Skewness & Kurtosis Calculator
Comprehending the distribution characteristics of a dataset is crucial in fields such as statistics, data analysis, finance, risk evaluation, and research. Our Skewness Calculator allows you to quickly identify if your dataset is symmetrical, left-skewed, or right-skewed, thereby conserving time and ensuring precision.
What Is Skewness?
Skewness is a statistical measure that describes the asymmetry of a probability distribution. In simple terms, it tells you how your dataset leans:
- Right-skewed (positive skew):
Tail extends to the right. Mean > Median. - Left-skewed (negative skew):
Tail extends to the left. Mean < Median. - Zero skew (symmetrical):
Data is evenly distributed around the mean, like a bell curve.
Skewness helps analysts:
- Understand the distribution shape
- Detect outliers and anomalies
- Improve forecasting models
- Analyze risk (especially in finance)
- Decide which statistical tests or transformations to apply
Formula for Skewness
Skewness (Fisher-Pearson) Formula
This is the most commonly used formula:
Where:
- N= sample size
- s = sample standard deviation
- xn = each data value
This version adjusts for small-sample bias and is widely used in statistics software.
Interpreting Skewness Values
Skewness Value Interpretation
= 0 Perfectly symmetrical
> 0 Right-skewed (positive)
< 0 Left-skewed (negative)
+1 or above Highly right-skewed
–1 or below Highly left-skewed
We can describe distributions with a skewness between -0.5 and 0.5 as approximately symmetric, distributions with a skewness between -1 and -0.5 and 0.5 and 1 as moderately skewed, and distributions with a skewness lower than -1 or higher than 1 as substantially skewed.
How to Find the Skewness Using Our Calculator?
- Enter the values separated by a comma, a space, or a new line.
- Click “Calculate” and the tool automatically computes Skewness, Mean, and Standard Deviation.







