农村宅基地不动产证可以贷款吗【假证加微aptao168】motzkin

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1: 26.6 Other Lattice Path Numbers

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Motzkin Number $M(n)$

► $M(n)$ is the number of lattice paths from $(0,0)$ to $(n,n)$ that stay on or above the line $y=x$ and are composed of directed line segments of the form $(2,0)$, $(0,2)$, or $(1,1)$. … ►

Table 26.6.2: Motzkin numbers $M(n)$.

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$n$	$M(n)$	$n$	$M(n)$	$n$	$M(n)$	$n$	$M(n)$	$n$	$M(n)$
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26.6.11 $$M(n)=M(n-1)+\sum _{k=2}^{n}M(k-2)M(n-k),$$ $n\ge 2$.

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Symbols:

$k$: nonnegative integer, $n$: nonnegative integer and $M(n)$: Motzkin number

Referenced by:

§26.6(iii)

Permalink:

http://dlmf.nist.gov/26.6.E11

Encodings:

pMML, png, TeX

See also:

Annotations for §26.6(iii), §26.6 and Ch.26

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