i am trying to solve a set of variables with a circular reference and a target value.
a = "input value"
phi = "variable"
t = "variable"
x(a,t,phi)
y(a,t,phi)
b(a,x,y,z)
z(b,t)
((x^2 + y^2)/a^2)-(z^2/B^2)!=1
i have managed to solve either the last givrn formula or the circular reference (b dependent on z <=> z demendent on b) but never both.
is there a reasonable way of doing this?
regards,
kornbrot
a = "input value"
phi = "variable"
t = "variable"
x(a,t,phi)
y(a,t,phi)
b(a,x,y,z)
z(b,t)
((x^2 + y^2)/a^2)-(z^2/B^2)!=1
i have managed to solve either the last givrn formula or the circular reference (b dependent on z <=> z demendent on b) but never both.
is there a reasonable way of doing this?
regards,
kornbrot