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SciPy Reference Guide, Release 0.8.dev<br />

full_output : :<br />

non-zero to return all optional outputs.<br />

col_deriv : :<br />

ftol : :<br />

xtol : :<br />

gtol : :<br />

non-zero to specify that the Jacobian function computes derivatives down the<br />

columns (faster, because there is no transpose operation).<br />

Relative error desired in the sum of squares.<br />

Relative error desired in the approximate solution.<br />

Orthogonality desired between the function vector and the columns of the Jacobian.<br />

maxfev : :<br />

The maximum number of calls to the function. If zero, then 100*(N+1) is the maximum<br />

where N is the number of elements in x0.<br />

epsfcn : :<br />

A suitable step length for the forward-difference approximation of the Jacobian (for<br />

Dfun=None). If epsfcn is less than the machine precision, it is assumed that the<br />

relative errors in the functions are of the order of the machine precision.<br />

factor : :<br />

diag : :<br />

Returns<br />

x : :<br />

A parameter determining the initial step bound (factor * || diag * x||). Should be in<br />

interval (0.1,100).<br />

A sequency of N positive entries that serve as a scale factors for the variables.<br />

warning : bool<br />

True to print a warning message when the call is unsuccessful; False to suppress the<br />

warning message. Deprecated, use the warnings module instead.<br />

cov_x : :<br />

the solution (or the result of the last iteration for an unsuccessful call.<br />

uses the fjac and ipvt optional outputs to construct an estimate of the jacobian around<br />

the solution. None if a singular matrix encountered (indicates very flat curvature in<br />

some direction). This matrix must be multiplied by the residual standard deviation<br />

to get the covariance of the parameter estimates – see curve_fit.<br />

infodict : dict<br />

a dictionary of optional outputs with the keys:<br />

• ‘nfev’ : the number of function calls<br />

• ‘fvec’ : the function evaluated at the output<br />

304 Chapter 3. Reference

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