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Graph Theory Alphabet

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Graph Theory Alphabet

Alphabet

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About this activity

Guess a graph term for every letter from A to Z.

Created by

GLORY C SCHOOL OF SCIENCES (NCR)
GLORY C SCHOOL OF SCIENCES (NCR)
India

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Graph Theory Alphabet
 

Graph Theory AlphabetOnline version

Guess a graph term for every letter from A to Z.

by GLORY C SCHOOL OF SCIENCES (NCR)
A
B
C
D
E
F
G
H
I
J
K
L
M
N
O
P
Q
R
S
T
U
V
W
X
Y
Z

Starts with A

Relation between two vertices connected by an edge.

Starts with B

Edge whose removal increases the number of connected components.

Starts with C

Closed path where no vertex is repeated except start and end.

Starts with D

Count of edges incident to a vertex.

Starts with E

Connection between two vertices.

Starts with F

A graph with no cycles.

Starts with G

A set of vertices joined by edges.

Starts with H

Vertex connected to many others acting as central point.

Starts with I

One-to-one mapping between two graphs that preserves connections.

Starts with J

Vertex where several edges meet.

Starts with K

Subset of vertices with certain reachability properties in directed graphs.

Starts with L

Edge that starts and ends at the same vertex.

Starts with M

Set of pairwise non-adjacent edges.

Starts with N

Point in a graph representing an object.

Starts with O

Assignment of directions to the edges of an undirected graph.

Starts with P

Sequence of vertices connected by edges with no vertex repeated.

Starts with Q

Cycle consisting of four vertices.

Starts with R

Cycle, especially a loop that returns to start.

Starts with S

Graph formed from a subset of vertices and edges of another graph.

Starts with T

Connected acyclic graph.

Starts with U

Graph where edges have no direction.

Starts with V

Point in a graph where edges meet.

Starts with W

Sequence of vertices and edges allowing repeats.

Starts with X

Graph notation used to describe structures in some literature.

Starts with Y

Formation where a vertex branches into multiple paths.

Starts with Z

Path that changes direction at consecutive vertices.

 
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