* Properly register submodules of ulab This is related to * https://github.com/adafruit/circuitpython/issues/6066 in which, after the merge of 1.18 into CircuitPython, we lost the ability to import submodules of built-in modules. While reconstructing the changes we had made locally to enable this, I discovered that there was an easier way: simply register the dotted module names via MP_REGISTER_MODULE. * Fix finding processor count when no `python` executable is installed debian likes to install only `python3`, and not `python` (which was, for many decades, python2). This was previously done for `build.sh` but not for `build-cp.sh`. * Only use this submodule feature in CircuitPython .. as it does not work properly in MicroPython. Also, modules to be const. This saves a small amount of RAM * Fix -Werror=undef diagnostic Most CircuitPython ports build with -Werror=undef, so that use of an undefined preprocessor flag is an error. Also, CircuitPython's micropython version is old enough that MICROPY_VERSION is not (ever) defined. Defensively check for this macro being defined, and use the older style of MP_REGISTER_MODULE when it is not. * Fix -Werror=discarded-qualifiers diagnostics Most CircuitPython ports build with -Werror=discarded-qualifiers. This detected a problem where string constants were passed to functions with non-constant parameter types. * bump version number * Use MicroPython-compatible registration of submodules * straggler * Remove spurious casts these were build errors for micropython * Run tests for both nanbox and regular variant during CI
421 lines
17 KiB
C
421 lines
17 KiB
C
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/*
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* This file is part of the micropython-ulab project,
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*
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* https://github.com/v923z/micropython-ulab
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*
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* The MIT License (MIT)
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*
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* Copyright (c) 2020 Jeff Epler for Adafruit Industries
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* 2020 Scott Shawcroft for Adafruit Industries
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* 2020-2021 Zoltán Vörös
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* 2020 Taku Fukada
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*/
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#include <math.h>
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#include "py/obj.h"
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#include "py/runtime.h"
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#include "py/misc.h"
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#include "../../ndarray.h"
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#include "../../ulab.h"
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#include "../../ulab_tools.h"
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#include "optimize.h"
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ULAB_DEFINE_FLOAT_CONST(xtolerance, 2.4e-7, 0x3480d959UL, 0x3e901b2b29a4692bULL);
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ULAB_DEFINE_FLOAT_CONST(rtolerance, 0.0, 0UL, 0ULL);
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static mp_float_t optimize_python_call(const mp_obj_type_t *type, mp_obj_t fun, mp_float_t x, mp_obj_t *fargs, uint8_t nparams) {
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// Helper function for calculating the value of f(x, a, b, c, ...),
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// where f is defined in python. Takes a float, returns a float.
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// The array of mp_obj_t type must be supplied, as must the number of parameters (a, b, c...) in nparams
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fargs[0] = mp_obj_new_float(x);
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return mp_obj_get_float(type->MP_TYPE_CALL(fun, nparams+1, 0, fargs));
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}
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#if ULAB_SCIPY_OPTIMIZE_HAS_BISECT
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//| def bisect(
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//| fun: Callable[[float], float],
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//| a: float,
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//| b: float,
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//| *,
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//| xtol: float = 2.4e-7,
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//| maxiter: int = 100
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//| ) -> float:
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//| """
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//| :param callable f: The function to bisect
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//| :param float a: The left side of the interval
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//| :param float b: The right side of the interval
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//| :param float xtol: The tolerance value
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//| :param float maxiter: The maximum number of iterations to perform
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//|
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//| Find a solution (zero) of the function ``f(x)`` on the interval
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//| (``a``..``b``) using the bisection method. The result is accurate to within
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//| ``xtol`` unless more than ``maxiter`` steps are required."""
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//| ...
