{ "cells": [ { "cell_type": "markdown", "id": "c80cd461", "metadata": {}, "source": [ "(analysis-framework-tutorial)=\n", "# Tutorial 3. Building custom analyses - the data analysis framework\n", "\n", "```{seealso}\n", "\n", "The complete source code of this tutorial can be found in\n", "\n", "{nb-download}`Tutorial 3. Building custom analyses - the data analysis framework.ipynb`\n", "\n", "```\n", "\n", "Quantify provides an analysis framework in the form of a {class}`~quantify_core.analysis.base_analysis.BaseAnalysis` class and several subclasses for simple cases (e.g., {class}`~quantify_core.analysis.base_analysis.BasicAnalysis`, {class}`~quantify_core.analysis.base_analysis.Basic2DAnalysis`, {class}`~quantify_core.analysis.spectroscopy_analysis.ResonatorSpectroscopyAnalysis`). The framework provides a structured, yet flexible, flow of the analysis steps. We encourage all users to adopt the framework by sub-classing the {class}`~quantify_core.analysis.base_analysis.BaseAnalysis`.\n", "\n", "To give insight into the concepts and ideas behind the analysis framework, we first write analysis scripts to *\"manually\"* analyze the data as if we had a new type of experiment in our hands.\n", "Next, we encapsulate these steps into reusable functions packing everything together into a simple python class.\n", "\n", "We conclude by showing how the same class is implemented much more easily by extending the {class}`~quantify_core.analysis.base_analysis.BaseAnalysis` and making use of the quantify framework." ] }, { "cell_type": "code", "execution_count": 1, "id": "114e888a", "metadata": { "mystnb": { "code_prompt_show": "Imports and auxiliary utilities" }, "tags": [ "hide-cell" ] }, "outputs": [], "source": [ "import json\n", "import logging\n", "from pathlib import Path\n", "from typing import Tuple\n", "\n", "import lmfit\n", "import matplotlib\n", "import matplotlib.pyplot as plt\n", "import numpy as np\n", "import xarray as xr\n", "\n", "import quantify_core.visualization.pyqt_plotmon as pqm\n", "from quantify_core.analysis.cosine_analysis import CosineAnalysis\n", "from quantify_core.analysis.fitting_models import CosineModel, cos_func\n", "from quantify_core.data.handling import (\n", " default_datadir,\n", " get_latest_tuid,\n", " load_dataset,\n", " locate_experiment_container,\n", " set_datadir,\n", ")\n", "from quantify_core.measurement import MeasurementControl\n", "from quantify_core.utilities.examples_support import mk_cosine_instrument\n", "from quantify_core.utilities.inspect_utils import display_source_code\n", "from quantify_core.visualization.SI_utilities import set_xlabel, set_ylabel" ] }, { "cell_type": "markdown", "id": "97036a87", "metadata": {}, "source": [ "Before instantiating any instruments or starting a measurement we change the\n", "directory in which the experiments are saved using the\n", "{meth}`~quantify_core.data.handling.set_datadir`\n", "\\[{meth}`~quantify_core.data.handling.get_datadir`\\] functions.\n", "\n", "----------------------------------------------------------------------------------------\n", "\n", "⚠️ **Warning!**\n", "\n", "We recommend always setting the directory at the start of the python kernel and stick\n", "to a single common data directory for all notebooks/experiments within your\n", "measurement setup/PC.\n", "\n", "The cell below sets a default data directory (`~/quantify-data` on Linux/macOS or\n", "`$env:USERPROFILE\\\\quantify-data` on Windows) for tutorial purposes. Change it to your\n", "desired data directory. The utilities to find/search/extract data only work if\n", "all the experiment containers are located within the same directory.\n", "\n", "----------------------------------------------------------------------------------------" ] }, { "cell_type": "code", "execution_count": 2, "id": "efe3fa65", "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Data will be saved in:\n", "/root/quantify-data\n" ] } ], "source": [ "set_datadir(default_datadir()) # change me!" ] }, { "cell_type": "markdown", "id": "6795b2b8", "metadata": {}, "source": [ "## Run an experiment\n", "\n", "We mock an experiment in order to generate a toy dataset to use in this tutorial." ] }, { "cell_type": "code", "execution_count": 3, "id": "881bb888", "metadata": { "mystnb": { "code_prompt_show": "Source code of a mock instrument" }, "tags": [ "hide-cell" ] }, "outputs": [ { "data": { "text/html": [ "
def mk_cosine_instrument() -> Instrument:\n",
       "    """A container of parameters (mock instrument) providing a cosine model."""\n",
       "\n",
       "    instr = Instrument("ParameterHolder")\n",
       "\n",
       "    # ManualParameter's is a handy class that preserves the QCoDeS' Parameter\n",
       "    # structure without necessarily having a connection to the physical world\n",
       "    instr.add_parameter(\n",
       "        "amp",\n",
       "        initial_value=0.5,\n",
       "        unit="V",\n",
       "        label="Amplitude",\n",
       "        parameter_class=ManualParameter,\n",
       "    )\n",
       "    instr.add_parameter(\n",
       "        "freq",\n",
       "        initial_value=1,\n",
       "        unit="Hz",\n",
       "        label="Frequency",\n",
       "        parameter_class=ManualParameter,\n",
       "    )\n",
       "    instr.add_parameter(\n",
       "        "t", initial_value=1, unit="s", label="Time", parameter_class=ManualParameter\n",
       "    )\n",
       "    instr.add_parameter(\n",
       "        "phi",\n",
       "        initial_value=0,\n",
       "        unit="Rad",\n",
       "        label="Phase",\n",
       "        parameter_class=ManualParameter,\n",
       "    )\n",
       "    instr.add_parameter(\n",
       "        "noise_level",\n",
       "        initial_value=0.05,\n",
       "        unit="V",\n",
       "        label="Noise level",\n",
       "        parameter_class=ManualParameter,\n",
       "    )\n",
       "    instr.add_parameter(\n",
       "        "acq_delay", initial_value=0.02, unit="s", parameter_class=ManualParameter\n",
       "    )\n",
       "\n",
       "    def cosine_model():\n",
       "        sleep(instr.acq_delay())  # simulates the acquisition delay of an instrument\n",
       "        return (\n",
       "            cos_func(instr.t(), instr.freq(), instr.amp(), phase=instr.phi(), offset=0)\n",
       "            + np.random.randn() * instr.noise_level()\n",
       "        )\n",
       "\n",
       "    # Wrap our function in a Parameter to be able to associate metadata to it, e.g. unit\n",
       "    instr.add_parameter(\n",
       "        name="sig", label="Signal level", unit="V", get_cmd=cosine_model\n",
       "    )\n",
       "\n",
       "    return instr\n",
       "
\n" ], "text/latex": [ "\\begin{Verbatim}[commandchars=\\\\\\{\\}]\n", "\\PY{k}{def} \\PY{n+nf}{mk\\PYZus{}cosine\\PYZus{}instrument}\\PY{p}{(}\\PY{p}{)} \\PY{o}{\\PYZhy{}}\\PY{o}{\\PYZgt{}} \\PY{n}{Instrument}\\PY{p}{:}\n", "\\PY{+w}{ }\\PY{l+s+sd}{\\PYZdq{}\\PYZdq{}\\PYZdq{}A container of parameters (mock instrument) providing a cosine model.\\PYZdq{}\\PYZdq{}\\PYZdq{}}\n", "\n", " \\PY{n}{instr} \\PY{o}{=} \\PY{n}{Instrument}\\PY{p}{(}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{ParameterHolder}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{)}\n", "\n", " \\PY{c+c1}{\\PYZsh{} ManualParameter\\PYZsq{}s is a handy class that preserves the QCoDeS\\PYZsq{} Parameter}\n", " \\PY{c+c1}{\\PYZsh{} structure without necessarily having a connection to the physical world}\n", " \\PY{n}{instr}\\PY{o}{.}\\PY{n}{add\\PYZus{}parameter}\\PY{p}{(}\n", " \\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{amp}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,}\n", " \\PY{n}{initial\\PYZus{}value}\\PY{o}{=}\\PY{l+m+mf}{0.5}\\PY{p}{,}\n", " \\PY{n}{unit}\\PY{o}{=}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{V}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,}\n", " \\PY{n}{label}\\PY{o}{=}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{Amplitude}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,}\n", " \\PY{n}{parameter\\PYZus{}class}\\PY{o}{=}\\PY{n}{ManualParameter}\\PY{p}{,}\n", " \\PY{p}{)}\n", " \\PY{n}{instr}\\PY{o}{.}\\PY{n}{add\\PYZus{}parameter}\\PY{p}{(}\n", " \\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{freq}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,}\n", " \\PY{n}{initial\\PYZus{}value}\\PY{o}{=}\\PY{l+m+mi}{1}\\PY{p}{,}\n", " \\PY{n}{unit}\\PY{o}{=}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{Hz}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,}\n", " \\PY{n}{label}\\PY{o}{=}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{Frequency}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,}\n", " \\PY{n}{parameter\\PYZus{}class}\\PY{o}{=}\\PY{n}{ManualParameter}\\PY{p}{,}\n", " \\PY{p}{)}\n", " \\PY{n}{instr}\\PY{o}{.}\\PY{n}{add\\PYZus{}parameter}\\PY{p}{(}\n", " \\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{t}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,} \\PY{n}{initial\\PYZus{}value}\\PY{o}{=}\\PY{l+m+mi}{1}\\PY{p}{,} \\PY{n}{unit}\\PY{o}{=}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{s}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,} \\PY{n}{label}\\PY{o}{=}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{Time}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,} \\PY{n}{parameter\\PYZus{}class}\\PY{o}{=}\\PY{n}{ManualParameter}\n", " \\PY{p}{)}\n", " \\PY{n}{instr}\\PY{o}{.