Fonksyon Omega ki konte kantite faktè premye ki rantre nan dekonpozisyon yon nonm antye n: Diferans ant vèsyon yo
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Paj nouvo: == Fonksyon <math>\Omega</math>== <math>\Omega\left(n\right)=\alpha_1+\alpha_2+.....+\alpha_i+......+\alpha_{r-1}+\alpha_r </math> </br> si <math> n=\left(p_1\right)^{{\alpha}_1}... |
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Liy 5 :
<math>\Omega\left(n\right)=\alpha_1+\alpha_2+.....+\alpha_i+......+\alpha_{r-1}+\alpha_r </math>
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si nou gen dekonpozisyon kanonik sa pou n :
<math> n=\left(p_1\right)^{{\alpha}_1}\times\left(p_2\right)^{{\alpha}_2}\times.....\left(p_i\right)^{{\alpha}_i}\times.....\times\left(p_{r-1}\right)^{{\alpha}_{r-1}}\times\left(p_r\right)^{{\alpha}_r} </math>
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