search for: diaconis

Displaying 9 results from an estimated 9 matches for "diaconis".

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2005 Jan 27
0
Request for help (reference details)
I referred in my reply to a paper by Diaconis and Sturmfels. The exact reference is: Diaconis and Sturmfels, Algebraic algorithms for sampling from conditional distributions, Ann. Stat 26 (1998) 363-397. They cite the following: Besag and Clifford, Generalized Monte Carlo significance tests, Biometrika 76 (1989) 633-42. which actually con...
2006 Nov 10
0
typo in hist.Rd (PR#9355)
...ary/graphics/man/hist.Rd. As a result, the help page currently implies that breaks = "Fried" is a valid argument to hist, but results in an error: > hist(rnorm(100), breaks = "Fried") Error in match.arg(tolower(breaks), c("sturges", "fd", "freedman-diaconis", : 'arg' should be one of sturges, fd, freedman-diaconis, scott > sessionInfo() R version 2.5.0 Under development (unstable) (2006-11-06 r39797) i686-pc-linux-gnu ...
2002 Apr 09
0
couldn't find function "nclass.fd"
Dear list, I get the following message while computing truehist in R 1.4.1 on Redhat Linux 7.1: > truehist(lsk$Pox, nbins = "FD" , prob = TRUE, xlab = "Pox [mmol/kg]") Error in switch(casefold(nbins), scott = nclass.scott(data), "freedman-diaconis" = , : couldn't find function "nclass.fd" Maybe the "nclass.fd" should be changed into "nclass.FD"? But I could not find it in the directories. Regards, Ulrich -- __________________________________________________ Ulrich Leopold MSc. Departme...
2007 Nov 06
1
Algorithms for coincidences
I'm looking at algorithms for determining coincidences. In educational testing, it is interesting to look at cheating via the birthday problem where I can assess the probability of n students having the same test score in a class of size k. I was writing my own code for the b-day problem until I ran into the qbirthday() function, which has solutions for the overflow problems I kept running
2008 Apr 15
2
Sage <--> R integration
Hi R-Devel, The Sage project (http://www.sagemath.org) has been working extremely hard for several years to create a viable free open source alternative to Maple, Matlab, Mathematica, and Magma. Numerous users have requested statistical functionality. Though Sage includes scipy and numpy, which have some statistical functionality, we've decided the best longterm solution is to strongly
2008 Sep 28
5
birthday problem (factorial limit)
Hi, I tried to calculate the formula for the birthday problem (the probability that at least two people out of a group of n people share the same birthday) But the factorial-function allows me only to calculate factorials up to 170. So is there a way to push that limit? to solve this formula: (factorial(365) / factorial((365-23))) / (365^23) (n=23)
2005 Jan 27
2
Request for help
My name is Michela Marignani and I'm an ecologist trying to solve a problem linked to knight' s tour algorithm. I need a program to create random matrices with presence/absence (i.e. 1,0 values), with defined colums and rows sums, to create null models for statistical comparison of species distribution phenomena. I've seen on the web many solutions of the problem, but none provides
2006 Dec 14
4
two connected graphs
Hi I have two datasets, A and B, consisting of two columns of numbers representing x and y coordinates. They have 10 and 6 rows respectively. I want to plot two scattergraphs, one above the other. The lower graph to contain A (10 points) and the upper graph to contain B (six points). The x-axes of the two graphs must line up. I then want to draw straight lines that connect points of B to a
2010 Feb 11
1
Rounding multinomial proportions
...Sweden. Sainte-Lagu?? is used in Bosnia and Herzegovina, Kosovo, Latvia, and New Zealand. } \author{Arni Magnusson.} \references{ Balinski, M. and V. Ram??rez. 1999. Parametric methods of apportionment, rounding and production. \emph{Mathematical Social Sciences} \bold{37}:107--122. Diaconis, P. and D. Freedman. 1979. On rounding percentages. \emph{Journal of the American Statistical Association} \bold{74}:359--364. Mosteller, F., C. Youtz, and D. Zahn. 1967. The distribution of sums of rounded percentages. \emph{Demography} \bold{4}:850--858. \url{http://en.wikipedia.org/w...