Neutrosophic Statistics and Its Applications

A special issue of Stats (ISSN 2571-905X).

Deadline for manuscript submissions: closed (31 January 2019) | Viewed by 206

Special Issue Editors


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Guest Editor
School of Civil and Environmental Engineering, Ningbo University, Ningbo 315211, China
Interests: soft computing; fuzzy decision theory and method; robot intelligent control; pattern recognition and fault diagnosis; neutrosophic theory; rock mechanics; engineering modeling; optimization design
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Special Issue Information

Dear Colleagues,

Neutrosophic Statistics means statistical analysis of populations or samples that have indeterminate (imprecise, ambiguous, vague, incomplete, unknown) data. It is possible to define the neutrosophic statistics in many ways, because there are various types of indeterminacies, depending on the problem to solve. For example, a population or sample size might not be exactly determinate because of some individuals that partially belong to the population or sample, and partially do not, or individuals whose appurtenance is completely unknown. Additionally, there are population or sample individuals whose data could be indeterminate.

The development of the 1995 notion of neutrosophic statistics is to be studied using various practical examples.

Prof. Florentin Smarandache
Prof. Jun Ye
Guest Editors

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Keywords

  • Neutrosophic Statistics
  • Neutrosophic Quartiles
  • Neutrosophic Sample
  • Neutrosophic Numerical Measures
  • Classical Neutrosophic Numbers
  • Neutrosophic Random Numbers
  • Example with Neutrosophic Data
  • Indeterminacy related to the sample size
  • Neutrosophic Binomial Distribution
  • Neutrosophic Multinomial Distribution
  • Neutrosophic Scatter Plot
  • Neutrosophic Regression
  • Neutrosophic Least-Squares Lines
  • Neutrosophic Coefficient of Determination
  • A Neutrosophic Normal Distribution
  • A Neutrosophic Hypothesis
  • The Neutrosophic Level of Significance
  • The Neutrosophic Confidence Interval
  • Large-Sample Neutrosophic Confidence Interval for the Population Proportion
  • The Neutrosophic Central Limit Theorem

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