
Mesokurtic
Mesokurtic is a statistical term used to describe the outlier characteristic of a probability distribution in which extreme events (or data that are rare) is close to zero. Mesokurtic distributions have the same kurtosis as that of the normal distribution, or normal curve, also known as a bell curve. Meanwhile, platykurtic distributions, on the other hand, have lighter tails, and the probability of extreme events is lesser than that implied by the normal curve. Mesokurtic is a statistical term used to describe the outlier characteristic of a probability distribution in which extreme events (or data that are rare) is close to zero. Mesokurtic distributions are similar to normal distributions, in which extreme or outlier events are very unlikely.

What Is a Mesokurtic Distribution?
Mesokurtic is a statistical term used to describe the outlier characteristic of a probability distribution in which extreme events (or data that are rare) is close to zero. A mesokurtic distribution has a similar extreme value character as a normal distribution.
Kurtosis is a measure of tails, or extreme values, of a probability distribution. With greater kurtosis, extreme values (for example, values that are five or more standard deviations from the mean) occasionally occur.



How Mesokurtic Distributions Work
Distributions may be described as mesokurtic, platykurtic, or leptokurtic. Mesokurtic distributions have a kurtosis of zero, meaning that the probability of extreme, rare, or outlier data is close to zero. Mesokurtic distributions have the same kurtosis as that of the normal distribution, or normal curve, also known as a bell curve.
In contrast, a leptokurtic distribution has fatter tails. This means that the probability of extreme events is greater than that implied by the normal curve. Meanwhile, platykurtic distributions, on the other hand, have lighter tails, and the probability of extreme events is lesser than that implied by the normal curve. In finance, the probability of an extreme event that is negative is called "tail risk."
Risk managers also must be concerned about probability distributions with "long tails." In a distribution with a long tail, the probability of a highly extreme event is non-negligible.
Kurtosis is an important concept in finance because it affects risk management. Investment returns are assumed to be distributed normally, that is, to be distributed in a normal, bell-shaped curve. In reality, returns fall into a leptokurtic distribution, with "fatter tails" than the normal curve.
This means that the probability of large losses or large gains is greater than would be expected if returns matched a normal curve. Generally, more risk-averse investors tend to prefer assets and markets with platykurtic distributions, since those assets are less likely to produce extreme results.
Related terms:
Bell Curve
A bell curve describes the shape of data conforming to a normal distribution. read more
Excess Kurtosis
Excess kurtosis describes a probability distribution with fat fails, indicating an outlier event has a higher than average chance of occurring. read more
Kurtosis
Kurtosis is a statistical measure used to describe the distribution of observed data around the mean. It is sometimes referred to as the "volatility of volatility." read more
Leptokurtic
Leptokurtic distributions are statistical distributions with kurtosis over three. read more
Long Tail
The long tail is a strategy that allows businesses to realize significant profit out of selling low volumes of hard-to-find items to many customers. read more
Normal Distribution
Normal distribution is a continuous probability distribution wherein values lie in a symmetrical fashion mostly situated around the mean. read more
Platykurtic Defined
The term “platykurtic” refers to a statistical distribution with negative excess kurtosis. It has fewer extreme events than a normal distribution. read more
Risk Averse
The term risk-averse describes the investor who prioritizes the preservation of capital over the potential for a high return. read more
T Distribution
A T distribution is a type of probability function that is appropriate for estimating population parameters for small sample sizes or unknown variances. read more