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2008-05-01
Reference:
<a href="[url=http://hk.mathphy.googlepages.com/puremath.htm&quot;><a href=" http:="" hk.mathphy.googlepages.com="" puremath.htm
http://hk.mathphy.googlepages.com/puremath.htm
<a]http://hk.mathphy.googlepages.com/puremath.htm">http://hk.mathphy.googlepages.com/puremath.htm
<a[/url] href="[url=http://hbpms.blogspot.com/">http://hbpms.blogspot.com/
<a]http://hbpms.blogspot.com/">http://hbpms.blogspot.com/
<a[/url] href="http://mathphy.110mb.com/puremath.htm" target="_blank">http://mathphy.110mb.com/puremath.htm
<a href="http://hk.geocities.com/mathphyweb/puremath.htm" target="_blank">http://hk.geocities.com/mathphyweb/puremath.htm

Stage 2

[url=]Probability and Statistics[/url]:
Well, being a well educated mathematician, you should have basic knowledge of statistics. Things to learn: basic probability theory (independent events, conditional probability, Bayes' Theorem), random variables (r.v.), expectation, convergence of r.v., maximum likelihood estimator, basic hypothesis testing, p-values are the basic. If you want to go a bit further, check out linear regression, linear model, residual, categorical predictors, logistic regression, ANOVA (analysis of variance) etc.        </a</a</a</a</a
Probability:
Statistics:
Second course in Statistics:

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2008-5-1 08:05:00
Stage 3

Statistical Inference (optional):
Build upon stage 2 statistics, you will learn here the Cramer-Rao bound, uniform minimum variance unbiased estimators, Neyman-Pearson theory, Bayesian inference, basic bootstrap and robustness, introductory non-parametric (including the sign test, Wilcoxon signed rank test, McNemar's chi-square test, Wald-Wolfowitz runs test, Mann-Whitney U test, Kolmogorov-Smirnov two-samples test, Kruskal-Wallis analysis of ranks, Spearman's R and Kendal's Tau), etc. Note a few texts say they are aimed at graduated level, partly because people from other fields only learn this material in graduated schools, as a result the texts have to set up basic probability and statistics (you have done it, stage 2 stuff) for them. Probability and Stochastic (Random) Processes (optional):
Conditional expectation, Poisson process, Markov chains, renewal theory, queueing theory, reliability theory, Brownian motion and stationary processes. This topic is particularly useful for electrical and computer engineers, actuarial study, finance or things like that. See also left material from stage 2 probability. If you want to learn this with measure, see stage 4 probability list.
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2008-5-1 08:06:00
Stage 4

Probability (optional):
These days, studying probability without measure is like studying physics without calculus. If you have done some baby measure theory in stage 3, you are probably ready for the followings.

Check out Probability Theory As Extended Logic for collected probability papers.

Probaility built upon Measure Theory:

Stochastic Processes:

Stochastic Analysis:


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2008-5-1 08:06:00
Stage 4

Statistics (optional):
May I put a quotation here:
If the results disagree with informed opinion, do not admit a simple logical interpretation, and do not show up clearly in a graphical presentation, they are probably wrong. There is no magic about numerical methods, and many ways in which they can break down. They are a valuable aid to the interpretation of data, not sausage machines automatically transforming bodies of numbers into packets of scientific fact.
(by F.H.C. Marriott, cited in Johnson and Wichern)

In general (mainly inference):

Statistical Models and Regression:

Multivariate Analysis:

Bayesian Statistics:

Nonparametric Statistics:

Categorical Data Analysis:

Data Mining:

Time Series:

Simulation and the Monte Carlo Method:

Further Reading and Reference:


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2008-5-2 02:32:00
好人呐!赞一个!

[此贴子已经被作者于2008-5-2 2:32:24编辑过]

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2008-5-2 08:28:00

好啊

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