}\\PY{n}{add\\PYZus{}parameter}\\PY{p}{(}\n", " \\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{phi}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,}\n", " \\PY{n}{initial\\PYZus{}value}\\PY{o}{=}\\PY{l+m+mi}{0}\\PY{p}{,}\n", " \\PY{n}{unit}\\PY{o}{=}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{Rad}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,}\n", " \\PY{n}{label}\\PY{o}{=}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{Phase}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,}\n", " \\PY{n}{parameter\\PYZus{}class}\\PY{o}{=}\\PY{n}{ManualParameter}\\PY{p}{,}\n", " \\PY{p}{)}\n", " \\PY{n}{instr}\\PY{o}{.}\\PY{n}{add\\PYZus{}parameter}\\PY{p}{(}\n", " \\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{noise\\PYZus{}level}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,}\n", " \\PY{n}{initial\\PYZus{}value}\\PY{o}{=}\\PY{l+m+mf}{0.05}\\PY{p}{,}\n", " \\PY{n}{unit}\\PY{o}{=}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{V}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,}\n", " \\PY{n}{label}\\PY{o}{=}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{Noise level}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,}\n", " \\PY{n}{parameter\\PYZus{}class}\\PY{o}{=}\\PY{n}{ManualParameter}\\PY{p}{,}\n", " \\PY{p}{)}\n", " \\PY{n}{instr}\\PY{o}{.}\\PY{n}{add\\PYZus{}parameter}\\PY{p}{(}\n", " \\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{acq\\PYZus{}delay}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,} \\PY{n}{initial\\PYZus{}value}\\PY{o}{=}\\PY{l+m+mf}{0.02}\\PY{p}{,} \\PY{n}{unit}\\PY{o}{=}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{s}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,} \\PY{n}{parameter\\PYZus{}class}\\PY{o}{=}\\PY{n}{ManualParameter}\n", " \\PY{p}{)}\n", "\n", " \\PY{k}{def} \\PY{n+nf}{cosine\\PYZus{}model}\\PY{p}{(}\\PY{p}{)}\\PY{p}{:}\n", " \\PY{n}{sleep}\\PY{p}{(}\\PY{n}{instr}\\PY{o}{.}\\PY{n}{acq\\PYZus{}delay}\\PY{p}{(}\\PY{p}{)}\\PY{p}{)} \\PY{c+c1}{\\PYZsh{} simulates the acquisition delay of an instrument}\n", " \\PY{k}{return} \\PY{p}{(}\n", " \\PY{n}{cos\\PYZus{}func}\\PY{p}{(}\\PY{n}{instr}\\PY{o}{.}\\PY{n}{t}\\PY{p}{(}\\PY{p}{)}\\PY{p}{,} \\PY{n}{instr}\\PY{o}{.}\\PY{n}{freq}\\PY{p}{(}\\PY{p}{)}\\PY{p}{,} \\PY{n}{instr}\\PY{o}{.}\\PY{n}{amp}\\PY{p}{(}\\PY{p}{)}\\PY{p}{,} \\PY{n}{phase}\\PY{o}{=}\\PY{n}{instr}\\PY{o}{.}\\PY{n}{phi}\\PY{p}{(}\\PY{p}{)}\\PY{p}{,} \\PY{n}{offset}\\PY{o}{=}\\PY{l+m+mi}{0}\\PY{p}{)}\n", " \\PY{o}{+} \\PY{n}{np}\\PY{o}{.}\\PY{n}{random}\\PY{o}{.}\\PY{n}{randn}\\PY{p}{(}\\PY{p}{)} \\PY{o}{*} \\PY{n}{instr}\\PY{o}{.}\\PY{n}{noise\\PYZus{}level}\\PY{p}{(}\\PY{p}{)}\n", " \\PY{p}{)}\n", "\n", " \\PY{c+c1}{\\PYZsh{} Wrap our function in a Parameter to be able to associate metadata to it, e.g. unit}\n", " \\PY{n}{instr}\\PY{o}{.}\\PY{n}{add\\PYZus{}parameter}\\PY{p}{(}\n", " \\PY{n}{name}\\PY{o}{=}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{sig}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,} \\PY{n}{label}\\PY{o}{=}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{Signal level}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,} \\PY{n}{unit}\\PY{o}{=}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{V}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,} \\PY{n}{get\\PYZus{}cmd}\\PY{o}{=}\\PY{n}{cosine\\PYZus{}model}\n", " \\PY{p}{)}\n", "\n", " \\PY{k}{return} \\PY{n}{instr}\n", "\\end{Verbatim}\n" ], "text/plain": [ "def mk_cosine_instrument() -> Instrument:\n", " \"\"\"A container of parameters (mock instrument) providing a cosine model.\"\"\"\n", "\n", " instr = Instrument(\"ParameterHolder\")\n", "\n", " # ManualParameter's is a handy class that preserves the QCoDeS' Parameter\n", " # structure without necessarily having a connection to the physical world\n", " instr.add_parameter(\n", " \"amp\",\n", " initial_value=0.5,\n", " unit=\"V\",\n", " label=\"Amplitude\",\n", " parameter_class=ManualParameter,\n", " )\n", " instr.add_parameter(\n", " \"freq\",\n", " initial_value=1,\n", " unit=\"Hz\",\n", " label=\"Frequency\",\n", " parameter_class=ManualParameter,\n", " )\n", " instr.add_parameter(\n", " \"t\", initial_value=1, unit=\"s\", label=\"Time\", parameter_class=ManualParameter\n", " )\n", " instr.add_parameter(\n", " \"phi\",\n", " initial_value=0,\n", " unit=\"Rad\",\n", " label=\"Phase\",\n", " parameter_class=ManualParameter,\n", " )\n", " instr.add_parameter(\n", " \"noise_level\",\n", " initial_value=0.05,\n", " unit=\"V\",\n", " label=\"Noise level\",\n", " parameter_class=ManualParameter,\n", " )\n", " instr.add_parameter(\n", " \"acq_delay\", initial_value=0.02, unit=\"s\", parameter_class=ManualParameter\n", " )\n", "\n", " def cosine_model():\n", " sleep(instr.acq_delay()) # simulates the acquisition delay of an instrument\n", " return (\n", " cos_func(instr.t(), instr.freq(), instr.amp(), phase=instr.phi(), offset=0)\n", " + np.random.randn() * instr.noise_level()\n", " )\n", "\n", " # Wrap our function in a Parameter to be able to associate metadata to it, e.g. unit\n", " instr.add_parameter(\n", " name=\"sig\", label=\"Signal level\", unit=\"V\", get_cmd=cosine_model\n", " )\n", "\n", " return instr" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "display_source_code(mk_cosine_instrument)" ] }, { "cell_type": "code", "execution_count": 4, "id": "f58b3e02", "metadata": { "mystnb": { "remove-output": true } }, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Starting iterative measurement...\n" ] }, { "data": { "application/vnd.jupyter.widget-view+json": { "model_id": "0b934d21fd9140e8801071c62ff09e36", "version_major": 2, "version_minor": 0 }, "text/plain": [ "Completed: 0%| [ elapsed time: 00:00 | time left: ? ] it" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "meas_ctrl = MeasurementControl(\"meas_ctrl\")\n", "plotmon = pqm.PlotMonitor_pyqt(\"plotmon\")\n", "meas_ctrl.instr_plotmon(plotmon.name)\n", "pars = mk_cosine_instrument()\n", "\n", "meas_ctrl.settables(pars.t)\n", "meas_ctrl.setpoints(np.linspace(0, 2, 30))\n", "meas_ctrl.gettables(pars.sig)\n", "dataset = meas_ctrl.run(\"Cosine experiment\")" ] }, { "cell_type": "code", "execution_count": 5, "id": "0e3dbd26", "metadata": {}, "outputs": [ { "data": { "image/png": "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", "text/plain": [ "" ] }, "execution_count": 5, "metadata": {}, "output_type": "execute_result" } ], "source": [ "plotmon.main_QtPlot" ] }, { "cell_type": "markdown", "id": "b2e180c6", "metadata": {}, "source": [ "## Manual analysis steps\n", "\n", "### Loading the data\n", "\n", "The {class}`~xarray.Dataset` contains all the information required to perform a basic analysis of the experiment.\n", "We can alternatively load the dataset from disk based on its {class}`~quantify_core.data.types.TUID`, a timestamp-based unique identifier. If you do not know the tuid of the experiment you can find the latest tuid containing a certain string in the experiment name using {meth}`~quantify_core.data.handling.get_latest_tuid`.\n", "See the {ref}`data-storage` documentation for more details on the folder structure and files contained in the data directory." ] }, { "cell_type": "code", "execution_count": 6, "id": "6210845e", "metadata": {}, "outputs": [ { "data": { "text/html": [ "
\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "
<xarray.Dataset> Size: 480B\n",
       "Dimensions:  (dim_0: 30)\n",
       "Coordinates:\n",
       "    x0       (dim_0) float64 240B 0.0 0.06897 0.1379 0.2069 ... 1.862 1.931 2.0\n",
       "Dimensions without coordinates: dim_0\n",
       "Data variables:\n",
       "    y0       (dim_0) float64 240B 0.4939 0.3932 0.4072 ... 0.342 0.5105 0.5098\n",
       "Attributes:\n",
       "    tuid:                             20241018-040908-183-249021\n",
       "    name:                             Cosine experiment\n",
       "    grid_2d:                          False\n",
       "    grid_2d_uniformly_spaced:         False\n",
       "    1d_2_settables_uniformly_spaced:  False
" ], "text/plain": [ " Size: 480B\n", "Dimensions: (dim_0: 30)\n", "Coordinates:\n", " x0 (dim_0) float64 240B 0.0 0.06897 0.1379 0.2069 ... 1.862 1.931 2.0\n", "Dimensions without coordinates: dim_0\n", "Data variables:\n", " y0 (dim_0) float64 240B 0.4939 0.3932 0.4072 ... 0.342 0.5105 0.5098\n", "Attributes:\n", " tuid: 20241018-040908-183-249021\n", " name: Cosine experiment\n", " grid_2d: False\n", " grid_2d_uniformly_spaced: False\n", " 1d_2_settables_uniformly_spaced: False" ] }, "execution_count": 6, "metadata": {}, "output_type": "execute_result" } ], "source": [ "tuid = get_latest_tuid(contains=\"Cosine experiment\")\n", "dataset = load_dataset(tuid)\n", "dataset" ] }, { "cell_type": "markdown", "id": "868ba095", "metadata": {}, "source": [ "### Performing a fit\n", "\n", "We have a sinusoidal signal in the experiment dataset, the goal is to find the underlying parameters.\n", "We extract these parameters by performing a fit to a model, a cosine function in this case.\n", "For fitting we recommend using the lmfit library. See [the lmfit documentation](https://lmfit.github.io/lmfit-py/model.html) on how to fit data to a custom model." ] }, { "cell_type": "code", "execution_count": 7, "id": "e8f19380", "metadata": {}, "outputs": [ { "data": { "image/png": "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", "text/plain": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# create a fitting model based on a cosine function\n", "fitting_model = lmfit.Model(cos_func)\n", "\n", "# specify initial guesses for each parameter\n", "fitting_model.set_param_hint(\"amplitude\", value=0.5, min=0.1, max=2, vary=True)\n", "fitting_model.set_param_hint(\"frequency\", value=0.8, vary=True)\n", "fitting_model.set_param_hint(\"phase\", value=0)\n", "fitting_model.set_param_hint(\"offset\", value=0)\n", "params = fitting_model.make_params()\n", "\n", "# here we run the fit\n", "fit_result = fitting_model.fit(dataset.y0.values, x=dataset.x0.values, params=params)\n", "\n", "# It is possible to get a quick visualization of our fit using a build-in method of lmfit\n", "_ = fit_result.plot_fit(show_init=True)" ] }, { "cell_type": "markdown", "id": "488679bd", "metadata": {}, "source": [ "The summary of the fit result can be nicely printed in a Jupyter-like notebook:" ] }, { "cell_type": "code", "execution_count": 8, "id": "e6f191c1", "metadata": {}, "outputs": [ { "data": { "text/html": [ "

