Mixing
Partition with possibly empty elements
0
$begingroup$
Is there a name for $(A_i)_{iin I}$ a family of subsets of $E$ such that the $A_i$'s don't intersect each other and the union of the $A_i$'s equals $E$?
elementary-set-theory definition
asked Jan 23 at 22:02
ColasColas
1426
$endgroup$
|
show 1 more comment
0
$begingroup$
Is there a name for $(A_i)_{iin I}$ a family of subsets of $E$ such that the $A_i$'s don't intersect each other and the union of the $A_i$'s equals $E$?
elementary-set-theory definition
asked Jan 23 at 22:02
ColasColas
1426
$endgroup$
1
$begingroup$
The title of your question sounds like a pretty good candidate for a name
$endgroup$
– MPW
Jan 23 at 22:28
$begingroup$
I would prefer a quasi partition (at least in French)
$endgroup$
– Colas
Jan 23 at 22:29
$begingroup$
What is a context? How adding some emptysets to a partition can be useful?
$endgroup$
– Berci
Jan 23 at 22:41
$begingroup$
No particular context.
$endgroup$
– Colas
Jan 23 at 22:58
$begingroup$
It is called a partition. If some of the sets are empty, ignore them.
$endgroup$
– William Elliot
Jan 23 at 23:36
|
show 1 more comment
0
0
0
$begingroup$
Is there a name for $(A_i)_{iin I}$ a family of subsets of $E$ such that the $A_i$'s don't intersect each other and the union of the $A_i$'s equals $E$?
elementary-set-theory definition
asked Jan 23 at 22:02
ColasColas
1426
$endgroup$
Is there a name for $(A_i)_{iin I}$ a family of subsets of $E$ such that the $A_i$'s don't intersect each other and the union of the $A_i$'s equals $E$?
elementary-set-theory definition
elementary-set-theory definition
asked Jan 23 at 22:02
ColasColas
1426
asked Jan 23 at 22:02
ColasColas
1426
asked Jan 23 at 22:02
ColasColas
1426
asked Jan 23 at 22:02
ColasColas
1426
asked Jan 23 at 22:02
ColasColas
1426
1426
1
$begingroup$
The title of your question sounds like a pretty good candidate for a name
$endgroup$
– MPW
Jan 23 at 22:28
$begingroup$
I would prefer a quasi partition (at least in French)
$endgroup$
– Colas
Jan 23 at 22:29
$begingroup$
What is a context? How adding some emptysets to a partition can be useful?
$endgroup$
– Berci
Jan 23 at 22:41
$begingroup$
No particular context.
$endgroup$
– Colas
Jan 23 at 22:58
$begingroup$
It is called a partition. If some of the sets are empty, ignore them.
$endgroup$
– William Elliot
Jan 23 at 23:36
|
show 1 more comment
1
$begingroup$
The title of your question sounds like a pretty good candidate for a name
$endgroup$
– MPW
Jan 23 at 22:28
$begingroup$
I would prefer a quasi partition (at least in French)
$endgroup$
– Colas
Jan 23 at 22:29
$begingroup$
What is a context? How adding some emptysets to a partition can be useful?
$endgroup$
– Berci
Jan 23 at 22:41
$begingroup$
No particular context.
$endgroup$
– Colas
Jan 23 at 22:58
$begingroup$
It is called a partition. If some of the sets are empty, ignore them.
$endgroup$
– William Elliot
Jan 23 at 23:36
1
1
$begingroup$
The title of your question sounds like a pretty good candidate for a name
$endgroup$
– MPW
Jan 23 at 22:28
$begingroup$
The title of your question sounds like a pretty good candidate for a name
$endgroup$
– MPW
Jan 23 at 22:28
$begingroup$
I would prefer a quasi partition (at least in French)
$endgroup$
– Colas
Jan 23 at 22:29
$begingroup$
I would prefer a quasi partition (at least in French)
$endgroup$
– Colas
Jan 23 at 22:29
$begingroup$
What is a context? How adding some emptysets to a partition can be useful?
$endgroup$
– Berci
Jan 23 at 22:41
$begingroup$
What is a context? How adding some emptysets to a partition can be useful?
$endgroup$
– Berci
Jan 23 at 22:41
$begingroup$
No particular context.
$endgroup$
– Colas
Jan 23 at 22:58
$begingroup$
No particular context.
$endgroup$
– Colas
Jan 23 at 22:58
$begingroup$
It is called a partition. If some of the sets are empty, ignore them.
$endgroup$
– William Elliot
Jan 23 at 23:36
$begingroup$
It is called a partition. If some of the sets are empty, ignore them.
$endgroup$
– William Elliot
Jan 23 at 23:36
|
show 1 more comment
0
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1
$begingroup$
The title of your question sounds like a pretty good candidate for a name
$endgroup$
– MPW
Jan 23 at 22:28
$begingroup$
I would prefer a quasi partition (at least in French)
$endgroup$
– Colas
Jan 23 at 22:29
$begingroup$
What is a context? How adding some emptysets to a partition can be useful?
$endgroup$
– Berci
Jan 23 at 22:41
$begingroup$
No particular context.
$endgroup$
– Colas
Jan 23 at 22:58
$begingroup$
It is called a partition. If some of the sets are empty, ignore them.
$endgroup$
– William Elliot
Jan 23 at 23:36