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//|
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STATIC mp_obj_t optimize_bisect(size_t n_args, const mp_obj_t *pos_args, mp_map_t *kw_args) {
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// Simple bisection routine
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static const mp_arg_t allowed_args[] = {
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{ MP_QSTR_, MP_ARG_REQUIRED | MP_ARG_OBJ, {.u_rom_obj = MP_ROM_NONE } },
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{ MP_QSTR_, MP_ARG_REQUIRED | MP_ARG_OBJ, {.u_rom_obj = MP_ROM_NONE } },
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{ MP_QSTR_, MP_ARG_REQUIRED | MP_ARG_OBJ, {.u_rom_obj = MP_ROM_NONE } },
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{ MP_QSTR_xtol, MP_ARG_KW_ONLY | MP_ARG_OBJ, {.u_rom_obj = ULAB_REFERENCE_FLOAT_CONST(xtolerance)} },
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{ MP_QSTR_maxiter, MP_ARG_KW_ONLY | MP_ARG_INT, {.u_int = 100} },
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};
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mp_arg_val_t args[MP_ARRAY_SIZE(allowed_args)];
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mp_arg_parse_all(n_args, pos_args, kw_args, MP_ARRAY_SIZE(allowed_args), allowed_args, args);
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mp_obj_t fun = args[0].u_obj;
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const mp_obj_type_t *type = mp_obj_get_type(fun);
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if(mp_type_get_call_slot(type) == NULL) {
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mp_raise_TypeError(translate("first argument must be a function"));
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}
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mp_float_t xtol = mp_obj_get_float(args[3].u_obj);
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mp_obj_t *fargs = m_new(mp_obj_t, 1);
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mp_float_t left, right;
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mp_float_t x_mid;
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mp_float_t a = mp_obj_get_float(args[1].u_obj);
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mp_float_t b = mp_obj_get_float(args[2].u_obj);
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left = optimize_python_call(type, fun, a, fargs, 0);
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right = optimize_python_call(type, fun, b, fargs, 0);
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if(left * right > 0) {
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mp_raise_ValueError(translate("function has the same sign at the ends of interval"));
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}
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mp_float_t rtb = left < MICROPY_FLOAT_CONST(0.0) ? a : b;
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mp_float_t dx = left < MICROPY_FLOAT_CONST(0.0) ? b - a : a - b;
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if(args[4].u_int < 0) {
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mp_raise_ValueError(translate("maxiter should be > 0"));
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}
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for(uint16_t i=0; i < args[4].u_int; i++) {
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dx *= MICROPY_FLOAT_CONST(0.5);
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x_mid = rtb + dx;
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if(optimize_python_call(type, fun, x_mid, fargs, 0) < MICROPY_FLOAT_CONST(0.0)) {
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rtb = x_mid;
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}
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if(MICROPY_FLOAT_C_FUN(fabs)(dx) < xtol) break;
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}
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return mp_obj_new_float(rtb);
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}
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MP_DEFINE_CONST_FUN_OBJ_KW(optimize_bisect_obj, 3, optimize_bisect);
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#endif
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#if ULAB_SCIPY_OPTIMIZE_HAS_FMIN
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//| def fmin(
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//| fun: Callable[[float], float],
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//| x0: float,
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//| *,
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//| xatol: float = 2.4e-7,
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//| fatol: float = 2.4e-7,
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//| maxiter: int = 200
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//| ) -> float:
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//| """
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//| :param callable f: The function to bisect
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//| :param float x0: The initial x value
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//| :param float xatol: The absolute tolerance value
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//| :param float fatol: The relative tolerance value
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//|
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//| Find a minimum of the function ``f(x)`` using the downhill simplex method.
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//| The located ``x`` is within ``fxtol`` of the actual minimum, and ``f(x)``
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//| is within ``fatol`` of the actual minimum unless more than ``maxiter``
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//| steps are requried."""
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//| ...
