Posts Tagged ‘ non-parametric ’

Applied Statistics Lesson of the Day – The Completely Randomized Design with 1 Factor

Applied Statistics Lesson of the Day – The Completely Randomized Design with 1 Factor

The simplest experimental design is the completely randomized design with 1 factor.  In this design, each experimental unit is randomly assigned to each factor level.  This design is most useful for a homogeneous population (one that does not have major differences between any sub-populations).  It is appealing because of its simplicity and flexibility – it can […]

Read more »

Machine Learning Lesson of the Day – Parametric vs. Non-Parametric Models

Machine Learning Lesson of the Day – Parametric vs. Non-Parametric Models

A machine learning algorithm can be classified as either parametric or non-parametric. A parametric algorithm has a fixed number of parameters.  A parametric algorithm is computationally faster, but makes stronger assumptions about the data; the algorithm may work well if the assumptions turn out to be correct, but it may perform badly if the assumptions […]

Read more »

Random Variables from a non-Parametric distribution know their limits

August 6, 2013
By
Random Variables from a non-Parametric distribution know their limits

You produce a non-parametric distribution. Then you obtain, say, 10 random variables (RV) from this non-parametric distribution- much the same way as you would obtain random variables from a (parametric) normal distribution with stated mean and variance. But unlike the parametric distribution, where our RVs would occur around the mean (our parameter), RVs from a […]

Read more »

Limits of Akaike Information Criteria (AIC)

August 5, 2013
By
Limits of Akaike Information Criteria (AIC)

We often use AIC to discern the best model among candidates. Now suppose we have two (non-parametric) models, which use mass points and weights to model a random variable: model A uses 4 mass points to model a random variable (i.e. the height of men in Singapore) model B uses 5 mass points to mode […]

Read more »

Parametric vs non-Parametric Linear Models (LM)

August 4, 2013
By
Parametric vs non-Parametric Linear Models (LM)

    Histogram: LM estimates of Intercepts Histogram: LM estimates of Gradient     QQ Plot: LM estimates of Intercepts QQ Plot: LM estimates of Gradient Figure 1: Gradient  appears to follow a normal distribution more than intercept . When do we use a parametric model, and when do we use a non-parametric one? In […]

Read more »

Some Common Approaches for Analyzing Likert Scales and Other Categorical Data

July 2, 2013
By
Some Common Approaches for Analyzing Likert Scales and Other Categorical Data

Analyzing Likert scale responses really comes down to what you want to accomplish (e.g. Are you trying to provide a formal report with probabilities or are you trying to simply understand the data better). Sometimes a couple of graphs are sufficient and a formalize statistical test isn’t even necessary. However, with how easy it is […]

Read more »

Convergence Monitoring for Non-Identifiable and Non-Parametric Models

June 11, 2012
By
Convergence Monitoring for Non-Identifiable and Non-Parametric Models

Becky Passonneau and colleagues at the Center for Computational Learning Systems (CCLS) at Columbia have been working on a project for ConEd (New York’s major electric utility) to rank structures based on vulnerability to secondary events (e.g., transformer explosions, cable meltdowns, electrical fires). They’ve been using the R implementation BayesTree of Chipman, George and McCulloch’s [...]

Read more »

Significance Test for Kendall’s Tau-b

April 15, 2012
By
Significance Test for Kendall’s Tau-b

A variation of the standard definition of Kendall correlation coefficient is necessary in order to deal with data samples with tied ranks. It known as the Kendall’s tau-b coefficient and is more effective in determining whether two non-parametr...

Read more »

Kendall Rank Coefficient

December 7, 2010
By
Kendall Rank Coefficient

The correlation coefficient is a measurement of correlation between two random variables. While its computation is straightforward, it is not readily applicable to non-parametric statistics. read more

Read more »


Subscribe

Email:

  Subscribe