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The Minkowsky sum notation is fine.
The symmetric difference notation should not be oplus.
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…On Sat, 4 Feb 2023 at 23:40, stla ***@***.***> wrote:
Both the symmetric difference and the Minkowski sum are denoted by
$\oplus$ in the doc.
AFAIK, the most used notation for the symmetric difference is $\triangle$.
And for the Minkowski sum, this is simply $+$.
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I find the But well, "les goûts et les couleurs". The only important point is the conflict. The oplus notation is sometimes used for the symmetric difference but I never encountered it (after a phd and 10 years of research in mathematics). |
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The notation of "oplus" is common in publications about Minkowski sums;
see, e.g., "Handbook of discrete and computational geometry" page 1041.
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…On Mon, 6 Feb 2023 at 11:08, stla ***@***.***> wrote:
I find the $+$ notation is appropriate for Minkowski, because the
Minkowski sum is nothing but a set of ordinary additions. Such a notation
is also used in group theory.
But well, "les goûts et les couleurs". The only important point is the
conflict.
The oplus notation is sometimes used for the symmetric difference but I
never encountered it (after a phd and 10 years of research in mathematics).
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Both the symmetric difference and the Minkowski sum are denoted by$\oplus$ in the doc.
AFAIK, the most used notation for the symmetric difference is$\triangle$ . And for the Minkowski sum, this is simply $+$ .
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