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//|
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STATIC mp_obj_t optimize_fmin(size_t n_args, const mp_obj_t *pos_args, mp_map_t *kw_args) {
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// downhill simplex method in 1D
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static const mp_arg_t allowed_args[] = {
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{ MP_QSTR_, MP_ARG_REQUIRED | MP_ARG_OBJ, {.u_rom_obj = MP_ROM_NONE } },
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{ MP_QSTR_, MP_ARG_REQUIRED | MP_ARG_OBJ, {.u_rom_obj = MP_ROM_NONE } },
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{ MP_QSTR_xatol, MP_ARG_KW_ONLY | MP_ARG_OBJ, {.u_rom_obj = ULAB_REFERENCE_FLOAT_CONST(xtolerance)} },
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{ MP_QSTR_fatol, MP_ARG_KW_ONLY | MP_ARG_OBJ, {.u_rom_obj = ULAB_REFERENCE_FLOAT_CONST(xtolerance)} },
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{ MP_QSTR_maxiter, MP_ARG_KW_ONLY | MP_ARG_INT, {.u_int = 200} },
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};
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mp_arg_val_t args[MP_ARRAY_SIZE(allowed_args)];
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mp_arg_parse_all(n_args, pos_args, kw_args, MP_ARRAY_SIZE(allowed_args), allowed_args, args);
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mp_obj_t fun = args[0].u_obj;
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const mp_obj_type_t *type = mp_obj_get_type(fun);
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if(mp_type_get_call_slot(type) == NULL) {
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mp_raise_TypeError(translate("first argument must be a function"));
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}
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// parameters controlling convergence conditions
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mp_float_t xatol = mp_obj_get_float(args[2].u_obj);
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mp_float_t fatol = mp_obj_get_float(args[3].u_obj);
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if(args[4].u_int <= 0) {
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mp_raise_ValueError(translate("maxiter must be > 0"));
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}
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uint16_t maxiter = (uint16_t)args[4].u_int;
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mp_float_t x0 = mp_obj_get_float(args[1].u_obj);
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mp_float_t x1 = MICROPY_FLOAT_C_FUN(fabs)(x0) > OPTIMIZE_EPSILON ? (MICROPY_FLOAT_CONST(1.0) + OPTIMIZE_NONZDELTA) * x0 : OPTIMIZE_ZDELTA;
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mp_obj_t *fargs = m_new(mp_obj_t, 1);
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mp_float_t f0 = optimize_python_call(type, fun, x0, fargs, 0);
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mp_float_t f1 = optimize_python_call(type, fun, x1, fargs, 0);
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if(f1 < f0) {
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SWAP(mp_float_t, x0, x1);
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SWAP(mp_float_t, f0, f1);
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}
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for(uint16_t i=0; i < maxiter; i++) {
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uint8_t shrink = 0;
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f0 = optimize_python_call(type, fun, x0, fargs, 0);
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f1 = optimize_python_call(type, fun, x1, fargs, 0);
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// reflection
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mp_float_t xr = (MICROPY_FLOAT_CONST(1.0) + OPTIMIZE_ALPHA) * x0 - OPTIMIZE_ALPHA * x1;
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mp_float_t fr = optimize_python_call(type, fun, xr, fargs, 0);
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if(fr < f0) { // expansion
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mp_float_t xe = (1 + OPTIMIZE_ALPHA * OPTIMIZE_BETA) * x0 - OPTIMIZE_ALPHA * OPTIMIZE_BETA * x1;
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mp_float_t fe = optimize_python_call(type, fun, xe, fargs, 0);
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if(fe < fr) {
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x1 = xe;
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f1 = fe;
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} else {
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x1 = xr;
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f1 = fr;
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}
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} else {
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if(fr < f1) { // contraction
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mp_float_t xc = (1 + OPTIMIZE_GAMMA * OPTIMIZE_ALPHA) * x0 - OPTIMIZE_GAMMA * OPTIMIZE_ALPHA * x1;
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mp_float_t fc = optimize_python_call(type, fun, xc, fargs, 0);
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if(fc < fr) {
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x1 = xc;
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f1 = fc;
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} else {
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shrink = 1;
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}
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} else { // inside contraction
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mp_float_t xc = (MICROPY_FLOAT_CONST(1.0) - OPTIMIZE_GAMMA) * x0 + OPTIMIZE_GAMMA * x1;
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mp_float_t fc = optimize_python_call(type, fun, xc, fargs, 0);
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if(fc < f1) {
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x1 = xc;
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f1 = fc;
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} else {
