From 35a44aad067009c90a2dde893ac71fb777f33990 Mon Sep 17 00:00:00 2001 From: weichangfeng Date: Tue, 15 Jun 2021 16:16:01 +0800 Subject: [PATCH] Upload New File --- .../fast_tutorial.py | 97 + .../fast_tutorial_15p.py | 94 + .../outdir/JSD_calculation.ipynb | 505 + .../outdir/bbh_in_bilby_and_vitamin_0605.log | 91 + ..._bilby_and_vitamin_0605_checkpoint_run.png | Bin 0 -> 69984 bytes ...ilby_and_vitamin_0605_checkpoint_stats.png | Bin 0 -> 22339 bytes ...ilby_and_vitamin_0605_checkpoint_trace.png | Bin 0 -> 1050257 bytes ...and_vitamin_0605_checkpoint_trace_unit.png | Bin 0 -> 1110542 bytes ...bh_in_bilby_and_vitamin_0605_resume.pickle | Bin 0 -> 5686103 bytes ...itamin_sample_timeseries-0_parameter-0.txt | 10000 ++++++++++++++++ ...itamin_sample_timeseries-0_parameter-1.txt | 10000 ++++++++++++++++ ...itamin_sample_timeseries-0_parameter-2.txt | 10000 ++++++++++++++++ ...itamin_sample_timeseries-0_parameter-3.txt | 10000 ++++++++++++++++ ...itamin_sample_timeseries-0_parameter-4.txt | 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2021_06/test_one_BBH_in_Bilby_and_VItamin/outdir/vitamin_sample_timeseries-0_parameter-2.txt create mode 100644 2021_06/test_one_BBH_in_Bilby_and_VItamin/outdir/vitamin_sample_timeseries-0_parameter-3.txt create mode 100644 2021_06/test_one_BBH_in_Bilby_and_VItamin/outdir/vitamin_sample_timeseries-0_parameter-4.txt create mode 100644 2021_06/test_one_BBH_in_Bilby_and_VItamin/outdir/vitamin_sample_timeseries-0_parameter-5.txt create mode 100644 2021_06/test_one_BBH_in_Bilby_and_VItamin/outdir/vitamin_sample_timeseries-0_parameter-6.txt create mode 100644 2021_06/test_one_BBH_in_Bilby_and_VItamin/outdir/vitamin_sample_timeseries-0_parameter-7.txt create mode 100644 2021_06/test_one_BBH_in_Bilby_and_VItamin/outdir_15p/bbh_15p_in_bilby_and_vitamin_0605.log create mode 100644 2021_06/test_one_BBH_in_Bilby_and_VItamin/outdir_15p/bbh_15p_in_bilby_and_vitamin_0605_checkpoint_run.png create mode 100644 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a uniform in comoving volume prior on luminosity distance +between luminosity distances of 100Mpc and 5Gpc, the cosmology is Planck15. +""" + +import numpy as np +import bilby + +# Set the duration and sampling frequency of the data segment that we're +# going to inject the signal into +duration = 1. +sampling_frequency = 256. +ref_geocent_time = 1126259642.5 +# Specify the output directory and the name of the simulation. +outdir = 'outdir' +label = 'bbh_in_bilby_and_vitamin_0605' +bilby.core.utils.setup_logger(outdir=outdir, label=label) + +# Set up a random seed for result reproducibility. This is optional! +np.random.seed(88170235) + +# We are going to inject a binary black hole waveform. We first establish a +# dictionary of parameters that includes all of the different waveform +# parameters, including masses of the two black holes (mass_1, mass_2), +# spins of both black holes (a, tilt, phi), etc. + +injection_parameters = dict( + mass_1=81.9, mass_2=70.91, a_1=0., a_2=0., tilt_1=0., tilt_2=0., + phi_12=0., phi_jl=0., luminosity_distance=1931.77, theta_jn=1.51, psi=1.54, + phase=0., geocent_time=1126259642.5+0.22, ra=3.89, dec=-0.94) + +# Fixed arguments passed into the source model +waveform_arguments = dict(waveform_approximant='IMRPhenomPv2', + reference_frequency=20., minimum_frequency=20.) + +# Create the waveform_generator using a LAL BinaryBlackHole source function +waveform_generator = bilby.gw.WaveformGenerator( + duration=duration, sampling_frequency=sampling_frequency, + frequency_domain_source_model=bilby.gw.source.lal_binary_black_hole, + parameter_conversion=bilby.gw.conversion.convert_to_lal_binary_black_hole_parameters, + waveform_arguments=waveform_arguments, + start_time=ref_geocent_time - 0.5) + +# Set up interferometers. In this case we'll use two interferometers +# (LIGO-Hanford (H1), LIGO-Livingston (L1). These default to their design +# sensitivity +ifos = bilby.gw.detector.InterferometerList(['H1', 'L1', 'V1']) +ifos.set_strain_data_from_power_spectral_densities( + sampling_frequency=sampling_frequency, duration=duration, + start_time=ref_geocent_time - 0.5) +ifos.inject_signal(waveform_generator=waveform_generator, + parameters=injection_parameters) + +# Set up a PriorDict, which inherits from dict. +# By default we will sample all terms in the signal models. However, this will +# take a long time for the calculation, so for this example we will set almost +# all of the priors to be equall to their injected values. This implies the +# prior is a delta function at the true, injected value. In reality, the +# sampler implementation is smart enough to not sample any parameter that has +# a delta-function prior. +# The above list does *not* include mass_1, mass_2, theta_jn and luminosity +# distance, which means those are the parameters that will be included in the +# sampler. If we do nothing, then the default priors get used. +priors = bilby.gw.prior.BBHPriorDict() +priors.pop('chirp_mass') +priors.pop('mass_ratio') + +priors['mass_1'] = bilby.core.prior.Uniform(name='mass_1', minimum=30, maximum=160, unit='$M_{\\odot}$') +priors['mass_2'] = bilby.core.prior.Uniform(name='mass_2', minimum=30, maximum=160, unit='$M_{\\odot}$') +priors['luminosity_distance'] = bilby.prior.Uniform(minimum=1000, maximum=3000, name='luminosity_distance', latex_label='luminosity_distance') + + +priors['geocent_time'] = bilby.core.prior.Uniform( + minimum=ref_geocent_time + 0.15, + maximum=ref_geocent_time + 0.35, + name='geocent_time', latex_label='$t_c$', unit='$s$') +for key in ['a_1', 'a_2', 'tilt_1', 'tilt_2', 'phi_12', 'phi_jl', + 'phase']: + priors[key] = injection_parameters[key] + +# Initialise the likelihood by passing in the interferometer data (ifos) and +# the waveform generator +likelihood = bilby.gw.GravitationalWaveTransient( + interferometers=ifos, waveform_generator=waveform_generator,priors=priors,time_marginalization=True) + +# Run sampler. In this case we're going to use the `dynesty` sampler +result = bilby.run_sampler( + likelihood=likelihood, priors=priors, injection_parameters=injection_parameters, label=label,outdir=outdir,sampler='dynesty', + nlive=2500, sample='rwalk',walks =100,nact=50,check_point_delta_t=1800,check_point_plot=True,maxmcmc=20000) + +# Make a corner plot. +result.plot_corner() diff --git a/2021_06/test_one_BBH_in_Bilby_and_VItamin/fast_tutorial_15p.py b/2021_06/test_one_BBH_in_Bilby_and_VItamin/fast_tutorial_15p.py new file mode 100755 index 0000000..77e1fed --- /dev/null +++ b/2021_06/test_one_BBH_in_Bilby_and_VItamin/fast_tutorial_15p.py @@ -0,0 +1,94 @@ +#!