Any standard name for this graph?
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Is there any standard name for the three-vertices tournament which is not a directed triangle (equivalently, for the non-triangle orientation of $K_3$)?
Thank you!
graph-theory terminology directed-graphs
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add a comment |
$begingroup$
Is there any standard name for the three-vertices tournament which is not a directed triangle (equivalently, for the non-triangle orientation of $K_3$)?
Thank you!
graph-theory terminology directed-graphs
$endgroup$
add a comment |
$begingroup$
Is there any standard name for the three-vertices tournament which is not a directed triangle (equivalently, for the non-triangle orientation of $K_3$)?
Thank you!
graph-theory terminology directed-graphs
$endgroup$
Is there any standard name for the three-vertices tournament which is not a directed triangle (equivalently, for the non-triangle orientation of $K_3$)?
Thank you!
graph-theory terminology directed-graphs
graph-theory terminology directed-graphs
asked Dec 29 '18 at 7:36
W-t-PW-t-P
1,879612
1,879612
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1 Answer
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According to http://mathworld.wolfram.com/Tournament.html,
it was simply called a transitive triple by Harary, which seems sufficient for referring to it. In hindsight, perhaps it can refer to any subset of 3 vertices in a graph with this orientation, so "transitive triplet graph" or such might be better.
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I guess you can call it the $3$-element (total) order.
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– A. Pongrácz
Dec 29 '18 at 7:51
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1 Answer
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1 Answer
1
active
oldest
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active
oldest
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active
oldest
votes
$begingroup$
According to http://mathworld.wolfram.com/Tournament.html,
it was simply called a transitive triple by Harary, which seems sufficient for referring to it. In hindsight, perhaps it can refer to any subset of 3 vertices in a graph with this orientation, so "transitive triplet graph" or such might be better.
$endgroup$
$begingroup$
I guess you can call it the $3$-element (total) order.
$endgroup$
– A. Pongrácz
Dec 29 '18 at 7:51
add a comment |
$begingroup$
According to http://mathworld.wolfram.com/Tournament.html,
it was simply called a transitive triple by Harary, which seems sufficient for referring to it. In hindsight, perhaps it can refer to any subset of 3 vertices in a graph with this orientation, so "transitive triplet graph" or such might be better.
$endgroup$
$begingroup$
I guess you can call it the $3$-element (total) order.
$endgroup$
– A. Pongrácz
Dec 29 '18 at 7:51
add a comment |
$begingroup$
According to http://mathworld.wolfram.com/Tournament.html,
it was simply called a transitive triple by Harary, which seems sufficient for referring to it. In hindsight, perhaps it can refer to any subset of 3 vertices in a graph with this orientation, so "transitive triplet graph" or such might be better.
$endgroup$
According to http://mathworld.wolfram.com/Tournament.html,
it was simply called a transitive triple by Harary, which seems sufficient for referring to it. In hindsight, perhaps it can refer to any subset of 3 vertices in a graph with this orientation, so "transitive triplet graph" or such might be better.
answered Dec 29 '18 at 7:40
AravindAravind
4,5361012
4,5361012
$begingroup$
I guess you can call it the $3$-element (total) order.
$endgroup$
– A. Pongrácz
Dec 29 '18 at 7:51
add a comment |
$begingroup$
I guess you can call it the $3$-element (total) order.
$endgroup$
– A. Pongrácz
Dec 29 '18 at 7:51
$begingroup$
I guess you can call it the $3$-element (total) order.
$endgroup$
– A. Pongrácz
Dec 29 '18 at 7:51
$begingroup$
I guess you can call it the $3$-element (total) order.
$endgroup$
– A. Pongrácz
Dec 29 '18 at 7:51
add a comment |
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