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- Mean_of_circular_quantities abstract "In mathematics, a mean of circular quantities is a mean which is sometimes better-suited for quantities like angles, daytimes, and fractional parts of real numbers. This is necessary since most of the usual means may not be appropriate on circular quantities. For example, the arithmetic mean of 0° and 360° is 180°, which is misleading because for most purposes 360° is the same thing as 0°. As another example, the "average time" between 11 PM and 1 AM is either midnight or noon, depending on whether the two times are part of a single night or part of a single calendar day. This is one of the simplest examples of statistics of non-Euclidean spaces.".
- Mean_of_circular_quantities wikiPageExternalLink Circular-Values-Math-and-Statistics-with-Cplusplus.
- Mean_of_circular_quantities wikiPageID "9956299".
- Mean_of_circular_quantities wikiPageRevisionID "605510680".
- Mean_of_circular_quantities hasPhotoCollection Mean_of_circular_quantities.
- Mean_of_circular_quantities subject Category:Directional_statistics.
- Mean_of_circular_quantities subject Category:Means.
- Mean_of_circular_quantities comment "In mathematics, a mean of circular quantities is a mean which is sometimes better-suited for quantities like angles, daytimes, and fractional parts of real numbers. This is necessary since most of the usual means may not be appropriate on circular quantities. For example, the arithmetic mean of 0° and 360° is 180°, which is misleading because for most purposes 360° is the same thing as 0°.".
- Mean_of_circular_quantities label "Mean of circular quantities".
- Mean_of_circular_quantities sameAs m.02py1jt.
- Mean_of_circular_quantities sameAs Q6803634.
- Mean_of_circular_quantities sameAs Q6803634.
- Mean_of_circular_quantities wasDerivedFrom Mean_of_circular_quantities?oldid=605510680.
- Mean_of_circular_quantities isPrimaryTopicOf Mean_of_circular_quantities.