/usr/bin/env python +""" +Tutorial to demonstrate running parameter estimation on a reduced parameter +space for an injected signal. + +This example estimates the masses using a uniform prior in both component masses +and distance using a uniform in comoving volume prior on luminosity distance +between luminosity distances of 100Mpc and 5Gpc, the cosmology is Planck15. +""" + +import numpy as np +import bilby + +# Set the duration and sampling frequency of the data segment that we're +# going to inject the signal into +duration = 1. +sampling_frequency = 256. +ref_geocent_time = 1126259642.5 +# Specify the output directory and the name of the simulation. +outdir = 'outdir_15p' +label = 'bbh_15p_in_bilby_and_vitamin_0605' +bilby.core.utils.setup_logger(outdir=outdir, label=label) + +# Set up a random seed for result reproducibility. This is optional! +np.random.seed(88170235) + +# We are going to inject a binary black hole waveform. We first establish a +# dictionary of parameters that includes all of the different waveform +# parameters, including masses of the two black holes (mass_1, mass_2), +# spins of both black holes (a, tilt, phi), etc. + +injection_parameters = dict( + mass_1=81.9, mass_2=70.91, a_1=0., a_2=0., tilt_1=0., tilt_2=0., + phi_12=0., phi_jl=0., luminosity_distance=1931.77, theta_jn=1.51, psi=1.54, + phase=0., geocent_time=1126259642.5+0.22, ra=3.89, dec=-0.94) +# Fixed arguments passed into the source model +waveform_arguments = dict(waveform_approximant='IMRPhenomPv2', + reference_frequency=20., minimum_frequency=20.) + +# Create the waveform_generator using a LAL BinaryBlackHole source function +waveform_generator = bilby.gw.WaveformGenerator( + duration=duration, sampling_frequency=sampling_frequency, + frequency_domain_source_model=bilby.gw.source.lal_binary_black_hole, + parameter_conversion=bilby.gw.conversion.convert_to_lal_binary_black_hole_parameters, + waveform_arguments=waveform_arguments, + start_time=ref_geocent_time - 0.5) + +# Set up interferometers. In this case we'll use two interferometers +# (LIGO-Hanford (H1), LIGO-Livingston (L1). These default to their design +# sensitivity +ifos = bilby.gw.detector.InterferometerList(['H1', 'L1', 'V1']) +ifos.set_strain_data_from_power_spectral_densities( + sampling_frequency=sampling_frequency, duration=duration, + start_time=ref_geocent_time - 0.5) +ifos.inject_signal(waveform_generator=waveform_generator, + parameters=injection_parameters) + +# Set up a PriorDict, which inherits from dict. +# By default we will sample all terms in the signal models. However, this will +# take a long time for the calculation, so for this example we will set almost +# all of the priors to be equall to their injected values. This implies the +# prior is a delta function at the true, injected value. In reality, the +# sampler implementation is smart enough to not sample any parameter that has +# a delta-function prior. +# The above list does *not* include mass_1, mass_2, theta_jn and luminosity +# distance, which means those are the parameters that will be included in the +# sampler. If we do nothing, then the default priors get used. +priors = bilby.gw.prior.BBHPriorDict() +priors.pop('chirp_mass') +priors.pop('mass_ratio') + +priors['mass_1'] = bilby.core.prior.Uniform(name='mass_1', minimum=30, maximum=160, unit='$M_{\\odot}$') +priors['mass_2'] = bilby.core.prior.Uniform(name='mass_2', minimum=30, maximum=160, unit='$M_{\\odot}$') +priors['luminosity_distance'] = bilby.prior.Uniform(minimum=1000, maximum=3000, name='luminosity_distance', latex_label='luminosity_distance') + + +priors['geocent_time'] = bilby.core.prior.Uniform( + minimum=ref_geocent_time + 0.15, + maximum=ref_geocent_time + 0.35, + name='geocent_time', latex_label='$t_c$', unit='$s$') + + +# Initialise the likelihood by passing in the interferometer data (ifos) and +# the waveform generator +likelihood = bilby.gw.GravitationalWaveTransient( + interferometers=ifos, waveform_generator=waveform_generator,priors=priors,phase_marginalization=True, time_marginalization=True) + +# Run sampler. In this case