The Functional Synthesis of Linear Plots
The Functional Synthesis of Linear Plots
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In our eReader you can find the full English version of the book. Read The Functional Synthesis of Linear Plots Online - link to read the book on full screen. Our eReader also allows you to upload and read Pdf, Txt, ePub and fb2 books. In the Mini eReder on the page below you can quickly view all pages of the book - Read Book The Functional Synthesis of Linear Plots
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We may thus rewrite (13) as (2-) F = M^^^x^, X2, o.. , x^)exp N^^^(y^, 72^"*>yn^* VJhen we return to the original formulation of the problem in terms of the x's, y's and z's, it follows that the most j5:eneral functional form for F is £iven by (21) P = M^^^x^, X2, . O. , x^) exp N^^^(y-|_, y2*o. Oyp, In z-, In 23, ... , In z^), where M is a general multilinear function of the x's and N a general constant-free multilinear function of the y's and In z's, the coefficients in both being functions o...nly of the u ' s I 3, 5 SOME ELj5Mi:, i^TARY SKaIIPLSS As short illustrations of the general result (21), we now give a few examples where P has linear plots against just three variables. In each case \-ie list the specific form that (21) •'•. VV ' . J 8 assumes and the slopes and intercepts on the appropriate plots. By comparing the behavior of the slopes and intercepts in the various experimentally given families of curves that define the function P with these listed formulas, one can readily determine which coefficients vanish, if any, and thus obtain a specific formula for F in any actual case, Hsre "in" denotes a natural logarithm and "log" a coi.
What to read after The Functional Synthesis of Linear Plots?
You can find similar books in the "Read Also" column, or choose other free books by R F Dressler to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
We may thus rewrite (13) as (2-) F = M^^^x^, X2, o.. , x^)exp N^^^(y^, 72^"*>yn^* VJhen we return to the original formulation of the problem in terms of the x's, y's and z's, it follows that the most j5:eneral functional form for F is £iven by (21) P = M^^^x^, X2, . O. , x^) exp N^^^(y-|_, y2*o. Oyp, In z-, In 23, ... , In z^), where M is a general multilinear function of the x's and N a general constant-free multilinear function of the y's and In z's, the coefficients in both being functions o...nly of the u ' s I 3, 5 SOME ELj5Mi:, i^TARY SKaIIPLSS As short illustrations of the general result (21), we now give a few examples where P has linear plots against just three variables. In each case \-ie list the specific form that (21) •'•. VV ' . J 8 assumes and the slopes and intercepts on the appropriate plots. By comparing the behavior of the slopes and intercepts in the various experimentally given families of curves that define the function P with these listed formulas, one can readily determine which coefficients vanish, if any, and thus obtain a specific formula for F in any actual case, Hsre "in" denotes a natural logarithm and "log" a coi.
What to read after The Functional Synthesis of Linear Plots?
You can find similar books in the "Read Also" column, or choose other free books by R F Dressler to read onlineMoreLess
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