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Remove what was moved to LowRankOpt
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docs/src/background/duality.md

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@@ -113,9 +113,7 @@ and similarly, the dual is:
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The scalar product is different from the canonical one for the sets
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[`PositiveSemidefiniteConeTriangle`](@ref), [`LogDetConeTriangle`](@ref),
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[`RootDetConeTriangle`](@ref),
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[`SetDotProducts`](@ref) and
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[`LinearCombinationInSet`](@ref).
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[`RootDetConeTriangle`](@ref).
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If the set ``C_i`` of the section [Duality](@ref) is one of these three cones,
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then the rows of the matrix ``A_i`` corresponding to off-diagonal entries are

docs/src/manual/standard_form.md

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| [`RelativeEntropyCone(d)`](@ref MathOptInterface.RelativeEntropyCone) | ``\{ (u, v, w) \in \mathbb{R}^{d} : u \ge \sum_i w_i \log (\frac{w_i}{v_i}), v_i \ge 0, w_i \ge 0 \}`` |
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| [`HyperRectangle(l, u)`](@ref MathOptInterface.HyperRectangle) | ``\{x \in \bar{\mathbb{R}}^d: x_i \in [l_i, u_i] \forall i=1,\ldots,d\}`` |
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| [`NormCone(p, d)`](@ref MathOptInterface.NormCone) | ``\{ (t,x) \in \mathbb{R}^{d} : t \ge \left(\sum\limits_i \lvert x_i \rvert^p\right)^{\frac{1}{p}} \}`` |
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| [`SetDotProducts(s, v)`](@ref MathOptInterface.SetDotProducts) | The cone `s` with dot products with the fixed vectors `v`. |
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| [`LinearCombinationInSet(s, v)`](@ref MathOptInterface.LinearCombinationInSet) | The cone of vector `(y, x)` such that ``\sum_i y_i v_i + x`` belongs to `s`. |
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## Matrix cones
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docs/src/reference/standard_form.md

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LogDetConeSquare
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RootDetConeTriangle
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RootDetConeSquare
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SetDotProducts
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LinearCombinationInSet
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```

test/Bridges/Variable/set_dot.jl

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test/sets.jl

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using Test
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import MathOptInterface as MOI
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import LinearAlgebra
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include("dummy.jl")
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