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Statistics
For Wikipedia statistics, see m:Statistics

Statistics is the science and practice of developing human knowledge through the use of empirical data expressed in quantitative form. It is based on statistical theory which is a branch of applied mathematics. Within statistical theory, randomness and uncertainty are modelled by probability theory. Because one aim of statistics is to produce the "best" information from available data, some authors consider statistics a branch of decision theory. Statistical practice includes the planning, summarizing, and interpreting of observations, allowing for variability and uncertainty.

Origin

The word statistics comes from the modern Latin phrase statisticum collegium (lecture about state affairs), from which came the Italian word statista meaning "statesman" or "politician" (cf. status) and the German Statistik, originally designating the analysis of data about the state). It acquired the meaning of the collection and classification of data generally in the early nineteenth century. It was introduced into English by Sir John Sinclair Thus, the original principal purpose of statistics was data to be used by governmental and (often centralized) administrative bodies. The collection of data about states and localities continues, largely through national and international statistical services; in particular, censuses provide regular information about the population. Today, however, the use of statistics has broaded far beyond the service of a state or government, to include such areas as business, natural and social sciences, and medicine, among others.

Statistical methods

We describe our knowledge (and ignorance) mathematically and attempt to learn more from whatever we can observe. This requires us to

  1. plan our observations to control their variability (experiment design),
  2. summarize a collection of observations to feature their commonality by suppressing details (descriptive statistics), and
  3. reach consensus about what the observations tell us about the world we observe (statistical inference).

In some forms of descriptive statistics, notably data mining, the second and third of these steps become so prominent that the first step (planning) appears to become less important. In these disciplines, data often are collected outside the control of the person doing the analysis, and the result of the analysis may be more an operational model than a consensus report about the world.


Specialized disciplines

Some sciences use applied statistics so extensively that they have specialized terminology. These disciplines include:

Statistics form a key basis tool in business and manufacturing as well. It is used to understand measurement systems variability, control processes (as in statistical process control or SPC), for summarizing data, and to make data-driven decisions. In these roles it is a key tool, and perhaps the only reliable tool.

Software

Modern statistics is supported by computers to perform some of the very large and complex calculations required.

Whole branches of statistics have been made possible by computing, for example neural networks.

The computer revolution has implications for the future of statistics, with a new emphasis on 'experimental' statistics.

A list of statistical packages in common use:


References

Lindley, D. Making Decisions. John Wiley. Second Edition 1985. ISBN 0471908088

External links

General sites and organizations

Link collections

Online courses and textbooks

Statistical software

Other resources



See also:
| Probability | White noise | Machine learning | Pattern recognition | Data mining | List of statisticians | Nonprobability sampling | Analysis of variance | Analytics | Extreme value theory | List of national and international statistical services | List of publications in statistics | List of statistical topics | Multivariate statistics | Regression analysis | Statistical population | Design of experiments | Self-selection | Abraham Wald | 1/f noise | Data | Theory |
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This article is from Wikipedia. All text is available under the terms of the GNU Free Documentation License

 

 
Page topic: Statistics