Statistics with R

TRAINING COURSE

Details

Statistics and data fuel business with information and insights and programming has made working with these stats easier and more powerful. R is a programming language developed for statistical computing to make data analysis accessible and effective.

In this course we will use the R programming language to:

  • Work with probability
  • Understand factors in probability 
  • Calculate combinations and permutations
  • Work with continuous variables
  • Work with random variables
  • Apply central limit theorem
  • Apply statistics to real-world scenarios

Delivery Methods

Delivery Method Duration
Classroom
4 Days Get a Quote
Live Virtual Training
4 Days Get a Quote

Discounts Available

Save up to 10% by booking and paying 10 business days before the course.

Brochure:

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Information may change without notice.

Audience

  • Data scientists
  • Programmers
  • Business analysts 
  • Engineers
  • Scientists

Pre-Requisites

Leading Training's Introduction to R or equivalent knowledge

Course Outline / Curriculum

Introduction to statistics with R 

Probability 

  • Discrete probability
    • Relative frequency
    • Notation
    • Probability distributions
  • Monte Carlo simulations for categorical data
    • Setting the random seed
    • With and without replacement
  • Independence
  • Conditional probabilities
  • Addition and multiplication rules
    • Multiplication rule
    • Multiplication rule under independence
    • Addition rule
  • Combinations and permutations
    • Monte Carlo example
  • Examples
    • Monty Hall problem
    • Birthday problem
  • Infinity in practice
  • Exercises
  • Continuous probability
  • Theoretical continuous distributions
    • Theoretical distributions as approximations
    • The probability density
  • Monte Carlo simulations for continuous variables
  • Continuous distributions
  • Exercises

Random variables 

  • Random variables
  • Sampling models
  • The probability distribution of a random variable
  • Distributions versus probability distributions
  • Notation for random variables
  • The expected value and standard error
    • Population SD versus the sample SD
  • Central Limit Theorem
    • How large is large in the Central Limit Theorem?
  • Statistical properties of averages
  • Law of large numbers
    • Misinterpreting law of averages
  • Exercises
  • Case study: The Big Short
    • Interest rates explained with chance model
    • The Big Short
  • Exercises

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