diff --git a/bax_algorithms/pathwise/optimize.py b/bax_algorithms/pathwise/optimize.py index e7b5686..2f2639a 100644 --- a/bax_algorithms/pathwise/optimize.py +++ b/bax_algorithms/pathwise/optimize.py @@ -7,7 +7,8 @@ import torch import numpy as np import time -from scipy.optimize import differential_evolution +import warnings +from scipy.optimize import NonlinearConstraint, differential_evolution class VirtualOptimizer(XoptBaseModel, ABC): @@ -27,9 +28,14 @@ def optimize( bounds: Tensor, n_samples: int, optimization_indeces: Tensor = None, + constraints: Callable | None = None, ) -> Tensor: """ - Minimizes virtual objective sample functions and returns optimal inputs. + Optimizes virtual objective sample functions and returns optimal inputs. + + constraints, when provided, maps full inputs of shape + (n_samples, n_points, n_dims) to residuals of shape + (n_samples, n_points, n_constraints). Every residual must be <= 0. """ raise NotImplementedError("This method should be implemented in subclasses.") @@ -104,6 +110,7 @@ def optimize( bounds: Tensor, n_samples: int, optimization_indeces: Tensor = None, + constraints: Callable | None = None, ) -> Tensor: target_function = self._get_target_function( virtual_objective, @@ -117,13 +124,35 @@ def optimize( bounds, n_samples, optimization_indeces ) + def constraint_function(x): + full_inputs = self._prepare_inputs( + x, bounds, n_samples, optimization_indeces + ) + residuals = constraints(full_inputs) + if residuals.ndim != 3 or residuals.shape[:2] != full_inputs.shape[:2]: + raise ValueError( + "constraints must return (n_samples, n_points, n_constraints)" + ) + # Keep every sample's constraints separate rather than summing them. + residuals = residuals.permute(0, 2, 1).reshape(-1, full_inputs.shape[1]) + residuals = residuals.detach().cpu().numpy() + residuals = np.where(np.isfinite(residuals), residuals, np.inf) + return residuals[:, 0] if x.ndim == 1 else residuals + + scipy_constraints = ( + (NonlinearConstraint(constraint_function, -np.inf, 0.0),) + if constraints is not None + else () + ) if self.verbose: start = time.time() print("Beginning BAX virtual optimization.") res = differential_evolution( target_function, bounds=de_bounds, + constraints=scipy_constraints, vectorized=True, + updating="deferred", polish=self.polish, popsize=self.popsize, maxiter=self.maxiter, @@ -132,15 +161,35 @@ def optimize( if self.verbose: print("BAX virtual optimization took:", time.time() - start, "seconds.") + if constraints is not None: + if not np.isfinite(res.fun) or not np.all(constraint_function(res.x) <= 0): + raise RuntimeError("No feasible prediction found; do not use result.x") + if not res.success: + warnings.warn( + f"Feasible result, but optimizer did not converge: {res.message}", + stacklevel=2, + ) + if optimization_indeces is not None: ndim = len(optimization_indeces) else: ndim = bounds.shape[-1] - best_x = torch.from_numpy(res.x).reshape(n_samples, 1, ndim) + best_x = torch.from_numpy(res.x).to(bounds).reshape(n_samples, 1, ndim) return best_x + @staticmethod + def _prepare_inputs(x, bounds, n_samples, optimization_indeces): + x = torch.from_numpy(x).to(bounds) + dim = int(x.shape[0] / n_samples) + x = x.reshape(n_samples, dim, -1).transpose(1, 2) + if optimization_indeces is None: + return x + full_inputs = bounds.mean(dim=0).repeat(*x.shape[:-1], 1) + full_inputs[..., optimization_indeces] = x + return full_inputs + def _wrap_virtual_objective( self, virtual_objective: Callable, @@ -150,19 +199,13 @@ def _wrap_virtual_objective( optimization_indeces: Tensor, ) -> Callable: def wrapped_virtual_objective(x): - x = torch.from_numpy(x) - # x.shape = num_params x popsize*num_params // num_params = dim*n_samples - dim = int(x.shape[0] / n_samples) - x = x.reshape(n_samples, dim, -1) - x = torch.swapaxes(x, 1, 2) - if optimization_indeces is not None: - x_p = bounds.mean(dim=0).repeat(*x.shape[:-1], 1) - x_p[..., optimization_indeces] = x - else: - x_p = x + # SciPy can pass no points when the whole population is infeasible. + if x.ndim == 2 and x.shape[1] == 0: + return np.empty(0) + x_p = self._prepare_inputs(x, bounds, n_samples, optimization_indeces) res = virtual_objective(sample_functions_list, x_p, bounds) - res = res.sum(dim=0).detach().numpy() - return res + res = res.sum(dim=0).detach().cpu().numpy() + return res.item() if x.ndim == 1 else res return wrapped_virtual_objective @@ -173,6 +216,9 @@ def _get_virtual_optimization_bounds( Get bounds for virtual optimization (may not be the same as bounds passed to optimizer). """ if optimization_indeces is not None: - return np.tile(bounds[..., optimization_indeces].numpy().T, (n_samples, 1)) + return np.tile( + bounds[..., optimization_indeces].detach().cpu().numpy().T, + (n_samples, 1), + ) else: - return np.tile(bounds.numpy().T, (n_samples, 1)) + return np.tile(bounds.detach().cpu().numpy().T, (n_samples, 1)) diff --git a/bax_algorithms/utils.py b/bax_algorithms/utils.py index 0902992..1d16d2c 100644 --- a/bax_algorithms/utils.py +++ b/bax_algorithms/utils.py @@ -1,4 +1,8 @@ +from collections.abc import Callable +import math + from xopt.generators.bayesian.bax_generator import BaxGenerator +from xopt.generators.bayesian.objectives import create_constraint_callables from botorch.models.gp_regression import SingleTaskGP from botorch.models.model_list_gp_regression import ModelListGP from bax_algorithms.pathwise.optimize import VirtualOptimizer @@ -45,6 +49,94 @@ def func(x): return best_inputs.squeeze(0) +def get_constrained_mean_prediction( + generator: BaxGenerator, + mean_optimizer: VirtualOptimizer, + *, + kappa: float = 0.0, + constraint_points: Callable[[torch.Tensor, torch.Tensor], torch.Tensor] + | None = None, +): + """Optimize the BAX mean objective subject to all VOCS output constraints. + + Uses Xopt's constraint callables, including output ordering and LESS_THAN / + GREATER_THAN directions. kappa=0 requires posterior-mean feasibility. Positive + kappa requires the signed constraint mean plus kappa times its posterior + standard deviation to be <= 0. This is a pointwise uncertainty margin, not + a guarantee of physical safety or joint feasibility. + + By default, constraints are evaluated at the full candidate inputs passed to + the virtual objective. Dimensions not optimized by the algorithm are filled + with the midpoint of their bounds, as in get_bax_mean_prediction. To enforce + constraints at other inputs, provide constraint_points(x, bounds), returning + shape (*x.shape[:-1], n_evaluation_points, x.shape[-1]). All evaluation points + must satisfy every constraint. This callback can also select a reference + setting for dimensions not optimized by the algorithm. + + The optimizer must implement the optional constraints callback in + VirtualOptimizer.optimize (implemented by DifferentialEvolution). Without + VOCS constraints this delegates to get_bax_mean_prediction unchanged. + Returns shape (1, n_tuning_dims), in the algorithm's optimization order. + Like the original helper, this expects bounds covering all model inputs; + reduced bounds from fixed_features are not supported. + """ + if not math.isfinite(kappa) or kappa < 0: + raise ValueError("kappa must be finite and nonnegative") + if