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Often, Houston's post-All-Star body language has resembled a loitering teen.
We recall that star-shaped sets are associated with multivariate stable distributions in ([Molchanov 2009]) to describe characteristic functions, thus playing there another role than in Definition 8. To finish this section, we remark that both the set of all star bodies having the origin as an interior point and the set S t S h(n) are invariant w.r.t.
The sector measure on B S, i.e. the measure sm K ( A ) = μ ( sector ( A, 1 ) ) μ ( K ), satisfies the representation sm K ( A ) = O S ( A ) O S ( S ), A ∈ B S. A class of examples where Theorem 1 applies is given by all star bodies K corresponding to norms or antinorms for which there exist countably many pairwise disjoint sets A j satisfying Assumption 1 and S = ⋃ j A j.
If is a convex body in, then its support function,, is defined for by A star body in is a nonempty compact set satisfying for all and such that the radial function, defined by is positive and continuous.
(2.2) If (rho_{K}) is continuous and positive, then K will be called a star body.
If (rho K,cdot)) is positive and continuous, K will be called a star body.
If is positive and continuous, will be called a star body (about the origin).
If (rho K,cdot)) is positive and continuous, K is called a star body.
If ρ K is continuous and positive, then K will be called a star body.
We call M a star body (about the origin) if (rho_{M}) is positive and continuous.
When ρ K is positive and continuous, K is called a star body (about the origin).
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com