
Simple Graph - from Wolfram MathWorld
A simple graph, also called a strict graph (Tutte 1998, p. 2), is an unweighted, undirected graph containing no graph loops or multiple edges (Gibbons 1985, p. 2; West 2000, p. 2; Bronshtein …
Graph (discrete mathematics) - Wikipedia
In discrete mathematics, particularly in graph theory, a graph is a structure consisting of a set of objects where some pairs of the objects are in some sense "related".
Types of Graphs with Examples - GeeksforGeeks
Oct 27, 2025 · A simple graph is a graph that does not contain more than one edge between the pair of vertices. A simple railway track connecting different cities is an example of a simple graph.
7.1: Basic Graphs and Graphs Structure - Mathematics LibreTexts
Dec 16, 2025 · To sum up, a simple graph is a collection of vertices and any edges that may connect them, such that every edge connects two vertices with no loops and no two vertices …
Graph Theory - Simple Graphs - Online Tutorials Library
A simple graph is a graph that does not have multiple edges (also called parallel edges) between two nodes and does not contain loops (edges that connect a node to itself).
Math Alive Graphs 1 - Princeton University
We will study only the so-called simple graphs. Simple graphs do not have edges that begin and end at the same vertex; they also don't have multiple edges between any two vertices.
Make your own Graphs - Math is Fun
Explore the wonderful world of graphs. Create your own, and see what different functions produce. Get to understand what is really happening....
simple graph | Desmos
Explore math with our beautiful, free online graphing calculator. Graph functions, plot points, visualize algebraic equations, add sliders, animate graphs, and more.
5.1 The Basics - Whitman College
A graph with no loops and no multiple edges is a simple graph. A graph with no loops, but possibly with multiple edges is a multigraph. The condensation of a multigraph is the simple …
Definition:Simple Graph - ProofWiki
Mar 17, 2024 · Some sources impose the condition that a simple graph must have at least one vertex. Some sources also define a simple graph as one which has a finite number of vertices.