we're going to use the `dynesty` sampler +result = bilby.run_sampler( + likelihood=likelihood, priors=priors, injection_parameters=injection_parameters, label=label,outdir=outdir,sampler='dynesty', + nlive=2500, sample='rwalk',walks =100,nact=50,check_point_delta_t=1800,check_point_plot=True,maxmcmc=20000) + +# Make a corner plot. +result.plot_corner() diff --git a/2021_06/test_one_BBH_in_Bilby_and_VItamin/outdir/JSD_calculation.ipynb b/2021_06/test_one_BBH_in_Bilby_and_VItamin/outdir/JSD_calculation.ipynb new file mode 100644 index 0000000..1dcf9ac --- /dev/null +++ b/2021_06/test_one_BBH_in_Bilby_and_VItamin/outdir/JSD_calculation.ipynb @@ -0,0 +1,505 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [], + "source": [ + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "import bilby" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Load the posterior samples from Bilby" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [], + "source": [ + "import pandas as pd\n", + "parameters = ['mass_ratio','chirp_mass','luminosity_distance','dec','ra','theta_jn','psi','geocent_time']\n", + "data = pd.read_table('bbh_in_bilby_and_vitamin_0605_samples.dat',sep=' ',header=None,names=parameters)\n" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "0 chirp_mass\n", + "1 72.7215975460995\n", + "2 68.21803156509338\n", + "3 65.7418065557604\n", + "4 68.0840136233987\n", + " ... \n", + "9523 69.73181466345096\n", + "9524 70.24124478316229\n", + "9525 70.58716428689306\n", + "9526 70.68452127632\n", + "9527 70.60663173445508\n", + "Name: chirp_mass, Length: 9528, dtype: object" + ] + }, + "execution_count": 4, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "chirp_mass = data['chirp_mass']\n", + "chirp_mass" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [], + "source": [ + "total_mass = []\n", + "m1_1 = []\n", + "m2_1 = []\n", + "d_1 = []" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [], + "source": [ + "for i in range(1,len(data['chirp_mass'])):\n", + " total_mass.append(bilby.gw.conversion.chirp_mass_and_mass_ratio_to_total_mass(float(data['chirp_mass'][i]),float(data['mass_ratio'][i])))" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [], + "source": [ + "for j in range(1,len(data['chirp_mass'])): \n", + " m1_1.append(total_mass[j-1]/(1+float(data['mass_ratio'][j])))" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [], + "source": [ + "for k in range(len(m1_1)):\n", + " m2_1.append(total_mass[k]-m1_1[k])" + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [], + "source": [ + "for i in range(1,len(data['luminosity_distance'])):\n", + " d_1.append(float(data['luminosity_distance'][i]))" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Load the posterior samples from VItamin " + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "metadata": {}, + "outputs": [], + "source": [ + "\n", + "m1_2 = np.loadtxt('vitamin_sample_timeseries-0_parameter-0.txt') \n", + "m2_2 = np.loadtxt('vitamin_sample_timeseries-0_parameter-1.txt')\n", + "d_2 = np.loadtxt('vitamin_sample_timeseries-0_parameter-2.txt')" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Show the number of samples" + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "metadata": { + "scrolled": true + }, + "outputs": [ + { + "data": { + "text/plain": [ + "9527" + ] + }, + "execution_count": 11, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "nsample_1 = len(m1_1)\n", + "nsample_1" + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "10000" + ] + }, + "execution_count": 12, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "nsample_2 = len(m1_2)\n", + "nsample_2" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Normalize the length of posterior" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "metadata": {}, + "outputs": [], + "source": [ + "def len_norm(p1_sample,p2_sample,nbin1,nbin2,nbin):\n", + " \n", + " # First we make histogram.