I have been getting the below error for my code and I am at a complete loss as to the source of the error:
@error: Equation Definition
Equation without an equality (=) or inequality (>,<)
true
STOPPING...
I am seeking to identify the solution 'x' that minimises the result of the function 'was_constraint' subject to meeting the constraint set by 'warf_moodys_constraint'. The functions return a float value and when i just pass the initial starting vector 'x' to each function separately I don't receive any errors originating from those functions. Can anyone please advise where I might be going wrong?
def was_constraint(sol_g, df, orig):
sol = gekko_to_numpy(sol_g)
x1 = orig.loc["Denominator","WAS"]*orig.loc["Current","WAS"]
x2 = (sol*df["All-In Rate"]).sum()/100
y1 = orig.loc["Denominator","WAS"]+sum(sol)
return y1/(x1+x2)
def warf_moodys_constraint(sol_g, df, orig):
sol = gekko_to_numpy(sol_g)
x1 = orig.loc["Denominator","Moodys WARF"]*orig.loc["Current","Moodys WARF"]
x2 = sum(np.where(sol > 0, sol*df["Moody's WARF"], 0))
y1 = orig.loc["Denominator","Moodys WARF"] +sum(np.where(sol > 0, sol, 0))
return 3000 - (x1+x2)/y1
def gekko_to_numpy(sol_g):
res = np.zeros(len(sol_g))
for i in range(len(sol_g)):
res[i] = sol_g[i].value.value
return res
clo_data = pd.read_excel('CLO.xlsx', sheet_name='CLO')
m = GEKKO()
x = [m.Var() for i in range(len(clo_data["Holdings"]))]
for i in range(len(clo_data["Lower Bound"])):
x[i].lower = 0
x[i].upper = 1000000
m.Equation(warf_moodys_constraint(x, clo_data, metrics)>=0)
m.Obj(was_constraint(x, clo_data, metrics))
m.options.IMODE = 3 #steady state optimization
m.solve()
You need to define the equations in terms of Gekko variables. The approach to translate Gekko variables into a Numpy array won't work to define the equations because Gekko doesn't do call-backs into the Python functions.
def gekko_to_numpy(sol_g):
res = np.zeros(len(sol_g))
for i in range(len(sol_g)):
res[i] = sol_g[i].value.value
return res
Gekko builds the gk_model0.apm
model in the run folder that you can see with m.open_folder()
. When you solve with m.solve()
Gekko compiles the model into byte-code and solves it with sparse nonlinear solvers such as IPOPT
or APOPT
. If you can't use Gekko variables then maybe the scipy.opitimize.minimize()
function would be a better choice. Here is a tutorial with that optimizer.
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