| game-class | R Documentation |
Class representing a game, i.e. a set function vanishing at the empty set (also called non monotonic fuzzy measure).
Objects can be created by calls to the function game.
n:Object of class numeric of length 1 equal to the
number of elements of the set on which the game is defined.
subsets:Object of class numeric of length
2^n containing the power set of the underlying set in
"natural" order. The subsets are coded as integers.
data:Object of class numeric of length
2^n containing the coefficients of the game in binary
order. We necessarily have data[1] = 0.
Class set.func, directly.
Class superclass.set.func, by class set.func.
signature(object = "game")
signature(object = "game", f = "numeric")
signature(object = "game")
signature(object = "game", f = "numeric")
signature(object = "game", f =
"numeric")
signature(object = "game", f = "numeric")
signature(object = "game", f = "numeric")
signature(object = "game")
signature(object = "game")
signature(object = "game")
signature(object = "game")
game,
as.card.game-methods,
Choquet.integral-methods,
Mobius-methods,
Sipos.integral-methods,
Sugeno.integral-methods,
pdf.Choquet.unif-methods,
cdf.Choquet.unif-methods,
expect.Choquet.unif-methods,
sd.Choquet.unif-methods,
expect.Choquet.norm-methods,
sd.Choquet.norm-methods.
## a game (which is a capacity)
mu <- game(c(0,rep(1,15)))
## the attributes of the object
mu@n
mu@data
mu@subsets
## a conversion
as.card.game(mu)
## a transformation
Mobius(mu)
## let us check ...
zeta(Mobius(mu))
## integral calculations
f <- c(0.2,0.3,0.1,0.7)
Choquet.integral(mu,f)
Sugeno.integral(mu,f)
f <- c(0.2,-0.3,0.1,-0.7)
Sipos.integral(mu,f)
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