The mathematical framework for statistical decision theory is provided by the theory of probability which in turn has its foundations in the theory of measure and integration. In constructing a probability model for an experiment, the first step is a consideration of what are the possible outcomes of the experiment. We assume that all possibilities for the outcomes can be foreseen, and we refer to this collection of outcomes as the sample space H. An arbitrary outcome or point of this space is designated by x. The events to be studied are aggregates of such outcomes, they are represented by subsets of H which belong to the σ-algebra A
Suitable for advanced graduate students and researchers in mathematical statistics and decision theo...
<p>Linear regression model of markedness probabilities for semantically determined items.</p
In this section we recall the basic vocabulary and results of probability theory. A probability spac...
This paper applies some general concepts in decision theory to a linear panel data model. A simple v...
Given a sequence of measurements, a statistical model is a proposed solution to the inverse problem....
In many situations dependent variable in a regression equation is not continual, but discrete choice...
I analyze observed choice between lotteries from an outcome-oriented point of view in the framework ...
We first explain the basic concept of a probability space, (Ω,F, P). This may be interpreted as an e...
A statistical experiment is a mathematical object that provides a framework for statistical inferenc...
This paper explores the robustness of conclusions from a statistical model against variations in mod...
The analysis of quantitative data is central to scientific investigation. Probability theory, which ...
This article develops a parsimonious descriptive model of individual choice and valuation in the kin...
The analysis of binary response data commonly uses models linear in the logistic transform of probab...
Criteria for an “interpretation ” of probability Four interpretations of probability (briefly summar...
Choice behavior is typically evaluated by assuming that the data is generated by one latent decision...
Suitable for advanced graduate students and researchers in mathematical statistics and decision theo...
<p>Linear regression model of markedness probabilities for semantically determined items.</p
In this section we recall the basic vocabulary and results of probability theory. A probability spac...
This paper applies some general concepts in decision theory to a linear panel data model. A simple v...
Given a sequence of measurements, a statistical model is a proposed solution to the inverse problem....
In many situations dependent variable in a regression equation is not continual, but discrete choice...
I analyze observed choice between lotteries from an outcome-oriented point of view in the framework ...
We first explain the basic concept of a probability space, (Ω,F, P). This may be interpreted as an e...
A statistical experiment is a mathematical object that provides a framework for statistical inferenc...
This paper explores the robustness of conclusions from a statistical model against variations in mod...
The analysis of quantitative data is central to scientific investigation. Probability theory, which ...
This article develops a parsimonious descriptive model of individual choice and valuation in the kin...
The analysis of binary response data commonly uses models linear in the logistic transform of probab...
Criteria for an “interpretation ” of probability Four interpretations of probability (briefly summar...
Choice behavior is typically evaluated by assuming that the data is generated by one latent decision...
Suitable for advanced graduate students and researchers in mathematical statistics and decision theo...
<p>Linear regression model of markedness probabilities for semantically determined items.</p
In this section we recall the basic vocabulary and results of probability theory. A probability spac...