From efe173cf6f4a23665d5ea01472977125d1f14beb Mon Sep 17 00:00:00 2001 From: Alexander Mead Date: Sun, 23 Apr 2023 15:26:22 +0100 Subject: [PATCH] WantCls=False; tidy; new feedback benchmarks --- hmcode/camb_stuff.py | 7 +- hmcode/linear_growth.py | 14 +- notebooks/demo.ipynb | 177 +++++++++++++++++++-- notebooks/feedback.ipynb | 38 +---- tests/benchmarks_feedback/cosmology_0.dat | 10 +- tests/benchmarks_feedback/cosmology_1.dat | 10 +- tests/benchmarks_feedback/cosmology_10.dat | 10 +- tests/benchmarks_feedback/cosmology_11.dat | 10 +- tests/benchmarks_feedback/cosmology_12.dat | 10 +- tests/benchmarks_feedback/cosmology_13.dat | 10 +- tests/benchmarks_feedback/cosmology_14.dat | 10 +- tests/benchmarks_feedback/cosmology_15.dat | 10 +- tests/benchmarks_feedback/cosmology_16.dat | 10 +- tests/benchmarks_feedback/cosmology_17.dat | 10 +- tests/benchmarks_feedback/cosmology_18.dat | 10 +- tests/benchmarks_feedback/cosmology_19.dat | 10 +- tests/benchmarks_feedback/cosmology_2.dat | 10 +- tests/benchmarks_feedback/cosmology_20.dat | 10 +- tests/benchmarks_feedback/cosmology_21.dat | 10 +- tests/benchmarks_feedback/cosmology_22.dat | 10 +- tests/benchmarks_feedback/cosmology_23.dat | 10 +- tests/benchmarks_feedback/cosmology_24.dat | 10 +- tests/benchmarks_feedback/cosmology_3.dat | 10 +- tests/benchmarks_feedback/cosmology_4.dat | 10 +- tests/benchmarks_feedback/cosmology_5.dat | 10 +- tests/benchmarks_feedback/cosmology_6.dat | 10 +- tests/benchmarks_feedback/cosmology_7.dat | 10 +- tests/benchmarks_feedback/cosmology_8.dat | 10 +- tests/benchmarks_feedback/cosmology_9.dat | 10 +- tests/test_feedback.py | 1 - 30 files changed, 307 insertions(+), 180 deletions(-) diff --git a/hmcode/camb_stuff.py b/hmcode/camb_stuff.py index 5b97c0f..b5cf764 100644 --- a/hmcode/camb_stuff.py +++ b/hmcode/camb_stuff.py @@ -2,16 +2,17 @@ import camb def run(zs, Omega_c, Omega_b, Omega_k, h, ns, sigma_8, - m_nu=0., w=-1., wa=0., As=2e-9, norm_sigma8=True, kmax_CAMB=200., - log10_T_AGN=None, verbose=False): + m_nu=0., w=-1., wa=0., log10_T_AGN=None, + As=2e-9, norm_sigma8=True, kmax_CAMB=200., verbose=False): # Sets cosmological parameters in camb to calculate the linear power spectrum + # TODO: Setting 'WantCls=False' in CAMBparams spoils the agreement... why? if log10_T_AGN: non_linear_model = camb.nonlinear.Halofit(halofit_version="mead2020_feedback", HMCode_logT_AGN=log10_T_AGN) else: non_linear_model = camb.nonlinear.Halofit(halofit_version="mead2020") - pars = camb.CAMBparams(WantCls=False, NonLinearModel=non_linear_model) + pars = camb.CAMBparams(NonLinearModel=non_linear_model) wb, wc = Omega_b*h**2, Omega_c*h**2 # This function sets standard and helium set using BBN consistency diff --git a/hmcode/linear_growth.py b/hmcode/linear_growth.py index fae197f..c3afbef 100644 --- a/hmcode/linear_growth.py +++ b/hmcode/linear_growth.py @@ -1,11 +1,11 @@ # Third-party imports import numpy as np -import camb +from camb import CAMBdata # Parameters a_init = 1e-4 # Initial scale-factor for growth ODE integration -def _w(a:float, CAMB_results:camb.CAMBdata, LCDM=False) -> float: +def _w(a:float, CAMB_results:CAMBdata, LCDM=False) -> float: ''' Dark energy equation of state for w0, wa models ''' @@ -13,7 +13,7 @@ def _w(a:float, CAMB_results:camb.CAMBdata, LCDM=False) -> float: return w0+(1.-a)*wa -def _X_w(a:float, CAMB_results:camb.CAMBdata, LCDM=False) -> float: +def _X_w(a:float, CAMB_results:CAMBdata, LCDM=False) -> float: ''' Cosmological dark energy density for w0, wa models ''' @@ -21,7 +21,7 @@ def _X_w(a:float, CAMB_results:camb.CAMBdata, LCDM=False) -> float: return a**(-3.*(1.+w0+wa))*np.exp(-3.*wa*(1.-a)) -def _Omega_m(a:float, CAMB_results:camb.CAMBdata, LCDM=False) -> float: +def _Omega_m(a:float, CAMB_results:CAMBdata, LCDM=False) -> float: ''' Evolution of Omgea_m with scale-factor ignoring radiation ''' @@ -32,7 +32,7 @@ def _Omega_m(a:float, CAMB_results:camb.CAMBdata, LCDM=False) -> float: return Om_m*a**-3/_Hubble2(a, CAMB_results, LCDM) -def _Hubble2(a:float, CAMB_results:camb.CAMBdata, LCDM=False) -> float: +def _Hubble2(a:float, CAMB_results:CAMBdata, LCDM=False) -> float: ''' Squared Hubble parameter ignoring radiation Massive neutrinos are counted as 'matter' @@ -47,7 +47,7 @@ def _Hubble2(a:float, CAMB_results:camb.CAMBdata, LCDM=False) -> float: return H2 -def _AH(a:float, CAMB_results:camb.CAMBdata, LCDM=False) -> float: +def _AH(a:float, CAMB_results:CAMBdata, LCDM=False) -> float: ''' Acceleration parameter ignoring radiation Massive neutrinos are counted as 'matter' @@ -61,7 +61,7 @@ def _AH(a:float, CAMB_results:camb.CAMBdata, LCDM=False) -> float: return AH -def get_growth_interpolator(CAMB_results:camb.CAMBdata, LCDM=False) -> callable: +def get_growth_interpolator(CAMB_results:CAMBdata, LCDM=False) -> callable: ''' Solve the linear growth ODE and returns an interpolating function for the solution LCDM = True forces w = -1 and imposes flatness by modifying the dark-energy density diff --git a/notebooks/demo.ipynb b/notebooks/demo.ipynb index fd71758..74d257f 100644 --- a/notebooks/demo.ipynb +++ b/notebooks/demo.ipynb @@ -14,7 +14,7 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 1, "metadata": {}, "outputs": [], "source": [ @@ -23,8 +23,6 @@ "import matplotlib.pyplot as plt\n", "import camb\n", "import pyhalomodel as halo\n", - "\n", - "# Project imports\n", "import hmcode" ] }, @@ -38,7 +36,7 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 2, "metadata": {}, "outputs": [], "source": [ @@ -83,9 +81,20 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 3, "metadata": {}, - "outputs": [], + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Running CAMB\n", + "Initial sigma_8: 0.8051418118154231\n", + "Desired sigma_8: 0.8\n", + "Final sigma_8: 0.8\n" + ] + } + ], "source": [ "# Sets cosmological parameters in camb to calculate the linear power spectrum\n", "pars = camb.CAMBparams(WantCls=False)\n", @@ -132,9 +141,140 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 4, "metadata": {}, - "outputs": [], + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "HMcode parameters\n", + "Halo mass range: 10^0.0 -> 10^18.0 Msun/h\n", + "Omega_m: 0.3\n", + "Neutrino mass fraction: 0.00%\n", + "Linear growth at z=0: 0.779\n", + "\n", + "Redshift: 3.0\n", + "Scale factor: 0.25\n", + "Omega_m(z): 0.964\n", + "Un-normalisaed growth (= a for a << 1): 0.248\n", + "Normalised growth (= 1 at z = 0): 0.319\n", + "Accumulated growth (= a for a << 1): 0.25\n", + "Linear collapse threshold: 1.686\n", + "Virial halo overdensity: 180.0\n", + "Lagrangian radius range: 0.0001421 -> 142.1 Mpc/h\n", + "RMS in matter field range: 4.18 -> 0.01303\n", + "Peak height range: 0.4034 -> 129.4\n", + "Non-linear Lagrangian radius: 0.07868 Mpc/h\n", + "RMS in matter field at 8 Mpc/h: 0.2552\n", + "RMS in matter displacement field: 1.856 Mpc/h\n", + "Effective index at collapse scale: -2.511\n", + "Two-halo damping