Fit Result

Model: Model(cos_func)

Fit Statistics
fitting methodleastsq
# function evals41
# data points30
# variables4
chi-square 0.05401459
reduced chi-square 0.00207748
Akaike info crit.-181.590952
Bayesian info crit.-175.986162
R-squared 0.98500943
Parameters
namevaluestandard errorrelative errorinitial valueminmaxvary
frequency 1.00672220 0.00772124(0.77%)0.8 -inf infTrue
amplitude 0.47789092 0.01162976(2.43%)0.5 0.10000000 2.00000000True
offset 0.01084505 0.00899208(82.91%)0 -inf infTrue
phase-0.01828517 0.05450434(298.08%)0 -inf infTrue
Correlations (unreported values are < 0.100)
Parameter1Parameter 2Correlation
frequencyphase-0.8874
frequencyoffset-0.3755
offsetphase+0.3337
frequencyamplitude-0.1078
" ], "text/plain": [ "" ] }, "execution_count": 8, "metadata": {}, "output_type": "execute_result" } ], "source": [ "fit_result" ] }, { "cell_type": "markdown", "id": "3a6641e6", "metadata": {}, "source": [ "### Analyzing the fit result and saving key quantities" ] }, { "cell_type": "code", "execution_count": 9, "id": "4c8a7ea6", "metadata": {}, "outputs": [ { "data": { "text/plain": [ "{'amplitude': np.float64(0.4778909161594739),\n", " 'frequency': np.float64(1.006722202788316)}" ] }, "execution_count": 9, "metadata": {}, "output_type": "execute_result" } ], "source": [ "quantities_of_interest = {\n", " \"amplitude\": fit_result.params[\"amplitude\"].value,\n", " \"frequency\": fit_result.params[\"frequency\"].value,\n", "}\n", "quantities_of_interest" ] }, { "cell_type": "markdown", "id": "54821380", "metadata": {}, "source": [ "Now that we have the relevant quantities, we want to store them in the same\n", "`experiment directory` where the raw dataset is stored.\n", "\n", "First, we determine the experiment directory on the file system." ] }, { "cell_type": "code", "execution_count": 10, "id": "2084197a", "metadata": {}, "outputs": [ { "data": { "text/plain": [ "PosixPath('/root/quantify-data/20241018/20241018-040908-183-249021-Cosine experiment')" ] }, "execution_count": 10, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# the experiment folder is retrieved with a convenience function\n", "exp_folder = Path(locate_experiment_container(dataset.tuid))\n", "exp_folder" ] }, { "cell_type": "markdown", "id": "033c7543", "metadata": {}, "source": [ "Then, we save the quantities of interest to disk in the human-readable JSON format." ] }, { "cell_type": "code", "execution_count": 11, "id": "57d7ca8f", "metadata": {}, "outputs": [], "source": [ "with open(exp_folder / \"quantities_of_interest.json\", \"w\", encoding=\"utf-8\") as file:\n", " json.dump(quantities_of_interest, file)" ] }, { "cell_type": "markdown", "id": "9054cdd5", "metadata": {}, "source": [ "### Plotting and saving figures\n", "\n", "We would like to save a plot of our data and the fit in our lab logbook but the figure above is not fully satisfactory: there are no units and no reference to the original dataset.\n", "\n", "Below we create our own plot for full control over the appearance and we store it on disk in the same `experiment directory`.\n", "For plotting, we use the ubiquitous matplotlib and some visualization utilities." ] }, { "cell_type": "code", "execution_count": 12, "id": "81af206d", "metadata": {}, "outputs": [ { "data": { "image/png": "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", "text/plain": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# create matplotlib figure\n", "fig, ax = plt.subplots()\n", "\n", "# plot data\n", "dataset.y0.plot.line(ax=ax, x=\"x0\", marker=\"o\", label=\"Data\")\n", "\n", "# plot fit\n", "x_fit = np.linspace(dataset[\"x0\"][0].values, dataset[\"x0\"][-1].values, 1000)\n", "y_fit = cos_func(x=x_fit, **fit_result.best_values)\n", "ax.plot(x_fit, y_fit, label=\"Fit\")\n", "ax.legend()\n", "\n", "# set units-aware tick labels\n", "set_xlabel(dataset.x0.long_name, dataset.x0.units)\n", "set_ylabel(dataset.y0.long_name, dataset.y0.units)\n", "\n", "# add a reference to the origal dataset in the figure title\n", "fig.suptitle(f\"{dataset.attrs['name']}\\ntuid: {dataset.attrs['tuid']}\")\n", "\n", "# Save figure\n", "fig.savefig(exp_folder / \"Cosine fit.png\", dpi=300, bbox_inches=\"tight\")" ] }, { "cell_type": "markdown", "id": "ccfab7e1", "metadata": {}, "source": [ "## Reusable fitting model and analysis steps\n", "\n", "The previous steps achieve our goal, however, the code above is not easily reusable and hard to maintain or debug.\n", "We can do better than this! We can package our code in functions that perform specific tasks.\n", "In addition, we will use the objected-oriented interface of `lmfit` to further structure our code.\n", "We explore the details of the object-oriented approach later in this tutorial." ] }, { "cell_type": "code", "execution_count": 13, "id": "652768c7", "metadata": {}, "outputs": [], "source": [ "class MyCosineModel(lmfit.model.Model):\n", " \"\"\"\n", " `lmfit` model with a guess for a cosine fit.\n", " \"\"\"\n", "\n", " def __init__(self, *args, **kwargs):\n", " \"\"\"Configures the constraints of the model.\"\"\"\n", " # pass in the model's equation\n", " super().__init__(cos_func, *args, **kwargs)\n", "\n", " # configure constraints that are independent from the data to be fitted\n", "\n", " self.set_param_hint(\"frequency\", min=0, vary=True) # enforce positive frequency\n", " self.set_param_hint(\"amplitude\", min=0, vary=True) # enforce positive amplitude\n", " self.set_param_hint(\"offset\", vary=True)\n", " self.set_param_hint(\n", " \"phase\", vary=True, min=-np.pi, max=np.pi\n", " ) # enforce phase range\n", "\n", " def guess(self, data, **kws) -> lmfit.parameter.Parameters:\n", " \"\"\"Guess parameters based on the data.\"\"\"\n", "\n", " self.set_param_hint(\"offset\", value=np.average(data))\n", " self.set_param_hint(\"amplitude\", value=(np.max(data) - np.min(data)) / 2)\n", " # a simple educated guess based on experiment type\n", " # a more elaborate but general approach is to use a Fourier transform\n", " self.set_param_hint(\"frequency\", value=1.2)\n", "\n", " params_ = self.make_params()\n", " return lmfit.models.update_param_vals(params_, self.prefix, **kws)" ] }, { "cell_type": "markdown", "id": "47143c62", "metadata": {}, "source": [ "Most of the code related to the fitting model is now packed in a single object, while the analysis steps are split into functions that take care of specific tasks." ] }, { "cell_type": "code", "execution_count": 14, "id": "d288a58c", "metadata": {}, "outputs": [], "source": [ "def extract_data(label: str) -> xr.Dataset:\n", " \"\"\"Loads a dataset from its label.\"\"\"\n", " tuid_ = get_latest_tuid(contains=label)\n", " dataset_ = load_dataset(tuid_)\n", " return dataset_\n", "\n", "\n", "def run_fitting(dataset_: xr.Dataset) -> lmfit.model.ModelResult:\n", " \"\"\"Executes fitting.\"\"\"\n", " model = MyCosineModel() # create the fitting model\n", " params_guess = model.guess(data=dataset_.y0.values)\n", " result = model.fit(\n", " data=dataset_.y0.values, x=dataset_.x0.values, params=params_guess\n", " )\n", " return result\n", "\n", "\n", "def analyze_fit_results(fit_result_: lmfit.model.ModelResult) -> dict:\n", " \"\"\"Analyzes the fit results and saves quantities of interest.\"\"\"\n", " quantities = {\n", " \"amplitude\": fit_result_.params[\"amplitude\"].value,\n", " \"frequency\": fit_result_.params[\"frequency\"].value,\n", " }\n", " return quantities\n", "\n", "\n", "def plot_fit(\n", " fig_: matplotlib.figure.Figure,\n", " ax_: matplotlib.axes.Axes,\n", " dataset_: xr.Dataset,\n", " fit_result_: lmfit.model.ModelResult,\n", ") -> Tuple[matplotlib.figure.Figure, matplotlib.axes.Axes]:\n", " \"\"\"Plots a fit result.\"\"\"\n", " dataset_.y0.plot.line(ax=ax_, x=\"x0\", marker=\"o\", label=\"Data\") # plot data\n", "\n", " x_fit_ = np.linspace(dataset_[\"x0\"][0].values, dataset_[\"x0\"][-1].values, 1000)\n", " y_fit_ = cos_func(x=x_fit_, **fit_result_.best_values)\n", " ax_.plot(x_fit, y_fit_, label=\"Fit\") # plot fit\n", " ax_.legend()\n", "\n", " # set units-aware tick labels\n", " set_xlabel(dataset_.x0.long_name, dataset_.x0.units, ax_)\n", " set_ylabel(dataset_.y0.long_name, dataset_.y0.units, ax_)\n", "\n", " # add a reference to the original dataset_ in the figure title\n", " fig_.suptitle(f\"{dataset_.attrs['name']}\\ntuid: {dataset_.attrs['tuid']}\")\n", "\n", "\n", "def save_quantities_of_interest(tuid_: str, quantities_of_interest_: dict) -> None:\n", " \"\"\"Saves the quantities of interest to disk in JSON format.