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Revision as of 21:46, 12 May 2023 by
Fire
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Created claim:
defining formula
(P333)
: C_{9,n}={\frac {9}{2}}n(n-1)+1={{9n^{2}-9n+2} \over 2})
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Statements
instance of
centered polygonal number
series ordinal
9
followed by
centered decagonal number
0 references
subclass of
figurate number
0 references
defining formula
C
9
,
n
=
9
2
n
(
n
−
1
)
+
1
=
9
n
2
−
9
n
+
2
2
{\displaystyle C_{9,n}={\frac {9}{2}}n(n-1)+1={{9n^{2}-9n+2} \over 2}}
criterion used
centered polygonal number
in defining formula
n
≥
1
,
n
∈
N
{\displaystyle n\geq {1},n\in \mathbb {N} }
0 references
Sitelinks
⧼wikibase-sitelinks-mywikigroup⧽
(0 entries)
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