not generator.vocs.constraints: + return get_bax_mean_prediction(generator, mean_optimizer) + + # Retain the constraint models separately from the objective observables. + model = generator.train_model() + bounds = generator._get_optimization_bounds() + if bounds.shape[-1] != len(generator.model_input_names): + raise ValueError("Mean prediction requires bounds covering all model inputs") + output_names = generator.vocs.output_names + observable_models = [ + model.subset_output([output_names.index(name)]) + for name in generator.algorithm.observable_names_ordered + ] + mean_functions = [(lambda x, m=m: m.posterior(x).mean) for m in observable_models] + constraint_functions = create_constraint_callables(generator.vocs) + constraint_indices = [ + output_names.index(name) for name in generator.vocs.constraint_names + ] + + @torch.no_grad() + def constraints(x): + points = ( + x.unsqueeze(-2) + if constraint_points is None + else constraint_points(x, bounds) + ) + if ( + points.ndim != x.ndim + 1 + or points.shape[:-2] != x.shape[:-1] + or points.shape[-1] != x.shape[-1] + or points.shape[-2] == 0 + ): + raise ValueError( + "constraint_points must return (*x.shape[:-1], n_points, n_dims)" + ) + posterior = model.posterior(points) + mean = posterior.mean + residuals = torch.stack([fn(mean) for fn in constraint_functions], dim=-1) + if kappa: + std = posterior.variance[..., constraint_indices].clamp_min(0).sqrt() + residuals = residuals + kappa * std + residuals = torch.where(torch.isfinite(residuals), residuals, torch.inf) + return residuals.amax(dim=-2) + + best_inputs = mean_optimizer.optimize( + virtual_objective=generator.algorithm.evaluate_virtual_objective, + sample_functions_list=mean_functions, + bounds=bounds, + optimization_indeces=generator.algorithm._get_optimization_indeces(bounds), + n_samples=1, + constraints=constraints, + ) + return best_inputs.squeeze(0) + + def tuning_input_tensor_to_dict(generator, x_tuning): """ Converts a single set of tuning parameters to a dictionary for input to Xopt diff --git a/examples/solenoid_alignment_constraints.ipynb b/examples/solenoid_alignment_constraints.ipynb new file mode 100644 index 0000000..9be683e --- /dev/null +++ b/examples/solenoid_alignment_constraints.ipynb @@ -0,0 +1,507 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "id": "26acb126", + "metadata": {}, + "source": [ + "# BAX final prediction with an artificial 2D charge constraint\n", + "\n", + "This MWE compares `get_bax_mean_prediction()` with the general\n", + "`get_constrained_mean_prediction()` helper in `bax_algorithms.utils`.\n", + "Both optimize the same virtual alignment objective using fitted GP means.\n", + "\n", + "The artificial charge depends **only on the two tuning coordinates, x and y**.\n", + "A small elliptical region near good alignment has insufficient charge.\n", + "The field is used only for the virtual alignment measurement; it does not enter\n", + "the charge function or the definition of the excluded region.\n", + "\n", + "Run all cells with this repository and its dependencies installed. The notebook\n", + "works when started in either the repository root or `examples/`." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "a0ff5c33", + "metadata": { + "execution": { + "iopub.execute_input": "2026-09-22T20:11:03.003103Z", + "iopub.status.busy": "2026-09-22T20:11:03.002961Z", + "iopub.status.idle": "2026-09-22T20:11:04.075066Z", + "shell.execute_reply": "2026-09-22T20:11:04.074744Z" + } + }, + "outputs": [], + "source": [ + "import matplotlib.pyplot as plt\n", + "from matplotlib.lines import Line2D\n", + "import numpy as np\n", + "import pandas as pd\n", + "import torch\n", + "from IPython.display import display\n", + "from xopt import Xopt\n", + "from xopt.evaluator import Evaluator\n", + "from xopt.generators.bayesian.bax_generator import BaxGenerator\n", + "from xopt.vocs import VOCS\n", + "\n", + "from bax_algorithms.pathwise.optimize import DifferentialEvolution\n", + "from bax_algorithms.solenoid_alignment import PathwiseSolenoidAlignment\n", + "from bax_algorithms.utils import (\n", + " get_bax_mean_prediction,\n", + " get_constrained_mean_prediction,\n", + ")\n", + "\n", + "torch.manual_seed(1)\n", + "np.random.seed(1)\n", + "torch.set_num_threads(1)" + ] + }, + { + "cell_type": "markdown", + "id": "cf62416e", + "metadata": {}, + "source": [ + "## Synthetic measurement and charge\n", + "\n", + "The centroids are $c_x=(x-0.1)b$ and $c_y=1.3(y+0.05)b$, where $b$ is the\n", + "measurement field. The alignment objective is the sum of their standard\n", + "deviations over a field scan; its true minimum is at $(0.1,-0.05)$.\n", + "\n", + "Artificial charge in pC is\n", + "\n", + "$$Q(x,y)=100-80\\exp\\left[-\\frac12\\left(\n", + "\\frac{(x-0.18)^2}{0.22^2}+\\frac{(y+0.05)^2}{0.25^2}\\right)\\right].$$\n", + "\n", + "We require $Q\\ge60$ pC. The excluded ellipse occupies about 6% of the tuning\n", + "square and includes the unconstrained optimum. Nothing in $Q$ depends on field." + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "id": "a2e3437a", + "metadata": { + "execution": { + "iopub.execute_input": "2026-09-22T20:11:04.076316Z", + "iopub.status.busy": "2026-09-22T20:11:04.076234Z", + "iopub.status.idle": "2026-09-22T20:11:04.083115Z", + "shell.execute_reply": "2026-09-22T20:11:04.082754Z" + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Training observations: 363\n", + "Model input order: ['x', 'y', 'field']\n" + ] + } + ], + "source": [ + "CHARGE_THRESHOLD = 60.0\n", + "\n", + "\n", + "def charge(x, y):\n", + " radius_squared = ((x - 0.18) / 0.22) ** 2 + ((y + 0.05) / 0.25) ** 2\n", + " return 100.0 - 80.0 * np.exp(-0.5 * radius_squared)\n", + "\n", + "\n", + "def measure(inputs):\n", + " x, y, field = inputs[\"x\"], inputs[\"y\"], inputs[\"field\"]\n", + " return {\n", + " \"cx\": (x - 0.1) * field,\n", + " \"cy\": 1.3 * (y + 0.05) * field,\n", + " \"charge\": charge(x, y),\n", + " }\n", + "\n", + "\n", + "vocs = VOCS(\n", + " variables={\"x\": [-1.0, 1.0], \"y\": [-1.0, 1.0], \"field\": [-1.0, 1.0]},\n", + " observables=[\"cx\", \"cy\"],\n", + " constraints={\"charge\": [\"GREATER_THAN\", CHARGE_THRESHOLD]},\n", + ")\n", + "algorithm = PathwiseSolenoidAlignment(\n", + " x_key=\"cx\",\n", + " y_key=\"cy\",\n", + " meas_dim=vocs.variable_names.index(\"field\"),\n", + " observable_names_ordered=[\"cx\", \"cy\"],\n", + " n_steps_measurement_param=5,\n", + " n_samples=2,\n", + ")\n", + "generator = BaxGenerator(vocs=vocs, algorithm=algorithm)\n", + "generator.gp_constructor.use_low_noise_prior = True\n", + "X = Xopt(vocs=vocs, generator=generator, evaluator=Evaluator(function=measure))\n", + "\n", + "# A deterministic grid supplies training data; no acquisition loop is needed\n", + "# to isolate the behavior of the final-prediction helpers.