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Course Outline

Scientific Method, Probability & Statistics

  • Brief historical overview of statistics
  • Understanding the basis for confident conclusions
  • Probability and its role in decision-making

Research Preparation (Determining 'What' and 'How')

  • The broader context: research as a process with inputs and outputs
  • Strategies for data collection
  • Questionnaires and measurement techniques
  • Identifying variables to measure
  • Observational studies
  • Experimental design
  • Data analysis and graphical methods
  • Essential research skills and techniques
  • Research management strategies

Analyzing Bivariate Data

  • Introduction to bivariate data
  • Interpreting Pearson Correlation values
  • Correlation guessing simulation
  • Properties of Pearson's r
  • Calculating Pearson's r
  • Demonstration of range restriction
  • The Variance Sum Law II
  • Practical exercises

Probability Theory

  • Introduction to probability
  • Fundamental concepts
  • Conditional probability demonstration
  • Gambler's Fallacy simulation
  • Birthday problem demonstration
  • Binomial distribution
  • Binomial distribution demonstration
  • Understanding base rates
  • Bayes' Theorem demonstration
  • Monty Hall problem demonstration
  • Practical exercises

Normal Distributions

  • Introduction to normal distributions
  • Historical context
  • Calculating areas under normal distributions
  • Varieties of normal distribution demonstration
  • The standard normal distribution
  • Normal approximation to the binomial distribution
  • Normal approximation demonstration
  • Practical exercises

Sampling Distributions

  • Introduction to sampling distributions
  • Basic demonstration
  • Sample size demonstration
  • Central Limit Theorem demonstration
  • Sampling distribution of the mean
  • Sampling distribution of the difference between means
  • Sampling distribution of Pearson's r
  • Sampling distribution of a proportion
  • Practical exercises

Estimation Techniques

  • Introduction to estimation
  • Understanding degrees of freedom
  • Characteristics of estimators
  • Bias and variability simulation
  • Confidence intervals
  • Practical exercises

Logic of Hypothesis Testing

  • Introduction to hypothesis testing
  • Significance testing
  • Type I and Type II errors
  • One-tailed and two-tailed tests
  • Interpreting significant results
  • Interpreting non-significant results
  • Step-by-step hypothesis testing process
  • Relationship between significance testing and confidence intervals
  • Common misconceptions
  • Practical exercises

Testing Means

  • Single mean analysis
  • t-distribution demonstration
  • Comparing two means (independent groups)
  • Robustness simulation
  • All pairwise comparisons among means
  • Specific comparisons
  • Comparing two means (correlated pairs)
  • Correlated t-simulation
  • Specific comparisons (correlated observations)
  • Pairwise comparisons (correlated observations)
  • Practical exercises

Statistical Power

  • Introduction to statistical power
  • Example calculations
  • Factors influencing power
  • Practical exercises

Prediction Models

  • Introduction to simple linear regression
  • Linear fit demonstration
  • Partitioning sums of squares
  • Standard error of the estimate
  • Prediction line demonstration
  • Inferential statistics for b and r
  • Practical exercises

ANOVA (Analysis of Variance)

  • Introduction to ANOVA
  • ANOVA experimental designs
  • One-Factor ANOVA (Between-Subjects)
  • One-way ANOVA demonstration
  • Multi-Factor ANOVA (Between-Subjects)
  • Handling unequal sample sizes
  • Post-hoc tests to supplement ANOVA
  • Within-Subjects ANOVA
  • Power of within-subjects designs demonstration
  • Practical exercises

Chi-Square Tests

  • Chi-square distribution
  • One-way tables
  • Testing distributions demonstration
  • Contingency tables
  • 2 x 2 table simulation
  • Practical exercises

Case Studies

Detailed analysis of selected real-world case studies

Requirements

Participants must possess a solid grasp of descriptive statistics, including mean, average, standard deviation, and variance, along with a foundational understanding of probability concepts.

For those needing foundational knowledge, we recommend attending the preparatory course: Statistics Level 1

 35 Hours

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