Modus (statistika) (Serbian Wikipedia)
Analysis of information sources in references of the Wikipedia article "Modus (statistika)" in Serbian language version.
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amstat.org
- Hippel, Paul T. von (2005). „Mean, Median, and Skew: Correcting a Textbook Rule”. Journal of Statistics Education. 13 (2). doi:10.1080/10691898.2005.11910556
. Архивирано из оригинала 14. 10. 2008. г. Приступљено 28. 12. 2020.
archive.org
- Hewitt, E.; Stromberg, K. (1965). Real and Abstract Analysis
. Berlin-Heidelberg-New York: Springer-Verlag. This, as with other standard texts, has the Cantor function and its one sided derivates.
doi.org
- Zhang, C; Mapes, BE; Soden, BJ (2003). „Bimodality in tropical water vapour”. Q. J. R. Meteorol. Soc. 129: 2847—2866. doi:10.1256/qj.02.166.
- Hippel, Paul T. von (2005). „Mean, Median, and Skew: Correcting a Textbook Rule”. Journal of Statistics Education. 13 (2). doi:10.1080/10691898.2005.11910556 . Архивирано из оригинала 14. 10. 2008. г. Приступљено 28. 12. 2020.
- van Zwet, WR (1979). „Mean, median, mode II”. Statistica Neerlandica. 33 (1): 1—5. doi:10.1111/j.1467-9574.1979.tb00657.x.
- Basu, Sanjib; Dasgupta, Anirban (1997). „The mean, median, and mode of unimodal distributions: a characterization”. Theory of Probability & Its Applications. 41 (2): 210—223. doi:10.1137/S0040585X97975447.
- Pearson, Karl (1895). „Contributions to the Mathematical Theory of Evolution. II. Skew Variation in Homogeneous Material” (PDF). Philosophical Transactions of the Royal Society of London A. 186: 343—414. doi:10.1098/rsta.1895.0010.
se16.info
- „Relationship between the mean, median, mode, and standard deviation in a unimodal distribution”.
- Bottomley, H. (2004). „Maximum distance between the mode and the mean of a unimodal distribution” (PDF). Unpublished preprint.
tumblr.com
apstatsreview.tumblr.com
- „AP Statistics Review - Density Curves and the Normal Distributions”. Архивирано из оригинала 2. 4. 2015. г. Приступљено 16. 3. 2015.
web.archive.org
- „AP Statistics Review - Density Curves and the Normal Distributions”. Архивирано из оригинала 2. 4. 2015. г. Приступљено 16. 3. 2015.
- Hippel, Paul T. von (2005). „Mean, Median, and Skew: Correcting a Textbook Rule”. Journal of Statistics Education. 13 (2). doi:10.1080/10691898.2005.11910556 . Архивирано из оригинала 14. 10. 2008. г. Приступљено 28. 12. 2020.
zenodo.org
- Pearson, Karl (1895). „Contributions to the Mathematical Theory of Evolution. II. Skew Variation in Homogeneous Material” (PDF). Philosophical Transactions of the Royal Society of London A. 186: 343—414. doi:10.1098/rsta.1895.0010.