how can we show that MAX SAT (: Given a CNF formula and an integer g,
find a truth assignment that satisfies at least g clauses.) , SPARSE
SUBGRAPH (: Given a graph and two integers a and b, find a set of a
vertices of G such that there are at most b edges between them.) can
be reduced to 3SAT? do
it's not homework, i am studying for my finals!!!
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Given an unlimited supply of coins of denominations x1; x2; : : : ;
xn, we wish to make change for a value v using at most k coins; that
is, we wish to find a set of k coins whose total value is v.
This might not be possible: for instance, if the denominations are 5
and 10 and k = 6, then we can m
BurgerKing's is considering opening a series of restaurants along
RiverSide Freeway. The n possible locations are along a straight line,
and the distances of these locations from the start of RiverSide
Freeway are, in miles and in increasing order,m1;m2; : : : ;mn. The
constraints are as follows:
We are feeling experimental and want to create a new dish. There are
various ingredients we
can choose from and we'd like to use as many of them as possible, but
some ingredients don't
go well with others. If there are n possible ingredients (numbered 1
to n), we write down an
n x n matrix giving
what varibales (how many of them) do i need to define for this problem
to write a linear program that optimizes revenue with this
constraints:
we have a ship that can carry a maximum weight of 100 tons of cargo
and a maximum volume of 60 cubicmeters. we have three materials to be
transported, and
Hi,
I am trying to solve a problem, I think it has to do with Dijkstra's
algorithm ( shortest path problem ) which is :
1 function Dijkstra(G, w, s)
2 for each vertex v in V[G]//
Initializations
3 d[v] := infinity // Known
distan