\"\"\"\n", " exp_folder_ = Path(locate_experiment_container(tuid_))\n", " # Save fit results\n", " with open(exp_folder_ / \"quantities_of_interest.json\", \"w\", encoding=\"utf-8\") as f_:\n", " json.dump(quantities_of_interest_, f_)\n", "\n", "\n", "def save_mpl_figure(tuid_: str, fig_: matplotlib.figure.Figure) -> None:\n", " \"\"\"Saves a matplotlib figure as PNG.\"\"\"\n", " exp_folder_ = Path(locate_experiment_container(tuid_))\n", " fig_.savefig(exp_folder_ / \"Cosine fit.png\", dpi=300, bbox_inches=\"tight\")\n", " plt.close(fig_)" ] }, { "cell_type": "markdown", "id": "c9d139bd", "metadata": {}, "source": [ "Now the execution of the entire analysis becomes much more readable and clean:" ] }, { "cell_type": "code", "execution_count": 15, "id": "358959d4", "metadata": {}, "outputs": [], "source": [ "dataset = extract_data(label=\"Cosine experiment\")\n", "fit_result = run_fitting(dataset)\n", "quantities_of_interest = analyze_fit_results(fit_result)\n", "save_quantities_of_interest(dataset.tuid, quantities_of_interest)\n", "fig, ax = plt.subplots()\n", "plot_fit(fig_=fig, ax_=ax, dataset_=dataset, fit_result_=fit_result)\n", "save_mpl_figure(dataset.tuid, fig)" ] }, { "cell_type": "markdown", "id": "31482522", "metadata": {}, "source": [ "If we inspect the experiment directory, we will find a structure that looks like the following:\n", "\n", "```{code-block}\n", "20230125-172712-018-87b9bf-Cosine experiment/\n", "├── Cosine fit.png\n", "├── dataset.hdf5\n", "├── quantities_of_interest.json\n", "└── snapshot.json\n", "```\n", "\n", "## Creating a simple analysis class\n", "\n", "Even though we have improved code structure greatly, in order to execute the same analysis against some other dataset we would have to copy-paste a significant portion of code (the analysis steps).\n", "\n", "We tackle this by taking advantage of the Object Oriented Programming (OOP) in python.\n", "We will create a python class that serves as a structured container for data (attributes) and the methods (functions) that act on the information.\n", "\n", "Some of the advantages of OOP are:\n", "\n", "- the same class can be instantiated multiple times to act on different data while reusing the same methods;\n", "- all the methods have access to all the data (attributes) associated with a particular instance of the class;\n", "- subclasses can inherit from other classes and extend their functionalities.\n", "\n", "Let's now observe what such a class could look like.\n", "\n", "```{warning}\n", "This analysis class is intended for educational purposes only.\n", "It is not intended to be used as a template!\n", "See the end of the tutorial for the recommended usage of the analysis framework.\n", "```" ] }, { "cell_type": "code", "execution_count": 16, "id": "da4a3264", "metadata": {}, "outputs": [], "source": [ "class MyCosineAnalysis:\n", " \"\"\"Analysis as a class.\"\"\"\n", "\n", " def __init__(self, label: str):\n", " \"\"\"This is a special method that python calls when an instance of this class is\n", " created.\"\"\"\n", "\n", " self.label = label\n", "\n", " # objects to be filled up later when running the analysis\n", " self.tuid = None\n", " self.dataset = None\n", " self.fit_results = {}\n", " self.quantities_of_interest = {}\n", " self.figs_mpl = {}\n", " self.axs_mpl = {}\n", "\n", " # with just slight modification our functions become methods\n", " # with the advantage that we have access to all the necessary information from self\n", " def run(self):\n", " \"\"\"Execute the analysis steps.\"\"\"\n", " self.extract_data()\n", " self.run_fitting()\n", " self.analyze_fit_results()\n", " self.create_figures()\n", " self.save_quantities_of_interest()\n", " self.save_figures()\n", "\n", " def extract_data(self):\n", " \"\"\"Load data from disk.\"\"\"\n", " self.tuid = get_latest_tuid(contains=self.label)\n", " self.dataset = load_dataset(tuid)\n", "\n", " def run_fitting(self):\n", " \"\"\"Fits the model to the data.\"\"\"\n", " model = MyCosineModel()\n", " guess = model.guess(self.dataset.y0.values)\n", " result = model.fit(\n", " self.dataset.y0.values, x=self.dataset.x0.values, params=guess\n", " )\n", " self.fit_results.update({\"cosine\": result})\n", "\n", " def analyze_fit_results(self):\n", " \"\"\"Analyzes the fit results and saves quantities of interest.\"\"\"\n", " self.quantities_of_interest.update(\n", " {\n", " \"amplitude\": self.fit_results[\"cosine\"].params[\"amplitude\"].value,\n", " \"frequency\": self.fit_results[\"cosine\"].params[\"frequency\"].value,\n", " }\n", " )\n", "\n", " def save_quantities_of_interest(self):\n", " \"\"\"Save quantities of interest to disk.\"\"\"\n", " exp_folder_ = Path(locate_experiment_container(self.tuid))\n", " with open(\n", " exp_folder_ / \"quantities_of_interest.json\", \"w\", encoding=\"utf-8\"\n", " ) as file_:\n", " json.dump(self.quantities_of_interest, file_)\n", "\n", " def plot_fit(self, fig_: matplotlib.figure.Figure, ax_: matplotlib.axes.Axes):\n", " \"\"\"Plot the fit result.\"\"\"\n", "\n", " self.dataset.y0.plot.line(ax=ax_, x=\"x0\", marker=\"o\", label=\"Data\") # plot data\n", "\n", " x_fit_ = np.linspace(\n", " self.dataset[\"x0\"][0].values, self.dataset[\"x0\"][-1].values, 1000\n", " )\n", " y_fit_ = cos_func(x=x_fit_, **self.fit_results[\"cosine\"].best_values)\n", " ax_.plot(x_fit_, y_fit_, label=\"Fit\") # plot fit\n", " ax_.legend()\n", "\n", " # set units-aware tick labels\n", " set_xlabel(self.dataset.x0.long_name, self.dataset.x0.attrs[\"units\"], ax_)\n", " set_ylabel(self.dataset.y0.long_name, self.dataset.y0.attrs[\"units\"], ax_)\n", "\n", " # add a reference to the original dataset in the figure title\n", " fig_.suptitle(f\"{dataset.attrs['name']}\\ntuid: {dataset.attrs['tuid']}\")\n", "\n", " def create_figures(self):\n", " \"\"\"Create figures.\"\"\"\n", " fig_, ax_ = plt.subplots()\n", " self.plot_fit(fig_, ax_)\n", "\n", " fig_id = \"cos-data-and-fit\"\n", " self.figs_mpl.update({fig_id: fig_})\n", " # keep a reference to `ax` as well\n", " # it can be accessed later to apply modifications (e.g., in a notebook)\n", " self.axs_mpl.update({fig_id: ax_})\n", "\n", " def save_figures(self):\n", " \"\"\"Save figures to disk.\"\"\"\n", " exp_folder_ = Path(locate_experiment_container(self.tuid))\n", " for fig_name, fig_ in self.figs_mpl.items():\n", " fig_.savefig(exp_folder_ / f\"{fig_name}.png\", dpi=300, bbox_inches=\"tight\")\n", " plt.close(fig_)" ] }, { "cell_type": "markdown", "id": "b56c4016", "metadata": {}, "source": [ "Running the analysis is now as simple as:" ] }, { "cell_type": "code", "execution_count": 17, "id": "ba6ee364", "metadata": {}, "outputs": [ { "data": { "image/png": "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", "text/plain": [ "
" ] }, "execution_count": 17, "metadata": {}, "output_type": "execute_result" } ], "source": [ "a_obj = MyCosineAnalysis(label=\"Cosine experiment\")\n", "a_obj.run()\n", "a_obj.figs_mpl[\"cos-data-and-fit\"]" ] }, { "cell_type": "markdown", "id": "6b1d19bb", "metadata": {}, "source": [ "The first line will instantiate the class by calling the {code}`.__init__()` method.\n", "\n", "As expected this will save similar files into the `experiment directory`:\n", "\n", "```{code-block}\n", "20230125-172712-018-87b9bf-Cosine experiment/\n", "├── cos-data-and-fit.png\n", "├── Cosine fit.png\n", "├── dataset.hdf5\n", "├── quantities_of_interest.json\n", "└── snapshot.json\n", "```\n", "\n", "## Extending the BaseAnalysis\n", "\n", "While the above stand-alone class provides the gist of an analysis, we can do even better by defining a structured framework that all analyses need to adhere to and factoring out the pieces of code that are common to most analyses.\n", "Besides that, the overall functionality can be improved.\n", "\n", "Here is where the {class}`~quantify_core.analysis.base_analysis.BaseAnalysis` enters the scene.\n", "It allows us to focus only on the particular aspect of our custom analysis by implementing only the relevant methods. Take a look at how the above class is implemented where we are making use of the analysis framework. For completeness, a fully documented {class}`~quantify_core.analysis.fitting_models.CosineModel` which can serve as a template is shown as well." ] }, { "cell_type": "code", "execution_count": 18, "id": "0909e0d6", "metadata": {}, "outputs": [ { "data": { "text/html": [ "
class CosineModel(lmfit.model.Model):\n",
       "    """\n",
       "    Exemplary lmfit model with a guess for a cosine.\n",
       "\n",
       "    .. note::\n",
       "\n",
       "        The :mod:`lmfit.models` module provides several fitting models that might fit\n",
       "        your needs out of the box.\n",
       "    """\n",
       "\n",
       "    def __init__(self, *args, **kwargs):\n",
       "        # pass in the model's equation\n",
       "        super().__init__(cos_func, *args, **kwargs)\n",
       "\n",
       "        # configure constraints that are independent from the data to be fitted\n",
       "        self.set_param_hint("frequency", min=0, vary=True)  # enforce positive frequency\n",
       "        self.set_param_hint("amplitude", min=0, vary=True)  # enforce positive amplitude\n",
       "        self.set_param_hint("offset", vary=True)\n",
       "        self.set_param_hint(\n",
       "            "phase", vary=True, min=-np.pi, max=np.pi\n",
       "        )  # enforce phase range\n",
       "\n",
       "    # pylint: disable=missing-function-docstring\n",
       "    def guess(self, data, x, **kws) -> lmfit.parameter.Parameters:\n",
       "        """\n",
