Conditions of a karyotype 2n - 1 and 2n - 2 are called

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Klinefelter Syndrome

Conditions of...

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Conditions of a karyotype $2 n \pm 1$ and $2 n \pm 2$ are called

Aneuploidy

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Polyploidy

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Allopolyploidy

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Monosomy

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a, a_{1}, a_{2}, . . . . ., a_{2 n}, b

a, g_{1}, g_{2}, . . . . g_{2 n}, b

h

a

b

\frac{a_{1} + a_{2 n}}{g_{1} g_{2 n}} + \frac{a_{2} + a_{2 n - 1}}{g_{2} g_{2 n - 1}} + . . . . . + \frac{a_{n} + a_{n + 1}}{g_{n} g_{n + 1}}

(2 n + 1) \frac{λ}{2}

(2 n) λ

A =^{2 n} C_{0} .^{2 n} C_{1} +^{2 n} {C_{1}}^{2 n - 1} C_{1} +^{2 n} {C_{2}}^{2 n - 2} C_{1} + . . .

A

A =^{2 n} C_{0} .^{2 n} C_{1} +^{2 n} C_{1} .^{2 n - 1} C_{1} +^{2 n} C_{2} .^{2 n - 2} C_{1} + . . .,

A

1 - 2 n + \frac{2 n (2 n - 1)}{2!} - \frac{2 n (2 n - 1) (2 n - 1)}{3!} + . . . + (- 1)^{n - 1} \frac{2 n (n - 1) . . . (n + 2)}{(n - 1)}

= (- 1)^{n + 1} \frac{(2 n)}{2 (n!)^{2}},

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