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    Chapter and Conference Paper

    The Potential for Nonparametric Joint Latent Class Modeling of Longitudinal and Time-to-Event Data

    Joint latent class modeling (JLCM) of longitudinal and time-to-event data is a parametric approach of particular interest in clinical studies. JLCM has the flexibility to uncover complex data-dependent latent ...

    Ningshan Zhang, Jeffrey S. Simonoff in Nonparametric Statistics (2020)

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    Article

    Effect Coding as a Mechanism for Improving the Accuracy of Measuring Students Who Self-Identify with More than One Race

    The purpose of this paper is to describe effect coding as an alternative quantitative practice for analyzing and interpreting categorical, multi-raced independent variables in higher education research. Not o...

    Matthew J. Mayhew, Jeffrey S. Simonoff in Research in Higher Education (2015)

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    Article

    Exploring Innovative Entrepreneurship and Its Ties to Higher Educational Experiences

    The purpose of this paper was to explore innovative entrepreneurship and to gain insight into the educational practices and experiences that increase the likelihood that a student would graduate with innovativ...

    Matthew J. Mayhew, Jeffrey S. Simonoff, William J. Baumol in Research in Higher Education (2012)

  4. Article

    RE-EM trees: a data mining approach for longitudinal and clustered data

    Longitudinal data refer to the situation where repeated observations are available for each sampled object. Clustered data, where observations are nested in a hierarchical structure within objects (without tim...

    Rebecca J. Sela, Jeffrey S. Simonoff in Machine Learning (2012)

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    Book

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    Chapter

    Introduction

    Students whose complete exposure to statistical methods comes from an introductory statistics class can easily get the impression that, with few exceptions, data analysis is all about examining continuous data...

    Jeffrey S. Simonoff in Analyzing Categorical Data (2003)

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    Chapter

    Regression Models for Binary Data

    The loglinear models of the previous four chapters are designed for count data, where a Poisson or multinomial distribution is appropriate. The most basic form of categorical data, however, is binary — 0 or 1....

    Jeffrey S. Simonoff in Analyzing Categorical Data (2003)

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    Chapter

    Gaussian-Based Data Analysis

    In the next two chapters we examine univariate and regression analysis based on the central distribution of statistical inference and data analysis, the normal, or Gaussian, distribution. It is important to no...

    Jeffrey S. Simonoff in Analyzing Categorical Data (2003)

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    Chapter

    Categorical Data and Goodness-of-Fit

    This chapter covers the building blocks of the analysis of categorical data. First we discuss the important random variables that are the basis of analysis — the binomial, Poisson, and multinomial distributions.

    Jeffrey S. Simonoff in Analyzing Categorical Data (2003)

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    Chapter

    Analyzing Two-Way Tables

    The count regression models of Chapter 5 are general enough to be applied in situations where predictors are categorical, which leads to data in the form of tables of counts, or contingency tables. Despite this, ...

    Jeffrey S. Simonoff in Analyzing Categorical Data (2003)

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    Chapter

    Multidimensional Contingency Tables

    Cross-classifications involving more than two variables are a natural generalization of the tables discussed in Chapters 6 and 7. From the generalized linear model (Poisson regression) point of view, this mere...

    Jeffrey S. Simonoff in Analyzing Categorical Data (2003)

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    Chapter

    Regression Models for Multiple Category Response Data

    The generalization of categorical data from two categories (the binomial random variable) to multiple categories (the multinomial random variable) is a fundamental step in the analysis of contingency tables, a...

    Jeffrey S. Simonoff in Analyzing Categorical Data (2003)

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    Chapter

    Gaussian-Based Model Building

    In this chapter we build on the material of the previous chapter, extending the model-building and model-checking capabilities of the least squares linear regression model. Most of this material typically is n...

    Jeffrey S. Simonoff in Analyzing Categorical Data (2003)

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    Chapter

    Regression Models for Count Data

    In Chapters 2 and 3 we explored the use of least squares regression to analyze and understand the relationship between a target variable and at least one predicting variable. While it was possible to model the...

    Jeffrey S. Simonoff in Analyzing Categorical Data (2003)

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    Chapter

    Tables with More Structure

    The hypothesis of independence is often just a straw man we — don’t really think that two factors are independent of each other, so rejection of independence isn’t very interesting. What would be more promisin...

    Jeffrey S. Simonoff in Analyzing Categorical Data (2003)

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    Book

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    Chapter

    Introduction

    One thing that sets statisticians apart from other scientists is the general public’s relative ignorance about what the field of statistics actually is. People have at least a general idea of what chemistry or...

    Jeffrey S. Simonoff in Smoothing Methods in Statistics (1996)

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    Chapter

    Smoother Univariate Density Estimation

    The simple density estimators of Chapter 2 are informative, but they suffer from two serious drawbacks: they are not smooth, and they are not sensitive enough to local properties of f. It is easy to solve both of...

    Jeffrey S. Simonoff in Smoothing Methods in Statistics (1996)

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    Chapter

    Nonparametric Regression

    The most widely used general statistical procedure is (linear) regression. Regression models are powerful tools for modeling a target variable y as a function of a set of predictors x, allowing prediction for fut...

    Jeffrey S. Simonoff in Smoothing Methods in Statistics (1996)

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    Chapter

    Further Applications of Smoothing

    The focus of the previous chapters was mostly on the uses of smoothing as an exploratory tool in graphical data analysis. This chapter gives several (brief) examples of the application of smoothing methods in ...

    Jeffrey S. Simonoff in Smoothing Methods in Statistics (1996)

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