wavenumber; kd: 0.2522 h/Mpc\n", + "Two-halo fractional damping; f: 0.07465\n", + "Two-halo damping power; nd: 2.853\n", + "One-halo damping wavenumber; k*: 0.2241 h/Mpc\n", + "Halo bloating; eta: 0.2107\n", + "Minimum halo concentration; B: 5.196\n", + "Transition smoothing; alpha: 0.5733\n", + "\n", + "Redshift: 2.0\n", + "Scale factor: 0.333\n", + "Omega_m(z): 0.92\n", + "Un-normalisaed growth (= a for a << 1): 0.328\n", + "Normalised growth (= 1 at z = 0): 0.421\n", + "Accumulated growth (= a for a << 1): 0.332\n", + "Linear collapse threshold: 1.686\n", + "Virial halo overdensity: 183.1\n", + "Lagrangian radius range: 0.0001421 -> 142.1 Mpc/h\n", + "RMS in matter field range: 5.516 -> 0.01722\n", + "Peak height range: 0.3056 -> 97.88\n", + "Non-linear Lagrangian radius: 0.2226 Mpc/h\n", + "RMS in matter field at 8 Mpc/h: 0.3373\n", + "RMS in matter displacement field: 2.453 Mpc/h\n", + "Effective index at collapse scale: -2.411\n", + "Two-halo damping wavenumber; kd: 0.1861 h/Mpc\n", + "Two-halo fractional damping; f: 0.09702\n", + "Two-halo damping power; nd: 2.853\n", + "One-halo damping wavenumber; k*: 0.1689 h/Mpc\n", + "Halo bloating; eta: 0.1904\n", + "Minimum halo concentration; B: 5.196\n", + "Transition smoothing; alpha: 0.6009\n", + "\n", + "Redshift: 1.0\n", + "Scale factor: 0.5\n", + "Omega_m(z): 0.774\n", + "Un-normalisaed growth (= a for a << 1): 0.477\n", + "Normalised growth (= 1 at z = 0): 0.612\n", + "Accumulated growth (= a for a << 1): 0.494\n", + "Linear collapse threshold: 1.684\n", + "Virial halo overdensity: 196.5\n", + "Lagrangian radius range: 0.0001421 -> 142.1 Mpc/h\n", + "RMS in matter field range: 7.995 -> 0.025\n", + "Peak height range: 0.2107 -> 67.37\n", + "Non-linear Lagrangian radius: 0.6898 Mpc/h\n", + "RMS in matter field at 8 Mpc/h: 0.4895\n", + "RMS in matter displacement field: 3.561 Mpc/h\n", + "Effective index at collapse scale: -2.26\n", + "Two-halo damping wavenumber; kd: 0.1241 h/Mpc\n", + "Two-halo fractional damping; f: 0.1377\n", + "Two-halo damping power; nd: 2.853\n", + "One-halo damping wavenumber; k*: 0.1158 h/Mpc\n", + "Halo bloating; eta: 0.1662\n", + "Minimum halo concentration; B: 5.196\n", + "Transition smoothing; alpha: 0.6456\n", + "\n", + "Redshift: 0.5\n", + "Scale factor: 0.667\n", + "Omega_m(z): 0.591\n", + "Un-normalisaed growth (= a for a << 1): 0.602\n", + "Normalised growth (= 1 at z = 0): 0.773\n", + "Accumulated growth (= a for a << 1): 0.649\n", + "Linear collapse threshold: 1.682\n", + "Virial halo overdensity: 222.0\n", + "Lagrangian radius range: 0.0001421 -> 142.1 Mpc/h\n", + "RMS in matter field range: 10.1 -> 0.03159\n", + "Peak height range: 0.1666 -> 53.23\n", + "Non-linear Lagrangian radius: 1.251 Mpc/h\n", + "RMS in matter field at 8 Mpc/h: 0.6186\n", + "RMS in matter displacement field: 4.5 Mpc/h\n", + "Effective index at collapse scale: -2.153\n", + "Two-halo damping wavenumber; kd: 0.09615 h/Mpc\n", + "Two-halo fractional damping; f: 0.1716\n", + "Two-halo damping power; nd: 2.853\n", + "One-halo damping wavenumber; k*: 0.09138 h/Mpc\n", + "Halo bloating; eta: 0.1526\n", + "Minimum halo concentration; B: 5.196\n", + "Transition smoothing; alpha: 0.6789\n", + "\n", + "Redshift: 0.0\n", + "Scale factor: 1.0\n", + "Omega_m(z): 0.3\n", + "Un-normalisaed growth (= a for a << 1): 0.779\n", + "Normalised growth (= 1 at z = 0): 1.0\n", + "Accumulated growth (= a for a << 1): 0.93\n", + "Linear collapse threshold: 1.675\n", + "Virial halo overdensity: 308.3\n", + "Lagrangian radius range: 0.0001421 -> 142.1 Mpc/h\n", + "RMS in matter field range: 13.05 -> 0.04086\n", + "Peak height range: 0.1284 -> 41.01\n", + "Non-linear Lagrangian radius: 2.223 Mpc/h\n", + "RMS in matter field at 8 Mpc/h: 0.8001\n", + "RMS in matter displacement field: 5.82 Mpc/h\n", + "Effective index at collapse scale: -2.027\n", + "Two-halo damping wavenumber; kd: 0.07266 h/Mpc\n", + "Two-halo fractional damping; f: 0.2186\n", + "Two-halo damping power; nd: 2.853\n", + "One-halo damping wavenumber; k*: 0.07042 h/Mpc\n", + "Halo bloating; eta: 0.1389\n", + "Minimum halo concentration; B: 5.196\n", + "Transition smoothing; alpha: 0.7204\n", + "\n", + "HMcode predictions complete for 5 redshifts\n", + "Total HMcode run time: 1.126s\n", + "\n" + ] + } + ], "source": [ "# Get the new HMcode spectrum\n", "Pk_HMcode = hmcode.power(k, zs, results, verbose=True)" @@ -150,7 +290,7 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 5, "metadata": {}, "outputs": [], "source": [ @@ -200,9 +340,20 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 7, "metadata": {}, - "outputs": [], + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], "source": [ "# Initialize\n", "plt.subplots(2, 1)\n", @@ -223,8 +374,8 @@ "\n", "# Ratio\n", "plt.subplot(2, 1, 2)\n", - "plt.axhspan(-1., 1., color='black', alpha=0.1)\n", - "plt.axhspan(-0.1, 0.1, color='black', alpha=0.1)\n", + "plt.axhspan(-1., 1., color='black', alpha=0.1, lw=0.)\n", + "plt.axhspan(-0.1, 0.1, color='black', alpha=0.1, lw=0.)\n", "plt.axhline(0., color='black')\n", "for iz, _ in enumerate(zs):\n", " plt.semilogx(k, 100.*(-1.+Pk_hm[iz]/Pk_CAMB[iz, :]), ls=':', color='C%d'%iz)\n", diff --git a/notebooks/feedback.ipynb b/notebooks/feedback.ipynb index f20b1b7..c9a0a2a 100644 --- a/notebooks/feedback.ipynb +++ b/notebooks/feedback.ipynb @@ -20,7 +20,7 @@ }, { "cell_type": "code", - "execution_count": 6, + "execution_count": null, "metadata": {}, "outputs": [], "source": [ @@ -28,8 +28,6 @@ "import numpy as np\n", "import matplotlib.pyplot as plt\n", "import camb\n", - "\n", - "# Project imports\n", "import hmcode" ] }, @@ -43,7 +41,7 @@ }, { "cell_type": "code", - "execution_count": 7, + "execution_count": null, "metadata": {}, "outputs": [], "source": [ @@ -91,20 +89,9 @@ }, { "cell_type": "code", - "execution_count": 8, + "execution_count": null, "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Running CAMB\n", - "Initial sigma_8: 0.8051418118154231\n", - "Desired sigma_8: 0.8\n", - "Final sigma_8: 0.8\n" - ] - } - ], + "outputs": [], "source": [ "# Sets cosmological parameters in camb to calculate the linear power spectrum\n", "pars = camb.CAMBparams(WantCls=False)\n", @@ -151,7 +138,7 @@ }, { "cell_type": "code", - "execution_count": 9, + "execution_count": null, "metadata": {}, "outputs": [], "source": [ @@ -173,20 +160,9 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": null, "metadata": {}, - "outputs": [ - { - "data": { - "image/png": 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- "text/plain": [ - "
" - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], + "outputs": [], "source": [ "fig, axs = plt.subplots(ncols=2, nrows=2, figsize=(15,7))\n", "\n", diff --git a/tests/benchmarks_feedback/cosmology_0.dat b/tests/benchmarks_feedback/cosmology_0.dat index e51ba62..eb0750d 100644 --- a/tests/benchmarks_feedback/cosmology_0.dat +++ b/tests/benchmarks_feedback/cosmology_0.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 1.075216853189892149e-03 1.156091281383574143e-03 1.243048829569516666e-03 1.336547050891114235e-03 1.437077914199376069e-03 1.545170392694146955e-03 1.661393247274790645e-03 1.786358019245736775e-03 1.920722248123929964e-03 2.065192931479627354e-03 2.220530245015533109e-03 2.387551542458584471e-03 2.567135656310992435e-03 2.760227522090273871e-03 2.967843150390037620e-03 3.191074972923551960e-03 3.431097590679881883e-03 3.689173954438243301e-03 3.966662010161198411e-03 4.265021844233415731e-03 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9.984420672194470603e-01 9.981955956523596019e-01 9.979192695867751262e-01 9.976263247748988761e-01 9.973394170320256658e-01 9.970793288245773933e-01 9.968347388710289136e-01 9.965537085487548019e-01 9.961755191062739989e-01 9.956855053250095455e-01 9.951573946429718154e-01 9.946965943190008153e-01 9.942607441123635370e-01 9.936782238455263983e-01 9.928968081026415815e-01 9.921245911210246904e-01 9.914347362117139628e-01 9.905522023396639009e-01 9.894969894726899362e-01 9.885263868267371024e-01 9.874143918481292914e-01 9.861610657227802834e-01 9.849328383497318873e-01 9.835353278429478374e-01 9.821244404825728580e-01 9.806021096048892494e-01 9.790363770436770752e-01 9.773831847568404951e-01 9.756731494245026726e-01 9.738886752071160835e-01 9.720283447994159109e-01 9.700863364817646772e-01 9.680505610710927744e-01 9.659067525505736773e-01 9.636382486920719304e-01 9.612258606565697860e-01 9.586483477546634546e-01 9.558832836320595439e-01 9.529081411619357844e-01 9.497014825986955788e-01 9.462443786629414211e-01 9.425220782486853910e-01 9.385259404592058985e-01 9.342556939345505462e-01 9.297220173176060642e-01 9.249493049362172981e-01 9.199783537793980726e-01 9.148684044991096664e-01 9.096976421546714153e-01 9.045611993940403384e-01 8.995659857983874241e-01 8.948224446487516026e-01 8.904346326331847861e-01 8.864910737546041197e-01 8.830588917394621706e-01 8.801824065330084990e-01 8.778852612377207043e-01 8.761739145393621087e-01 8.750413447941047806e-01 8.744715421859720061e-01 8.744454568882570333e-01 8.749488420822555401e-01 8.759831854883316504e-01 8.775776052504893343e-01 8.797933225098645282e-01 8.827158865000336307e-01 8.864436784214601017e-01 diff --git a/tests/benchmarks_feedback/cosmology_1.dat b/tests/benchmarks_feedback/cosmology_1.dat index 40df91c..e5fe6d4 100644 --- a/tests/benchmarks_feedback/cosmology_1.dat +++ b/tests/benchmarks_feedback/cosmology_1.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 1.075216853189892149e-03 1.156091281383574143e-03 1.243048829569516666e-03 1.336547050891114235e-03 1.437077914199376069e-03 1.545170392694146955e-03 1.661393247274790645e-03 1.786358019245736775e-03 1.920722248123929964e-03 2.065192931479627354e-03 2.220530245015533109e-03 2.387551542458584471e-03 2.567135656310992435e-03 2.760227522090273871e-03 2.967843150390037620e-03 3.191074972923551960e-03 3.431097590679881883e-03 3.689173954438243301e-03 3.966662010161198411e-03 4.265021844233415731e-03 4.585823366142803732e-03 4.930754569028749333e-03 5.301630411562775064e-03 5.700402367896359457e-03 6.129168695925733649e-03 6.590185477903262243e-03 7.085878491488878557e-03 7.618855973704612497e-03 8.191922344953684459e-03 8.808092965317064135e-03 9.470610000772239009e-03 1.018295948281904874e-02 1.094888965127686908e-02 1.177243067676929204e-02 1.265791586667203671e-02 1.361000446610551376e-02 1.463370617394634844e-02 1.573440750285609591e-02 1.691790012202836271e-02 1.819041133178822892e-02 1.955863683039509374e-02 2.102977594546133824e-02 2.261156951536744120e-02 2.431234061999787768e-02 2.614103837511490974e-02 2.810728502080727872e-02 3.022142655178379489e-02 3.249458715591842239e-02 3.493872774749129384e-02 3.756670890311596123e-02 4.039235853150906913e-02 4.343054463316707581e-02 4.669725353279706448e-02 5.020967399614465615e-02 5.398628767382501747e-02 5.804696634805439626e-02 6.241307649397461604e-02 6.710759170575140986e-02 7.215521357901018284e-02 7.758250168566789562e-02 8.341801332506335043e-02 8.969245378672714708e-02 9.643883791544459461e-02 1.036926638287343910e-01 1.114920997008091441e-01 1.198781845958377251e-01 1.288950444072536339e-01 1.385901240393386802e-01 1.490144370527747009e-01 1.602228340877476787e-01 1.722742914769942457e-01 1.852322215674120365e-01 1.991648063830856186e-01 2.141453563853954745e-01 2.302526962179329006e-01 2.475715794659342495e-01 2.661931346126131803e-01 2.862153445389272743e-01 3.077435620898061885e-01 3.308910644196496054e-01 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7.426175932928766876e-01 7.429304879322842226e-01 7.437711735208198949e-01 7.452292789693841790e-01 7.474198954013524521e-01 7.504616263953154398e-01 7.544615661505150728e-01 diff --git a/tests/benchmarks_feedback/cosmology_10.dat b/tests/benchmarks_feedback/cosmology_10.dat index 67c729a..60c23a9 100644 --- a/tests/benchmarks_feedback/cosmology_10.dat +++ b/tests/benchmarks_feedback/cosmology_10.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 1.075216853189892149e-03 1.156091281383574143e-03 1.243048829569516666e-03 1.336547050891114235e-03 1.437077914199376069e-03 1.545170392694146955e-03 1.661393247274790645e-03 1.786358019245736775e-03 1.920722248123929964e-03 2.065192931479627354e-03 2.220530245015533109e-03 2.387551542458584471e-03 2.567135656310992435e-03 2.760227522090273871e-03 2.967843150390037620e-03 3.191074972923551960e-03 3.431097590679881883e-03 3.689173954438243301e-03 3.966662010161198411e-03 4.265021844233415731e-03 4.585823366142803732e-03 4.930754569028749333e-03 5.301630411562775064e-03 5.700402367896359457e-03 6.129168695925733649e-03 6.590185477903262243e-03 7.085878491488878557e-03 7.618855973704612497e-03 8.191922344953684459e-03 8.808092965317064135e-03 9.470610000772239009e-03 1.018295948281904874e-02 1.094888965127686908e-02 1.177243067676929204e-02 1.265791586667203671e-02 1.361000446610551376e-02 1.463370617394634844e-02 1.573440750285609591e-02 1.691790012202836271e-02 1.819041133178822892e-02 1.955863683039509374e-02 2.102977594546133824e-02 2.261156951536744120e-02 2.431234061999787768e-02 2.614103837511490974e-02 2.810728502080727872e-02 3.022142655178379489e-02 3.249458715591842239e-02 3.493872774749129384e-02 3.756670890311596123e-02 4.039235853150906913e-02 4.343054463316707581e-02 4.669725353279706448e-02 5.020967399614465615e-02 5.398628767382501747e-02 5.804696634805439626e-02 6.241307649397461604e-02 6.710759170575140986e-02 7.215521357901018284e-02 7.758250168566789562e-02 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9.952174187533173733e-01 9.945060064689328350e-01 9.937122291045832334e-01 9.928539087641101712e-01 9.919853182936445579e-01 9.911832647615187453e-01 9.904735471048491391e-01 9.897612617059214912e-01 9.888745624957955282e-01 9.876850783138427792e-01 9.862558844193419771e-01 9.848748279589119026e-01 9.837119727890982768e-01 9.824368254029879344e-01 