智能傻瓜型管理平台软件――金成通用管理平台(g

2002-01-18 Thread junhesoft

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Solutions to Casella, G. - Berger, R. L., "Statistical Inference"

2001-11-12 Thread Andreas Karlsson

Does anyone know where to find solutions to Casella, G. - Berger, R.
L., "Statistical Inference"?

Maybe a Student's Solutions Manual, or if someone has published
something on the net?

Thanks.


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Re: (G)ARCH models and MS Excel

2001-01-17 Thread squid

One more site that may help:  http://www.egss.ulg.ac.be/garch/garchcore.htm



"Chow, Ying-Foon" <[EMAIL PROTECTED]> wrote in message
[EMAIL PROTECTED]">news:[EMAIL PROTECTED]...
> Does anyone have experience in doing ARCH or GARCH models in MS Excel?
> Any pointers or examples are appreciated.
>
> Regards,
> --
> Ying-Foon Chow
> Department of Finance  Tel: (+852) 2609 7638
> The Chinese University of Hong KongFax: (+852) 2603 6586
> Shatin, New Territories, Hong Kong Email: [EMAIL PROTECTED]
>
>




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Re: (G)ARCH models and MS Excel

2001-01-17 Thread squid

These websites sells an addin that generates ARCH models in excel:
http://www.numa.com/bookshop/books/7201.htm
http://www.moneyextra.com/bookclub/books/7201.htm

This looks like someones college project, that he used ARCH models you can
download his excel file here:
http://faculty.fuqua.duke.edu/~charvey/Teaching/BA453_1999/Global/excelprog.
htm

I didnt have any luck finding a free addin, did you try any of the functions
to the analysis tookpak addin?


"Chow, Ying-Foon" <[EMAIL PROTECTED]> wrote in message
[EMAIL PROTECTED]">news:[EMAIL PROTECTED]...
> Does anyone have experience in doing ARCH or GARCH models in MS Excel?
> Any pointers or examples are appreciated.
>
> Regards,
> --
> Ying-Foon Chow
> Department of Finance  Tel: (+852) 2609 7638
> The Chinese University of Hong KongFax: (+852) 2603 6586
> Shatin, New Territories, Hong Kong Email: [EMAIL PROTECTED]
>
>




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(G)ARCH models and MS Excel

2001-01-16 Thread Chow, Ying-Foon

Does anyone have experience in doing ARCH or GARCH models in MS Excel?
Any pointers or examples are appreciated.

Regards,
--
Ying-Foon Chow
Department of Finance  Tel: (+852) 2609 7638
The Chinese University of Hong KongFax: (+852) 2603 6586
Shatin, New Territories, Hong Kong Email: [EMAIL PROTECTED]




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Math Books for HP 49 G

2000-11-18 Thread Gilberto E.Urroz

I'm proud to announce the publication of the following books:

Science and Engineering Mathematics with the HP 49 G - Volumes 1 and 2

Check them out at:

http://www.greatunpublished.com/Authors/Gilberto_Urroz.htm

Let's face it:  the HP 49 G documentation is awful.  You've got a
palm-sized
mini-computer and yet the documentation provided by HP teaches you only
how to
use your HP 49 G as a glorified pocket calculator.  If you want to
really exploit all
the mathematical, graphical, statistical and programming capabilities of

the HP 49 G
you need these books.

My books teach you how to use your calculator in your math, programming,

and
graphical applications including:

1 - complete description of keyboard functions
2 - operations with real and complex numbers
3 - operations with lists and programs
4 - programming in User RPL
5 - algebraic operations, simplifications, fractions, polynomials,
modular arithmetic
6 - vector applications: dot and cross products, vector decomposition
7 - matrices, linear algebra, matrix decomposition, eigenvalue problems
8 - graphics: interactive and programming applications, 2D and 3D graphs

9 - solution to equations: single equations, system of equations,
graphical solutions,
solutions using the MES
10 - calculus: limits, derivatives, summations, integrals (both symbolic

and numerical
calculations), power series, applications in engineering and science
11 - multivariate calculus: partial derivatives, total differentials,
integration of exact
differentials, extreme values, applications to functions of a complex
variable, multiple
integration
11b - vector calculus: derivatives and integrals, gradient, divergence,
curl, differential
geometry, line integrals, surfaces, surface integrals, integral theorems

