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Description
How to reproduce:
0 <= x1, x2 <= 1
x1 + x2 <= 1.5
x1 == x2
This yields the following polyhedron:
julia> poly = Polyhedra.polyhedron(m, LRSLib.Library())
Polyhedron LRSLib.Polyhedron:
1-element iterator of Polyhedra.HyperPlane{Rational{BigInt},Array{Rational{BigInt},1}}:
HyperPlane(Rational{BigInt}[1//1, -1//1], 0//1),
5-element iterator of Polyhedra.HalfSpace{Rational{BigInt},Array{Rational{BigInt},1}}:
HalfSpace(Rational{BigInt}[-1//1, 0//1], 0//1)
HalfSpace(Rational{BigInt}[0//1, -1//1], 0//1)
HalfSpace(Rational{BigInt}[1//1, 0//1], 1//1)
HalfSpace(Rational{BigInt}[0//1, 1//1], 1//1)
HalfSpace(Rational{BigInt}[1//1, 1//1], 3//2)
The vrep
is all good:
julia> Polyhedra.vrep(poly)
V-representation Polyhedra.LiftedVRepresentation{Rational{BigInt},Array{Rational{BigInt},2}}:
2-element iterator of Array{Rational{BigInt},1}:
Rational{BigInt}[3//4, 3//4]
Rational{BigInt}[0//1, 0//1]
But the generator produces the following:
julia> chan = LRSLib.generatorproducer(hrep);
julia> collect(chan)
2-element Array{Any,1}:
Rational{BigInt}[1//1, 3//4, 3//4]
Rational{BigInt}[1//1, 0//1, 0//1]
It always adds an additional coordinate to the vertices, at the first position. Should this be documented?
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