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moocrr-session1
moocrr-reproducibility-study
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518f37cf
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518f37cf
authored
Sep 24, 2018
by
Arnaud Legrand
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Testing math renderibg with markdown
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In this project, we gather reproduction attempts from the Challenger
study. In particular, we try to reperform some of the analysis provided
in
*
Risk Analysis of the Space Shuttle: Pre-Challenger Prediction of
Failure
* by *
Siddhartha R. Dalal, Edward B. Fowlkes, Bruce Hoadley
*
published in
*Journal of the American Statistical Association*
, Vol. 84,
No. 408 (Dec., 1989), pp. 945-957 and available at
[
here
](
https://studies2.hec.fr/jahia/webdav/site/hec/shared/sites/czellarv/acces_anonyme/OringJASA_1989.pdf
)
(here is
[
the official JASA
webpage](http://www.jstor.org/stable/2290069)).
On the fourth page of this article, they indicate that the maximum
likelihood estimates of the logistic regression using only temperature
are: $
`\hat{\alpha}=5.085`
$ and $
`\hat{\beta}=-0.1156`
$ and their
asymptotic standard errors are $
`s_{\hat{\alpha}}=3.052`
$ and
$s_{
\h
at{
\b
eta}}=0.047
`$. The Goodness of fit indicated for this model
was $`
G^{2}=18.086
`
$ with 21 degrees of freedom. Our goal is to
reproduce the computation behind these values and the Figure 4 of this
article, possibly in a nicer looking way.
<div
class=
"CENTER"
>
**
[
Here is our successful replication of Dalal et al. results using
R](challenger.pdf)
**
.
</div>
1.
Try to
**replicate the computation**
from Dalal et al. In case it
helps, we provide you with two implementations of this case study
but we encourage you to
**reimplement them by yourself**
using both
your favourite language and an other language you do not know yet.
-
A
[
Jupyter Python3 notebook
](
src/Python3/challenger.ipynb
)
-
An
[
Rmarkdown document
](
src/R/challenger.Rmd
)
2.
Then
**
update the
[
meta-study result table available
here](results.org) with your own results
**
.
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