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   \begin{align}
 
   \begin{align}
 
G(a_1,.. , a_P) &= \| \{\text{genotypes of } a_P \text{ alleles for ploidy P}\} \| +  G(a_1,.. , a_{P-1})\\
 
G(a_1,.. , a_P) &= \| \{\text{genotypes of } a_P \text{ alleles for ploidy P}\} \| +  G(a_1,.. , a_{P-1})\\
                       &= F(P, a_P) + G(a_1,..,a_{P-1})   
+
                       &= F(P, a_P) + G(a_1,..,a_{P-1})  \\
 +
                      &= F(P, a_P) + F(P-1, a_{P-1}) + G(a_1,..,a_{P-2}) \\
 +
                      &= F(P, a_P) + F(P-1, a_{P-1}) +  ... + F(1,,a_1)  \\
 +
                      &= \sum_{k=1}^P F(k, a_k) \\
 
   \end{align}
 
   \end{align}
 
</math>
 
</math>
  −
  −
This gives a recursive relationship that is a chain of P-1 calculations.
      
{| class="wikitable"
 
{| class="wikitable"
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