Spaces:
Running
Running
Commit ·
8caaf20
1
Parent(s): b70a3e1
Add more symbol support in custom function expressions
Browse files
backend/src/optimization_manager.py
CHANGED
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@@ -1,5 +1,26 @@
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import numpy as np
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-
from sympy import
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from optimization_logic import *
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@@ -83,24 +104,14 @@ class OptimizationManager:
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# function expression check
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try:
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expr =
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symbols = {s.name for s in expr.free_symbols}
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if mode == "univariate":
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return symbols in {frozenset({'x'}), frozenset(set())}
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elif mode == "bivariate":
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return symbols in {
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frozenset({'x', 'y'}),
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frozenset({'x'}),
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frozenset({'y'}),
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frozenset(set()),
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}
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else:
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return False
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except Exception as e:
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-
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-
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def _function_changed(self, function: str, mode: str) -> bool:
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function = function.strip()
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@@ -114,8 +125,53 @@ class OptimizationManager:
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except Exception as e:
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self.trajectory_values = {"x": [], "y": []}
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def _compute_function_values(self, function: str, mode: str, xlim: list, ylim: list) -> None:
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expr =
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if mode == "univariate":
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x = np.linspace(xlim[0], xlim[1], 100)
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f = lambdify('x', expr, modules=['numpy'])
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@@ -151,7 +207,7 @@ class OptimizationManager:
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def _compute_trajectory_values(self, settings: dict, steps: int) -> None:
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mode = settings.get("mode", "").lower().strip()
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algorithm = settings.get("algorithm", "").lower().strip().replace(" ", "_")
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function =
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if mode == "univariate":
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if algorithm == "gradient_descent":
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import numpy as np
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from sympy import (
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lambdify,
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symbols,
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sin,
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cos,
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tan,
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asin,
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acos,
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atan,
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exp,
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log,
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sqrt,
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pi,
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Abs,
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)
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from sympy.parsing.sympy_parser import (
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standard_transformations,
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implicit_multiplication_application,
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convert_xor,
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parse_expr,
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)
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from optimization_logic import *
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# function expression check
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try:
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expr = self._parse_function(function)
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except Exception as e:
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return False
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if mode == "univariate" and symbols("y") in expr.free_symbols:
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return False
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return True
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def _function_changed(self, function: str, mode: str) -> bool:
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function = function.strip()
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except Exception as e:
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self.trajectory_values = {"x": [], "y": []}
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def _parse_function(self, function: str) -> Expr:
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if not function.strip():
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raise ValueError("Function expression cannot be empty")
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x, y = symbols("x y")
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allowed_locals = {
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'x': x,
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'y': y,
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'sin': sin,
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'cos': cos,
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'tan': tan,
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'asin': asin,
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'acos': acos,
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'atan': atan,
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'log': log,
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'ln': log,
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'sqrt': sqrt,
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'abs': Abs,
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'exp': exp,
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'e': exp(1),
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'pi': pi,
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'π': pi,
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}
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try:
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parsed_function = parse_expr(
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function,
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local_dict=allowed_locals,
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transformations=standard_transformations + (
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implicit_multiplication_application,
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convert_xor,
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),
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evaluate=True,
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)
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except Exception as e:
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raise ValueError(f"Invalid function expression: {e}")
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unknown_symbols = parsed_function.free_symbols - {x, y}
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if unknown_symbols:
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unknown_names = ", ".join(sorted(str(s) for s in unknown_symbols))
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raise ValueError(f"Unknown variable(s): {unknown_names}. Allowed: x, y")
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return parsed_function
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def _compute_function_values(self, function: str, mode: str, xlim: list, ylim: list) -> None:
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expr = self._parse_function(function)
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if mode == "univariate":
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x = np.linspace(xlim[0], xlim[1], 100)
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f = lambdify('x', expr, modules=['numpy'])
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def _compute_trajectory_values(self, settings: dict, steps: int) -> None:
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mode = settings.get("mode", "").lower().strip()
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algorithm = settings.get("algorithm", "").lower().strip().replace(" ", "_")
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function = self._parse_function(settings.get("functionExpr", "").strip())
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if mode == "univariate":
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if algorithm == "gradient_descent":
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dist/assets/{index-DyZyiv0F.js → index-CZNS1f0O.js}
RENAMED
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The diff for this file is too large to render.