       "        guess parameters based on the data\n",
       "\n",
       "        Parameters\n",
       "        ----------\n",
       "        data: np.ndarray\n",
       "            Data to fit to\n",
       "        x: np.ndarray\n",
       "            Independet variable\n",
       "        """\n",
       "\n",
       "        self.set_param_hint("offset", value=np.average(data))\n",
       "        self.set_param_hint("amplitude", value=(np.max(data) - np.min(data)) / 2)\n",
       "\n",
       "        # Guess frequency and phase using Fourier Transform\n",
       "        freq_guess, phase_guess = fft_freq_phase_guess(data, x)\n",
       "        phase_wrap = (phase_guess + np.pi) % (2 * np.pi) - np.pi\n",
       "        self.set_param_hint("frequency", value=freq_guess)\n",
       "        self.set_param_hint("phase", value=phase_wrap)\n",
       "\n",
       "        params = self.make_params()\n",
       "        return lmfit.models.update_param_vals(params, self.prefix, **kws)\n",
       "\n",
       "    # Same design patter is used in lmfit.models to inherit common docstrings.\n",
       "    # We adjust these common docstrings to our docs build pipeline\n",
       "    __init__.__doc__ = get_model_common_doc() + mk_seealso("cos_func")\n",
       "    guess.__doc__ = get_guess_common_doc()\n",
       "
\n" ], "text/latex": [ "\\begin{Verbatim}[commandchars=\\\\\\{\\}]\n", "\\PY{k}{class} \\PY{n+nc}{CosineModel}\\PY{p}{(}\\PY{n}{lmfit}\\PY{o}{.}\\PY{n}{model}\\PY{o}{.}\\PY{n}{Model}\\PY{p}{)}\\PY{p}{:}\n", "\\PY{+w}{ }\\PY{l+s+sd}{\\PYZdq{}\\PYZdq{}\\PYZdq{}}\n", "\\PY{l+s+sd}{ Exemplary lmfit model with a guess for a cosine.}\n", "\n", "\\PY{l+s+sd}{ .. note::}\n", "\n", "\\PY{l+s+sd}{ The :mod:`lmfit.models` module provides several fitting models that might fit}\n", "\\PY{l+s+sd}{ your needs out of the box.}\n", "\\PY{l+s+sd}{ \\PYZdq{}\\PYZdq{}\\PYZdq{}}\n", "\n", " \\PY{k}{def} \\PY{n+nf+fm}{\\PYZus{}\\PYZus{}init\\PYZus{}\\PYZus{}}\\PY{p}{(}\\PY{n+nb+bp}{self}\\PY{p}{,} \\PY{o}{*}\\PY{n}{args}\\PY{p}{,} \\PY{o}{*}\\PY{o}{*}\\PY{n}{kwargs}\\PY{p}{)}\\PY{p}{:}\n", " \\PY{c+c1}{\\PYZsh{} pass in the model\\PYZsq{}s equation}\n", " \\PY{n+nb}{super}\\PY{p}{(}\\PY{p}{)}\\PY{o}{.}\\PY{n+nf+fm}{\\PYZus{}\\PYZus{}init\\PYZus{}\\PYZus{}}\\PY{p}{(}\\PY{n}{cos\\PYZus{}func}\\PY{p}{,} \\PY{o}{*}\\PY{n}{args}\\PY{p}{,} \\PY{o}{*}\\PY{o}{*}\\PY{n}{kwargs}\\PY{p}{)}\n", "\n", " \\PY{c+c1}{\\PYZsh{} configure constraints that are independent from the data to be fitted}\n", " \\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{set\\PYZus{}param\\PYZus{}hint}\\PY{p}{(}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{frequency}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,} \\PY{n+nb}{min}\\PY{o}{=}\\PY{l+m+mi}{0}\\PY{p}{,} \\PY{n}{vary}\\PY{o}{=}\\PY{k+kc}{True}\\PY{p}{)} \\PY{c+c1}{\\PYZsh{} enforce positive frequency}\n", " \\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{set\\PYZus{}param\\PYZus{}hint}\\PY{p}{(}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{amplitude}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,} \\PY{n+nb}{min}\\PY{o}{=}\\PY{l+m+mi}{0}\\PY{p}{,} \\PY{n}{vary}\\PY{o}{=}\\PY{k+kc}{True}\\PY{p}{)} \\PY{c+c1}{\\PYZsh{} enforce positive amplitude}\n", " \\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{set\\PYZus{}param\\PYZus{}hint}\\PY{p}{(}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{offset}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,} \\PY{n}{vary}\\PY{o}{=}\\PY{k+kc}{True}\\PY{p}{)}\n", " \\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{set\\PYZus{}param\\PYZus{}hint}\\PY{p}{(}\n", " \\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{phase}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,} \\PY{n}{vary}\\PY{o}{=}\\PY{k+kc}{True}\\PY{p}{,} \\PY{n+nb}{min}\\PY{o}{=}\\PY{o}{\\PYZhy{}}\\PY{n}{np}\\PY{o}{.}\\PY{n}{pi}\\PY{p}{,} \\PY{n+nb}{max}\\PY{o}{=}\\PY{n}{np}\\PY{o}{.}\\PY{n}{pi}\n", " \\PY{p}{)} \\PY{c+c1}{\\PYZsh{} enforce phase range}\n", "\n", " \\PY{c+c1}{\\PYZsh{} pylint: disable=missing\\PYZhy{}function\\PYZhy{}docstring}\n", " \\PY{k}{def} \\PY{n+nf}{guess}\\PY{p}{(}\\PY{n+nb+bp}{self}\\PY{p}{,} \\PY{n}{data}\\PY{p}{,} \\PY{n}{x}\\PY{p}{,} \\PY{o}{*}\\PY{o}{*}\\PY{n}{kws}\\PY{p}{)} \\PY{o}{\\PYZhy{}}\\PY{o}{\\PYZgt{}} \\PY{n}{lmfit}\\PY{o}{.}\\PY{n}{parameter}\\PY{o}{.}\\PY{n}{Parameters}\\PY{p}{:}\n", "\\PY{+w}{ }\\PY{l+s+sd}{\\PYZdq{}\\PYZdq{}\\PYZdq{}}\n", "\\PY{l+s+sd}{ guess parameters based on the data}\n", "\n", "\\PY{l+s+sd}{ Parameters}\n", "\\PY{l+s+sd}{ \\PYZhy{}\\PYZhy{}\\PYZhy{}\\PYZhy{}\\PYZhy{}\\PYZhy{}\\PYZhy{}\\PYZhy{}\\PYZhy{}\\PYZhy{}}\n", "\\PY{l+s+sd}{ data: np.ndarray}\n", "\\PY{l+s+sd}{ Data to fit to}\n", "\\PY{l+s+sd}{ x: np.ndarray}\n", "\\PY{l+s+sd}{ Independet variable}\n", "\\PY{l+s+sd}{ \\PYZdq{}\\PYZdq{}\\PYZdq{}}\n", "\n", " \\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{set\\PYZus{}param\\PYZus{}hint}\\PY{p}{(}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{offset}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,} \\PY{n}{value}\\PY{o}{=}\\PY{n}{np}\\PY{o}{.}\\PY{n}{average}\\PY{p}{(}\\PY{n}{data}\\PY{p}{)}\\PY{p}{)}\n", " \\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{set\\PYZus{}param\\PYZus{}hint}\\PY{p}{(}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{amplitude}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,} \\PY{n}{value}\\PY{o}{=}\\PY{p}{(}\\PY{n}{np}\\PY{o}{.}\\PY{n}{max}\\PY{p}{(}\\PY{n}{data}\\PY{p}{)} \\PY{o}{\\PYZhy{}} \\PY{n}{np}\\PY{o}{.}\\PY{n}{min}\\PY{p}{(}\\PY{n}{data}\\PY{p}{)}\\PY{p}{)} \\PY{o}{/} \\PY{l+m+mi}{2}\\PY{p}{)}\n", "\n", " \\PY{c+c1}{\\PYZsh{} Guess frequency and phase using Fourier Transform}\n", " \\PY{n}{freq\\PYZus{}guess}\\PY{p}{,} \\PY{n}{phase\\PYZus{}guess} \\PY{o}{=} \\PY{n}{fft\\PYZus{}freq\\PYZus{}phase\\PYZus{}guess}\\PY{p}{(}\\PY{n}{data}\\PY{p}{,} \\PY{n}{x}\\PY{p}{)}\n", " \\PY{n}{phase\\PYZus{}wrap} \\PY{o}{=} \\PY{p}{(}\\PY{n}{phase\\PYZus{}guess} \\PY{o}{+} \\PY{n}{np}\\PY{o}{.}\\PY{n}{pi}\\PY{p}{)} \\PY{o}{\\PYZpc{}} \\PY{p}{(}\\PY{l+m+mi}{2} \\PY{o}{*} \\PY{n}{np}\\PY{o}{.}\\PY{n}{pi}\\PY{p}{)} \\PY{o}{\\PYZhy{}} \\PY{n}{np}\\PY{o}{.}\\PY{n}{pi}\n", " \\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{set\\PYZus{}param\\PYZus{}hint}\\PY{p}{(}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{frequency}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,} \\PY{n}{value}\\PY{o}{=}\\PY{n}{freq\\PYZus{}guess}\\PY{p}{)}\n", " \\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{set\\PYZus{}param\\PYZus{}hint}\\PY{p}{(}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{phase}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,} \\PY{n}{value}\\PY{o}{=}\\PY{n}{phase\\PYZus{}wrap}\\PY{p}{)}\n", "\n", " \\PY{n}{params} \\PY{o}{=} \\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{make\\PYZus{}params}\\PY{p}{(}\\PY{p}{)}\n", " \\PY{k}{return} \\PY{n}{lmfit}\\PY{o}{.}\\PY{n}{models}\\PY{o}{.}\\PY{n}{update\\PYZus{}param\\PYZus{}vals}\\PY{p}{(}\\PY{n}{params}\\PY{p}{,} \\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{prefix}\\PY{p}{,} \\PY{o}{*}\\PY{o}{*}\\PY{n}{kws}\\PY{p}{)}\n", "\n", " \\PY{c+c1}{\\PYZsh{} Same design patter is used in lmfit.models to inherit common docstrings.}\n", " \\PY{c+c1}{\\PYZsh{} We adjust these common docstrings to our docs build pipeline}\n", " \\PY{n+nf+fm}{\\PYZus{}\\PYZus{}init\\PYZus{}\\PYZus{}}\\PY{o}{.}\\PY{n+nv+vm}{\\PYZus{}\\PYZus{}doc\\PYZus{}\\PYZus{}} \\PY{o}{=} \\PY{n}{get\\PYZus{}model\\PYZus{}common\\PYZus{}doc}\\PY{p}{(}\\PY{p}{)} \\PY{o}{+} \\PY{n}{mk\\PYZus{}seealso}\\PY{p}{(}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{cos\\PYZus{}func}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{)}\n", " \\PY{n}{guess}\\PY{o}{.}\\PY{n+nv+vm}{\\PYZus{}\\PYZus{}doc\\PYZus{}\\PYZus{}} \\PY{o}{=} \\PY{n}{get\\PYZus{}guess\\PYZus{}common\\PYZus{}doc}\\PY{p}{(}\\PY{p}{)}\n", "\\end{Verbatim}\n" ], "text/plain": [ "class CosineModel(lmfit.model.Model):\n", " \"\"\"\n", " Exemplary lmfit model with a guess for a cosine.\n", "\n", " .. note::\n", "\n", " The :mod:`lmfit.models` module provides several fitting models that might fit\n", " your needs out of the box.\n", " \"\"\"\n", "\n", " def __init__(self, *args, **kwargs):\n", " # pass in the model's equation\n", " super().__init__(cos_func, *args, **kwargs)\n", "\n", " # configure constraints that are independent from the data to be fitted\n", " self.set_param_hint(\"frequency\", min=0, vary=True) # enforce positive frequency\n", " self.set_param_hint(\"amplitude\", min=0, vary=True) # enforce positive amplitude\n", " self.set_param_hint(\"offset\", vary=True)\n", " self.set_param_hint(\n", " \"phase\", vary=True, min=-np.pi, max=np.pi\n", " ) # enforce phase range\n", "\n", " # pylint: disable=missing-function-docstring\n", " def guess(self, data, x, **kws) -> lmfit.parameter.Parameters:\n", " \"\"\"\n", " guess parameters based on the data\n", "\n", " Parameters\n", " ----------\n", " data: np.ndarray\n", " Data to fit to\n", " x: np.ndarray\n", " Independet variable\n", " \"\"\"\n", "\n", " self.set_param_hint(\"offset\", value=np.average(data))\n", " self.set_param_hint(\"amplitude\", value=(np.max(data) - np.min(data)) / 2)\n", "\n", " # Guess frequency and phase using Fourier Transform\n", " freq_guess, phase_guess = fft_freq_phase_guess(data, x)\n", " phase_wrap = (phase_guess + np.pi) % (2 * np.pi) - np.pi\n", " self.set_param_hint(\"frequency\", value=freq_guess)\n", " self.set_param_hint(\"phase\", value=phase_wrap)\n", "\n", " params = self.make_params()\n", " return lmfit.models.update_param_vals(params, self.prefix, **kws)\n", "\n", " # Same design patter is used in lmfit.models to inherit common docstrings.\n", " # We adjust these common docstrings to our docs build pipeline\n", " __init__.__doc__ = get_model_common_doc() + mk_seealso(\"cos_func\")\n", " guess.__doc__ = get_guess_common_doc()" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "text/html": [ "