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shrink = 1;
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}
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}
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if(shrink == 1) {
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x1 = x0 + OPTIMIZE_DELTA * (x1 - x0);
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f1 = optimize_python_call(type, fun, x1, fargs, 0);
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}
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if((MICROPY_FLOAT_C_FUN(fabs)(f1 - f0) < fatol) ||
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(MICROPY_FLOAT_C_FUN(fabs)(x1 - x0) < xatol)) {
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break;
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}
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if(f1 < f0) {
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SWAP(mp_float_t, x0, x1);
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SWAP(mp_float_t, f0, f1);
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}
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}
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}
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return mp_obj_new_float(x0);
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}
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MP_DEFINE_CONST_FUN_OBJ_KW(optimize_fmin_obj, 2, optimize_fmin);
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#endif
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#if ULAB_SCIPY_OPTIMIZE_HAS_CURVE_FIT
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static void optimize_jacobi(const mp_obj_type_t *type, mp_obj_t fun, mp_float_t *x, mp_float_t *y, uint16_t len, mp_float_t *params, uint8_t nparams, mp_float_t *jacobi, mp_float_t *grad) {
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/* Calculates the Jacobian and the gradient of the cost function
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*
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* The entries in the Jacobian are
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* J(m, n) = de_m/da_n,
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*
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* where
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*
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* e_m = (f(x_m, a1, a2, ...) - y_m)/sigma_m is the error at x_m,
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*
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* and
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*
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* a1, a2, ..., a_n are the free parameters
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*/
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mp_obj_t *fargs0 = m_new(mp_obj_t, lenp+1);
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mp_obj_t *fargs1 = m_new(mp_obj_t, lenp+1);
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for(uint8_t p=0; p < nparams; p++) {
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fargs0[p+1] = mp_obj_new_float(params[p]);
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fargs1[p+1] = mp_obj_new_float(params[p]);
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}
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for(uint8_t p=0; p < nparams; p++) {
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mp_float_t da = params[p] != MICROPY_FLOAT_CONST(0.0) ? (MICROPY_FLOAT_CONST(1.0) + APPROX_NONZDELTA) * params[p] : APPROX_ZDELTA;
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fargs1[p+1] = mp_obj_new_float(params[p] + da);
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grad[p] = MICROPY_FLOAT_CONST(0.0);
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for(uint16_t i=0; i < len; i++) {
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mp_float_t f0 = optimize_python_call(type, fun, x[i], fargs0, nparams);
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mp_float_t f1 = optimize_python_call(type, fun, x[i], fargs1, nparams);
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jacobi[i*nparamp+p] = (f1 - f0) / da;
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grad[p] += (f0 - y[i]) * jacobi[i*nparamp+p];
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}
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fargs1[p+1] = fargs0[p+1]; // set back to the original value
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}
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}
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static void optimize_delta(mp_float_t *jacobi, mp_float_t *grad, uint16_t len, uint8_t nparams, mp_float_t lambda) {
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//
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}
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mp_obj_t optimize_curve_fit(size_t n_args, const mp_obj_t *pos_args, mp_map_t *kw_args) {
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// Levenberg-Marquardt non-linear fit
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// The implementation follows the introductory discussion in Mark Tanstrum's paper, https://arxiv.org/abs/1201.5885
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static const mp_arg_t allowed_args[] = {
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{ MP_QSTR_, MP_ARG_REQUIRED | MP_ARG_OBJ, {.u_rom_obj = MP_ROM_NONE } },
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{ MP_QSTR_, MP_ARG_REQUIRED | MP_ARG_OBJ, {.u_rom_obj = MP_ROM_NONE } },
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{ MP_QSTR_, MP_ARG_REQUIRED | MP_ARG_OBJ, {.u_rom_obj = MP_ROM_NONE } },
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{ MP_QSTR_p0, MP_ARG_REQUIRED | MP_ARG_OBJ, {.u_rom_obj = MP_ROM_NONE } },
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{ MP_QSTR_xatol, MP_ARG_KW_ONLY | MP_ARG_OBJ, {.u_rom_obj = MP_ROM_PTR(&xtolerance)} },
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{ MP_QSTR_fatol, MP_ARG_KW_ONLY | MP_ARG_OBJ, {.u_rom_obj = MP_ROM_PTR(&xtolerance)} },