9.805934618698092242e-01 9.784054539161358699e-01 9.765248943285422811e-01 9.745800000458157974e-01 9.718717628111868123e-01 9.691481702003718057e-01 9.665723055406998387e-01 9.632654086718972497e-01 9.600390315684284026e-01 9.565735139902958872e-01 9.527815845269163031e-01 9.489565529389609733e-01 9.448289100614674085e-01 9.406146287369178127e-01 9.362495066168934343e-01 9.317383931274580977e-01 9.271509978700555044e-01 9.224597078385529114e-01 9.176852132814342644e-01 9.128217524709583142e-01 9.078714234539658756e-01 9.028284711140149854e-01 8.976791695597724496e-01 8.924069572738453360e-01 8.869952586030994679e-01 8.814301966755727635e-01 8.757025969774684393e-01 8.698106390093680584e-01 8.637625233359293997e-01 8.575792055815394388e-01 8.512963337004805231e-01 8.449653872726194948e-01 8.386538129946450315e-01 8.324437748306596774e-01 8.264289752620138652e-01 8.207089234386101273e-01 8.153799556698020368e-01 8.105234469607185410e-01 8.061934365822392978e-01 8.024076014219991837e-01 7.991462207969808329e-01 7.963617820170811878e-01 7.939974581412571064e-01 7.920086312041152432e-01 7.903803088367702401e-01 7.891346923599938945e-01 7.883267514947078780e-01 7.880311935270312151e-01 7.883284660919389619e-01 7.892948869200304696e-01 7.909975037497067873e-01 7.934943371829420444e-01 7.968426103409460559e-01 diff --git a/tests/benchmarks_feedback/cosmology_11.dat b/tests/benchmarks_feedback/cosmology_11.dat index f66e9df..a3b935a 100644 --- a/tests/benchmarks_feedback/cosmology_11.dat +++ b/tests/benchmarks_feedback/cosmology_11.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 1.075216853189892149e-03 1.156091281383574143e-03 1.243048829569516666e-03 1.336547050891114235e-03 1.437077914199376069e-03 1.545170392694146955e-03 1.661393247274790645e-03 1.786358019245736775e-03 1.920722248123929964e-03 2.065192931479627354e-03 2.220530245015533109e-03 2.387551542458584471e-03 2.567135656310992435e-03 2.760227522090273871e-03 2.967843150390037620e-03 3.191074972923551960e-03 3.431097590679881883e-03 3.689173954438243301e-03 3.966662010161198411e-03 4.265021844233415731e-03 4.585823366142803732e-03 4.930754569028749333e-03 5.301630411562775064e-03 5.700402367896359457e-03 6.129168695925733649e-03 6.590185477903262243e-03 7.085878491488878557e-03 7.618855973704612497e-03 8.191922344953684459e-03 8.808092965317064135e-03 9.470610000772239009e-03 1.018295948281904874e-02 1.094888965127686908e-02 1.177243067676929204e-02 1.265791586667203671e-02 1.361000446610551376e-02 1.463370617394634844e-02 1.573440750285609591e-02 1.691790012202836271e-02 1.819041133178822892e-02 1.955863683039509374e-02 2.102977594546133824e-02 2.261156951536744120e-02 2.431234061999787768e-02 2.614103837511490974e-02 2.810728502080727872e-02 3.022142655178379489e-02 3.249458715591842239e-02 3.493872774749129384e-02 3.756670890311596123e-02 4.039235853150906913e-02 4.343054463316707581e-02 4.669725353279706448e-02 5.020967399614465615e-02 5.398628767382501747e-02 5.804696634805439626e-02 6.241307649397461604e-02 6.710759170575140986e-02 7.215521357901018284e-02 7.758250168566789562e-02 8.341801332506335043e-02 8.969245378672714708e-02 9.643883791544459461e-02 1.036926638287343910e-01 1.114920997008091441e-01 1.198781845958377251e-01 1.288950444072536339e-01 1.385901240393386802e-01 1.490144370527747009e-01 1.602228340877476787e-01 1.722742914769942457e-01 1.852322215674120365e-01 1.991648063830856186e-01 2.141453563853954745e-01 2.302526962179329006e-01 2.475715794659342495e-01 2.661931346126131803e-01 2.862153445389272743e-01 3.077435620898061885e-01 3.308910644196496054e-01 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8.373631397259126974e-01 8.381252121583609993e-01 8.394545213031082698e-01 8.414276166742933327e-01 8.441395962997125801e-01 8.476976285836614888e-01 8.522112239312175097e-01 diff --git a/tests/benchmarks_feedback/cosmology_12.dat b/tests/benchmarks_feedback/cosmology_12.dat index 1a3a43c..7248b76 100644 --- a/tests/benchmarks_feedback/cosmology_12.dat +++ b/tests/benchmarks_feedback/cosmology_12.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 1.075216853189892149e-03 1.156091281383574143e-03 1.243048829569516666e-03 1.336547050891114235e-03 1.437077914199376069e-03 1.545170392694146955e-03 1.661393247274790645e-03 1.786358019245736775e-03 1.920722248123929964e-03 2.065192931479627354e-03 2.220530245015533109e-03 2.387551542458584471e-03 2.567135656310992435e-03 2.760227522090273871e-03 2.967843150390037620e-03 3.191074972923551960e-03 3.431097590679881883e-03 3.689173954438243301e-03 3.966662010161198411e-03 4.265021844233415731e-03 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9.978445499807124808e-01 9.973872353302469795e-01 9.968392791290250354e-01 9.962227776152168257e-01 9.956018213373653003e-01 9.950534228938600068e-01 9.945783892818018668e-01 9.940610801713684053e-01 9.933291645191058006e-01 9.922861494068118127e-01 9.910671091624594364e-01 9.900186546446265723e-01 9.891781838565728568e-01 9.880761867310370317e-01 9.863755921610123378e-01 9.845490924170987590e-01 9.830972669409162590e-01 9.813506545355886734e-01 9.789654917926332578e-01 9.767888416937554608e-01 9.745230132134318213e-01 9.717223235565110029e-01 9.690873958060652882e-01 9.661249875634906337e-01 9.630807570676338525e-01 9.599060573025831600e-01 9.566237754206857735e-01 9.532355253505436776e-01 9.497822382389378149e-01 9.462355104339866818e-01 9.426213974690398345e-01 9.389251240067246762e-01 9.351391613867267028e-01 9.312426494032096658e-01 9.272118923078539465e-01 9.230190191500996510e-01 9.186325318660856221e-01 9.140187188573600796e-01 9.091442874158426335e-01 9.039790315143201305e-01 8.984987495146378178e-01 8.926883600275636876e-01 8.865454270748853727e-01 8.800839650529973524e-01 8.733384680507991771e-01 8.663675753134059132e-01 8.592566585205109186e-01 8.521183054476718643e-01 8.450894557867170143e-01 8.383241962945018333e-01 8.319821579518862364e-01 8.262137775669844419e-01 8.211451391505661945e-01 8.168657963685950207e-01 8.134221889442937448e-01 8.108176434882404804e-01 8.090185029808265593e-01 8.079655085445573981e-01 8.075898020914867859e-01 8.078322029575746299e-01 8.086621830880473816e-01 8.100915872743764679e-01 8.121793725169420552e-01 8.150258110497571318e-01 8.187567914837482475e-01 8.235051563392383756e-01 8.294028926959823300e-01 diff --git a/tests/benchmarks_feedback/cosmology_13.dat b/tests/benchmarks_feedback/cosmology_13.dat index e92819a..7356d95 100644 --- a/tests/benchmarks_feedback/cosmology_13.dat +++ b/tests/benchmarks_feedback/cosmology_13.