Global Temperature Increases – Does Cooling Have a Statistical Basis for the last Three Decades? By Thomas Christian EAS 4803.

Slides:



Advertisements
Similar presentations
AP Statistics Section 3.2 C Coefficient of Determination
Advertisements

AP Statistics Section 3.2 B Residuals
Regression, Correlation. Research Theoretical empirical Usually combination of the two.
Preliminary Questions 2B.1.1: Position, Velocity, Acceleration Plots The plot to the right represents the motion of an object. During period 1, the object’s.
Basic Statistics. Basics Of Measurement Sampling Distribution of the Mean: The set of all possible means of samples of a given size taken from a population.
ASSOCIATION: CONTINGENCY, CORRELATION, AND REGRESSION Chapter 3.
Linear Regression Least Squares Method: the Meaning of r 2.
1 Multiple Regression A single numerical response variable, Y. Multiple numerical explanatory variables, X 1, X 2,…, X k.
Regression Lines. Today’s Aim: To learn the method for calculating the most accurate Line of Best Fit for a set of data.
Data & Statistics Math Vocabulary. Pictograph Data – another word for information. Pictograph – a graph that uses pictures or symbols to show data. Key.
Graphing.
Graph: a visual display of information or data
11/23/2015Slide 1 Using a combination of tables and plots from SPSS plus spreadsheets from Excel, we will show the linkage between correlation and linear.
Herbicides in Metro Atlanta Streams and Rivers Data Analysis Cristal Moon.
POD 09/19/ B #5P a)Describe the relationship between speed and pulse as shown in the scatterplot to the right. b)The correlation coefficient, r,
Bailey Wright.  Tornadoes are formed when the vertical wind shear, vertical vorticity, and stream line vorticity conditions are favorable. ◦ Storms and.
Matt’s Error Analysis Slides 7/7/09 Group Meeting.
Chapters 8 Linear Regression. Correlation and Regression Correlation = linear relationship between two variables. Summarize relationship with line. Called.
 Each climate graph is made up of 2 major parts. ◦ A line graph for temperature.  Represented by a red line for the high temperatures  Represented.
Investigating the Hockey Stick Climate Model EAS Dr. Wang 4/22/08Robert Binion.
Exploring the Relationship Between North Atlantic and Global Temperature Anomalies Using Bivariate and Time Series Analysis EAS 4480 Ryan Schilling.
Warm-Up 1.If you could pick a bedroom size, which would you rather have and why? a. L= 20 W=10 b. L=30 W= 5 2.Explain your answer.
Analyzing Mixed Costs Appendix 5A.
Regression lines A line of best fit should: Go through ( x , y )
2.2: Translations.
Clinical Calculation 5th Edition
Lesson 13.3 graphing square root functions
LEAST – SQUARES REGRESSION
Linear Regression Special Topics.
distance prediction observed y value predicted value zero
Plotting Points Jessica Tate.
-2 < 2 Lesson 4.1 Concept: Graph and order integers………….
From: Does spatial invariance result from insensitivity to change?
Analyzing Mixed Costs Appendix 5A.
Vocabulary Scientific Method Standards of Measurement Graphing
9/19/16 HOW to make a graph Objective: I will construct a graph from a data table and include all of the required parts of a graph. PAGE 11.
Why should we display our data in graphs and Tables?
Pythagorean Theorem and Distance
Global Access to Improved Drinking Water and Childhood Mortality
Regression model Y represents a value of the response variable.
Tree Rings vs. Annual Precipitation
AP Stats: 3.3 Least-Squares Regression Line
Section 4.2 How Can We Define the Relationship between two
2.1 Graphs of equations.
For Big Data sets and Data Science Applications
جلسه هشتم شناسايي سيستم مدلسازي سيستم هاي بيو لوژيکي.
^ y = a + bx Stats Chapter 5 - Least Squares Regression
Elementary Statistics: Looking at the Big Picture
Variance priming. Variance priming. (A) Mean RTs for both levels of prime variance (x axis; high or low) and both levels of target variance (lines; high.
Ordered Pairs and Coordinate Graphing
Least Squares Method: the Meaning of r2
Graph Transformations
Graphing in Science Graphs are pictures of you data and can reveal patterns and trends in data.
Comparison of N. gonorrhoeae gene expression during infection in men and women in vivo. Comparison of N. gonorrhoeae gene expression during infection in.
How to construct a Table and Graph
Section 2: Linear Regression.
Global mean temperatures are rising faster with time Warmest 12 years:
Volume 140, Issue 5, Pages (March 2010)
Using Slope Intercept Form to Graph Day 2
10.2 Parabolas.
Plotting Points Guided Notes
by Thomas R. Karl, Anthony Arguez, Boyin Huang, Jay H
The COORDINATE PLANE The COORDINATE PLANE is a plane that is divided into four regions (called quadrants) by a horizontal line called the x-axis and a.
Coordinate Shirley Sides
Created by Mrs. Bertoson Feb 2012
GRADIENTS AND STRAIGHT LINE GRAPHS
Using Slope Intercept Form to Graph Day 2
Coordinate Plane y axis x axis.
Fig. 6. Begg's funnel plot for publication bias in the selection of studies. The horizontal axis represents the log risk ratio (RR) and the vertical axis.
5.1 Rate of Change and Slope
Presentation transcript:

Global Temperature Increases – Does Cooling Have a Statistical Basis for the last Three Decades? By Thomas Christian EAS 4803

1978-2010 Ground Data (on Left) vs 1978-2010 Ground Data (on Left) vs. Satellite Data (on Right) with Least Squares Regression and Error Bars p = 0.0187 p = 0.0134

Principal Component Regression with Ground Temperature Data on x-axis and Satellite Temperature Data on y-axis plotting for data from December 1978 until March 2010 Line in Black is the first PC regression line Line in Blue is the Reduced major axis regression Line in Green is the least-squares Lines in Magenta Represent 95% Confidence error bars pc = 0.8528; ls = 0.7131; rma = 0.8786

1998-2008 Ground Data (on Left) vs 1998-2008 Ground Data (on Left) vs. Satellite Data (on Right) with Least Squares Regression and Error Bars p = 0.0140 p = -0.0054 When Ground vs. Satellite Temperature Data is looked at for the decade 1998-2008 – a slight negative trend can be found for the Satellite Data

Principal Component Regression with Ground Temperature Data on x-axis and Satellite Temperature Data on y-axis plotting for data from December 1998 until 2008 Black Line is the first PC regression line Blue Line is the Reduced major axis regression Green Line is the least- squares regression Magenta Lines Represent 95% Confidence error bars pc = 1.0759; ls = 0.7410; rma = 1.0529

March 2009-March 2010 Ground Data (on Left) vs March 2009-March 2010 Ground Data (on Left) vs. Satellite Data (on Right) with Least Squares Regression and Error Bars p = 0.1099 p = 1.0e+003 * 0.0006

Principal Component Regression with Ground Temperature Data on x-axis and Satellite Temperature Data on y-axis plotting for data from March 2009 until March 2010 Black Line is the first PC regression line Blue Line is the Reduced major axis regression Green Line is the least-squares Magenta Lines Represent 95% Confidence error bars pc = 0.6797; ls = 0.3652; rma = 0.8432

Conclusions When data is cherry picked – cooling can be found, however this signal is limited and not pronounced. There is no statistical basis for global cooling. The global mean temperature is increasing and has been for the last 30 years which were analyzed in this project. PCR was used because the sum of the products of vertical and horizontal distances is minimized. There is no bias for x and y. Data sources: http://data.giss.nasa.gov/gistemp/tabledata/ GLB.Ts.txt and http://vortex.nsstc.uah.edu/data/msu/t2lt/ uahncdc.lt