| Hand in Monday: Do Activstats
7-1&2, Hand in the SPSS scatterplot of cars made in the last activity
on 7-2.
Hand in Scatterplots: (copied from day 10) p. 130, 5,6 describing simple plots 1,4 what relationship ALSO sketch an appropriate scatterplot for each. 8 Derby (This is actually a timeplot)ALSO, how does the variability change over the decades? 9 Pottery For a, dotplot is ok instead of histo. ALSO, is Batch # really Quantitative, or Ordinal? SPSS Handout: Repeat the work of page 1, and do problems 1-5 on p. 3. Keep this work and hand it all in when all problems have been assigned. HW in Activstats: Go to Chapter 7, use the menu button
with the House icon. Scroll thru the problem list to find the ones
given. In each problem involving data, a button will allow you to
launch SPSS and open the correct file. Then save the file for yourself,
do the analysis.
MRA-95-13 (SPSS, and pencil) Corn plants. This is a first introduction
to the idea of predicting or estimating a "typical" y for a given x value.
Ch. 8 will do an important special case of that.
|
Read,
to discuss |
Optional
|
The
correlation
coefficient r is a numerical measure for how strongly
linear
(and in what direction) the relationship is. Doesn't substitute
for a scatterplot.
Use if data is: 2 quantitative variables,
& "nice":
&& One cluster/cloud/band.
"Straight enough."
Outlier(s)? Do with/without & be cautious.
Using SPSS (p.4, Scatterplot handout) Analyze>Correlate>Bivariate
Properties:
Correlation experiments:
ActivStats 7-3, 2nd activity: Slider to see shapes ~~ r's.
3rd activity: non-linear data and r's. 4th: center and scale change.
Website, http://www.whfreeman.com/scc,
Click Netscape toolbars to minimize them, if needed.
Choose "Statistical Applets", Correlation/Regression.
Play with data points, observing the Correlation Coefficient.
Check in the "Show Mean X &
Mean Y lines" box. See how much is in each quadrant. Compare with
above.
--You won't have to calculate a correlation coefficient by hand. This
formula is a bad one for hand computation (roundoff error); if you must
do one by hand, find the computational formula in an old textbook.
--Eyeballing: sketch xbar and ybar lines, see how much data is
in + quadrants, how much in - quadrants.
Strength of correlation says NOTHING about causality! Strong
correlation could be:
A causes B/ B causes A/ C causes both
A and B (lurking C)/ just Chance that they go together in this data set.
| Sievers home | Math151-Sp05/Days11.htm | 1pm | 2/23/05 |