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 1.075216853189892149e-03 1.156091281383574143e-03 1.243048829569516666e-03 1.336547050891114235e-03 1.437077914199376069e-03 1.545170392694146955e-03 1.661393247274790645e-03 1.786358019245736775e-03 1.920722248123929964e-03 2.065192931479627354e-03 2.220530245015533109e-03 2.387551542458584471e-03 2.567135656310992435e-03 2.760227522090273871e-03 2.967843150390037620e-03 3.191074972923551960e-03 3.431097590679881883e-03 3.689173954438243301e-03 3.966662010161198411e-03 4.265021844233415731e-03 4.585823366142803732e-03 4.930754569028749333e-03 5.301630411562775064e-03 5.700402367896359457e-03 6.129168695925733649e-03 6.590185477903262243e-03 7.085878491488878557e-03 7.618855973704612497e-03 8.191922344953684459e-03 8.808092965317064135e-03 9.470610000772239009e-03 1.018295948281904874e-02 1.094888965127686908e-02 1.177243067676929204e-02 1.265791586667203671e-02 1.361000446610551376e-02 1.463370617394634844e-02 1.573440750285609591e-02 1.691790012202836271e-02 1.819041133178822892e-02 1.955863683039509374e-02 2.102977594546133824e-02 2.261156951536744120e-02 2.431234061999787768e-02 2.614103837511490974e-02 2.810728502080727872e-02 3.022142655178379489e-02 3.249458715591842239e-02 3.493872774749129384e-02 3.756670890311596123e-02 4.039235853150906913e-02 4.343054463316707581e-02 4.669725353279706448e-02 5.020967399614465615e-02 5.398628767382501747e-02 5.804696634805439626e-02 6.241307649397461604e-02 6.710759170575140986e-02 7.215521357901018284e-02 7.758250168566789562e-02 8.341801332506335043e-02 8.969245378672714708e-02 9.643883791544459461e-02 1.036926638287343910e-01 1.114920997008091441e-01 1.198781845958377251e-01 1.288950444072536339e-01 1.385901240393386802e-01 1.490144370527747009e-01 1.602228340877476787e-01 1.722742914769942457e-01 1.852322215674120365e-01 1.991648063830856186e-01 2.141453563853954745e-01 2.302526962179329006e-01 2.475715794659342495e-01 2.661931346126131803e-01 2.862153445389272743e-01 3.077435620898061885e-01 3.308910644196496054e-01 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6.471778159406794018e+00 6.958564947100445153e+00 7.481966305138829654e+00 8.044736266284184367e+00 8.649836012976683364e+00 9.300449458481393705e+00 1.000000000000000000e+01 -1.000172335841349680e+00 1.000161261773028443e+00 1.000150930032905228e+00 1.000141295133323505e+00 1.000132313709652498e+00 1.000123944622944405e+00 1.000116148836111662e+00 1.000108889513368737e+00 1.000102132056792659e+00 1.000095844013295432e+00 1.000089995035372326e+00 1.000084556761211996e+00 1.000079502695824019e+00 1.000074808130721138e+00 1.000070449961875996e+00 1.000066406599257940e+00 1.000062657937247801e+00 1.000059185305646414e+00 1.000055971402105559e+00 1.000053000248146917e+00 1.000050257170896462e+00 1.000047728676986436e+00 1.000045402397083949e+00 1.000043267062219465e+00 1.000041312491028789e+00 1.000039529606845834e+00 1.000037910412881592e+00 1.000036447981316190e+00 1.000035136481967735e+00 1.000033971175246617e+00 1.000032948516880626e+00 1.000032066329772595e+00 1.000031323680512507e+00 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8.318077753320848311e-01 8.306892548271427312e-01 8.306320383231589055e-01 8.316103492308541956e-01 8.335814749656283995e-01 8.365020446910547136e-01 8.403492583696274831e-01 diff --git a/tests/benchmarks_feedback/cosmology_14.dat b/tests/benchmarks_feedback/cosmology_14.dat index fbe7a64..70605b1 100644 --- a/tests/benchmarks_feedback/cosmology_14.dat +++ b/tests/benchmarks_feedback/cosmology_14.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 1.075216853189892149e-03 1.156091281383574143e-03 1.243048829569516666e-03 1.336547050891114235e-03 1.437077914199376069e-03 1.545170392694146955e-03 1.661393247274790645e-03 1.786358019245736775e-03 1.920722248123929964e-03 2.065192931479627354e-03 2.220530245015533109e-03 2.387551542458584471e-03 2.567135656310992435e-03 2.760227522090273871e-03 2.967843150390037620e-03 3.191074972923551960e-03 3.431097590679881883e-03 3.689173954438243301e-03 3.966662010161198411e-03 4.265021844233415731e-03 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9.671618578031325741e-01 9.649441348144893738e-01 9.625291319137528889e-01 9.598992303335409648e-01 9.570402385155696301e-01 9.539433751837058661e-01 9.506077386211120306e-01 9.470431377200505541e-01 9.432729649855042808e-01 9.393365903304429221e-01 9.352905708866614543e-01 9.312080760921415123e-01 9.271763353982755973e-01 9.232925171658196151e-01 9.196589502178754705e-01 9.163786569773306745e-01 9.135516083514336749e-01 9.112715100413691927e-01 9.096228225358891084e-01 9.086782254513657842e-01 9.084971709312772425e-01 9.091258057243458701e-01 9.105977469147187309e-01 9.129353449244628216e-01 9.161521337390777786e-01 9.202579864321950298e-01 9.252691517583611081e-01 diff --git a/tests/benchmarks_feedback/cosmology_15.dat b/tests/benchmarks_feedback/cosmology_15.dat index ec2df22..3e92fe6 100644 --- a/tests/benchmarks_feedback/cosmology_15.dat +++ b/tests/benchmarks_feedback/cosmology_15.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 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7.933150759966727250e-01 7.942364198786873164e-01 7.958349632289922759e-01 7.982188406177197493e-01 8.014988962625120283e-01 8.057843399286905850e-01 8.111808715541630743e-01 diff --git a/tests/benchmarks_feedback/cosmology_16.dat b/tests/benchmarks_feedback/cosmology_16.dat index 32e4ae0..1698698 100644 --- a/tests/benchmarks_feedback/cosmology_16.dat +++ b/tests/benchmarks_feedback/cosmology_16.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 1.075216853189892149e-03 1.156091281383574143e-03 1.243048829569516666e-03 1.336547050891114235e-03 1.437077914199376069e-03 1.545170392694146955e-03 1.661393247274790645e-03 1.786358019245736775e-03 1.920722248123929964e-03 2.065192931479627354e-03 2.220530245015533109e-03 2.387551542458584471e-03 2.567135656310992435e-03 2.760227522090273871e-03 2.967843150390037620e-03 3.191074972923551960e-03 3.431097590679881883e-03 3.689173954438243301e-03 3.966662010161198411e-03 4.265021844233415731e-03 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6.848676683270589205e-01 6.794659933376910876e-01 6.745996003039513855e-01 6.703115564782063940e-01 6.666256892916453403e-01 6.635449222268912095e-01 6.610545535349016122e-01 6.591309817444434005e-01 6.577545032936457092e-01 6.569228456769983238e-01 6.566609333793195225e-01 6.570231959837905533e-01 6.580876442563077244e-01 6.599447661531205878e-01 6.626869959319404702e-01 6.664042102030882653e-01 6.711870209948840316e-01 6.771348866069766270e-01 6.843638205456856749e-01 +9.999999998805179091e-01 9.999999998477827612e-01 9.999999998057113038e-01 9.999999997516215711e-01 9.999999996820682080e-01 9.999999995926288632e-01 9.999999994776206380e-01 9.999999993297425949e-01 9.999999991395994714e-01 9.999999988950940555e-01 9.999999985806266034e-01 9.999999981760548939e-01 9.999999976553296532e-01 9.999999969847097603e-01 9.999999961204080190e-01 9.999999950054980768e-01 9.999999935657905015e-01 9.999999917044332109e-01 9.999999892946557223e-01 9.999999861696945436e-01 9.999999821117949717e-01 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9.952246684071769378e-01 9.939694249934801773e-01 