class CosineAnalysis(ba.BaseAnalysis):\n",
       "    """\n",
       "    Exemplary analysis subclass that fits a cosine to a dataset.\n",
       "    """\n",
       "\n",
       "    def process_data(self):\n",
       "        """\n",
       "        In some cases, you might need to process the data, e.g., reshape, filter etc.,\n",
       "        before starting the analysis. This is the method where it should be done.\n",
       "\n",
       "        See :meth:`~quantify_core.analysis.spectroscopy_analysis.ResonatorSpectroscopyAnalysis.process_data`\n",
       "        for an implementation example.\n",
       "        """  # pylint: disable=line-too-long\n",
       "\n",
       "    def run_fitting(self):\n",
       "        """\n",
       "        Fits a :class:`~quantify_core.analysis.fitting_models.CosineModel` to the data.\n",
       "        """\n",
       "        # create a fitting model based on a cosine function\n",
       "        model = CosineModel()\n",
       "        guess = model.guess(self.dataset.y0.values, x=self.dataset.x0.values)\n",
       "        result = model.fit(\n",
       "            self.dataset.y0.values, x=self.dataset.x0.values, params=guess\n",
       "        )\n",
       "        self.fit_results.update({"cosine": result})\n",
       "\n",
       "    def create_figures(self):\n",
       "        """\n",
       "        Creates a figure with the data and the fit.\n",
       "        """\n",
       "        fig, ax = plt.subplots()\n",
       "        fig_id = "cos_fit"\n",
       "        self.figs_mpl.update({fig_id: fig})\n",
       "        self.axs_mpl.update({fig_id: ax})\n",
       "\n",
       "        self.dataset.y0.plot(ax=ax, x="x0", marker="o", linestyle="")\n",
       "        qpl.plot_fit(ax, self.fit_results["cosine"])\n",
       "        qpl.plot_textbox(ax, ba.wrap_text(self.quantities_of_interest["fit_msg"]))\n",
       "\n",
       "        adjust_axeslabels_SI(ax)\n",
       "        qpl.set_suptitle_from_dataset(fig, self.dataset, "x0-y0")\n",
       "        ax.legend()\n",
       "\n",
       "    def analyze_fit_results(self):\n",
       "        """\n",
       "        Checks fit success and populates :code:`quantities_of_interest`.\n",
       "        """\n",
       "        fit_result = self.fit_results["cosine"]\n",
       "        fit_warning = ba.check_lmfit(fit_result)\n",
       "\n",
       "        # If there is a problem with the fit, display an error message in the text box.\n",
       "        # Otherwise, display the parameters as normal.\n",
       "        if fit_warning is None:\n",
       "            self.quantities_of_interest["fit_success"] = True\n",
       "            unit = self.dataset.y0.units\n",
       "            text_msg = "Summary\\n"\n",
       "            text_msg += format_value_string(\n",
       "                r"$f$", fit_result.params["frequency"], end_char="\\n", unit="Hz"\n",
       "            )\n",
       "            text_msg += format_value_string(\n",
       "                r"$A$", fit_result.params["amplitude"], unit=unit\n",
       "            )\n",
       "        else:\n",
       "            text_msg = fit_warning\n",
       "            self.quantities_of_interest["fit_success"] = False\n",
       "\n",
       "        # save values and fit uncertainty\n",
       "        for parameter_name in ["frequency", "amplitude"]:\n",
       "            self.quantities_of_interest[parameter_name] = ba.lmfit_par_to_ufloat(\n",
       "                fit_result.params[parameter_name]\n",
       "            )\n",
       "        self.quantities_of_interest["fit_msg"] = text_msg\n",
       "
\n" ], "text/latex": [ "\\begin{Verbatim}[commandchars=\\\\\\{\\}]\n", "\\PY{k}{class} \\PY{n+nc}{CosineAnalysis}\\PY{p}{(}\\PY{n}{ba}\\PY{o}{.}\\PY{n}{BaseAnalysis}\\PY{p}{)}\\PY{p}{:}\n", "\\PY{+w}{ }\\PY{l+s+sd}{\\PYZdq{}\\PYZdq{}\\PYZdq{}}\n", "\\PY{l+s+sd}{ Exemplary analysis subclass that fits a cosine to a dataset.}\n", "\\PY{l+s+sd}{ \\PYZdq{}\\PYZdq{}\\PYZdq{}}\n", "\n", " \\PY{k}{def} \\PY{n+nf}{process\\PYZus{}data}\\PY{p}{(}\\PY{n+nb+bp}{self}\\PY{p}{)}\\PY{p}{:}\n", "\\PY{+w}{ }\\PY{l+s+sd}{\\PYZdq{}\\PYZdq{}\\PYZdq{}}\n", "\\PY{l+s+sd}{ In some cases, you might need to process the data, e.g., reshape, filter etc.,}\n", "\\PY{l+s+sd}{ before starting the analysis. This is the method where it should be done.}\n", "\n", "\\PY{l+s+sd}{ See :meth:`\\PYZti{}quantify\\PYZus{}core.analysis.spectroscopy\\PYZus{}analysis.ResonatorSpectroscopyAnalysis.process\\PYZus{}data`}\n", "\\PY{l+s+sd}{ for an implementation example.}\n", "\\PY{l+s+sd}{ \\PYZdq{}\\PYZdq{}\\PYZdq{}} \\PY{c+c1}{\\PYZsh{} pylint: disable=line\\PYZhy{}too\\PYZhy{}long}\n", "\n", " \\PY{k}{def} \\PY{n+nf}{run\\PYZus{}fitting}\\PY{p}{(}\\PY{n+nb+bp}{self}\\PY{p}{)}\\PY{p}{:}\n", "\\PY{+w}{ }\\PY{l+s+sd}{\\PYZdq{}\\PYZdq{}\\PYZdq{}}\n", "\\PY{l+s+sd}{ Fits a :class:`\\PYZti{}quantify\\PYZus{}core.analysis.fitting\\PYZus{}models.CosineModel` to the data.}\n", "\\PY{l+s+sd}{ \\PYZdq{}\\PYZdq{}\\PYZdq{}}\n", " \\PY{c+c1}{\\PYZsh{} create a fitting model based on a cosine function}\n", " \\PY{n}{model} \\PY{o}{=} \\PY{n}{CosineModel}\\PY{p}{(}\\PY{p}{)}\n", " \\PY{n}{guess} \\PY{o}{=} \\PY{n}{model}\\PY{o}{.}\\PY{n}{guess}\\PY{p}{(}\\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{dataset}\\PY{o}{.}\\PY{n}{y0}\\PY{o}{.}\\PY{n}{values}\\PY{p}{,} \\PY{n}{x}\\PY{o}{=}\\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{dataset}\\PY{o}{.}\\PY{n}{x0}\\PY{o}{.}\\PY{n}{values}\\PY{p}{)}\n", " \\PY{n}{result} \\PY{o}{=} \\PY{n}{model}\\PY{o}{.}\\PY{n}{fit}\\PY{p}{(}\n", " \\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{dataset}\\PY{o}{.}\\PY{n}{y0}\\PY{o}{.}\\PY{n}{values}\\PY{p}{,} \\PY{n}{x}\\PY{o}{=}\\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{dataset}\\PY{o}{.}\\PY{n}{x0}\\PY{o}{.}\\PY{n}{values}\\PY{p}{,} \\PY{n}{params}\\PY{o}{=}\\PY{n}{guess}\n", " \\PY{p}{)}\n", " \\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{fit\\PYZus{}results}\\PY{o}{.}\\PY{n}{update}\\PY{p}{(}\\PY{p}{\\PYZob{}}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{cosine}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{:} \\PY{n}{result}\\PY{p}{\\PYZcb{}}\\PY{p}{)}\n", "\n", " \\PY{k}{def} \\PY{n+nf}{create\\PYZus{}figures}\\PY{p}{(}\\PY{n+nb+bp}{self}\\PY{p}{)}\\PY{p}{:}\n", "\\PY{+w}{ }\\PY{l+s+sd}{\\PYZdq{}\\PYZdq{}\\PYZdq{}}\n", "\\PY{l+s+sd}{ Creates a figure with the data and the fit.}\n", "\\PY{l+s+sd}{ \\PYZdq{}\\PYZdq{}\\PYZdq{}}\n", " \\PY{n}{fig}\\PY{p}{,} \\PY{n}{ax} \\PY{o}{=} \\PY{n}{plt}\\PY{o}{.}\\PY{n}{subplots}\\PY{p}{(}\\PY{p}{)}\n", " \\PY{n}{fig\\PYZus{}id} \\PY{o}{=} \\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{cos\\PYZus{}fit}\\PY{l+s+s2}{\\PYZdq{}}\n", " \\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{figs\\PYZus{}mpl}\\PY{o}{.}\\PY{n}{update}\\PY{p}{(}\\PY{p}{\\PYZob{}}\\PY{n}{fig\\PYZus{}id}\\PY{p}{:} \\PY{n}{fig}\\PY{p}{\\PYZcb{}}\\PY{p}{)}\n", " \\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{axs\\PYZus{}mpl}\\PY{o}{.}\\PY{n}{update}\\PY{p}{(}\\PY{p}{\\PYZob{}}\\PY{n}{fig\\PYZus{}id}\\PY{p}{:} \\PY{n}{ax}\\PY{p}{\\PYZcb{}}\\PY{p}{)}\n", "\n", " \\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{dataset}\\PY{o}{.}\\PY{n}{y0}\\PY{o}{.}\\PY{n}{plot}\\PY{p}{(}\\PY{n}{ax}\\PY{o}{=}\\PY{n}{ax}\\PY{p}{,} \\PY{n}{x}\\PY{o}{=}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{x0}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,} \\PY{n}{marker}\\PY{o}{=}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{o}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,} \\PY{n}{linestyle}\\PY{o}{=}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{)}\n", " \\PY{n}{qpl}\\PY{o}{.}\\PY{n}{plot\\PYZus{}fit}\\PY{p}{(}\\PY{n}{ax}\\PY{p}{,} \\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{fit\\PYZus{}results}\\PY{p}{[}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{cosine}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{]}\\PY{p}{)}\n", " \\PY{n}{qpl}\\PY{o}{.}\\PY{n}{plot\\PYZus{}textbox}\\PY{p}{(}\\PY{n}{ax}\\PY{p}{,} \\PY{n}{ba}\\PY{o}{.}\\PY{n}{wrap\\PYZus{}text}\\PY{p}{(}\\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{quantities\\PYZus{}of\\PYZus{}interest}\\PY{p}{[}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{fit\\PYZus{}msg}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{]}\\PY{p}{)}\\PY{p}{)}\n", "\n", " \\PY{n}{adjust\\PYZus{}axeslabels\\PYZus{}SI}\\PY{p}{(}\\PY{n}{ax}\\PY{p}{)}\n", " \\PY{n}{qpl}\\PY{o}{.}\\PY{n}{set\\PYZus{}suptitle\\PYZus{}from\\PYZus{}dataset}\\PY{p}{(}\\PY{n}{fig}\\PY{p}{,} \\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{dataset}\\PY{p}{,} \\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{x0\\PYZhy{}y0}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{)}\n", " \\PY{n}{ax}\\PY{o}{.}\\PY{n}{legend}\\PY{p}{(}\\PY{p}{)}\n", "\n", " \\PY{k}{def} \\PY{n+nf}{analyze\\PYZus{}fit\\PYZus{}results}\\PY{p}{(}\\PY{n+nb+bp}{self}\\PY{p}{)}\\PY{p}{:}\n", "\\PY{+w}{ }\\PY{l+s+sd}{\\PYZdq{}\\PYZdq{}\\PYZdq{}}\n", "\\PY{l+s+sd}{ Checks fit success and populates :code:`quantities\\PYZus{}of\\PYZus{}interest`.