Statistical Problem Solving in Geography
- Description
- Curriculum
- FAQ
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Do you struggle with statistics? Do you want to obtain a more quantitative background in the use of statistics in geography, environmental science, and GIS. Or, are you a student who is taking a course in statistics and geography but feel intimidated by the complexities of the subject? No worries. I created this class for you.
This class will walk you through each chapter of my textbook An Introduction to Statistical Problem Solving in Geography, along with the lecture notes I use in my course. It is designed specifically for geographers. So, the course isn’t really a math course, but an applied course in statistics for geographers.
You can also think of this course as a personal tutoring session. I will not only go over each chapter, teaching you statistics, but will also work side-by-side with you to use statistical software to recreate examples in the book so that you know how to actually perform the statistical analysis.
At the end of this course you will know how to apply statistics in the field of geography and GIS. And many of my students who were initially intimidated by statistics, find they actually love this subject, and have chosen to refocus their career on quantitative geography.
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1Course Welcome
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2Chapter 1: Introduction to Statistics and Geography
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3Chapter 1: Examples of hypotheses
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4Chapter 2: Geographic Data - Introduction
This lecture is an introduction to the terms and concepts of geographic data. You will learn about primary and secondary data sources, qualitative and quantitative data, and discreet and continuous variables.
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5Chapter 2: Data Types
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6Chapter 2: Classification
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7Chapter 2: Classification Map Examples
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8Chapter 3: Measures of Central Tendency
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9Chapter 3 - Measures of Dispersion
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10Chapter 3: Shape and Relative Position
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11Chapter 3: Considerations for Spatial Data and Descriptive Statistics
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12Chapter 4: Descriptive Spatial Statistics - Central Tendency
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13Chapter 4: Spatial Dispersion
This lecture concludes our discussion of spatial descriptive statistics by looking at measures of spatial dispersion.
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14Chapter 5: Probability - Terms and Definitions
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15Chapter 5: Probability - Probability Rules
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16Chapter 5: Probability - Binomial Distribution
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17Chapter 5: Probability - Geometric Distribution
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18Chapter 5: Probability - Poisson
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19Chapter 5: Probability - Poisson Spatial
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20Chapter 6: The Normal Distribution - Introduction
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21Chapter 6: The Normal Distribution - Calculation
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22Chapter 6: The Normal Distribution - Last Spring Frost Example
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23Chapter 8: Estimation in Sampling - Introduction
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24Chapter 8: Estimation in Sampling - Central Limit Theorem
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25Chapter 8: Estimation in Sampling - Confidence Intervals
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26Chapter 8: Estimation in Sampling - Examples
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27Chapter 9: Elements of Inferential Statistics - Terms and Concepts
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28Chapter 9: Elements of Inferential Statistics - one sample difference of means
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29Chapter 10: Two Sample Difference Tests - Introduction
In this lecture you will learn how to perform two-sample difference tests. These include two-sample difference of means and proportions. You will also learn about a special case of the two sample difference test: the matched pairs test for dependent samples. Each test will include geographic examples for both the parametric and non-parametric cases.
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30Chapter 10: Two sample difference of means - calculation
In this lecture you will learn how to calculate and interpret a two-sample difference of means test. This will include both the parametric and non parametric tests.
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31Chapter 10: Difference of Proportions - calculation
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32Chapter 10: Matched Pairs Test
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33Chapter 11: ANOVA - Introduction
In this lecture you will learn how to perform a three or more sample difference test (ANOVA). The first lecture in this series will explain what ANOVA is, and what it does.
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34Chapter 11: ANOVA - Calculation
In this lecture you will learn how to calculate the ANOVA formulas. In learning the calculation methods, you will better understand how ANOVA works, and will then be ready to interpret the results of an ANOVA analysis.
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35Chapter 11: ANOVA - Examples
In this lecture, you will perform an ANOVA test and interpret the results for numerous geographical examples. You'll also learn how to use Excel to calculate and interpret an ANOVA table.
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36Chapter 13: General Issues in Inferential Spatial Statistics
In this lecture you will learn about the unique characteristics of spatial data in statistical analysis and will be introduced to the concept of spatial autocorrelation and how to interpret variograms.
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37Chapter 14: Point Pattern Analysis - Nearest Neighbor
In this lecture you will learn a technique of point pattern analysis called nearest neighbor analysis. You'll learn what nearest neighbor analysis is, how to calculate it, and how to interpret the results. The lecture will also perform a nearest analysis on geographic data and interpret the results.
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38Chapter 14: Point Pattern Analysis - Quadrat Analysis
In this lecture you will learn a technique of point pattern analysis called quadrat analysis. You'll learn what quadrat analysis is, how to calculate it, and how to interpret the results. The lecture will also perform a quadrat analysis on geographic data and interpret the results.
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39Chapter 15: Area Pattern Analysis - Join Count
In this lecture you will learn a technique of area pattern analysis called join count analysis. You'll learn what join count analysis is, how to calculate it, and how to interpret the results. The lecture will also perform a join count analysis on geographic data and interpret the results.
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40Chapter 15: Area Pattern Analysis - Moran's I (Introduction)
In this lecture you will learn a technique of area pattern analysis called Moran's I Coefficient. This is the most common method of measuring spatial autocorrelation in a data set. You'll learn what Moran's I is, how to calculate it, and how to interpret the results. The lecture will also perform a Moran's I analysis on geographic data and interpret the results.
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41Chapter 15: Area Pattern Analysis - Moran's I (conclusion)
In this lecture you will continue to explore the concept of Moran's I analysis, by exploring a a geographic dataset. In addition, you will perform a Moran's I analysis to test for both global and local spatial autocorrelation.
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