9.922289036331508605e-01 9.899462017877492803e-01 9.874185804801361988e-01 9.853658920607765159e-01 9.841585526791906124e-01 9.832435768155263212e-01 9.815522679030482811e-01 9.781189676712704895e-01 9.728239263283593452e-01 9.678825402653337129e-01 9.653559802922055955e-01 9.633060958021902875e-01 9.581757594450227566e-01 9.504138810932630799e-01 9.447821363995648758e-01 9.407766073440141374e-01 9.334421880928931436e-01 9.252391997049933536e-01 9.192371059406396760e-01 9.112726190831246242e-01 9.031181647010180225e-01 8.956325859362327391e-01 8.872275173185828478e-01 8.794085119493019187e-01 8.712834056904994462e-01 8.634506857636882193e-01 8.556388926306552900e-01 8.479950389343990924e-01 8.404710421555913191e-01 8.330423690102720657e-01 8.256897261865723259e-01 8.183682918440999821e-01 8.110239724729283450e-01 8.036041430132749852e-01 7.960612122082080244e-01 7.883535815103133171e-01 7.804490928429964613e-01 7.723292765757194811e-01 7.639940717261596292e-01 7.554654053446163697e-01 7.467898429023188678e-01 7.380399191019043625e-01 7.293138358879793781e-01 7.207326690367596989e-01 7.124343351906023969e-01 7.045637999186538103e-01 6.972598475522059358e-01 6.906397435929457762e-01 6.847842936917452050e-01 6.797267620303709679e-01 6.754490582391069475e-01 6.718874115134170211e-01 6.689475772481745519e-01 6.665270490995753860e-01 6.645394603411245438e-01 6.629350818580068694e-01 6.617115195613818557e-01 6.609110792170606041e-01 6.606057594859821025e-01 6.608759798812149366e-01 6.617923261551529324e-01 6.634084815322411899e-01 6.657675415356308912e-01 6.689160823403778044e-01 6.729161147346908178e-01 diff --git a/tests/benchmarks_feedback/cosmology_17.dat b/tests/benchmarks_feedback/cosmology_17.dat index f7dd929..14dcfc0 100644 --- a/tests/benchmarks_feedback/cosmology_17.dat +++ b/tests/benchmarks_feedback/cosmology_17.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 1.075216853189892149e-03 1.156091281383574143e-03 1.243048829569516666e-03 1.336547050891114235e-03 1.437077914199376069e-03 1.545170392694146955e-03 1.661393247274790645e-03 1.786358019245736775e-03 1.920722248123929964e-03 2.065192931479627354e-03 2.220530245015533109e-03 2.387551542458584471e-03 2.567135656310992435e-03 2.760227522090273871e-03 2.967843150390037620e-03 3.191074972923551960e-03 3.431097590679881883e-03 3.689173954438243301e-03 3.966662010161198411e-03 4.265021844233415731e-03 4.585823366142803732e-03 4.930754569028749333e-03 5.301630411562775064e-03 5.700402367896359457e-03 6.129168695925733649e-03 6.590185477903262243e-03 7.085878491488878557e-03 7.618855973704612497e-03 8.191922344953684459e-03 8.808092965317064135e-03 9.470610000772239009e-03 1.018295948281904874e-02 1.094888965127686908e-02 1.177243067676929204e-02 1.265791586667203671e-02 1.361000446610551376e-02 1.463370617394634844e-02 1.573440750285609591e-02 1.691790012202836271e-02 1.819041133178822892e-02 1.955863683039509374e-02 2.102977594546133824e-02 2.261156951536744120e-02 2.431234061999787768e-02 2.614103837511490974e-02 2.810728502080727872e-02 3.022142655178379489e-02 3.249458715591842239e-02 3.493872774749129384e-02 3.756670890311596123e-02 4.039235853150906913e-02 4.343054463316707581e-02 4.669725353279706448e-02 5.020967399614465615e-02 5.398628767382501747e-02 5.804696634805439626e-02 6.241307649397461604e-02 6.710759170575140986e-02 7.215521357901018284e-02 7.758250168566789562e-02 8.341801332506335043e-02 8.969245378672714708e-02 9.643883791544459461e-02 1.036926638287343910e-01 1.114920997008091441e-01 1.198781845958377251e-01 1.288950444072536339e-01 1.385901240393386802e-01 1.490144370527747009e-01 1.602228340877476787e-01 1.722742914769942457e-01 1.852322215674120365e-01 1.991648063830856186e-01 2.141453563853954745e-01 2.302526962179329006e-01 2.475715794659342495e-01 2.661931346126131803e-01 2.862153445389272743e-01 3.077435620898061885e-01 3.308910644196496054e-01 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6.471778159406794018e+00 6.958564947100445153e+00 7.481966305138829654e+00 8.044736266284184367e+00 8.649836012976683364e+00 9.300449458481393705e+00 1.000000000000000000e+01 -1.000837666359603695e+00 1.000784433638645776e+00 1.000735501172431263e+00 1.000690481057689318e+00 1.000649012943500393e+00 1.000610762410925503e+00 1.000575420016480033e+00 1.000542703295297375e+00 1.000512355225401828e+00 1.000484145772850830e+00 1.000457870718361564e+00 1.000433351584129271e+00 1.000410433893870410e+00 1.000388984101845624e+00 1.000368888357106911e+00 1.000350048606563957e+00 1.000332380602952709e+00 1.000315811006572408e+00 1.000300275953318829e+00 1.000285719122246952e+00 1.000272090525560431e+00 1.000259345173643233e+00 1.000247442330485237e+00 1.000236346751587568e+00 1.000226020294334939e+00 1.000216431955836427e+00 1.000207563921289955e+00 1.000199390870321947e+00 1.000191889473869056e+00 1.000185042072987862e+00 1.000178834126840277e+00 1.000173254999827677e+00 1.000168298127613875e+00 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7.279243009948382914e-01 7.275238024040916462e-01 7.275984811521281070e-01 7.282082578132523798e-01 7.294065754928488188e-01 7.312417800142463342e-01 7.337628797245019374e-01 diff --git a/tests/benchmarks_feedback/cosmology_18.dat b/tests/benchmarks_feedback/cosmology_18.dat index 4689f4a..de69b91 100644 --- a/tests/benchmarks_feedback/cosmology_18.dat +++ b/tests/benchmarks_feedback/cosmology_18.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 1.075216853189892149e-03 1.156091281383574143e-03 1.243048829569516666e-03 1.336547050891114235e-03 1.437077914199376069e-03 1.545170392694146955e-03 1.661393247274790645e-03 1.786358019245736775e-03 1.920722248123929964e-03 2.065192931479627354e-03 2.220530245015533109e-03 2.387551542458584471e-03 2.567135656310992435e-03 2.760227522090273871e-03 2.967843150390037620e-03 3.191074972923551960e-03 3.431097590679881883e-03 3.689173954438243301e-03 3.966662010161198411e-03 4.265021844233415731e-03 4.585823366142803732e-03 4.930754569028749333e-03 5.301630411562775064e-03 5.700402367896359457e-03 6.129168695925733649e-03 6.590185477903262243e-03 7.085878491488878557e-03 7.618855973704612497e-03 8.191922344953684459e-03 8.808092965317064135e-03 9.470610000772239009e-03 1.018295948281904874e-02 1.094888965127686908e-02 1.177243067676929204e-02 1.265791586667203671e-02 1.361000446610551376e-02 1.463370617394634844e-02 1.573440750285609591e-02 1.691790012202836271e-02 1.819041133178822892e-02 1.955863683039509374e-02 2.102977594546133824e-02 2.261156951536744120e-02 2.431234061999787768e-02 2.614103837511490974e-02 2.810728502080727872e-02 3.022142655178379489e-02 3.249458715591842239e-02 3.493872774749129384e-02 3.756670890311596123e-02 4.039235853150906913e-02 4.343054463316707581e-02 4.669725353279706448e-02 5.020967399614465615e-02 5.398628767382501747e-02 5.804696634805439626e-02 6.241307649397461604e-02 6.710759170575140986e-02 7.215521357901018284e-02 7.758250168566789562e-02 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8.757634412647600231e-01 8.703399074747918407e-01 8.648143456779239235e-01 8.591987965122965809e-01 8.535173444222947658e-01 8.478070113603632940e-01 8.421177464240359178e-01 8.365113504994252658e-01 8.310590397617857450e-01 8.258374799665273436e-01 8.209230625555178351e-01 8.163843850924543677e-01 8.122737285600564183e-01 8.086194398252898319e-01 8.054220886595268025e-01 8.026575654956624728e-01 8.002884692637846076e-01 7.982813451996514376e-01 7.966236116145047896e-01 7.953332949308918876e-01 7.944580730474342101e-01 7.940650320382275362e-01 7.942259113459638753e-01 7.950051761062659761e-01 7.964584208943182864e-01 7.986403277255741395e-01 8.016120775694750566e-01 diff --git a/tests/benchmarks_feedback/cosmology_19.dat b/tests/benchmarks_feedback/cosmology_19.dat index b826f7e..549009e 100644 --- a/tests/benchmarks_feedback/cosmology_19.dat +++ b/tests/benchmarks_feedback/cosmology_19.