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The topics below are usually included in the area of '''interpreting statistical data'''. A more formal name for this topic is ''[[statistical inference]].''
back to [[Statistics]]


#[[Statistical Assumptions]]


#[[Likelihood Principle]]


#[[Estimating Parameters]]
'''Statistical Inference''' is a collection of procedures designed to allow us to make reliable conclusions from data collected from [[Statistical Samples]] to real or hypothetical [[Statistical Populations]]. It is the formal name of what we call [[Interpreting Statistical Data]].


#[[Testing Hypotheses]]


#[[Revising Opinions]]


The most common forms of statistical inference are:


#[[Point Estimation]]


:[[Planning Research]] -- [[Summarizing Statistical Data]] -- [[Statistics/Inference]]
#[[Interval Estimation]]


#[[Hypothesis Testing]]


#[[Decision Making]]


back to [[Statistics]]


There are several distinct schools of thought about the justification of statistical inference. All are based on some idea of what real world phenomena can be reasonably modeled as [[Probability]].

#[[Frequency Probability]]

#[[Personal Probability]]

#[[Eclectic Probability]]



Revision as of 10:25, 29 June 2001

The topics below are usually included in the area of interpreting statistical data. A more formal name for this topic is statistical inference.

  1. Statistical Assumptions
  1. Likelihood Principle
  1. Estimating Parameters
  1. Testing Hypotheses
  1. Revising Opinions


Planning Research -- Summarizing Statistical Data -- Statistics/Inference


back to Statistics