See raw diff
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dist/assets/{pyodide.worker-BeUH2O5o.js → pyodide.worker-Dr32d4MW.js}
RENAMED
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@@ -1,5 +1,26 @@
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(function(){"use strict";var i=`import numpy as np
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from sympy import
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from optimization_logic import *
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@@ -83,24 +104,14 @@ class OptimizationManager:
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# function expression check
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try:
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expr =
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symbols = {s.name for s in expr.free_symbols}
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if mode == "univariate":
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return symbols in {frozenset({'x'}), frozenset(set())}
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elif mode == "bivariate":
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return symbols in {
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frozenset({'x', 'y'}),
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frozenset({'x'}),
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frozenset({'y'}),
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frozenset(set()),
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}
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else:
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return False
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except Exception as e:
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def _function_changed(self, function: str, mode: str) -> bool:
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function = function.strip()
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@@ -114,8 +125,53 @@ class OptimizationManager:
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except Exception as e:
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self.trajectory_values = {"x": [], "y": []}
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def _compute_function_values(self, function: str, mode: str, xlim: list, ylim: list) -> None:
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expr =
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if mode == "univariate":
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x = np.linspace(xlim[0], xlim[1], 100)
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f = lambdify('x', expr, modules=['numpy'])
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@@ -151,7 +207,7 @@ class OptimizationManager:
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def _compute_trajectory_values(self, settings: dict, steps: int) -> None:
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mode = settings.get("mode", "").lower().strip()
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algorithm = settings.get("algorithm", "").lower().strip().replace(" ", "_")
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function =
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if mode == "univariate":
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if algorithm == "gradient_descent":
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@@ -825,4 +881,4 @@ def adam_bivariate(
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"x": x_values,
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"y": y_values,
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"z": z_values,
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}`;const o="https://cdn.jsdelivr.net/pyodide/v0.26.1/full/pyodide.mjs";let e=null,t=null;async function
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(function(){"use strict";var i=`import numpy as np
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from sympy import (
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lambdify,
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+
symbols,
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+
sin,
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+
cos,
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+
tan,
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asin,
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+
acos,
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+
atan,
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+
exp,
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+
log,
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sqrt,
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pi,
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Abs,
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)
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+
from sympy.parsing.sympy_parser import (
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standard_transformations,
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+
implicit_multiplication_application,
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convert_xor,
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parse_expr,
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)
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from optimization_logic import *
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# function expression check
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try:
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expr = self._parse_function(function)
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except Exception as e:
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return False
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if mode == "univariate" and symbols("y") in expr.free_symbols:
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return False
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return True
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def _function_changed(self, function: str, mode: str) -> bool:
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function = function.strip()
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except Exception as e:
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self.trajectory_values = {"x": [], "y": []}
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def _parse_function(self, function: str) -> Expr:
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if not function.strip():
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raise ValueError("Function expression cannot be empty")
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x, y = symbols("x y")
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allowed_locals = {
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'x': x,
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'y': y,
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'sin': sin,
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'cos': cos,
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'tan': tan,
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'asin': asin,
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'acos': acos,
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'atan': atan,
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'log': log,
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'ln': log,
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'sqrt': sqrt,
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'abs': Abs,
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'exp': exp,
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'e': exp(1),
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'pi': pi,
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'π': pi,
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}
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try:
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parsed_function = parse_expr(
