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Course Outline

What Statistics Can Offer to Decision Makers

  • Descriptive Statistics
    • Basic statistics - identifying which metrics (e.g., median, mean, percentiles, etc.) are most relevant for different data distributions
    • Graphs - understanding the importance of accuracy (e.g., how the construction of a graph influences decision-making)
    • Variable types - determining which variables are easier to manage
    • Ceteris paribus - recognizing that conditions are constantly changing
    • The third variable problem - strategies for identifying the true influencing factor
  • Inferential Statistics
    • Probability value - understanding the significance of the P-value
    • Repeated experiments - interpreting results from replicated trials
    • Data collection - minimizing bias rather than eliminating it entirely
    • Understanding confidence levels

Statistical Thinking

  • Decision making with limited information
    • Determining when sufficient information has been gathered
    • Prioritizing objectives based on probability and potential return (benefit/cost ratio, decision trees)
  • How errors accumulate
    • The butterfly effect
    • Black swan events
    • Applying concepts like Schrödinger's cat and Newton's Apple to business scenarios
  • The Cassandra Problem - measuring forecasts when the course of action shifts
    • The Google Flu Trends case study - analyzing its failure
    • How decisions render forecasts obsolete
  • Forecasting - methods and practical application
    • ARIMA
    • Why naive forecasts are often more responsive
    • How far back should a forecast look?
    • Why more data can sometimes lead to worse forecasts

Statistical Methods Useful for Decision Makers

  • Describing Bivariate Data
    • Univariate data vs. bivariate data
  • Probability
    • Why measurements vary each time
  • Normal Distributions and normally distributed errors
  • Estimation
    • Independent sources of information and degrees of freedom
  • The Logic of Hypothesis Testing
    • What can be proven, and why hypotheses are often disproven (Falsification)
    • Interpreting the results of Hypothesis Testing
    • Testing Means
  • Power
    • Determining an effective and cost-efficient sample size
    • False positives and false negatives - understanding the inherent trade-offs

Requirements

Participants must possess strong mathematical skills and prior exposure to basic statistics (e.g., experience collaborating with professionals who conduct statistical analysis).

 7 Hours

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