quantify the concentration (density) of microbes in a laboratory sample

Title: Most Probable Number and Other Microbial Enumeration Techniques
Description: Calculates the Most Probable Number (MPN) to quantify the
concentration (density) of microbes in serial dilutions of a laboratory
Also calculates the Aerobic Plate Count (APC) for similar microbial

Title: Maximum Parsimony of Recombination to Infer Parental Genotypes
Author: Weitong Guo[aut] <464984199@qq.com> and Weibo Xie[aut,cre] <xwbcn@webmail.hzau.edu.cn>
Description: Infer parental genotypes based on low-coverage population sequencing data and
thus can genotype mapping populations and construct ultra-high density linkage map
in a parent-independent manner. Weibo Xie et al. (2010) <doi:10.1073/pnas.1005931107>.

Title: Estimating Through the Maximum Product Spacing Approach
Description: Developed for computing the probability density function, computing the cumulative distribution function, computing the quantile function, random generation, and estimating the parameters of 24 G-family of statistical distributions via the maximum product spacing approach introduced in <https://www.jstor.org/stable/2345411>. The set of families contains: beta G distribution, beta exponential G distribution, beta extended G distribution, exponentiated G distribution, exponentiated exponential Poisson G distribution, exponentiated generalized G distribution, exponentiated Kumaraswamy G distribution, gamma type I G distribution, gamma type II G distribution, gamma uniform G distribution, gamma-X generated of log-logistic family of G distribution, gamma-X family of modified beta exponential G distribution, geometric exponential Poisson G distribution, generalized beta G distribution, generalized transmuted G distribution, Kumaraswamy G distribution, log gamma type I G distribution, log gamma type II G distribution, Marshall Olkin G distribution, Marshall Olkin Kumaraswamy G distribution, modified beta G distribution, odd log-logistic G distribution, truncated-exponential skew-symmetric G distribution, and Weibull G distribution.
Packaged: 2018-08-26 03:33:03 UTC; NikPardaz