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About
Pascal's rule
(Theorem)
Pascal's rule is the
binomial
identity
where
and
is the
binomial coefficient
.
"Pascal's rule" is owned by
KimJ
.
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See Also:
binomial coefficient
,
Vandermonde identity
,
Pascal's triangle
,
mm
Keywords:
number theory combinatorics
Attachments:
Pascal's rule proof
(Proof)
by akrowne
Pascal's rule (bit string proof)
(Proof)
by vampyr
proof of Pascal's rule
(Proof)
by drini
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Cross-references:
binomial coefficient
,
identity
,
binomial
There are
13 references
to this entry.
This is
version 5
of
Pascal's rule
, born on 2001-10-16, modified 2002-11-07.
Object id is
246
, canonical name is
PascalsRule
.
Accessed 9251 times total.
Classification:
AMS MSC
:
05A19
(Combinatorics :: Enumerative combinatorics :: Combinatorial identities)
Pending Errata and Addenda
None.
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