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# Venn Diagrams

Venn Diagrams are actively used to illustrate simple set relationships in set theory and probability theory, logic and statistics, mathematics and computer science, linguistics, sociology, and marketing. Venn Diagrams are also often used to visually summarize the status and future viability of a project.
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## How to Create a Venn Diagram in ConceptDraw PRO

Venn diagrams were invented by John Venn as a method of depicting relationships between different components. A Venn diagram consists of two or more circles. Each circle represents a specific group or set. The entities which are depicted by circles generally have some common characteristics. A Venn Diagram shows all the possible logical relations between these entities. Any properties that belong to more than one set should be indicated in the sections where the circles overlap. A Venn Diagram can be useful to visually summarize the status and future viability of a project. ConceptDraw PRO allows you to make a Venn diagrams using the Venn Diagrams solution.

## Venn Diagram

Venn diagrams are illustrations used in the branch of mathematics known as set theory. They show the mathematical or logical relationship between different groups of things (sets). A Venn diagram shows all the possible logical relations between the sets.

## Venn Diagram Examples for Problem Solving. Environmental Social Science. Human Sustainability Confluence

The Venn diagram example below shows sustainable development at the confluence of three constituent parts.
Create your Venn diagrams for problem solving in environmental social science using the ConceptDraw PRO diagramming and vector drawing software extended with the Venn Diagrams solution from the area "What is a Diagram" of ConceptDraw Solution Park.

## Venn Diagram Examples for Problem Solving. Computer Science. Chomsky Hierarchy

A Venn diagram, sometimes referred to as a set diagram, is a diagramming style used to show all the possible logical relations between a finite amount of sets. In mathematical terms, a set is a collection of distinct objects gathered together into a group, which can then itself be termed as a single object. Venn diagrams represent these objects on a page as circles or ellipses, and their placement in relation to each other describes the relationships between them.
The Venn diagram example below visualizes the the class of language inclusions described by the Chomsky hierarchy.

## Interactive Venn Diagram

Venn Diagrams Solution offers you the Venn Diagrams library of ready-to-use vector objects and large collection of templates and samples allowing you create your own Interactive Venn Diagram in minutes.
Venn Diagrams designed in ConceptDraw PRO are visual, bright, colorful, so they can be successfully used in different reports, appearances on the conferences, meetings.

## Venn Diagram Maker

ConceptDraw PRO diagramming and vector drawing software extended with Venn Diagrams solution from the "What is a Diagram" area of ConceptDraw Solution Park is a powerful Venn Diagram maker. Create fast and easy your own Venn Diagrams to visualize: all the possible logical relations between sets, simple set relationships in logic, statistics, mathematics, sociology, marketing, summarize the status and future viability of a project.

## Venn Diagrams

"A Venn diagram is constructed with a collection of simple closed curves drawn in a plane. According to Lewis, the "principle of these diagrams is that classes [or sets] be represented by regions in such relation to one another that all the possible logical relations of these classes can be indicated in the same diagram. That is, the diagram initially leaves room for any possible relation of the classes, and the actual or given relation, can then be specified by indicating that some particular region is null or is not-null".
Venn diagrams normally comprise overlapping circles. The interior of the circle symbolically represents the elements of the set, while the exterior represents elements that are not members of the set. For instance, in a two-set Venn diagram, one circle may represent the group of all wooden objects, while another circle may represent the set of all tables. The overlapping area or intersection would then represent the set of all wooden tables. Shapes other than circles can be employed as shown below by Venn's own higher set diagrams. Venn diagrams do not generally contain information on the relative or absolute sizes (cardinality) of sets; i.e. they are schematic diagrams." [Venn diagram. Wikipedia]
The example "Design elements - Venn diagrams" was created using the ConceptDraw PRO diagramming and vector drawing software extended with the Venn Diagrams solution from the area "What is a Diagram" of ConceptDraw Solution Park.
Venn diagram templates
Used Solutions

## Venn Diagrams

Venn Diagrams are the intuitive way to work with sets which allows to visualize all possible logical relations between several sets. They are widely used in mathematics, marketing, logic, statistics, sociology, etc.
ConceptDraw PRO diagramming and vector drawing software extended with Venn Diagrams solution from "What is a Diagram" area offers set of useful drawing tools for easy creating the Venn Diagrams for any quantity of sets.

## Venn Diagrams

"Five-set Venn diagram using congruent ellipses in a radially symmetrical arrangement devised by Branko Grünbaum. Labels have been simplified for greater readability." [Venn diagram. Wikipedia]
This 5-set Venn diagram template for the ConceptDraw PRO diagramming and vector drawing software is included in the Venn Diagrams solution from the area "What is a Diagram" of ConceptDraw Solution Park.
Venn diagram
Used Solutions

## Venn Diagram Examples for Problem Solving. Venn Diagram as a Truth Table

Venn diagrams are illustrations used in the branch of mathematics known as set theory. They show the mathematical or logical relationship between different groups of things (sets). A Venn diagram shows all the possible logical relations between the sets.

## Venn Diagrams

"A Venn diagram or set diagram is a diagram that shows all possible logical relations between a finite collection of sets. Venn diagrams were conceived around 1880 by John Venn. They are used to teach elementary set theory, as well as illustrate simple set relationships in probability, logic, statistics, linguistics and computer science." [Venn diagram. Wikipedia]
This 2-set Venn diagram template for the ConceptDraw PRO diagramming and vector drawing software is included in the Venn Diagrams solution from the area "What is a Diagram" of ConceptDraw Solution Park.
Venn diagram
Used Solutions

## Multi Layer Venn Diagram. Venn Diagram Example

To visualize the relationships between subsets of the universal set you can use Venn diagrams. To construct one, you should divide the plane into a number of cells using n figures. Each figure in the chart represents a single set of, and n is the number of represented sets. Splitting is done in a way that there is one and only one cell for any set of these figures, the points of which belong to all the figures from the set and do not belong to others. The plane on which the figures are represented, is the universal set U. Thus, the point which does not belong to any of the figures, belongs only to U.

## Venn Diagrams

The vector stencils library "Venn diagrams" contains 12 templates of Venn and Euler diagrams.
Use these shapes to draw your Venn and Euler diagrams in the ConceptDraw PRO diagramming and vector drawing software extended with the Venn Diagrams solution from the area "What is a Diagram" of ConceptDraw Solution Park.
2-set Venn diagram
3-set Venn diagram
4-set Venn diagram
5-set Venn diagram
2-set Venn diagram
3-set Venn diagram
4-set Venn diagram
5-set Venn diagram
2-set Venn diagram
3-set Venn diagram
4-set Venn diagram
5-set Venn diagram
Used Solutions

## Venn Diagram Template for Word

This template shows the Venn Diagram. It was created in ConceptDraw PRO diagramming and vector drawing software using the ready-to-use objects from the Venn Diagrams Solution from the "What is a Diagram" area of ConceptDraw Solution Park.