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No.


Skewness is 0, but kurtosis is -3, not 3.



No.


Skewness is 0, but kurtosis is -3, not 3.



No.


Skewness is 0, but kurtosis is -3, not 3.



No.


Skewness is 0, but kurtosis is -3, not 3.

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No.


Skewness is 0, but kurtosis is -3, not 3.



No.


Skewness is 0, but kurtosis is -3, not 3.



No.


Skewness is 0, but kurtosis is -3, not 3.



No.


Skewness is 0, but kurtosis is -3, not 3.

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Kurtosis is a measure of the "peakedness" or thickness of the tails of a distribution compared to a normal distribution. A positive kurtosis indicates a distribution with heavier tails and a sharper peak, while a negative kurtosis indicates lighter tails and a flatter peak. Kurtosis helps to understand the shape of a distribution and the likelihood of extreme outcomes.

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It means distribution is flater then [than] a normal distribution and if kurtosis is positive[,] then it means that distribution is sharper then [than] a normal distribution. Normal (bell shape) distribution has zero kurtosis.

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The Greek word "kurtosis", when translated to English, means the probability theory of any measure of the "peakedness" of a real valued random variable.

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In probability theory and statistics, kurtosis (from the Greek word κυρτός, kyrtos or kurtos, meaning bulging) is a measure of the "peakedness" of the probability distribution of a real-valued random variable. Higher kurtosis means more of the variance is due to infrequent extreme deviations, as opposed to frequent modestly sized deviations.

Sometimes kurtosis gets confused with skewness, so I have added links to both these terms.

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