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 1.075216853189892149e-03 1.156091281383574143e-03 1.243048829569516666e-03 1.336547050891114235e-03 1.437077914199376069e-03 1.545170392694146955e-03 1.661393247274790645e-03 1.786358019245736775e-03 1.920722248123929964e-03 2.065192931479627354e-03 2.220530245015533109e-03 2.387551542458584471e-03 2.567135656310992435e-03 2.760227522090273871e-03 2.967843150390037620e-03 3.191074972923551960e-03 3.431097590679881883e-03 3.689173954438243301e-03 3.966662010161198411e-03 4.265021844233415731e-03 4.585823366142803732e-03 4.930754569028749333e-03 5.301630411562775064e-03 5.700402367896359457e-03 6.129168695925733649e-03 6.590185477903262243e-03 7.085878491488878557e-03 7.618855973704612497e-03 8.191922344953684459e-03 8.808092965317064135e-03 9.470610000772239009e-03 1.018295948281904874e-02 1.094888965127686908e-02 1.177243067676929204e-02 1.265791586667203671e-02 1.361000446610551376e-02 1.463370617394634844e-02 1.573440750285609591e-02 1.691790012202836271e-02 1.819041133178822892e-02 1.955863683039509374e-02 2.102977594546133824e-02 2.261156951536744120e-02 2.431234061999787768e-02 2.614103837511490974e-02 2.810728502080727872e-02 3.022142655178379489e-02 3.249458715591842239e-02 3.493872774749129384e-02 3.756670890311596123e-02 4.039235853150906913e-02 4.343054463316707581e-02 4.669725353279706448e-02 5.020967399614465615e-02 5.398628767382501747e-02 5.804696634805439626e-02 6.241307649397461604e-02 6.710759170575140986e-02 7.215521357901018284e-02 7.758250168566789562e-02 8.341801332506335043e-02 8.969245378672714708e-02 9.643883791544459461e-02 1.036926638287343910e-01 1.114920997008091441e-01 1.198781845958377251e-01 1.288950444072536339e-01 1.385901240393386802e-01 1.490144370527747009e-01 1.602228340877476787e-01 1.722742914769942457e-01 1.852322215674120365e-01 1.991648063830856186e-01 2.141453563853954745e-01 2.302526962179329006e-01 2.475715794659342495e-01 2.661931346126131803e-01 2.862153445389272743e-01 3.077435620898061885e-01 3.308910644196496054e-01 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8.026014109498560423e-01 8.045213954470198381e-01 8.071758929305703489e-01 8.106708914502018803e-01 8.151125903881289991e-01 8.206029233170701875e-01 8.272411709294796855e-01 diff --git a/tests/benchmarks_feedback/cosmology_2.dat b/tests/benchmarks_feedback/cosmology_2.dat index be2e420..2a34652 100644 --- a/tests/benchmarks_feedback/cosmology_2.dat +++ b/tests/benchmarks_feedback/cosmology_2.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 1.075216853189892149e-03 1.156091281383574143e-03 1.243048829569516666e-03 1.336547050891114235e-03 1.437077914199376069e-03 1.545170392694146955e-03 1.661393247274790645e-03 1.786358019245736775e-03 1.920722248123929964e-03 2.065192931479627354e-03 2.220530245015533109e-03 2.387551542458584471e-03 2.567135656310992435e-03 2.760227522090273871e-03 2.967843150390037620e-03 3.191074972923551960e-03 3.431097590679881883e-03 3.689173954438243301e-03 3.966662010161198411e-03 4.265021844233415731e-03 4.585823366142803732e-03 4.930754569028749333e-03 5.301630411562775064e-03 5.700402367896359457e-03 6.129168695925733649e-03 6.590185477903262243e-03 7.085878491488878557e-03 7.618855973704612497e-03 8.191922344953684459e-03 8.808092965317064135e-03 9.470610000772239009e-03 1.018295948281904874e-02 1.094888965127686908e-02 1.177243067676929204e-02 1.265791586667203671e-02 1.361000446610551376e-02 1.463370617394634844e-02 1.573440750285609591e-02 1.691790012202836271e-02 1.819041133178822892e-02 1.955863683039509374e-02 2.102977594546133824e-02 2.261156951536744120e-02 2.431234061999787768e-02 2.614103837511490974e-02 2.810728502080727872e-02 3.022142655178379489e-02 3.249458715591842239e-02 3.493872774749129384e-02 3.756670890311596123e-02 4.039235853150906913e-02 4.343054463316707581e-02 4.669725353279706448e-02 5.020967399614465615e-02 5.398628767382501747e-02 5.804696634805439626e-02 6.241307649397461604e-02 6.710759170575140986e-02 7.215521357901018284e-02 7.758250168566789562e-02 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9.975271472589662958e-01 9.970245619292176231e-01 9.964638082773948913e-01 9.958755985650191711e-01 9.953070893027257116e-01 9.947835816549808197e-01 9.942696714229247723e-01 9.936738751878394504e-01 9.929104785276278156e-01 9.919873965500655144e-01 9.910541877919289977e-01 9.902487258247280044e-01 9.894111302113516304e-01 9.882461368985139272e-01 9.868096704336063452e-01 9.854877457019699527e-01 9.841801787219957021e-01 9.824210052507726942e-01 9.805025236130920918e-01 9.786912551161345286e-01 9.764417841206629589e-01 9.740854143801975784e-01 9.716261599819882022e-01 9.688441182405848062e-01 9.660176340041822796e-01 9.629213653116093230e-01 9.597353620625213022e-01 9.563719397504188979e-01 9.528903144420688420e-01 9.493080968213909454e-01 9.456248017920215743e-01 9.418600512821966309e-01 9.380301161964089696e-01 9.341395118951468790e-01 9.301872046860987231e-01 9.261677078088481618e-01 9.220715922541766751e-01 9.178849289869082106e-01 9.135901171201534776e-01 9.091674040844679450e-01 9.045974027182395183e-01 8.998635266058894189e-01 8.949545891882078053e-01 8.898674187765893695e-01 8.846094577078963406e-01 8.792011401765412737e-01 8.736779321618403094e-01 8.680916008997153765e-01 8.625104222742173699e-01 8.570179331988971860e-01 8.517095969734851391e-01 8.466868663913571513e-01 8.420485270447324311e-01 8.378798792475349311e-01 8.342416016888792862e-01 8.311613733928105985e-01 8.286317311527161555e-01 8.266166669270729184e-01 8.250666607410093167e-01 8.239379286335978270e-01 8.232094783815226968e-01 8.228928017953469620e-01 8.230320797233737773e-01 8.236950964621611027e-01 8.249586574691897267e-01 8.268981767334229183e-01 8.295883279608475824e-01 diff --git a/tests/benchmarks_feedback/cosmology_20.dat b/tests/benchmarks_feedback/cosmology_20.dat index 55f6f9f..6b58b9a 100644 --- a/tests/benchmarks_feedback/cosmology_20.dat +++ b/tests/benchmarks_feedback/cosmology_20.