- Shuffle
Toggle OnToggle Off
- Alphabetize
Toggle OnToggle Off
- Front First
Toggle OnToggle Off
- Both Sides
Toggle OnToggle Off
Front
How to study your flashcards.
Right/Left arrow keys: Navigate between flashcards.right arrow keyleft arrow key
Up/Down arrow keys: Flip the card between the front and back.down keyup key
H key: Show hint (3rd side).h key
![]()
PLAY BUTTON
![]()
PLAY BUTTON
![]()
24 Cards in this Set
- Front
- Back
|
Alabama Paradox
|
when you increase H.S., but a delegation gets smaller
|
|
House Size Criterion
|
an Increase in H.S. should Never, decrease a delegation
|
|
Population Criterion
|
no state whose population increases should lose a seat to a state whose population decreases
|
|
Graph
|
Dots (vertices; Vertex) Connected by lines (edges)
|
|
Path
|
is a series of edges that connect two vertices
|
|
Two Vertices are Connected if...
|
there is a path between them
|
|
Unicursal tracing
|
meaning one drawing. without having to lift up your hand
|
|
Degree
|
# of edges that meet
|
|
Euler's Theorem
|
A connected graph with all vertices of even degree has a Unicursal Tracing/Eurler Paths.
|
|
circuit
|
a path that starts and ends at the same vertex
|
|
Eulerize
|
add edges (doubling those that already exist to make even degree methods
|
|
Optimal
|
Best Possible
|
|
Cheapest Link Algorithim
|
1. Color the shortest edge
2. continue to color the next shortest edge but not if 3 edges meet. 3. Connect ends to make a circuit |
|
Algorithim
|
step by step
|
|
Tree
|
Graph with no edges
|
|
Digraph
|
graph whos edges are arrows
|
|
Hamilton Circuit
|
circuit that goes through every vertex
|
|
Eulerize
|
add edges (doubling those that already exist to make even degree methods
|
|
Optimal
|
Best Possible
|
|
Cheapest Link Algorithim
|
1. Color the shortest edge
2. continue to color the next shortest edge but not if 3 edges meet. 3. Connect ends to make a circuit |
|
Algorithim
|
step by step
|
|
Tree
|
Graph with no edges
|
|
Digraph
|
graph whos edges are arrows
|
|
Hamilton Circuit
|
circuit that goes through every vertex
|