Bracketopic product (InstanceTopic, 5)
From Hi.gher. Space
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(It's good to have the bracket notation given here, though.) |
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RSS is the ''circular bracketopic product''. It will produce something rounded in the dimensions concerned. | RSS is the ''circular bracketopic product''. It will produce something rounded in the dimensions concerned. | ||
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| + | In bracket notation, rss is represented with parentheses <code>(ab)</code>. | ||
== Sum == | == Sum == | ||
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Sum is the ''tegmal bracketopic product''. It will produce something tegmal, i.e. diamond-shaped, in the dimensions concerned. | Sum is the ''tegmal bracketopic product''. It will produce something tegmal, i.e. diamond-shaped, in the dimensions concerned. | ||
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| + | In bracket notation, sum is represented with chevrons <code><ab></code>. | ||
== Max == | == Max == | ||
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Max is the ''square bracketopic product''. It will produce something rectangular in the dimensions concerned. | Max is the ''square bracketopic product''. It will produce something rectangular in the dimensions concerned. | ||
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| + | In bracket notation, max is represented with brackets <code>[ab]</code>. | ||
Revision as of 21:54, 8 April 2022
The three bracketopic products are rss, sum and max, as defined in this page. They are mainly used in bracket notation.
RSS (Root-Sum-Square)
rss(a,b) = (a2 + b2)2-1
RSS is the circular bracketopic product. It will produce something rounded in the dimensions concerned.
In bracket notation, rss is represented with parentheses (ab).
Sum
sum(a,b) = abs(a) + abs(b)
Sum is the tegmal bracketopic product. It will produce something tegmal, i.e. diamond-shaped, in the dimensions concerned.
In bracket notation, sum is represented with chevrons <ab>.
Max
max(a,b) = {abs(a), abs(a) > abs(b); abs(b), abs(a) ≤ abs(b)}
Max is the square bracketopic product. It will produce something rectangular in the dimensions concerned.
In bracket notation, max is represented with brackets [ab].
