O GoConqr está de visual novo! Conte para nós o que você achou.

Flashcards

Decision 1

Lucy Denver Maths A Levels Inglês 5,0Avaliação média 5,0 de 5 (1 avaliação) 31 flashcards

Flashcards do conjunto (31)

  1. 1Simple GraphsHave no loops or multiple edges
  2. 2Dijkstra's AlgorithmLabel the start 0 and box
    Add temporary labels to vertices connected
    Choose the smallest number and box
    Repeat until all vertices are boxed
  3. 3Prim's AlgorithmChoose smallest edge from start vertex
    Choose next smallest edge from either vertex
    Repeat until all vertices are connected
  4. 4Prim's MatrixDelete the row of the start vertex and number the column 1
    Choose the smallest in this column and number the next column 2, deleting the row
    Repeat until all vertices are connected
  5. 5Kruskal's AlgorithmChoose the smallest edge
    Choose the next smallest edge, not creating any cycles
    Repeat until all vertices are connected
  6. 6Maximum degree of a vertex of a Simple Connected Graphn-1
  7. 7Minimum degree of a vertex of a Simple Connected Graph1
  8. 8Maximum edges of a Simple Connected Graph0.5n (n-1) edges
  9. 9Minimum edges of a Simple Connected Graphn-1 edges
  10. 10Hamiltonian CycleA cycle that visits every vertex in a network
  11. 11CycleA closed path or route that does not repeat any vertices and finishes where it started
  12. 12Complete GraphIf there is an edge connecting every possible pair of vertices
  13. 13Semi Eulerian GraphA graph with two odd vertices which is traversible, when starting at one odd vertex and finishing at the other
  14. 14Eulerian GraphA traversible graph with only even vertices where it is possible to start and finish at the same vertex
  15. 15TraversibleA path over all edges of a graph without repeating any edge
  16. 16Connected GraphsWhen it is possible to travel from one vertex to any other
  17. 17PathA trail where none of the edges are repeated
  18. 18TrailWalk where none of the edges are repeated
  19. 19WalkSequence of edges where the end vertex of one edge is the start vertex of the next
  20. 20Explain Upper BoundsA tour that exists but may be improved upon
  21. 21Explain Lower BoundsA tour cannot be any smaller than this but it may not exist as an actual tour
  22. 22Quick SortUnderline the first in each list
    Write down everything smaller than this pivot in the order that it appears
    Box the pivot
    C= No of ____ or boxed
    S= No of nos that slide to the left of the pivot
  23. 23Shell SortSplit into (n/2) sublists
    Compare adjacent numbers and swap if needed
    / sublists by 2 each time and repeat until in order
    Only show comparisons and swaps for the first pass
  24. 24Shuttle SortCompare adjacent numbers inside the bracket and swap if needed
    Add the next number into the bracket and repeat
    S= Diagonally
    New no at start: C=S
    No new no at start: C=S+1
  25. 25Bubble SortCompare adjacent and swap if needed
    C= n-1
    S= Look diagonally
  26. 26Finding Lower boundsDelete vertex told to
    Use Prim's on the remainder
    Add on the two shortest edges from the deleted vertex
  27. 27Finding Upper Bounds NEAREST NEIGHBOUR ALGORITHMChoose the smallest edge from the start vertex which has not already been visited
    Repeat, visiting all vertices and join back to the start
  28. 28Travelling SalesmanChoose the lowest upper bound and the highest lower bound
  29. 29Chinese PostmanFind the possible pairings of odd vertices
    Find the smallest pairing and repeat these edges
    Total the overall distance and paired egdes
  30. 30Drawing a Profit LineConsider coefficients of x and y
    Make p a number divisible by x and y
    Find x and y and plot
  31. 31Edges in a minimum spanning treen-1 edges

Informações

Descrição
An flashcard overview of the AQA Decision Maths 1 topics
Criado por
Lucy Denver
Visualizações
178
Avaliação
Avaliação média 5,0 de 5 (1 avaliação)

Fale Conosco

Sobre o que é sua mensagem?

O que você acha do novo visual?

Você gostou?