as well as associated Wolfram Language functionality.
Featured Products & Technologies: Wolfram Language (available in Mathematica and Wolfram|One)
You'll Learn To
Work with sequences and series as a first step toward understanding the foundation of modern calculus
Perform basic calculus computations (permutations, combinations, probability, Riemann sums) using Wolfram Language syntax and functions
Use specific mathematical notation when performing discrete calculus computations
Define types of numbers and their properties (prime, Fibonacci, Lucas, harmonic, Bell, Bernoulli, Stirling)
Video Duration
Video 15 minutes
Video 210 minutes
Video 39 minutes
Video 49 minutes
Video 512 minutes
Video 611 minutes
Video 712 minutes
Video 811 minutes
Video 912 minutes
Video 1019 minutes
Video 1120 minutes
Video 1213 minutes
Video 1317 minutes
Video 148 minutes
Video 1513 minutes