}\n", "\\PY{l+s+sd}{ \\PYZdq{}\\PYZdq{}\\PYZdq{}}\n", " \\PY{n}{fit\\PYZus{}result} \\PY{o}{=} \\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{fit\\PYZus{}results}\\PY{p}{[}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{cosine}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{]}\n", " \\PY{n}{fit\\PYZus{}warning} \\PY{o}{=} \\PY{n}{ba}\\PY{o}{.}\\PY{n}{check\\PYZus{}lmfit}\\PY{p}{(}\\PY{n}{fit\\PYZus{}result}\\PY{p}{)}\n", "\n", " \\PY{c+c1}{\\PYZsh{} If there is a problem with the fit, display an error message in the text box.}\n", " \\PY{c+c1}{\\PYZsh{} Otherwise, display the parameters as normal.}\n", " \\PY{k}{if} \\PY{n}{fit\\PYZus{}warning} \\PY{o+ow}{is} \\PY{k+kc}{None}\\PY{p}{:}\n", " \\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{quantities\\PYZus{}of\\PYZus{}interest}\\PY{p}{[}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{fit\\PYZus{}success}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{]} \\PY{o}{=} \\PY{k+kc}{True}\n", " \\PY{n}{unit} \\PY{o}{=} \\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{dataset}\\PY{o}{.}\\PY{n}{y0}\\PY{o}{.}\\PY{n}{units}\n", " \\PY{n}{text\\PYZus{}msg} \\PY{o}{=} \\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{Summary}\\PY{l+s+se}{\\PYZbs{}n}\\PY{l+s+s2}{\\PYZdq{}}\n", " \\PY{n}{text\\PYZus{}msg} \\PY{o}{+}\\PY{o}{=} \\PY{n}{format\\PYZus{}value\\PYZus{}string}\\PY{p}{(}\n", " \\PY{l+s+sa}{r}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{\\PYZdl{}f\\PYZdl{}}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,} \\PY{n}{fit\\PYZus{}result}\\PY{o}{.}\\PY{n}{params}\\PY{p}{[}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{frequency}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{]}\\PY{p}{,} \\PY{n}{end\\PYZus{}char}\\PY{o}{=}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+se}{\\PYZbs{}n}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,} \\PY{n}{unit}\\PY{o}{=}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{Hz}\\PY{l+s+s2}{\\PYZdq{}}\n", " \\PY{p}{)}\n", " \\PY{n}{text\\PYZus{}msg} \\PY{o}{+}\\PY{o}{=} \\PY{n}{format\\PYZus{}value\\PYZus{}string}\\PY{p}{(}\n", " \\PY{l+s+sa}{r}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{\\PYZdl{}A\\PYZdl{}}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,} \\PY{n}{fit\\PYZus{}result}\\PY{o}{.}\\PY{n}{params}\\PY{p}{[}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{amplitude}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{]}\\PY{p}{,} \\PY{n}{unit}\\PY{o}{=}\\PY{n}{unit}\n", " \\PY{p}{)}\n", " \\PY{k}{else}\\PY{p}{:}\n", " \\PY{n}{text\\PYZus{}msg} \\PY{o}{=} \\PY{n}{fit\\PYZus{}warning}\n", " \\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{quantities\\PYZus{}of\\PYZus{}interest}\\PY{p}{[}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{fit\\PYZus{}success}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{]} \\PY{o}{=} \\PY{k+kc}{False}\n", "\n", " \\PY{c+c1}{\\PYZsh{} save values and fit uncertainty}\n", " \\PY{k}{for} \\PY{n}{parameter\\PYZus{}name} \\PY{o+ow}{in} \\PY{p}{[}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{frequency}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{,} \\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{amplitude}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{]}\\PY{p}{:}\n", " \\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{quantities\\PYZus{}of\\PYZus{}interest}\\PY{p}{[}\\PY{n}{parameter\\PYZus{}name}\\PY{p}{]} \\PY{o}{=} \\PY{n}{ba}\\PY{o}{.}\\PY{n}{lmfit\\PYZus{}par\\PYZus{}to\\PYZus{}ufloat}\\PY{p}{(}\n", " \\PY{n}{fit\\PYZus{}result}\\PY{o}{.}\\PY{n}{params}\\PY{p}{[}\\PY{n}{parameter\\PYZus{}name}\\PY{p}{]}\n", " \\PY{p}{)}\n", " \\PY{n+nb+bp}{self}\\PY{o}{.}\\PY{n}{quantities\\PYZus{}of\\PYZus{}interest}\\PY{p}{[}\\PY{l+s+s2}{\\PYZdq{}}\\PY{l+s+s2}{fit\\PYZus{}msg}\\PY{l+s+s2}{\\PYZdq{}}\\PY{p}{]} \\PY{o}{=} \\PY{n}{text\\PYZus{}msg}\n", "\\end{Verbatim}\n" ], "text/plain": [ "class CosineAnalysis(ba.BaseAnalysis):\n", " \"\"\"\n", " Exemplary analysis subclass that fits a cosine to a dataset.\n", " \"\"\"\n", "\n", " def process_data(self):\n", " \"\"\"\n", " In some cases, you might need to process the data, e.g., reshape, filter etc.,\n", " before starting the analysis. This is the method where it should be done.\n", "\n", " See :meth:`~quantify_core.analysis.spectroscopy_analysis.ResonatorSpectroscopyAnalysis.process_data`\n", " for an implementation example.\n", " \"\"\" # pylint: disable=line-too-long\n", "\n", " def run_fitting(self):\n", " \"\"\"\n", " Fits a :class:`~quantify_core.analysis.fitting_models.CosineModel` to the data.\n", " \"\"\"\n", " # create a fitting model based on a cosine function\n", " model = CosineModel()\n", " guess = model.guess(self.dataset.y0.values, x=self.dataset.x0.values)\n", " result = model.fit(\n", " self.dataset.y0.values, x=self.dataset.x0.values, params=guess\n", " )\n", " self.fit_results.update({\"cosine\": result})\n", "\n", " def create_figures(self):\n", " \"\"\"\n", " Creates a figure with the data and the fit.\n", " \"\"\"\n", " fig, ax = plt.subplots()\n", " fig_id = \"cos_fit\"\n", " self.figs_mpl.update({fig_id: fig})\n", " self.axs_mpl.update({fig_id: ax})\n", "\n", " self.dataset.y0.plot(ax=ax, x=\"x0\", marker=\"o\", linestyle=\"\")\n", " qpl.plot_fit(ax, self.fit_results[\"cosine\"])\n", " qpl.plot_textbox(ax, ba.wrap_text(self.quantities_of_interest[\"fit_msg\"]))\n", "\n", " adjust_axeslabels_SI(ax)\n", " qpl.set_suptitle_from_dataset(fig, self.dataset, \"x0-y0\")\n", " ax.legend()\n", "\n", " def analyze_fit_results(self):\n", " \"\"\"\n", " Checks fit success and populates :code:`quantities_of_interest`.\n", " \"\"\"\n", " fit_result = self.fit_results[\"cosine\"]\n", " fit_warning = ba.check_lmfit(fit_result)\n", "\n", " # If there is a problem with the fit, display an error message in the text box.\n", " # Otherwise, display the parameters as normal.\n", " if fit_warning is None:\n", " self.quantities_of_interest[\"fit_success\"] = True\n", " unit = self.dataset.y0.units\n", " text_msg = \"Summary\\n\"\n", " text_msg += format_value_string(\n", " r\"$f$\", fit_result.params[\"frequency\"], end_char=\"\\n\", unit=\"Hz\"\n", " )\n", " text_msg += format_value_string(\n", " r\"$A$\", fit_result.params[\"amplitude\"], unit=unit\n", " )\n", " else:\n", " text_msg = fit_warning\n", " self.quantities_of_interest[\"fit_success\"] = False\n", "\n", " # save values and fit uncertainty\n", " for parameter_name in [\"frequency\", \"amplitude\"]:\n", " self.quantities_of_interest[parameter_name] = ba.lmfit_par_to_ufloat(\n", " fit_result.params[parameter_name]\n", " )\n", " self.quantities_of_interest[\"fit_msg\"] = text_msg" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "display_source_code(CosineModel)\n", "display_source_code(CosineAnalysis)" ] }, { "cell_type": "markdown", "id": "4c1eee01", "metadata": {}, "source": [ "Now we can simply execute it against our latest experiment as follows:" ] }, { "cell_type": "code", "execution_count": 19, "id": "c030ad1e", "metadata": {}, "outputs": [ { "data": { "image/png": "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", "text/plain": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "a_obj = CosineAnalysis(label=\"Cosine experiment\").run()\n", "a_obj.display_figs_mpl()" ] }, { "cell_type": "markdown", "id": "5f30a46e", "metadata": {}, "source": [ "Inspecting the `experiment directory` will show something like this:\n", "\n", "```{code-block}\n", "20230125-172712-018-87b9bf-Cosine experiment/\n", "├── analysis_CosineAnalysis/\n", "│ ├── dataset_processed.hdf5\n", "│ ├── figs_mpl/\n", "│ │ ├── cos_fit.png\n", "│ │ └── cos_fit.svg\n", "│ ├── fit_results/\n", "│ │ └── cosine.txt\n", "│ └── quantities_of_interest.json\n", "├── cos-data-and-fit.png\n", "├── Cosine fit.png\n", "├── dataset.hdf5\n", "├── quantities_of_interest.json\n", "└── snapshot.json\n", "```\n", "\n", "As you can conclude from the {class}`!CosineAnalysis` code, we did not implement quite a few methods in there.\n", "These are provided by the {class}`~quantify_core.analysis.base_analysis.BaseAnalysis`.