Tuesday, October 24, 2006
Verteilte Systeme SS2005
Sunday, January 22, 2006
Descriptive Statistics - Skewness and Peakedness for Small Samples - Skewness - Small Sample -Test Statistic 2
Descriptive Statistics - Skewness and Peakedness for Small Samples - Skewness - Small Sample -Test Statistic 2: "Descriptive Statistics - Skewness and Peakedness for Small Samples - Skewness - Small Sample -Test Statistic 2"
Descriptive Statistics - Skewness and Peakedness - Skewness - Test Statistic 1
Descriptive Statistics - Skewness and Peakedness - Skewness - Test Statistic 1: "Descriptive Statistics - Skewness and Peakedness - Skewness - Test Statistic 1"
7.2.1.3. Anderson-Darling and Shapiro-Wilk tests
7.2.1.3. Anderson-Darling and Shapiro-Wilk tests
The Anderson-Darling test (Stephens, 1974) is used to test if a sample of data comes from a specific distribution. It is a modification of the Kolmogorov-Smirnov (K-S) test and gives more weight to the tails of the distribution than does the K-S test. The K-S test is distribution free in the sense that the critical values do not depend on the specific distribution being tested.
The Anderson-Darling test (Stephens, 1974) is used to test if a sample of data comes from a specific distribution. It is a modification of the Kolmogorov-Smirnov (K-S) test and gives more weight to the tails of the distribution than does the K-S test. The K-S test is distribution free in the sense that the critical values do not depend on the specific distribution being tested.
Sunday, May 15, 2005
CMU-CS-03-181.pdf (application/pdf-Objekt)
ProteinClassification2.pdf (application/pdf-Objekt)
Tuesday, March 15, 2005
Index of /iraf/ftp/iraf/contrib
Saturday, March 12, 2005
A Mathematical Theory of Communication - Shannon Theorem
A Mathematical Theory of Communication
Claude Shannon's ``A mathematical theory of communication'' was first published in two parts in the July and October 1948 editions of the Bell System Technical Journal [1]. The paper has appeared in a number of republications since:
* The original 1948 version was reproduced in the collection Key Papers in the Development of Information Theory [2]. The paper also appears in Claude Elwood Shannon: Collected Papers [3]. The text of the latter is a reproduction from the Bell Telephone System Technical Publications, a series of monographs by engineers and scientists of the Bell System published in the BSTJ and elsewhere. This version has correct section numbering (the BSTJ version has two sections numbered 21), and as far as we can tell, this is the only difference from the BSTJ version.
* Prefaced by Warren Weaver's introduction, ``Recent contributions to the mathematical theory of communication,'' the paper was included in The Mathematical Theory of Communication, published by the University of Illinois Press in 1949 [4]. The text in this book differs from the original mainly in the following points:
o the title is changed to ``The mathematical theory of communication'' and some sections have new headings,
o Appendix 4 is rewritten,
o the references to unpublished material have been updated to refer to the published material.
Claude Shannon's ``A mathematical theory of communication'' was first published in two parts in the July and October 1948 editions of the Bell System Technical Journal [1]. The paper has appeared in a number of republications since:
* The original 1948 version was reproduced in the collection Key Papers in the Development of Information Theory [2]. The paper also appears in Claude Elwood Shannon: Collected Papers [3]. The text of the latter is a reproduction from the Bell Telephone System Technical Publications, a series of monographs by engineers and scientists of the Bell System published in the BSTJ and elsewhere. This version has correct section numbering (the BSTJ version has two sections numbered 21), and as far as we can tell, this is the only difference from the BSTJ version.
* Prefaced by Warren Weaver's introduction, ``Recent contributions to the mathematical theory of communication,'' the paper was included in The Mathematical Theory of Communication, published by the University of Illinois Press in 1949 [4]. The text in this book differs from the original mainly in the following points:
o the title is changed to ``The mathematical theory of communication'' and some sections have new headings,
o Appendix 4 is rewritten,
o the references to unpublished material have been updated to refer to the published material.