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{ MP_QSTR_maxiter, MP_ARG_KW_ONLY | MP_ARG_OBJ, {.u_rom_obj = MP_ROM_NONE} },
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};
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mp_arg_val_t args[MP_ARRAY_SIZE(allowed_args)];
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mp_arg_parse_all(n_args, pos_args, kw_args, MP_ARRAY_SIZE(allowed_args), allowed_args, args);
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mp_obj_t fun = args[0].u_obj;
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const mp_obj_type_t *type = mp_obj_get_type(fun);
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if(mp_type_get_call_slot(type) == NULL) {
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mp_raise_TypeError(translate("first argument must be a function"));
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}
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mp_obj_t x_obj = args[1].u_obj;
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mp_obj_t y_obj = args[2].u_obj;
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mp_obj_t p0_obj = args[3].u_obj;
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if(!ndarray_object_is_array_like(x_obj) || !ndarray_object_is_array_like(y_obj)) {
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mp_raise_TypeError(translate("data must be iterable"));
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}
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if(!ndarray_object_is_nditerable(p0_obj)) {
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mp_raise_TypeError(translate("initial values must be iterable"));
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}
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size_t len = (size_t)mp_obj_get_int(mp_obj_len_maybe(x_obj));
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uint8_t lenp = (uint8_t)mp_obj_get_int(mp_obj_len_maybe(p0_obj));
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if(len != (uint16_t)mp_obj_get_int(mp_obj_len_maybe(y_obj))) {
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mp_raise_ValueError(translate("data must be of equal length"));
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}
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mp_float_t *x = m_new(mp_float_t, len);
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fill_array_iterable(x, x_obj);
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mp_float_t *y = m_new(mp_float_t, len);
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fill_array_iterable(y, y_obj);
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mp_float_t *p0 = m_new(mp_float_t, lenp);
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fill_array_iterable(p0, p0_obj);
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mp_float_t *grad = m_new(mp_float_t, len);
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mp_float_t *jacobi = m_new(mp_float_t, len*len);
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mp_obj_t *fargs = m_new(mp_obj_t, lenp+1);
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m_del(mp_float_t, p0, lenp);
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// parameters controlling convergence conditions
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//mp_float_t xatol = mp_obj_get_float(args[2].u_obj);
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//mp_float_t fatol = mp_obj_get_float(args[3].u_obj);
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// this has finite binary representation; we will multiply/divide by 4
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//mp_float_t lambda = 0.0078125;
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//linalg_invert_matrix(mp_float_t *data, size_t N)
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m_del(mp_float_t, x, len);
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m_del(mp_float_t, y, len);
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m_del(mp_float_t, grad, len);
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m_del(mp_float_t, jacobi, len*len);
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m_del(mp_obj_t, fargs, lenp+1);
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return mp_const_none;
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}
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MP_DEFINE_CONST_FUN_OBJ_KW(optimize_curve_fit_obj, 2, optimize_curve_fit);
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#endif
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#if ULAB_SCIPY_OPTIMIZE_HAS_NEWTON
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//| def newton(
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//| fun: Callable[[float], float],
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//| x0: float,
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//| *,
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//| xtol: float = 2.4e-7,
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//| rtol: float = 0.0,
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//| maxiter: int = 50
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//| ) -> float:
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//| """
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//| :param callable f: The function to bisect
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//| :param float x0: The initial x value
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//| :param float xtol: The absolute tolerance value
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//| :param float rtol: The relative tolerance value
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//| :param float maxiter: The maximum number of iterations to perform
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//|
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//| Find a solution (zero) of the function ``f(x)`` using Newton's Method.
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//| The result is accurate to within ``xtol * rtol * |f(x)|`` unless more than
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//| ``maxiter`` steps are requried."""
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//| ...