\n", + " hist_1, edge_1 = np.histogram(p1_sample, bins=nbin1) \n", + " x_1 = np.linspace(0.5*(edge_1[0]+edge_1[1]),0.5*(edge_1[nbin1-1]+edge_1[nbin1]),nbin1)\n", + " \n", + " hist_2, edge_2 = np.histogram(p2_sample, bins=nbin2) \n", + " x_2 = np.linspace(0.5*(edge_2[0]+edge_2[1]),0.5*(edge_2[nbin2-1]+edge_2[nbin2]),nbin2) \n", + " \n", + " # Then we make a common value axis.\n", + " x_min = min(x_1.min(),x_2.min())\n", + " x_max = max(x_1.max(),x_2.max())\n", + " x = np.linspace(x_min,x_max,nbin) \n", + " y_1 = np.linspace(0,0,nbin) \n", + " y_2 = np.linspace(0,0,nbin) \n", + " \n", + " # Then we interpolate the curve. \n", + " for i in range(len(x)): \n", + " \n", + " t=0\n", + " if x[i] < x_1[0]:\n", + " y_1[i] = 0\n", + " \n", + " elif x[i] > x_1[-1]:\n", + " y_1[i] = 0 \n", + " else:\n", + " for j in range(len(x_1)): \n", + " if x[i] < x_1[j]: \n", + " t = j\n", + " break\n", + " \n", + " y_1[i] = 0.5*(hist_1[j-1]+hist_1[j]) \n", + " \n", + " \n", + " for i in range(len(x)): \n", + " \n", + " t=0\n", + " if x[i] < x_2[0]:\n", + " y_2[i] = 0\n", + " \n", + " elif x[i] > x_2[-1]:\n", + " y_2[i] = 0 \n", + " else:\n", + " for j in range(len(x_2)): \n", + " if x[i] < x_2[j]: \n", + " t = j\n", + " break\n", + " \n", + " y_2[i] = 0.5*(hist_2[j-1]+hist_2[j]) \n", + "\n", + " \n", + " \n", + " return x,y_1,y_2" + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "metadata": {}, + "outputs": [], + "source": [ + "nbin1=100\n", + "nbin2=100\n", + "nbin=100" + ] + }, + { + "cell_type": "code", + "execution_count": 15, + "metadata": {}, + "outputs": [], + "source": [ + "x_m1,m1_1_n,m1_2_n = len_norm(m1_1,m1_2,nbin1,nbin2,nbin)\n", + "x_m2,m2_1_n,m2_2_n = len_norm(m2_1,m2_2,nbin1,nbin2,nbin)\n", + "x_d,d_1_n,d_2_n = len_norm(d_1,d_2,nbin1,nbin2,nbin)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# m1" + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "[]" + ] + }, + "execution_count": 16, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "plt.plot(x_m1,m1_1_n)\n", + "plt.plot(x_m1,m1_2_n)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# m2" + ] + }, + { + "cell_type": "code", + "execution_count": 17, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "[]" + ] + }, + "execution_count": 17, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "plt.plot(x_m2,m2_1_n)\n", + "plt.plot(x_m2,m2_2_n)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# d" + ] + }, + { + "cell_type": "code", + "execution_count": 18, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "[]" + ] + }, + "execution_count": 18, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "plt.plot(x_d,d_1_n)\n", + "plt.plot(x_d,d_2_n)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Calculate JSD" + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "metadata": {}, + "outputs": [], + "source": [ + "from scipy.spatial import distance\n", + "jsd_m1_01=distance.jensenshannon(m1_1_n,m1_2_n)\n", + "jsd_m2_01=distance.jensenshannon(m2_1_n,m2_2_n)\n", + "jsd_d_01=distance.jensenshannon(d_1_n,d_2_n)\n", + " " + ] + }, + { + "cell_type": "code", + "execution_count": 20, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "0.4932230092768822" + ] + }, + "execution_count": 20, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "jsd_m1_01" + ] + }, + { + "cell_type": "code", + "execution_count": 21, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "0.25415157431373137" + ] + }, + "execution_count": 21, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "jsd_m2_01" + ] + }, + { + "cell_type": "code", + "execution_count": 22, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "0.5601724701773445" + ] + }, + "execution_count": 22, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "jsd_d_01" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "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": "3.8.5" + } + }, + "nbformat": 4, + "nbformat_minor": 4 +} diff --git a/2021_06/test_one_BBH_in_Bilby_and_VItamin/outdir/bbh_in_bilby_and_vitamin_0605.log b/2021_06/test_one_BBH_in_Bilby_and_VItamin/outdir/bbh_in_bilby_and_vitamin_0605.log new file mode 100644 index 0000000..e348a9a --- /dev/null +++ b/2021_06/test_one_BBH_in_Bilby_and_VItamin/outdir/bbh_in_bilby_and_vitamin_0605.log @@ -0,0 +1,91 @@ +14:37 INFO : Waveform generator initiated with + frequency_domain_source_model: bilby.gw.source.lal_binary_black_hole + time_domain_source_model: None + parameter_conversion: bilby.gw.conversion.convert_to_lal_binary_black_hole_parameters +14:37 INFO : Injected signal in H1: +14:37 INFO : optimal SNR = 13.17 +14:37 INFO : matched filter SNR = 14.09-0.75j +14:37 INFO : mass_1 = 81.9 +14:37 INFO : mass_2 = 70.91 +14:37 INFO : a_1 = 0.0 +14:37 INFO : a_2 = 0.0 +14:37 INFO : tilt_1 = 0.0 +14:37 INFO : tilt_2 = 0.0 +14:37 INFO : phi_12 = 0.0 +14:37 INFO : phi_jl = 0.0 +14:37 INFO : luminosity_distance = 1931.77 +14:37 INFO : theta_jn = 1.51 +14:37 INFO : psi = 1.54 +14:37 INFO : phase = 0.0 +14:37 INFO : geocent_time = 1126259642.72 +14:37 INFO : ra = 3.89 +14:37 INFO : dec = -0.94 +14:37 INFO : Injected signal in L1: +14:37 INFO : optimal SNR = 11.18 +14:37 INFO : matched filter SNR = 11.85-0.15j +14:37 INFO : mass_1 = 81.9 +14:37 INFO : mass_2 = 70.91 +14:37 INFO : a_1 = 0.0 +14:37 INFO : a_2 = 0.0 +14:37 INFO : tilt_1 = 0.0 +14:37 INFO : tilt_2 = 0.0 +14:37 INFO : phi_12 = 0.0 +14:37 INFO : phi_jl = 0.0 +14:37 INFO : luminosity_distance = 1931.77 +14:37 INFO : theta_jn = 1.51 +14:37 INFO : psi = 1.54 +14:37 INFO : phase = 0.0 +14:37 INFO : geocent_time = 1126259642.72 +14:37 INFO : ra = 3.89 +14:37 INFO : dec = -0.94 +14:37 INFO : Injected signal in V1: +14:37 INFO : optimal SNR = 5.26 +14:37 INFO : matched filter SNR = 4.62+0.10j +14:37 INFO : mass_1 = 81.9 +14:37 INFO : mass_2 = 70.91 +14:37 INFO : a_1 = 0.0 +14:37 INFO : a_2 = 0.0 +14:37 INFO : tilt_1 = 0.0 +14:37 INFO : tilt_2 = 0.0 +14:37 INFO : phi_12 = 0.0 +14:37 INFO : phi_jl = 0.0 +14:37 INFO : luminosity_distance = 1931.77 +14:37 INFO : theta_jn = 1.51 +14:37 INFO : psi = 1.54 +14:37 INFO : phase = 0.0 +14:37 INFO : geocent_time = 1126259642.72 +14:37 INFO : ra = 3.89 +14:37 INFO : dec = -0.94 +14:37 INFO : No prior given, using default BBH priors in /home/weichangfeng/.local/lib/python3.8/site-packages/bilby/gw/prior_files/precessing_spins_bbh.prior. +14:37 INFO : Running for label 'bbh_in_bilby_and_vitamin_0605', output will be saved to 'outdir' +14:37 INFO : Using lal version 7.1.2 +14:37 INFO : Using lal git version Branch: None;Tag: lalsuite-v6.82;Id: cf792129c2473f42ce6c6ee21d8234254cefd337;;Builder: Unknown User <>;Repository status: UNCLEAN: Modified working tree +14:37 INFO : Using lalsimulation version 2.5.1 +14:37 INFO : Using lalsimulation git version Branch: None;Tag: lalsuite-v6.82;Id: cf792129c2473f42ce6c6ee21d8234254cefd337;;Builder: Unknown User <>;Repository status: UNCLEAN: Modified working tree +14:37 INFO : Search parameters: +14:37 INFO : mass_1 = Uniform(minimum=30, maximum=160, name='mass_1', latex_label='$m_1$', unit='$M_{\\odot}$', boundary=None) +14:37 INFO : mass_2 = Uniform(minimum=30, maximum=160, name='mass_2', latex_label='$m_2$', unit='$M_{\\odot}$', boundary=None) +14:37 INFO : luminosity_distance = Uniform(minimum=1000, maximum=3000, name='luminosity_distance', latex_label='luminosity_distance', unit=None, boundary=None) +14:37 INFO : dec = Cosine(minimum=-1.5707963267948966, maximum=1.5707963267948966, name='dec', latex_label='$\\mathrm{DEC}$', unit=None, boundary=None) +14:37 INFO : ra = Uniform(minimum=0, maximum=6.283185307179586, name='ra', latex_label='$\\mathrm{RA}$', unit=None, boundary='periodic') +14:37 INFO : theta_jn = Sine(minimum=0, maximum=3.141592653589793, name='theta_jn', latex_label='$\\theta_{JN}$', unit=None, boundary=None) +14:37 INFO : psi = Uniform(minimum=0, maximum=3.141592653589793, name='psi', latex_label='$\\psi$', unit=None, boundary='periodic') +14:37 INFO : time_jitter = Uniform(minimum=-0.00390625, maximum=0.00390625, name='time_jitter', latex_label='$t_j$', unit=None, boundary='periodic') +14:37 INFO : phase = 0.0 +14:37 INFO : a_1 = 0.0 +14:37 INFO : a_2 = 0.0 +14:37 INFO : tilt_1 = 0.0 +14:37 INFO : tilt_2 = 0.0 +14:37 INFO : phi_12 = 0.0 +14:37 INFO : phi_jl = 0.0 +14:37 INFO : geocent_time = 1126259642.0 +14:37 INFO : Single likelihood evaluation took 1.840e-03 s +14:37 INFO : Using sampler Dynesty with kwargs {'bound': 'multi', 'sample': 'rwalk', 'verbose': True, 'periodic': None, 'reflective': None, 'check_point_delta_t': 1800, 'nlive': 2500, 'first_update': None, 'walks': 100, 'npdim': None, 'rstate': None, 'queue_size': 1, 'pool': None, 'use_pool': None, 'live_points': None, 'logl_args': None, 'logl_kwargs': None, 'ptform_args': None, 'ptform_kwargs': None, 'enlarge': 1.5, 'bootstrap': None, 'vol_dec': 0.5, 'vol_check': 8.0, 'facc': 0.2, 'slices': 5, 'update_interval': 1500, 'print_func': >, 'dlogz': 0.1, 'maxiter': None, 'maxcall': None, 'logl_max': inf, 'add_live': True, 'print_progress': True, 'save_bounds': False, 'n_effective': None, 'maxmcmc': 20000, 'nact': 50} +14:37 INFO : Checkpoint every check_point_delta_t = 1800s +14:37 INFO : Using dynesty version 1.0.1 +14:37 INFO : Using the bilby-implemented rwalk sample method with ACT estimated walks +14:37 INFO : Resume file outdir/bbh_in_bilby_and_vitamin_0605_resume.pickle does not exist. +14:37 INFO : Generating initial points from the prior +15:08 INFO : Written checkpoint file outdir/bbh_in_bilby_and_vitamin_0605_resume.pickle +15:38 INFO : Written checkpoint file outdir/bbh_in_bilby_and_vitamin_0605_resume.pickle +16:11 INFO : Written checkpoint file outdir/bbh_in_bilby_and_vitamin_0605_resume.pickle diff --git a/2021_06/test_one_BBH_in_Bilby_and_VItamin/outdir/bbh_in_bilby_and_vitamin_0605_checkpoint_run.png b/2021_06/test_one_BBH_in_Bilby_and_VItamin/outdir/bbh_in_bilby_and_vitamin_0605_checkpoint_run.png new file mode 100644 index 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+14:37 INFO : mass_1 = Uniform(minimum=30, maximum=160, name='mass_1', latex_label='$m_1$', unit='$M_{\\odot}$', boundary=None) +14:37 INFO : mass_2 = Uniform(minimum=30, maximum=160, name='mass_2', latex_label='$m_2$', unit='$M_{\\odot}$', boundary=None) +14:37 INFO : luminosity_distance = Uniform(minimum=1000, maximum=3000, name='luminosity_distance', latex_label='luminosity_distance', unit=None, boundary=None) +14:37 INFO : dec = Cosine(minimum=-1.5707963267948966, maximum=1.5707963267948966, name='dec', latex_label='$\\mathrm{DEC}$', unit=None, boundary=None) +14:37 INFO : ra = Uniform(minimum=0, maximum=6.283185307179586, name='ra', latex_label='$\\mathrm{RA}$', unit=None, boundary='periodic') +14:37 INFO : theta_jn = Sine(minimum=0, maximum=3.141592653589793, name='theta_jn', latex_label='$\\theta_{JN}$', unit=None, boundary=None) +14:37 INFO : psi = Uniform(minimum=0, maximum=3.141592653589793, name='psi', latex_label='$\\psi$', unit=None, boundary='periodic') +14:37 INFO : a_1 = Uniform(minimum=0, maximum=0.99, name='a_1', latex_label='$a_1$', unit=None, boundary=None) +14:37 INFO : a_2 = Uniform(minimum=0, maximum=0.99, name='a_2', latex_label='$a_2$', unit=None, boundary=None) +14:37 INFO : tilt_1 = Sine(minimum=0, maximum=3.141592653589793, name='tilt_1', latex_label='$\\theta_1$', unit=None, boundary=None) +14:37 INFO : tilt_2 = Sine(minimum=0, maximum=3.141592653589793, name='tilt_2', latex_label='$\\theta_2$', unit=None, boundary=None) +14:37 INFO : phi_12 = Uniform(minimum=0, maximum=6.283185307179586, name='phi_12', latex_label='$\\Delta\\phi$', unit=None, boundary='periodic') +14:37 INFO : phi_jl = Uniform(minimum=0, maximum=6.283185307179586, name='phi_jl', latex_label='$\\phi_{JL}$', unit=None, boundary='periodic') +14:37 INFO : time_jitter = Uniform(minimum=-0.00390625, maximum=0.00390625, name='time_jitter', latex_label='$t_j$', unit=None, boundary='periodic') +14:37 INFO : phase = 0.0 +14:37 INFO : geocent_time = 1126259642.0 +14:37 INFO : Single likelihood evaluation took 1.569e-03 s +14:37 INFO : Using sampler Dynesty with kwargs {'bound': 'multi', 'sample': 'rwalk', 'verbose': True, 'periodic': None, 'reflective': None, 'check_point_delta_t': 1800, 'nlive': 2500, 'first_update': None, 'walks': 100, 'npdim': None, 'rstate': None, 'queue_size': 1, 'pool': None, 'use_pool': None, 'live_points': None, 'logl_args': None, 'logl_kwargs': None, 'ptform_args': None, 'ptform_kwargs': None, 'enlarge': 1.5, 'bootstrap': None, 'vol_dec': 0.5, 'vol_check': 8.0, 'facc': 0.2, 'slices': 5, 'update_interval': 1500, 'print_func': >, 'dlogz': 0.1, 'maxiter': None, 'maxcall': None, 'logl_max': inf, 'add_live': True, 'print_progress': True, 'save_bounds': False, 'n_effective': None, 'maxmcmc': 20000, 'nact': 50} +14:37 INFO : Checkpoint every check_point_delta_t = 1800s +14:37 INFO : Using dynesty version 1.0.1 +14:37 INFO : Using the bilby-implemented rwalk sample method with ACT estimated walks +14:37 INFO : Resume file outdir_15p/bbh_15p_in_bilby_and_vitamin_0605_resume.pickle does not exist. +14:37 INFO : Generating initial points from the prior +15:08 INFO : Written checkpoint file outdir_15p/bbh_15p_in_bilby_and_vitamin_0605_resume.pickle +15:38 INFO : Written checkpoint file outdir_15p/bbh_15p_in_bilby_and_vitamin_0605_resume.pickle +16:11 INFO : Written checkpoint file outdir_15p/bbh_15p_in_bilby_and_vitamin_0605_resume.pickle diff --git a/2021_06/test_one_BBH_in_Bilby_and_VItamin/outdir_15p/bbh_15p_in_bilby_and_vitamin_0605_checkpoint_run.png b/2021_06/test_one_BBH_in_Bilby_and_VItamin/outdir_15p/bbh_15p_in_bilby_and_vitamin_0605_checkpoint_run.png new file mode 100644 index 0000000000000000000000000000000000000000..2eab7489c65885273848d459bbd179b6058f6011 GIT binary patch literal 74228 zcmce;2UOJ8);B!HD379Y6BVLTG=hk<2m%gWjUpXEdNTqdT^M>BqCul5WoXhtX-bnW zb!-Sjm)=nr7?9>Lw1I(n_ZiH6@3WqFeQSN|E0dKK@^9yyeRki!eIDv)sqEi-bT0;j z*{^!_cU=r-w=(+ozjniw6Z=B5;6GUR%SP^cF1Osh{&2IwX#U}T$I->z(eCDPPa8L! 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