Scatter plot
Scatter plot
A scatter plot (also known as a scatterplot, scatter graph, scatter chart, or scatter diagram) is a type of data visualization that uses Cartesian coordinates to display values for typically two variables for a set of data. The data is displayed as a collection of points, each having the value of one variable determining the position on the horizontal axis and the value of the other variable determining the position on the vertical axis.
Overview[edit | edit source]
Scatter plots are used to observe and show relationships between two numeric variables. The data in a scatter plot are considered to express a trend, correlation, or pattern. If the points are color-coded, an additional variable can be displayed. The scatter plot can also be used to identify other patterns in data, including clusters, outliers, and gaps.
History[edit | edit source]
The scatter plot was invented in the early 19th century by Sir John F.W. Herschel and Sir Francis Galton. Galton used the scatter plot to study the relationship between two variables and introduced the concept of correlation.
Types of Scatter Plots[edit | edit source]
- Simple Scatter Plot: Displays values for two variables for a set of data.
- Grouped Scatter Plot: Similar to a simple scatter plot but with data points color-coded to represent a third variable.
- 3D Scatter Plot: Used to display three-dimensional data; the color and size of the points can represent additional variables.
Uses of Scatter Plots[edit | edit source]
- Correlation Analysis: To determine if there is a relationship between two variables and the strength of the relationship.
- Outlier Detection: To identify data points that significantly differ from the rest of the data.
- Data Clustering: To observe the grouping of data points in the dataset.
Constructing a Scatter Plot[edit | edit source]
To construct a scatter plot, one variable is plotted along the x-axis, and the other variable is plotted along the y-axis. Each point represents an observation. The position of a point depends on its values along the two axes.
Interpretation[edit | edit source]
The pattern of the scatter plot can indicate the relationship between the variables:
- A linear pattern suggests a linear relationship.
- A curved pattern suggests a non-linear relationship.
- No pattern suggests no correlation.
Limitations[edit | edit source]
While scatter plots are useful for identifying trends and patterns, they have limitations:
- They are less effective for large datasets where points can overlap, making it difficult to identify patterns.
- They do not provide a clear way to quantify the relationship between variables.
See Also[edit | edit source]
Search WikiMD
Ad.Tired of being Overweight? Try W8MD's physician weight loss program.
Semaglutide (Ozempic / Wegovy and Tirzepatide (Mounjaro / Zepbound) available.
Advertise on WikiMD
WikiMD's Wellness Encyclopedia |
Let Food Be Thy Medicine Medicine Thy Food - Hippocrates |
Translate this page: - East Asian
中文,
日本,
한국어,
South Asian
हिन्दी,
தமிழ்,
తెలుగు,
Urdu,
ಕನ್ನಡ,
Southeast Asian
Indonesian,
Vietnamese,
Thai,
မြန်မာဘာသာ,
বাংলা
European
español,
Deutsch,
français,
Greek,
português do Brasil,
polski,
română,
русский,
Nederlands,
norsk,
svenska,
suomi,
Italian
Middle Eastern & African
عربى,
Turkish,
Persian,
Hebrew,
Afrikaans,
isiZulu,
Kiswahili,
Other
Bulgarian,
Hungarian,
Czech,
Swedish,
മലയാളം,
मराठी,
ਪੰਜਾਬੀ,
ગુજરાતી,
Portuguese,
Ukrainian
Medical Disclaimer: WikiMD is not a substitute for professional medical advice. The information on WikiMD is provided as an information resource only, may be incorrect, outdated or misleading, and is not to be used or relied on for any diagnostic or treatment purposes. Please consult your health care provider before making any healthcare decisions or for guidance about a specific medical condition. WikiMD expressly disclaims responsibility, and shall have no liability, for any damages, loss, injury, or liability whatsoever suffered as a result of your reliance on the information contained in this site. By visiting this site you agree to the foregoing terms and conditions, which may from time to time be changed or supplemented by WikiMD. If you do not agree to the foregoing terms and conditions, you should not enter or use this site. See full disclaimer.
Credits:Most images are courtesy of Wikimedia commons, and templates Wikipedia, licensed under CC BY SA or similar.
Contributors: Prab R. Tumpati, MD