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//|
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static mp_obj_t optimize_newton(size_t n_args, const mp_obj_t *pos_args, mp_map_t *kw_args) {
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// this is actually the secant method, as the first derivative of the function
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// is not accepted as an argument. The function whose root we want to solve for
|
|
// must depend on a single variable without parameters, i.e., f(x)
|
|
static const mp_arg_t allowed_args[] = {
|
|
{ MP_QSTR_, MP_ARG_REQUIRED | MP_ARG_OBJ, { .u_rom_obj = MP_ROM_NONE } },
|
|
{ MP_QSTR_, MP_ARG_REQUIRED | MP_ARG_OBJ, { .u_rom_obj = MP_ROM_NONE } },
|
|
{ MP_QSTR_tol, MP_ARG_KW_ONLY | MP_ARG_OBJ, { .u_rom_obj = ULAB_REFERENCE_FLOAT_CONST(xtolerance) } },
|
|
{ MP_QSTR_rtol, MP_ARG_KW_ONLY | MP_ARG_OBJ, { .u_rom_obj = ULAB_REFERENCE_FLOAT_CONST(rtolerance) } },
|
|
{ MP_QSTR_maxiter, MP_ARG_KW_ONLY | MP_ARG_INT, { .u_int = 50 } },
|
|
};
|
|
|
|
mp_arg_val_t args[MP_ARRAY_SIZE(allowed_args)];
|
|
mp_arg_parse_all(n_args, pos_args, kw_args, MP_ARRAY_SIZE(allowed_args), allowed_args, args);
|
|
|
|
mp_obj_t fun = args[0].u_obj;
|
|
const mp_obj_type_t *type = mp_obj_get_type(fun);
|
|
if(mp_type_get_call_slot(type) == NULL) {
|
|
mp_raise_TypeError(translate("first argument must be a function"));
|
|
}
|
|
mp_float_t x = mp_obj_get_float(args[1].u_obj);
|
|
mp_float_t tol = mp_obj_get_float(args[2].u_obj);
|
|
mp_float_t rtol = mp_obj_get_float(args[3].u_obj);
|
|
mp_float_t dx, df, fx;
|
|
dx = x > MICROPY_FLOAT_CONST(0.0) ? OPTIMIZE_EPS * x : -OPTIMIZE_EPS * x;
|
|
mp_obj_t *fargs = m_new(mp_obj_t, 1);
|
|
if(args[4].u_int <= 0) {
|
|
mp_raise_ValueError(translate("maxiter must be > 0"));
|
|
}
|
|
for(uint16_t i=0; i < args[4].u_int; i++) {
|
|
fx = optimize_python_call(type, fun, x, fargs, 0);
|
|
df = (optimize_python_call(type, fun, x + dx, fargs, 0) - fx) / dx;
|
|
dx = fx / df;
|
|
x -= dx;
|
|
if(MICROPY_FLOAT_C_FUN(fabs)(dx) < (tol + rtol * MICROPY_FLOAT_C_FUN(fabs)(x))) break;
|
|
}
|
|
return mp_obj_new_float(x);
|
|
}
|
|
|
|
MP_DEFINE_CONST_FUN_OBJ_KW(optimize_newton_obj, 2, optimize_newton);
|
|
#endif
|
|
|
|
static const mp_rom_map_elem_t ulab_scipy_optimize_globals_table[] = {
|
|
{ MP_ROM_QSTR(MP_QSTR___name__), MP_ROM_QSTR(MP_QSTR_optimize) },
|
|
#if ULAB_SCIPY_OPTIMIZE_HAS_BISECT
|
|
{ MP_ROM_QSTR(MP_QSTR_bisect), MP_ROM_PTR(&optimize_bisect_obj) },
|
|
#endif
|
|
#if ULAB_SCIPY_OPTIMIZE_HAS_CURVE_FIT
|
|
{ MP_ROM_QSTR(MP_QSTR_curve_fit), MP_ROM_PTR(&optimize_curve_fit_obj) },
|
|
#endif
|
|
#if ULAB_SCIPY_OPTIMIZE_HAS_FMIN
|
|
{ MP_ROM_QSTR(MP_QSTR_fmin), MP_ROM_PTR(&optimize_fmin_obj) },
|
|
#endif
|
|
#if ULAB_SCIPY_OPTIMIZE_HAS_NEWTON
|
|
{ MP_ROM_QSTR(MP_QSTR_newton), MP_ROM_PTR(&optimize_newton_obj) },
|
|
#endif
|
|
};
|
|
|
|
static MP_DEFINE_CONST_DICT(mp_module_ulab_scipy_optimize_globals, ulab_scipy_optimize_globals_table);
|
|
|
|
const mp_obj_module_t ulab_scipy_optimize_module = {
|
|
.base = { &mp_type_module },
|
|
.globals = (mp_obj_dict_t*)&mp_module_ulab_scipy_optimize_globals,
|
|
};
|
|
#if CIRCUITPY_ULAB
|
|
#if !defined(MICROPY_VERSION) || MICROPY_VERSION <= 70144
|
|
MP_REGISTER_MODULE(MP_QSTR_ulab_dot_scipy_dot_optimize, ulab_scipy_optimize_module, MODULE_ULAB_ENABLED);
|
|
#else
|
|
MP_REGISTER_MODULE(MP_QSTR_ulab_dot_scipy_dot_optimize, ulab_scipy_optimize_module);
|
|
#endif
|
|
#endif
|