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function,
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local_dict=allowed_locals,
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+
transformations=standard_transformations + (
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implicit_multiplication_application,
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convert_xor,
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),
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evaluate=True,
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)
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except Exception as e:
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raise ValueError(f"Invalid function expression: {e}")
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unknown_symbols = parsed_function.free_symbols - {x, y}
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if unknown_symbols:
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unknown_names = ", ".join(sorted(str(s) for s in unknown_symbols))
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raise ValueError(f"Unknown variable(s): {unknown_names}. Allowed: x, y")
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return parsed_function
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def _compute_function_values(self, function: str, mode: str, xlim: list, ylim: list) -> None:
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expr = self._parse_function(function)
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+
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if mode == "univariate":
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x = np.linspace(xlim[0], xlim[1], 100)
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f = lambdify('x', expr, modules=['numpy'])
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def _compute_trajectory_values(self, settings: dict, steps: int) -> None:
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mode = settings.get("mode", "").lower().strip()
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algorithm = settings.get("algorithm", "").lower().strip().replace(" ", "_")
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function = self._parse_function(settings.get("functionExpr", "").strip())
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if mode == "univariate":
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if algorithm == "gradient_descent":
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"x": x_values,
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"y": y_values,
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"z": z_values,
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}`;const o="https://cdn.jsdelivr.net/pyodide/v0.26.1/full/pyodide.mjs";let e=null,t=null;async function r(){const{loadPyodide:n}=await import(o);e=await n({indexURL:"https://cdn.jsdelivr.net/pyodide/v0.26.1/full/"}),await e.loadPackage(["numpy","sympy"]),e.FS.writeFile("optimization_logic.py",l),e.FS.writeFile("optimization_manager.py",i),e.runPython("from optimization_manager import OptimizationManager; manager = OptimizationManager();"),t=e.globals.get("manager"),t||console.error("Failed to initialize optimization manager"),self.postMessage({type:"READY"})}function s(n){if(!n)return null;try{const a=n.toJs({dict_converter:Object.fromEntries});n.destroy&&n.destroy(),self.postMessage({type:"RESULT",data:a})}catch(a){console.error("Error handling Python result:",a)}}self.onmessage=async n=>{const a=n.data;if(!t){console.warn("Pyodide is not ready yet");return}switch(a.type){case"INIT":const f=e.toPy(a.settings);s(t.handle_update_settings(f));break;case"NEXT_STEP":s(t.handle_next_step());break;case"PREV_STEP":s(t.handle_prev_step());break;case"RESET":s(t.handle_reset());break;default:console.error("Unknown message type:",a);break}},r()})();
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dist/index.html
CHANGED
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@@ -5,7 +5,7 @@
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<link rel="icon" type="image/svg+xml" href="/vite.svg" />
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<meta name="viewport" content="width=device-width, initial-scale=1.0" />
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<title>Optimization</title>
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<script type="module" crossorigin src="/assets/index-
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<link rel="stylesheet" crossorigin href="/assets/index-CBOaLvz3.css">
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</head>
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<body>
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<link rel="icon" type="image/svg+xml" href="/vite.svg" />
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<meta name="viewport" content="width=device-width, initial-scale=1.0" />
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<title>Optimization</title>
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<script type="module" crossorigin src="/assets/index-CZNS1f0O.js"></script>
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<link rel="stylesheet" crossorigin href="/assets/index-CBOaLvz3.css">
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</head>
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| 11 |
<body>
|
frontends/react/src/Sidebar.tsx
CHANGED
|
@@ -19,20 +19,20 @@ const DEFAULT_HYPERPARAMETERS = {
|
|
| 19 |
|
| 20 |
|
| 21 |
const UNIVARIATE_FUNCTION_OPTIONS = {
|
| 22 |
-
"--Custom--": "
|
| 23 |
"Quadratic": "x^2",
|
| 24 |
-
"Cubic": "x^3 -
|
| 25 |
-
"Quartic": "x^4 -
|
| 26 |
"Sine": "sin(x)",
|
| 27 |
-
"Exponential": "exp(x)
|
| 28 |
}
|
| 29 |
|
| 30 |
const BIVARIATE_FUNCTION_OPTIONS = {
|
| 31 |
-
"--Custom--": "x^2 +
|
| 32 |
"Quadratic": "x^2 + y^2",
|
| 33 |
-
"Ackley": "-
|
| 34 |
-
"Rasteringin": "20 + (x^2 - 10
|
| 35 |
-
"Rosenbrock": "(1 - x)^2 + 100
|
| 36 |
}
|
| 37 |
|
| 38 |
|
|
@@ -68,7 +68,7 @@ export default function Sidebar({
|
|
| 68 |
}
|
| 69 |
}
|
| 70 |
|
| 71 |
-
const [functionOption, setFunctionOption] = useState<string>("
|
| 72 |
|
| 73 |
function handleFunctionOptionChange(option: string) {
|
| 74 |
setFunctionOption(option);
|
|
@@ -78,7 +78,7 @@ export default function Sidebar({
|
|
| 78 |
|
| 79 |
function handleModeChange(mode: SettingsUi["mode"]) {
|
| 80 |
// When changing modes, reset function to Quadratic as some options are mode-specific
|
| 81 |
-
const newFunctionOption = "
|
| 82 |
|
| 83 |
const expr = mode === "Bivariate"
|
| 84 |
? BIVARIATE_FUNCTION_OPTIONS[newFunctionOption as keyof typeof BIVARIATE_FUNCTION_OPTIONS]
|
|
|
|
| 19 |
|
| 20 |
|
| 21 |
const UNIVARIATE_FUNCTION_OPTIONS = {
|
| 22 |
+
"--Custom--": "x^2",
|
| 23 |
"Quadratic": "x^2",
|
| 24 |
+
"Cubic": "x^3 - 3x^2 + 2x",
|
| 25 |
+
"Quartic": "x^4 - 4x^3 + 6x^2 - 4x + 1",
|
| 26 |
"Sine": "sin(x)",
|
| 27 |
+
"Exponential": "exp(x)",
|
| 28 |
}
|
| 29 |
|
| 30 |
const BIVARIATE_FUNCTION_OPTIONS = {
|
| 31 |
+
"--Custom--": "x^2 + 3y^2",
|
| 32 |
"Quadratic": "x^2 + y^2",
|
| 33 |
+
"Ackley": "-20exp(-0.2 sqrt(0.5 (x^2 + y^2))) - exp(0.5 (cos(2 pi x) + cos(2 pi y))) + e + 20",
|
| 34 |
+
"Rasteringin": "20 + (x^2 - 10 cos(2 * pi * x)) + (y^2 - 10 cos(2 pi y))",
|
| 35 |
+
"Rosenbrock": "(1 - x)^2 + 100 (y - x^2)^2",
|
| 36 |
}
|
| 37 |
|
| 38 |
|
|
|
|
| 68 |
}
|
| 69 |
}
|
| 70 |
|
| 71 |
+
const [functionOption, setFunctionOption] = useState<string>("--Custom--");
|
| 72 |
|
| 73 |
function handleFunctionOptionChange(option: string) {
|
| 74 |
setFunctionOption(option);
|
|
|
|
| 78 |
|
| 79 |
function handleModeChange(mode: SettingsUi["mode"]) {
|
| 80 |
// When changing modes, reset function to Quadratic as some options are mode-specific
|
| 81 |
+
const newFunctionOption = "--Custom--";
|
| 82 |
|
| 83 |
const expr = mode === "Bivariate"
|
| 84 |
? BIVARIATE_FUNCTION_OPTIONS[newFunctionOption as keyof typeof BIVARIATE_FUNCTION_OPTIONS]
|