\n", + "training_inputs = pd.DataFrame(\n", + " [\n", + " {\"x\": x, \"y\": y, \"field\": field}\n", + " for x in np.linspace(-1, 1, 11)\n", + " for y in np.linspace(-1, 1, 11)\n", + " for field in [-1.0, 0.0, 1.0]\n", + " ]\n", + ")\n", + "X.evaluate_data(training_inputs)\n", + "print(f\"Training observations: {len(X.data)}\")\n", + "print(\"Model input order:\", vocs.variable_names)\n", + "assert (\n", + " measure({\"x\": 0.1, \"y\": -0.05, \"field\": -1})[\"charge\"]\n", + " == measure({\"x\": 0.1, \"y\": -0.05, \"field\": 1})[\"charge\"]\n", + ")" + ] + }, + { + "cell_type": "markdown", + "id": "68b41667", + "metadata": {}, + "source": [ + "## Compare the two final predictions\n", + "\n", + "`get_constrained_mean_prediction()` reads every constraint from VOCS, with Xopt's\n", + "output ordering and inequality directions. No charge name, alignment algorithm,\n", + "or field scan is hard-coded into that helper.\n", + "\n", + "Here `kappa=2` requires the charge GP's lower confidence bound\n", + "`mean - 2 * std >= 60`. Use `kappa=0` for posterior-mean feasibility alone.\n", + "This margin is not a guarantee of physical safety.\n", + "\n", + "As with the existing optimizer, dimensions outside the tuning subset are filled\n", + "with their bounds' midpoints for the constraint query. Here that is `field=0`;\n", + "the true constraint is independent of field. A general `constraint_points`\n", + "callback is available if an application needs checks at other inputs." + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "id": "b92bbf0a", + "metadata": { + "execution": { + "iopub.execute_input": "2026-09-22T20:11:04.084071Z", + "iopub.status.busy": "2026-09-22T20:11:04.084022Z", + "iopub.status.idle": "2026-09-22T20:11:05.320083Z", + "shell.execute_reply": "2026-09-22T20:11:05.319711Z" + } + }, + "outputs": [ + { + "data": { + "text/html": [ + "
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xypredicted misalignmentcharge mean (pC)charge lower bound (pC)true charge (pC)
Existing helper0.10040-0.050210.0000025.2245425.0556825.06837
Constraint-aware helper-0.08017-0.050260.1541460.1736260.0070660.24339
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" + ], + "text/plain": [ + " x y predicted misalignment \\\n", + "Existing helper 0.10040 -0.05021 0.00000 \n", + "Constraint-aware helper -0.08017 -0.05026 0.15414 \n", + "\n", + " charge mean (pC) charge lower bound (pC) \\\n", + "Existing helper 25.22454 25.05568 \n", + "Constraint-aware helper 60.17362 60.00706 \n", + "\n", + " true charge (pC) \n", + "Existing helper 25.06837 \n", + "Constraint-aware helper 60.24339 " + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "PASS: existing helper violates the charge constraint; constrained helper satisfies it.\n" + ] + } + ], + "source": [ + "mean_optimizer = DifferentialEvolution(popsize=30, maxiter=150)\n", + "original = get_bax_mean_prediction(X.generator, mean_optimizer)\n", + "KAPPA = 2.0\n", + "constrained = get_constrained_mean_prediction(X.generator, mean_optimizer, kappa=KAPPA)\n", + "\n", + "bounds = X.generator._get_optimization_bounds()\n", + "tuning_indices = algorithm._get_optimization_indeces(bounds)\n", + "tuning_names = [vocs.variable_names[i] for i in tuning_indices]\n", + "assert tuning_names == [\"x\", \"y\"]\n", + "charge_index = vocs.output_names.index(\"charge\")\n", + "mean_functions = [\n", + " (\n", + " lambda z,\n", + " m=X.generator.model.subset_output([vocs.output_names.index(name)]): m.posterior(\n", + " z\n", + " ).mean\n", + " )\n", + " for name in algorithm.observable_names_ordered\n", + "]\n", + "\n", + "\n", + "def diagnostics(point):\n", + " full = bounds.mean(dim=0).repeat(len(point), 1)\n", + " full[:, tuning_indices] = point\n", + " with torch.no_grad():\n", + " posterior = X.generator.model.posterior(full)\n", + " mu = posterior.mean[..., charge_index].item()\n", + " sigma = posterior.variance[..., charge_index].clamp_min(0).sqrt().item()\n", + " objective = algorithm.evaluate_virtual_objective(\n", + " mean_functions, full, bounds\n", + " ).item()\n", + " x, y = point[0].tolist()\n", + " return {\n", + " \"x\": x,\n", + " \"y\": y,\n", + " \"predicted misalignment\": objective,\n", + " \"charge mean (pC)\": mu,\n", + " \"charge lower bound (pC)\": mu - KAPPA * sigma,\n", + " \"true charge (pC)\": charge(x, y),\n", + " }\n", + "\n", + "\n", + "results = pd.DataFrame(\n", + " [diagnostics(original), diagnostics(constrained)],\n", + " index=[\"Existing helper\", \"Constraint-aware helper\"],\n", + ")\n", + "display(results.round(5))\n", + "assert results.loc[\"Existing helper\", \"charge mean (pC)\"] < CHARGE_THRESHOLD\n", + "assert results.loc[\"Existing helper\", \"true charge (pC)\"] < CHARGE_THRESHOLD\n", + "assert (\n", + " results.loc[\"Constraint-aware helper\", \"charge lower bound (pC)\"]\n", + " >= CHARGE_THRESHOLD\n", + ")\n", + "assert results.loc[\"Constraint-aware helper\", \"true charge (pC)\"] >= CHARGE_THRESHOLD\n", + "print(\n", + " \"PASS: existing helper violates the charge constraint; constrained helper satisfies it.\"\n", + ")" + ] + }, + { + "cell_type": "markdown", + "id": "d0db81cd", + "metadata": {}, + "source": [ + "## Visualize the excluded region and both predictions\n", + "\n", + "The left panel shows the artificial charge and its exact forbidden region. The\n", + "right panel shows the alignment objective built from GP means. The solid red\n", + "boundary is the true 60 pC charge contour; the dashed blue boundary is the\n", + "constraint used by the new helper (`charge mean - 2σ = 60`, evaluated at field=0).\n", + "Both predicted tuning points appear on both panels." + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "id": "58fe36be", + "metadata": { + "execution": { + "iopub.execute_input": "2026-09-22T20:11:05.321173Z", + "iopub.status.busy": "2026-09-22T20:11:05.321101Z", + "iopub.status.idle": "2026-09-22T20:11:06.769420Z", + "shell.execute_reply": "2026-09-22T20:11:06.768992Z" + } + }, + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 4, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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Po7vvvptWW201WnXVVenoo4+m3XbbjTp16kQ77bQTvfPOOzgSAAAAAAAWlixZoh5S+XPqqadmzHPzzTen83z33Xdtcl926NCBNtlkE+rduze1V/ilNR/jd999t80eB9c2tqRzgIOT3M6ysjJqKzT1+dXY49cSzn8AwhIPnROAHEmlUnTwwQfTG2+8Qbfeeisdf/zxVFhYqNL+/PNPuuCCC+iaa65RATgAAAAAAGBnpZVWorfffltJ+eQDK7/cfOyxx1T63Llz2+wuHDhwoBrdAtrvccA50LrB8QPtCYxwA03OnXfeSS+++CLdd9996o2sH2xjBg8eTE8//TSdd955Gcvy8Gwe3v7bb7+pjqTJ7Nmz09KJr776SuWtra11+sJxAPDXX3+lSZMmaXlmzJhBEydOVL4CDflQ8VBmzst1ZFqfC3M9LhpazzfffEPTpk1Tf/ObtR9++IHmzZuXtzrZy4PrtElXst0mXjfvez6eLI3Jdsg+H8Pff/8947mQS7tlWW5TJrhOPrcyrbM528jl+DxftmyZtpzPZ25fQ55pP/30U/q3wu3gY5aJpjz+TbHPAQCgvbHvvvuqvtRTTz0VGGnDLzKPPPJIZ/mFCxdavUz5nuLfK/jD+TLJtkyvL+57sF1I2FE+YdeTrf8T9xv5fuf3G/nDeWfNmpVT2828bIvC/SfTEoUDnFwH93Ny3fdh28UjHX/88Uf1N9fj70O5jQ3J+Xj0Y5j+h28Dw23L1ofLta3m9vA6ZHsa2kZz3f6+swWauS+TqZ8Uto1NTaZ9kM1xy+X3uHjxYtV3M8+bhva9uS7+3XKfjtcV9ned6dxprvMfgGbHA6CJGTJkiPqkUqlQ+Q8//HBvwIAB3qRJk7x11lnHW2uttbwOHTqov2fMmKHlfeSRR7xNNtlEfUaNGuWttNJKXteuXb2bb745Y53ffvutt+aaa3qrr766t9FGG6m0mTNneptvvrkXj8dV2tChQ7233nrL22KLLdRHUllZ6Z1++ulecXFxeru6devm3XXXXQ1u1+zZs70tt9wyr+vhbT355JO9//73v97AgQO9VVdd1YtGo96hhx7qLVu2rFF18r7lPLyvuM4jjjjCSyQSOW/TxRdf7HXq1MkbNmyYOqa8bl6WTCad+23+/Pnevvvuq9axxhpreCUlJapdr7/+es7t5nQ+J3z22Wcfr0+fPl51dXVg/cOHD1fnV3O30eTHH3/0Onbs6B100EHa8ksuucSLRCLem2++6Sx//PHHp38rI0aM8Dp37qzOl7FjxzbL8Tdp7D4HAID2Bt9ruOt+7rnnekcddZS6lkv4vsZ9G75+c76PP/5YS582bZq38847e4WFheqa3aNHD3WNl/cB7jv49wr+8D2toKDA23HHHb2///47nW/8+PFqHc8++6x32mmneSuvvLLqZ3F/LUyfKOx6pkyZotbD2+Raxnz44YeqL8T3N96+kSNHepMnT1Z5L7vsspza7ud9+umnvWOPPVbdN3v16qXWM2HCBK+mpsY7+uijVd+md+/eXvfu3b0PPvggsL1h9n3Ydo0bN85bb731VF5er78P7733Xuc+//rrr1U5ro/bwPub79W//fZbxu3l7eL7et++fVXf8cYbb9Tqsx2HMNvKTJ061dt1111VH4L3K2/rhhtuqNrQ0Daa6+bzifuV3P814b5KLBZTfc5s2xiGF154QbVl8eLFWZd17YNcjluYc3rp0qWqD1ZUVOStvfbaKi/395577jmV3tC+l+fICSeckH6e4H3XmN91U5//AKwoEHADTQoHyPiCyA/rYeEOY8+ePb3DDjtMdS6Z6dOnq4fzgw8+2FmWg3oPP/ywWid3vMw6DzjgAG/evHnpCzsHe9Zff311weabHsM3C87Py8ygAd+g+KYsb8jPPPNM+gZhg9fDN1C+efzxxx9qWUVFhQqeNGY9HBzhDvfZZ5+dDlxxGe5sckcp1zq5reedd166Tr8z8cQTT+S0TW+88YYq//bbb6eX8X6+5pprAoFB83huvPHGXr9+/byJEyeqZX7nljtPn332WdbtzhRwe//999OdB8lHH32klt9///3N3sZMPPbYYyrv7bffrr7z/uRg20UXXeRlS3l5ufpdckd6yZIlWbcx23PapDH7HAAA2nvAjYNp/DcHffyHaA6K8INppoDbwoULvUGDBqn7Fb9oZPglyimnnOJ16dJFBSBs/Pnnn+pF2V577RV4ON5ss8281157Lb2c6+MHbPMFaRgyrSdswI37cPxSb++99073K3gZ9/tsAbcwbffz8gP9O++8o5bxi6JtttlGBSv4Xum/8OJ7//bbb++tssoq2guqsPs+m3ZxfyNs38Hft3x/33bbbdP3fA6AcB+Sg4f+Mr8NHKx8+eWX0+U52GauL9NxCLutfC5zMGWDDTZI9yEYPp/9PqlrGzOtm4M0HJxZtGiRlpf7mtxX8tfTmN+CHwD74osv0p9rr71WtYUDrXL5r7/+6qwnzD7I9riFOXfOPPNM9Uw1a9as9DLeD7feemv6u2vf++vigQ4vvfSSWsb7/Pfff2/U77opz38AViQIuIEm5auvvlIXxHPOOSd0GQ6EyE6kDweV+IKbaUTUggULVP4vv/xS3eT47SPfUMw6ZfCDeffddzM+9PNNiN82yaAB18t577jjjsD699hjDxW4s/Hee++psk8++aS2nG8ejVkP34T79+8fGCXEHUAelcRv9XKpkwNStbW1Wr7VVltNBe1y2aabbrpJ5fUDqGHxgzL33HOPtrysrEwFD/fcc8+s250p4MZBM36zudVWW2n5DjzwQNWBLy0tbfY22jjxxBPV74DPWa5/u+22a3B0nNxODl5zp4bPCT+AJ9/GN8Xxt7Ul130OAADtPeDG11B+4eH3de677z41YoUffDMF3K666iq17KefftLq5OAUj8r65z//qS3n4NEvv/yi+nF8v+AR8nzv4eXy4dh8uee/aL3zzjtDbVND6wkbcOP2873H7/f4PPXUU9aAW5i2+3mPOeYYLS+PBuLlRx55pLb8xRdfVMvlCKWw+z6bdmUbcOB+IQed5Kgo5tNPP1X13HbbbVobDjnkkEAd/JKNg4yu4xB2Wy+99FKV74cffrC2OduA23fffaeWsepDwiPHuK+UbRttcB+Fyzf0aahfF2YfZHvcwpw7PKLO9cwSNuA2evTovP6um/L8B2BFgkkTQJPCs9AwptdFQxQXF9P666+vLVtllVWU5xj7SfTv318t++WXX+jEE09U2n1O79atG0UiESovL1c+JpJ4PE6bbrqptuzrr79W/26++eba8gEDBtCQIUO0ZZ988on6lw2K2avA9wZh+vTpowyM2ZeM12Pir2fLLbfUlrOHXWPXs/HGG2u+eMxWW21FN9xwA40fP5722WefrOvcaKONAtvB+1fu02y2aeedd6aCggI1o9Bxxx1H2223HY0aNSrjvpKwjxez7bbbass7d+6syptmvWHanQk+Z9hf8Oyzz1beLOuss47yyHj11VfpiCOOoC5duqzwNkpPxG+//ZYOO+ww9Tt45plnKBaLNVjuhRdeoH/+85/Kr4TX17Fjx7TnmrnufB//fO9zAABo7/A19KijjlIzwN944430yCOPKG+37t27Z8zP/QBOYx9Q2Q/gD/d5+L7CsAfTv//9b/rvf/+r+nBsbs59DPZT4j4YX6f5Ou/D93XJoEGD1P2joXtatutpCL4nDR06NN0/9DH7d5Js2m72H/37HM+0mGk518F9gGz2fS7tCgv3VXjfrLbaatryLbbYQvXPuK9y5plnppeb93a/b3n77berPjb3cTIRdlvHjh1Lffv2pfXWW4/yxQYbbKA+Dz30EP3jH/9Qy8aMGaN8da+44oqs22iD+93ST5c9x6ZMmaKOt+yPrbHGGs56wuyDbI9bmHNnzz33pNNPP5223357OuSQQ2ibbbZpsK2Z4POhKX7XTXH+A7AiQcANNCn8kM4XSZs5uo0ePXpYg3f+TY5vjBxM4uAcT57AgSMfvmHyRV/CwaZoVJ8nxK+ra9eugfWZy0pLS9W/N998c8YAB9+Aq6qqMnZCfLPZpliPq05/vdnW2bNnz4z7X3YwstmmddddV3Vg+AbMHaGLLrqISkpK1A3/6quvVg8OmXAdHw6umia+Ydpt45hjjqGLL76Y7rnnHrrrrrvogQceUEFInlXXRXO2keGOC89Ax6y66qqhplRno+BDDz2UTjnlFDVTMHfSGDaz3XDDDQO/lXwf/3zvcwAAAERHH300XXnllerezg/el112mXW3cD+AX7LwfdekU6dO6UARX4+vv/569TKHZ5j34aAeT3DV0P2C7+dFRUUN3tOyXU9D8PqyvR9l03YzL+fLtNzsq2az73NpV2P3D/eL+QWX2Vdx7UuuyxZwC7utHLSzBYcbA/cfeN1sts8v7h9++GHVF9t///2zbqMNnpxEwhPDjR49mj744AO1rrCE2QfZHrcw5w4HIzkQ9sQTT6g+GE9qsPLKK9N//vMftR1h8fui+f5dN8X5D8CKBAE30KTwDXmnnXZSNydz+noJj4AzR2k1BM9kyIE8HvEjg218I800g48ZbPMDcwy/NTFvkjwb0Oqrr57+7r+Ruffee2nkyJFZtZVvbP5sjnI9HDTkdcs3S9muJ9Nsk/4yf72NaXs+tskPuvFMtcxff/2lRuBde+21NHz4cOuMav7x4XX069cvcPz5rVe+4G3gUWPcAbnmmmtU8IePf6a3vCuqjQy37Z133lEdRQ5SXX755eqBy8WHH36oZm7jEW5+sM0fIdpcxz+f+xwAAACph+Stt95ajSjhexH3t2xwP4BH+nzxxRfWl1zMe++9p16Wyoflxt4vmmM9vP28bSbcl1vRhN332ZBtPbx/PvroIxXwkP1h7jPzCC2zr2LrW/JL7kwvxbPdVg5quZQhTC776vDDD6d//etf6uUu9ys4GHbsscemA6HZtLGpCbMPsj1uYeEBC/xheMZPHiXH/TE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" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "grid = np.linspace(-1, 1, 121)\n", + "xx, yy = np.meshgrid(grid, grid)\n", + "true_charge = charge(xx, yy)\n", + "xy = torch.tensor(np.column_stack([xx.ravel(), yy.ravel()]), dtype=bounds.dtype)\n", + "full = bounds.mean(dim=0).repeat(len(xy), 1)\n", + "full[:, tuning_indices] = xy\n", + "objective_parts, charge_bound_parts = [], []\n", + "with torch.no_grad():\n", + " for chunk in full.split(256):\n", + " objective_parts.append(\n", + " algorithm.evaluate_virtual_objective(mean_functions, chunk, bounds).reshape(\n", + " -1\n", + " )\n", + " )\n", + " posterior = X.generator.model.posterior(chunk)\n", + " charge_bound_parts.append(\n", + " posterior.mean[..., charge_index]\n", + " - KAPPA * posterior.variance[..., charge_index].clamp_min(0).sqrt()\n", + " )\n", + "objective_map = torch.cat(objective_parts).numpy().reshape(xx.shape)\n", + "charge_bound_map = torch.cat(charge_bound_parts).numpy().reshape(xx.shape)\n", + "\n", + "fig, axes = plt.subplots(1, 2, figsize=(12.5, 5.7), layout=\"constrained\")\n", + "fig.suptitle(\"Final BAX prediction with a local charge exclusion\", fontsize=16)\n", + "left = axes[0].pcolormesh(\n", + " xx, yy, true_charge, shading=\"auto\", cmap=\"viridis\", vmin=20, vmax=100\n", + ")\n", + "fig.colorbar(left, ax=axes[0], label=\"Artificial charge (pC)\", shrink=0.83)\n", + "axes[0].set_title(\"Charge depends only on x and y\")\n", + "right = axes[1].pcolormesh(xx, yy, objective_map, shading=\"auto\", cmap=\"magma_r\")\n", + "fig.colorbar(right, ax=axes[1], label=\"Predicted misalignment (a.u.)\", shrink=0.83)\n", + "axes[1].set_title(\"Mean alignment objective + constraint\")\n", + "\n", + "for ax in axes:\n", + " ax.contourf(\n", + " xx,\n", + " yy,\n", + " true_charge < CHARGE_THRESHOLD,\n", + " levels=[0.5, 1.5],\n", + " colors=\"none\",\n", + " hatches=[\"///\"],\n", + " alpha=0.2,\n", + " )\n", + " ax.contour(\n", + " xx, yy, true_charge, levels=[CHARGE_THRESHOLD], colors=[\"#e84a5f\"], linewidths=2\n", + " )\n", + " ax.contour(\n", + " xx,\n", + " yy,\n", + " charge_bound_map,\n", + " levels=[CHARGE_THRESHOLD],\n", + " colors=[\"#00bfff\"],\n", + " linewidths=2,\n", + " linestyles=\"--\",\n", + " )\n", + " ax.scatter(\n", + " *original[0].tolist(),\n", + " marker=\"X\",\n", + " s=130,\n", + " color=\"#ff7665\",\n", + " edgecolor=\"black\",\n", + " zorder=5,\n", + " )\n", + " ax.scatter(\n", + " *constrained[0].tolist(),\n", + " marker=\"*\",\n", + " s=220,\n", + " color=\"#00e5ff\",\n", + " edgecolor=\"black\",\n", + " zorder=6,\n", + " )\n", + " ax.set(\n", + " xlabel=\"x tuning\", ylabel=\"y tuning\", xlim=(-1, 1), ylim=(-1, 1), aspect=\"equal\"\n", + " )\n", + "\n", + "handles = [\n", + " Line2D(\n", + " [],\n", + " [],\n", + " marker=\"X\",\n", + " color=\"none\",\n", + " markerfacecolor=\"#ff7665\",\n", + " markeredgecolor=\"black\",\n", + " markersize=9,\n", + " label=\"Existing helper\",\n", + " ),\n", + " Line2D(\n", + " [],\n", + " [],\n", + " marker=\"*\",\n", + " color=\"none\",\n", + " markerfacecolor=\"#00e5ff\",\n", + " markeredgecolor=\"black\",\n", + " markersize=12,\n", + " label=\"Constraint-aware helper\",\n", + " ),\n", + " Line2D([], [], color=\"#e84a5f\", linewidth=2, label=\"True charge = 60 pC\"),\n", + " Line2D(\n", + " [],\n", + " [],\n", + " color=\"#00bfff\",\n", + " linestyle=\"--\",\n", + " linewidth=2,\n", + " label=\"Charge mean − 2σ = 60 pC\",\n", + " ),\n", + "]\n", + "fig.legend(handles=handles, loc=\"outside lower center\", ncol=2, frameon=False)" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": ".venv", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.13.13" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +}