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Mathematical statistics is the study of statistics from a mathematical standpoint, using probability theory as well as other branches of mathematics such as linear algebra and analysis. The term "mathematical statistics" is closely related to "statistical theory" but also embraces modelling for actuarial science and non-statistical probability theory, particularly in Scandinavia. Statistics deals with gaining information from data. In practice, data often contain some randomness or uncertainty. Statistics handles such data using methods of probability theory.
[edit] IntroductionStatistics is divided into:
Mathematical statistics has been inspired by and has extended many procedures in applied statistics. [edit] Statistics, mathematics, and mathematical statisticsMathematical statistics has substantial overlap with the discipline of statistics. Statistical theorists study and improve statistical procedures with mathematics, and statistical research often raises mathematical questions. Statistical theory relies on probability and decision theory. Mathematians and statisticians like Gauss, Laplace, and C. S. Peirce used decision theory with probability distributions and loss functions (or utility functions). The decision-theoretic approach to statistical inference was reinvigorated by Abraham Wald and his successors.[1][2][3][4][5][6][7], and makes extensive use of scientific computing, analysis, and optimization; for the design of experiments, statisticians use algebra and combinatorics. [edit] References
[edit] Additional reading
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