Jump to content
Main menu
Main menu
move to sidebar
hide
Navigation
Main Page
Browse
Recent changes
Guided tours
Random
Help
Community
Portal
Colloquium
News
Projects
Sandbox
Search
Search
Appearance
Donate
Create account
Log in
Personal tools
Donate
Create account
Log in
Web Science/Part2: Emerging Web Properties/Modeling the Web as a graph/Reviewing terms from graph theory/quiz
Add languages
Add links
Resource
Discuss
English
Read
Edit
Edit source
View history
Tools
Tools
move to sidebar
hide
Actions
Read
Edit
Edit source
View history
General
What links here
Related changes
Permanent link
Page information
Cite this page
Get shortened URL
Download QR code
Wikimedia Projects
Commons
Wikibooks
Wikidata
Wikinews
Wikipedia
Wikiquote
Wikisource
Wikispecies
Wikivoyage
Wiktionary
Meta-Wiki
Outreach
MediaWiki
Wikimania
Print/export
Create a book
Download as PDF
Printable version
In other projects
Appearance
move to sidebar
hide
From Wikiversity
<
Web Science
|
Part2: Emerging Web Properties
|
Modeling the Web as a graph
|
Reviewing terms from graph theory
1
Which of these terms describe the axioms for a bipartite graph
G
(
V
,
E
)
{\displaystyle G(V,E)}
with
U
1
,
U
2
{\displaystyle U_{1},U_{2}}
being the disjoint split of the vertices?
∀
e
=
(
u
,
v
)
∈
E
:
∃
w
∈
V
:
(
u
,
w
)
,
(
w
,
u
)
∈
E
{\displaystyle \forall e=(u,v)\in E:\exists w\in V:(u,w),(w,u)\in E}
∀
e
=
(
u
,
v
)
∈
E
:
(
v
,
u
)
∈
E
{\displaystyle \forall e=(u,v)\in E:(v,u)\in E}
∀
e
=
(
u
,
v
)
∈
E
:
u
∈
U
1
∧
v
∈
U
2
∨
v
∈
U
1
∧
u
∈
U
2
{\displaystyle \forall e=(u,v)\in E:u\in U_{1}\land v\in U_{2}\lor v\in U_{1}\land u\in U_{2}}
∀
e
=
(
u
,
v
)
∈
E
:
u
∈
U
1
∨
v
∈
U
2
∧
v
∈
U
1
∨
u
∈
U
2
{\displaystyle \forall e=(u,v)\in E:u\in U_{1}\lor v\in U_{2}\land v\in U_{1}\lor u\in U_{2}}
∀
e
=
(
u
,
v
)
∈
E
:
u
∈
U
1
∨
v
∈
U
2
∨
v
∈
U
1
∨
u
∈
U
2
{\displaystyle \forall e=(u,v)\in E:u\in U_{1}\lor v\in U_{2}\lor v\in U_{1}\lor u\in U_{2}}
2
What kind of mathematical object is used to describe a graph labeling?
set
element
function
matrix
vector
String
3
which of the following are types of graphs that you know?
heavy graphs
complex graphs
directed graphs
difficult graphs
bipartite graphs
robust graphs
web graphs
weighted graphs
Categories
:
Web Science/Part2: Emerging Web Properties-MOOC
Quizzes
Search
Search
Web Science/Part2: Emerging Web Properties/Modeling the Web as a graph/Reviewing terms from graph theory/quiz
Add languages
Add topic