Several folks are making the argument based on the 'anchor of history', that 
students won't be able to understand the existing research literature without 
knowing the fundamentals of null hypothesis testing and its manifestations 
through t-tests, ANOVA, etc. They are right, unfortunately; that argument 
carries a lot of weight.

Which is what takes us to the crux of the matter. Usually, by the time you've 
gotten to ANOVA, in one semester, you don't have any time for anything else. 

If the students are as motivated and bright as you suggest, I think that a week 
or two of the Bayesian approach might be quite a good thing to present, if the 
time is available after teaching the things they need to know to survive the 
existing literature. I was taught Bayesian approaches as a side note in my 
stats classes in graduate school. I don't know if it gets greater treatment now 
or not. 

One of my concerns about teaching null hypothesis testing, the way it is 
presented in nearly all books, is that students never quite get it. There are 
too many hypotheses for many of them to keep straight and they can get quite 
confused about it (it shows up when you ask them to interpret the null 
hypothesis rejection decision in the context of the originally posed research 
question). They reject the null hypothesis and write, 'therefore there is no 
effect of the treatment on the dependent variable'. They think they are testing 
the scientific hypothesis, no matter how many times they are told they aren't 
(and by the end of the semester they've been told that more or less 6 times: 
one sample z-test, one sample t-test, independent t-test, dependent t-test, one 
way ANOVA, test of correlation, etc.) 

In any case, I think that it is probably a good thing to give the students a 
sense of the bigger world of stats beyond the basics they are taught. I just 
wish we all had time to do so with enough depth to make it worth their while.  

Paul

On May 19, 2011, at 9:11 PM, Gerald Peterson wrote:

> I think even those arguing for some Bayesian stats also emphasize the need to 
> know which and when null testing and Bayesian analyses are appropriate. I 
> think you need to integrate and illustrate both in your text.
> 
> 
> G.L. (Gary) Peterson,Ph.D
> Psychology@SVSU
> 
> 
> On May 19, 2011, at 7:36 PM, Marc Carter <[email protected]> wrote:
> 
>> Hi, all --
>> 
>> Next year I've planned on developing a stats/methods integrated text (I have 
>> some sabbatical time).  More and more, though, lately I've been reading that 
>> "we're doing stats wrong" and need to start moving to Bayesian stats. I 
>> understand and appreciate the arguments. I think they're right.  The recent 
>> Psych Science has a bevy of articles about it, exacerbated, I'm sure, by 
>> Bem's JPSP article.
>> 
>> Our program is essentially a grad-school-prep program, and the text will be 
>> for these students:  all grad-school-bound, and smart. But most are going 
>> into the helping, rather than research-side of psych.  But they'll get PhDs.
>> 
>> Can I get a show of hands to help me decide whether or not I should a) 
>> include only Bayesian hypothesis testing, 2) both trad and Bayesian hypoth 
>> tests, or iii) just the trad stuff.
>> 
>> It's a year-long course with a lab (I get them 6 hours a week for a year), 
>> and right now they come out knowing things all the way through mixed-model 
>> factorial ANOVA.
>> 
>> Should I back off the hard-core experimental design (ANOVA) and move toward 
>> this recent (sorta) issue about how we have been doing hypothesis tests?
>> 
>> What thinkest thous?
>> 
>> m
>> 
>> 
>> 
>> ------
>> Do not judge me before going to www.damnyouautocorrect.com.
>> 
>> 
>>> 
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