\n", "To gain some insight into what exactly is being executed we can enable the logging module and use the internal logger of the analysis instance:" ] }, { "cell_type": "code", "execution_count": 20, "id": "62be0929", "metadata": { "myst_nb": { "output_stderr": "show" } }, "outputs": [ { "name": "stderr", "output_type": "stream", "text": [ "INFO:CosineAnalysis:Executing `.analysis_steps` of CosineAnalysis\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "INFO:CosineAnalysis:extracting data: >\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "INFO:CosineAnalysis:executing step 1: >\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "INFO:CosineAnalysis:executing step 2: >\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "INFO:CosineAnalysis:executing step 3: >\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "INFO:CosineAnalysis:executing step 4: >\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "INFO:CosineAnalysis:executing step 5: >\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "INFO:CosineAnalysis:executing step 6: >\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "INFO:CosineAnalysis:executing step 7: >\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "INFO:CosineAnalysis:executing step 8: >\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "INFO:CosineAnalysis:executing step 9: >\n" ] } ], "source": [ "# activate logging and set global level to show warnings only\n", "logging.basicConfig(level=logging.WARNING)\n", "\n", "# set analysis logger level to info (the logger is inherited from BaseAnalysis)\n", "a_obj.logger.setLevel(level=logging.INFO)\n", "_ = a_obj.run()" ] } ], "metadata": { "file_format": "mystnb", "kernelspec": { "display_name": "Python 3 (ipykernel)", "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": "3.9.20" }, "widgets": { "application/vnd.jupyter.widget-state+json": { "state": { "014d9d612153422db54dcc439a3eb26c": { "model_module": "@jupyter-widgets/controls", "model_module_version": "2.0.0", "model_name": "HTMLModel", "state": { "_dom_classes": [], "_model_module": "@jupyter-widgets/controls", "_model_module_version": "2.0.0", "_model_name": "HTMLModel", "_view_count": null, "_view_module": "@jupyter-widgets/controls", "_view_module_version": "2.0.0", "_view_name": "HTMLView", "description": "", "description_allow_html": false, "layout": "IPY_MODEL_04bab10b4d234f368b6b6fc6813bd48c", "placeholder": "​", "style": "IPY_MODEL_d08ffa2f84cc4637b3e00bd35b0893eb", "tabbable": null, "tooltip": null, "value": " [ elapsed time: 00:00 | time left: 00:00 ] " } }, "04bab10b4d234f368b6b6fc6813bd48c": { "model_module": "@jupyter-widgets/base", "model_module_version": "2.0.0", "model_name": "LayoutModel", "state": { "_model_module": "@jupyter-widgets/base", "_model_module_version": "2.0.0", "_model_name": "LayoutModel", "_view_count": null, "_view_module": "@jupyter-widgets/base", "_view_module_version": "2.0.0", "_view_name": "LayoutView", "align_content": null, "align_items": null, "align_self": null, "border_bottom": null, "border_left": null, "border_right": null, "border_top": null, "bottom": null, "display": null, "flex": null, "flex_flow": null, "grid_area": null, "grid_auto_columns": null, "grid_auto_flow": null, "grid_auto_rows": null, "grid_column": null, "grid_gap": null, "grid_row": null, "grid_template_areas": null, "grid_template_columns": null, "grid_template_rows": null, "height": null, "justify_content": null, "justify_items": null, "left": null, "margin": null, "max_height": null, "max_width": null, "min_height": null, "min_width": null, "object_fit": null, "object_position": null, "order": null, "overflow": null, "padding": null, "right": null, "top": null, "visibility": null, "width": null } }, "0b934d21fd9140e8801071c62ff09e36": { "model_module": "@jupyter-widgets/controls", "model_module_version": "2.0.0", "model_name": "HBoxModel", "state": { "_dom_classes": [], "_model_module": "@jupyter-widgets/controls", "_model_module_version": "2.0.0", "_model_name": "HBoxModel", "_view_count": null, "_view_module": "@jupyter-widgets/controls", "_view_module_version": "2.0.0", "_view_name": "HBoxView", "box_style": "", "children": [ "IPY_MODEL_f2acfb8764fa41e699125da7ca569904", "IPY_MODEL_cab7e27f1c30413b8a5b6d898ea42caf", "IPY_MODEL_014d9d612153422db54dcc439a3eb26c" ], "layout": "IPY_MODEL_7ed78e537ced4a8d8c6850613d162b55", "tabbable": null, "tooltip": null } }, "172e8820ce9346eeb07877cf592ed56a": { "model_module": "@jupyter-widgets/base", "model_module_version": "2.0.0", "model_name": "LayoutModel", "state": { "_model_module": "@jupyter-widgets/base", "_model_module_version": "2.0.0", "_model_name": "LayoutModel", "_view_count": null, "_view_module": "@jupyter-widgets/base", "_view_module_version": "2.0.0", "_view_name": "LayoutView", "align_content": null, "align_items": null, "align_self": null, "border_bottom": null, "border_left": null, "border_right": null, "border_top": null, "bottom": null, "display": null, "flex": null, "flex_flow": null, "grid_area": null, "grid_auto_columns": null, "grid_auto_flow": null, "grid_auto_rows": null, "grid_column": null, "grid_gap": null, "grid_row": null, "grid_template_areas": null, "grid_template_columns": null, "grid_template_rows": null, "height": null, "justify_content": null, "justify_items": null, "left": null, "margin": null, "max_height": null, "max_width": null, "min_height": null, "min_width": null, "object_fit": null, "object_position": null, "order": null, "overflow": null, "padding": null, "right": null, "top": null, "visibility": null, "width": null } }, "5e83e9c8d1d847ac86d8b595e003dc8f": { "model_module": "@jupyter-widgets/controls", "model_module_version": "2.0.0", "model_name": "ProgressStyleModel", "state": { "_model_module": "@jupyter-widgets/controls", "_model_module_version": "2.0.0", "_model_name": "ProgressStyleModel", "_view_count": null, "_view_module": "@jupyter-widgets/base", "_view_module_version": "2.0.0", "_view_name": "StyleView", "bar_color": null, "description_width": "" } }, "7ed78e537ced4a8d8c6850613d162b55": { "model_module": "@jupyter-widgets/base", "model_module_version": "2.0.0", "model_name": "LayoutModel", "state": { "_model_module": "@jupyter-widgets/base", "_model_module_version": "2.0.0", "_model_name": "LayoutModel", "_view_count": null, "_view_module": "@jupyter-widgets/base", "_view_module_version": "2.0.0", "_view_name": "LayoutView", "align_content": null, "align_items": null, "align_self": null, "border_bottom": null, "border_left": null, "border_right": null, "border_top": null, "bottom": null, "display": null, "flex": null, "flex_flow": null, "grid_area": null, "grid_auto_columns": null, "grid_auto_flow": null, "grid_auto_rows": null, "grid_column": null, "grid_gap": null, "grid_row": null, "grid_template_areas": null, "grid_template_columns": null, "grid_template_rows": null, "height": null, "justify_content": null, "justify_items": null, "left": null, "margin": null, "max_height": null, "max_width": null, "min_height": null, "min_width": null, "object_fit": null, "object_position": null, "order": null, "overflow": null, "padding": null, "right": null, "top": null, "visibility": null, "width": null } }, "ac247688e2dd4ad2aadfdc54c957e1b5": { "model_module": "@jupyter-widgets/controls", "model_module_version": "2.0.0", "model_name": "HTMLStyleModel", "state": { "_model_module": "@jupyter-widgets/controls", "_model_module_version": "2.0.0", "_model_name": "HTMLStyleModel", "_view_count": null, "_view_module": "@jupyter-widgets/base", "_view_module_version": "2.0.0", "_view_name": "StyleView", "background": null, "description_width": "", "font_size": null, "text_color": null } }, "cab7e27f1c30413b8a5b6d898ea42caf": { "model_module": "@jupyter-widgets/controls", "model_module_version": "2.0.0", "model_name": "FloatProgressModel", "state": { "_dom_classes": [], "_model_module": "@jupyter-widgets/controls", "_model_module_version": "2.0.0", "_model_name": "FloatProgressModel", "_view_count": null, "_view_module": "@jupyter-widgets/controls", "_view_module_version": "2.0.0", "_view_name": "ProgressView", "bar_style": "success", "description": "", "description_allow_html": false, "layout": "IPY_MODEL_172e8820ce9346eeb07877cf592ed56a", "max": 100.0, "min": 0.0, "orientation": "horizontal", "style": "IPY_MODEL_5e83e9c8d1d847ac86d8b595e003dc8f", "tabbable": null, "tooltip": null, "value": 100.0 } }, "d08ffa2f84cc4637b3e00bd35b0893eb": { "model_module": "@jupyter-widgets/controls", "model_module_version": "2.0.0", "model_name": "HTMLStyleModel", "state": { "_model_module": "@jupyter-widgets/controls", "_model_module_version": "2.0.0", "_model_name": "HTMLStyleModel", "_view_count": null, "_view_module": "@jupyter-widgets/base", "_view_module_version": "2.0.0", "_view_name": "StyleView", "background": null, "description_width": "", "font_size": null, "text_color": null } }, "e50a5955f49545bc911f150b41d0c901": { "model_module": "@jupyter-widgets/base", "model_module_version": "2.0.0", "model_name": "LayoutModel", "state": { "_model_module": "@jupyter-widgets/base", "_model_module_version": "2.0.0", "_model_name": "LayoutModel", "_view_count": null, "_view_module": "@jupyter-widgets/base", "_view_module_version": "2.0.0", "_view_name": "LayoutView", "align_content": null, "align_items": null, "align_self": null, "border_bottom": null, "border_left": null, "border_right": null, "border_top": null, "bottom": null, "display": null, "flex": null, "flex_flow": null, "grid_area": null, "grid_auto_columns": null, "grid_auto_flow": null, "grid_auto_rows": null, "grid_column": null, "grid_gap": null, "grid_row": null, "grid_template_areas": null, "grid_template_columns": null, "grid_template_rows": null, "height": null, "justify_content": null, "justify_items": null, "left": null, "margin": null, "max_height": null, "max_width": null, "min_height": null, "min_width": null, "object_fit": null, "object_position": null, "order": null, "overflow": null, "padding": null, "right": null, "top": null, "visibility": null, "width": null } }, "f2acfb8764fa41e699125da7ca569904": { "model_module": "@jupyter-widgets/controls", "model_module_version": "2.0.0", "model_name": "HTMLModel", "state": { "_dom_classes": [], "_model_module": "@jupyter-widgets/controls", "_model_module_version": "2.0.0", "_model_name": "HTMLModel", "_view_count": null, "_view_module": "@jupyter-widgets/controls", "_view_module_version": "2.0.0", "_view_name": "HTMLView", "description": "", "description_allow_html": false, "layout": "IPY_MODEL_e50a5955f49545bc911f150b41d0c901", "placeholder": "​", "style": "IPY_MODEL_ac247688e2dd4ad2aadfdc54c957e1b5", "tabbable": null, "tooltip": null, "value": "Completed: 100%" } } }, "version_major": 2, "version_minor": 0 } } }, "nbformat": 4, "nbformat_minor": 5 }