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Algebraic vs. Statistic Correlations

Proof by straight algebraic translation the condition (3.56) firstly it rewrites as  [Pg.219]

Note that the inequality (3.57) becomes equality in the case of perfect identity between observed and predicted activity values, i.e., perfect [Pg.219]

At this point, after obvious simplifications and factorization may easily recognize and employ both the identities (3.52) and (3.54), specific to [Pg.220]

Yqbs ) YpRED I Ypjdj) I Yobs ) Yqbs Yqbs )]  [Pg.220]

Therefore, there was proofed both the (qualitative) simplicity and the (quantitative) superiority of algebraic correlation factor. Many applications proof these statements also on dedicated molecular-biological or molecular-ecotoxicological cases. For instance, the specialization on modem bi-component molecular system, as concerned for the ionic liquids (IL) toxicological actions - is in next explicated by the general projective QSARform. [Pg.221]


ALGEBRAIC VS. STATISTIC CORRELATION (FOR ALIPHATIC AMINES TOXICITY)... [Pg.312]


See other pages where Algebraic vs. Statistic Correlations is mentioned: [Pg.193]    [Pg.194]    [Pg.219]    [Pg.193]    [Pg.194]    [Pg.219]   


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Statistical correlation

Statistics correlation

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