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2025-06-03
49 字
1 分鐘
08 Basics of Graph
DOC
大學修課
/
discrete-math
課程總覽
Hall’s Condition
#
v
1
→
v
2
⟹
∀
A
⊆
v
1
,
∣
N
(
A
)
∣
≥
∣
A
∣
v_{1} \to v_{2} \implies \forall A \subseteq v_{1},\ \left| N(A) \right| \ge \left| A \right|
v
1
→
v
2
⟹
∀
A
⊆
v
1
,
∣
N
(
A
)
∣
≥
∣
A
∣
充分性
#
Case I: For all nonempty
A
A
A
:
∣
A
∣
<
∣
N
(
A
)
∣
\left| A \right| < \left| N(A) \right|
∣
A
∣
<
∣
N
(
A
)
∣
Case II: There exists a nonempty
A
A
A
:
∣
A
∣
=
∣
N
(
A
)
∣
\left| A \right| = \left| N(A) \right|
∣
A
∣
=
∣
N
(
A
)
∣
08 Basics of Graph
https://blade520.com/posts/discrete-mathematics/ch8-graph/
作者
Blade/磯江
發佈於
2025-06-03
許可協議
CC BY-NC-SA 4.0
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