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This unknown constant can be written as C C C : p ′ ( x ) x p ( x ) = p ′ ( y ) y p ( y ) = C \frac{p'(x)}{x\,p(x)} = \frac{p'(y)}{y\,p(y)} = C x p ( x ) p ′ ( x ) ​ = y p ( y ) p ′ ( y ) ​ = C We can then use this equation to solve for the basic form of the normal distribution’s probability density function: p ′ ( x ) x p...
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An example might be: f ( x ) = a + b x + c x 2 f(x) = a + bx + cx^2 f ( x ) = a + b x + c x 2 This function has three parameters: a a a , b b b , c c c . With linear regression we can find optimal choices for those parameters given a set of points P n = ( x n , y n ) P_n = (x_n, y_n) P n ​ = ( x n ​ , y n ​ ) .
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