Here is my original equation:
$Vc = \frac {(C-B)}{A}$
where Vc = Price obtained from the calculations,
C = Close Price,
$A = 0.2\frac{\sum_{i=0}^n (Hi - Li)}{n}$,
$B = \frac{\sum_{i=0}^n \frac {(Hi + Li)}{2}}{n}$,
Where H = High Price and L = Low Price.
Now I tried reversing the equation as:
$C = \frac{(0.2 Vc\sum_{i=0}^n (Hi - Li)) + \sum_{i=0}^n \frac {(Hi + Li)}{2}}{n}$
Now coming to the problem, I am not able too retrieve my C price for the specific Vc price because whenever I tried I am not able to comprehend the values of the H and L because when I am tried to put a value of H or L it will keep changing and my regression keep growing. I am looking for a solution so that if I put a Vc value in the Equation I should get C value without me doing regression or checking.
Is it possible?