12 - ordinary differential equations: classification, catalog of
solutions, linear ODEs,
Laplace transforms, Fourier series, non-linear ODEs, generalized
functions: Dirac's
delta and Heaviside's step functions, applications to linear and
non-linear mechanics,
Bessel functions, Chebyshev polynomials, etc.
13 - partial differential equations: classification, solution to
elliptic equations (a variety
of solutions provided), Fourier transforms, orthogonal functions
14 - Random numbers, random variables (discrete and continuous),
Binomial,
Poisson, hypergeometric, normal, log-normal, Weibull, gamma, and beta
probability
distributions.  Standard normal, Student's t, Chi-square and F
distributions.
Operations with discrete and continuous probability distributions.
15 - Statistical applications: sample statistics, linear (and
linearized) regression,
confidence intervals, hypothesis testing on the mean and variance,
hypothesis testing
in linear regression, multiple linear regression, polynomial regression





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Re: g-study with heterogenous items

2000-07-10 Thread Rich Ulrich

On Wed, 05 Jul 2000 16:30:44 +0200, Martin Brunner
<[EMAIL PROTECTED]> wrote:

> I reviewed articles using structural equation modeling. To estimate the
> rater bias each article was read by another rater. The items were
> closely linked to questions used in the relevant literature.
> 
> My original plan was to conduct a g-study to estimate the
> inter-rater-reliability.
> 
> My facets are:
> 
> - Rater: R with 2 levels
> - Items: I with 21 levels; the items are dichotomous.
> - Articles: A with 43 levels.
> 
> The design was fully crossed without missing data.
> I used the program GT by Pierre Ysewijn.
> 
> My problem is that the items cover very different topics and not a
> homogenous dimension. Thus I cannot form scales as my items are somewhat
> independent of each other.

I searched for g-study on Google and came up with just a couple of
relevant hits.  That category, g-study,  is not as widely known as you
expect.  "Generalizability"?  

I think you have been overly impressed by some rhetoric.
If you don't have a dimension or two, why were you collecting data?
Do you really think you have 21 interesting and useful hypotheses? -
the alternative is that, indeed, you do have "dimensions."   

"Somewhat independent" is not bad -- what size are the correlations?
I don't trust correlations of .20 because I expect Response Bias to be
almost that big.  But with dichotomies, intercorrelations of .45 may
be pretty big ones, for subjective judgements.  (Especially, if you
want a short scale, perhaps you should re-design in order to use items
with 4 or 5 scale points.  Was there a reason to accept the
disadvantage of lower inherent item reliability by using dichotomies?)

Item by item, there are not a lot of comparisons available:  You can
look at McNemar's test for differences, and some measure of
correlation (phi is a Pearson's r; kappa is popular).  With only 43
ratings, there is not a lot of power, so you should report and be wary
of tendencies that are less "significant."  On the other hand, since
there are 21 comparisons, you should not be overly impressed by single
differences, either.

For the totals that you should create, you can similarly look at the
paired t-test for differences, and look at Pearson's r  for the
similarity.  For a set, you should look at the average correlation and
report that, or the (Cronbach's) alpha.

> I would like to generalize over raters and find an answer to the
> question:
> To what degree are the ratings on the items independent of the rater?
> Are the raters interchangeable?
> 
> Thus could anybody tell me please what the appropriate term for the
> "reliability" estimate is? Which terms have to be in the nominator and
> wich terms in the denominator.

Hope this helps.
-- 
Rich Ulrich, [EMAIL PROTECTED]
http://www.pitt.edu/~wpilib/index.html


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g-study with heterogenous items

2000-07-05 Thread Martin Brunner

Dear listers,

I reviewed articles using structural equation modeling. To estimate the
rater bias each article was read by another rater. The items were
closely linked to questions used in the relevant literature.

My original plan was to conduct a g-study to estimate the
inter-rater-reliability.

My facets are:

- Rater: R with 2 levels
- Items: I with 21 levels; the items are dichotomous.
- Articles: A with 43 levels.

The design was fully crossed without missing data.
I used the program GT by Pierre Ysewijn.

My problem is that the items cover very different topics and not a
homogenous dimension. Thus I cannot form scales as my items are somewhat
independent of each other.

I would like to generalize over raters and find an answer to the
question:
To what degree are the ratings on the items independent of the rater?
Are the raters interchangeable?

Thus could anybody tell me please what the appropriate term for the
"reliability" estimate is? Which terms have to be in the nominator and
wich terms in the denominator.


Any help is highly appreciated.

Martin Brunner.


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