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 1.075216853189892149e-03 1.156091281383574143e-03 1.243048829569516666e-03 1.336547050891114235e-03 1.437077914199376069e-03 1.545170392694146955e-03 1.661393247274790645e-03 1.786358019245736775e-03 1.920722248123929964e-03 2.065192931479627354e-03 2.220530245015533109e-03 2.387551542458584471e-03 2.567135656310992435e-03 2.760227522090273871e-03 2.967843150390037620e-03 3.191074972923551960e-03 3.431097590679881883e-03 3.689173954438243301e-03 3.966662010161198411e-03 4.265021844233415731e-03 4.585823366142803732e-03 4.930754569028749333e-03 5.301630411562775064e-03 5.700402367896359457e-03 6.129168695925733649e-03 6.590185477903262243e-03 7.085878491488878557e-03 7.618855973704612497e-03 8.191922344953684459e-03 8.808092965317064135e-03 9.470610000772239009e-03 1.018295948281904874e-02 1.094888965127686908e-02 1.177243067676929204e-02 1.265791586667203671e-02 1.361000446610551376e-02 1.463370617394634844e-02 1.573440750285609591e-02 1.691790012202836271e-02 1.819041133178822892e-02 1.955863683039509374e-02 2.102977594546133824e-02 2.261156951536744120e-02 2.431234061999787768e-02 2.614103837511490974e-02 2.810728502080727872e-02 3.022142655178379489e-02 3.249458715591842239e-02 3.493872774749129384e-02 3.756670890311596123e-02 4.039235853150906913e-02 4.343054463316707581e-02 4.669725353279706448e-02 5.020967399614465615e-02 5.398628767382501747e-02 5.804696634805439626e-02 6.241307649397461604e-02 6.710759170575140986e-02 7.215521357901018284e-02 7.758250168566789562e-02 8.341801332506335043e-02 8.969245378672714708e-02 9.643883791544459461e-02 1.036926638287343910e-01 1.114920997008091441e-01 1.198781845958377251e-01 1.288950444072536339e-01 1.385901240393386802e-01 1.490144370527747009e-01 1.602228340877476787e-01 1.722742914769942457e-01 1.852322215674120365e-01 1.991648063830856186e-01 2.141453563853954745e-01 2.302526962179329006e-01 2.475715794659342495e-01 2.661931346126131803e-01 2.862153445389272743e-01 3.077435620898061885e-01 3.308910644196496054e-01 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8.406869992608224651e-01 8.422929946195811812e-01 8.445441085014223637e-01 8.475276404049285617e-01 8.513542079701273968e-01 8.561447259005167121e-01 8.620187778043166826e-01 diff --git a/tests/benchmarks_feedback/cosmology_21.dat b/tests/benchmarks_feedback/cosmology_21.dat index 27abb82..0846f3f 100644 --- a/tests/benchmarks_feedback/cosmology_21.dat +++ b/tests/benchmarks_feedback/cosmology_21.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 1.075216853189892149e-03 1.156091281383574143e-03 1.243048829569516666e-03 1.336547050891114235e-03 1.437077914199376069e-03 1.545170392694146955e-03 1.661393247274790645e-03 1.786358019245736775e-03 1.920722248123929964e-03 2.065192931479627354e-03 2.220530245015533109e-03 2.387551542458584471e-03 2.567135656310992435e-03 2.760227522090273871e-03 2.967843150390037620e-03 3.191074972923551960e-03 3.431097590679881883e-03 3.689173954438243301e-03 3.966662010161198411e-03 4.265021844233415731e-03 4.585823366142803732e-03 4.930754569028749333e-03 5.301630411562775064e-03 5.700402367896359457e-03 6.129168695925733649e-03 6.590185477903262243e-03 7.085878491488878557e-03 7.618855973704612497e-03 8.191922344953684459e-03 8.808092965317064135e-03 9.470610000772239009e-03 1.018295948281904874e-02 1.094888965127686908e-02 1.177243067676929204e-02 1.265791586667203671e-02 1.361000446610551376e-02 1.463370617394634844e-02 1.573440750285609591e-02 1.691790012202836271e-02 1.819041133178822892e-02 1.955863683039509374e-02 2.102977594546133824e-02 2.261156951536744120e-02 2.431234061999787768e-02 2.614103837511490974e-02 2.810728502080727872e-02 3.022142655178379489e-02 3.249458715591842239e-02 3.493872774749129384e-02 3.756670890311596123e-02 4.039235853150906913e-02 4.343054463316707581e-02 4.669725353279706448e-02 5.020967399614465615e-02 5.398628767382501747e-02 5.804696634805439626e-02 6.241307649397461604e-02 6.710759170575140986e-02 7.215521357901018284e-02 7.758250168566789562e-02 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9.478714365118745544e-01 9.447481302868233621e-01 9.414078010275670483e-01 9.378336872458256090e-01 9.340148175916490603e-01 9.299483795315628409e-01 9.256424160921480349e-01 9.211186990580582101e-01 9.164155228967736377e-01 9.115899304141170667e-01 9.067185903935488511e-01 9.018964759621188598e-01 8.972326739923399685e-01 8.928431964790346509e-01 8.888415978693207098e-01 8.853290399720209480e-01 8.823857716845185939e-01 8.800657315956114113e-01 8.783952460361267311e-01 8.773759800002162157e-01 8.769916042169964010e-01 8.772169250098733606e-01 8.780278874998833638e-01 8.794112286938052803e-01 8.813725504428773228e-01 8.839413156564953633e-01 8.871732558754135134e-01 diff --git a/tests/benchmarks_feedback/cosmology_22.dat b/tests/benchmarks_feedback/cosmology_22.dat index b33b62f..9024ca2 100644 --- a/tests/benchmarks_feedback/cosmology_22.dat +++ b/tests/benchmarks_feedback/cosmology_22.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 1.075216853189892149e-03 1.156091281383574143e-03 1.243048829569516666e-03 1.336547050891114235e-03 1.437077914199376069e-03 1.545170392694146955e-03 1.661393247274790645e-03 1.786358019245736775e-03 1.920722248123929964e-03 2.065192931479627354e-03 2.220530245015533109e-03 2.387551542458584471e-03 2.567135656310992435e-03 2.760227522090273871e-03 2.967843150390037620e-03 3.191074972923551960e-03 3.431097590679881883e-03 3.689173954438243301e-03 3.966662010161198411e-03 4.265021844233415731e-03 4.585823366142803732e-03 4.930754569028749333e-03 5.301630411562775064e-03 5.700402367896359457e-03 6.129168695925733649e-03 6.590185477903262243e-03 7.085878491488878557e-03 7.618855973704612497e-03 8.191922344953684459e-03 8.808092965317064135e-03 9.470610000772239009e-03 1.018295948281904874e-02 1.094888965127686908e-02 1.177243067676929204e-02 1.265791586667203671e-02 1.361000446610551376e-02 1.463370617394634844e-02 1.573440750285609591e-02 1.691790012202836271e-02 1.819041133178822892e-02 1.955863683039509374e-02 2.102977594546133824e-02 2.261156951536744120e-02 2.431234061999787768e-02 2.614103837511490974e-02 2.810728502080727872e-02 3.022142655178379489e-02 3.249458715591842239e-02 3.493872774749129384e-02 3.756670890311596123e-02 4.039235853150906913e-02 4.343054463316707581e-02 4.669725353279706448e-02 5.020967399614465615e-02 5.398628767382501747e-02 5.804696634805439626e-02 6.241307649397461604e-02 6.710759170575140986e-02 7.215521357901018284e-02 7.758250168566789562e-02 8.341801332506335043e-02 8.969245378672714708e-02 9.643883791544459461e-02 1.036926638287343910e-01 1.114920997008091441e-01 1.198781845958377251e-01 1.288950444072536339e-01 1.385901240393386802e-01 1.490144370527747009e-01 1.602228340877476787e-01 1.722742914769942457e-01 1.852322215674120365e-01 1.991648063830856186e-01 2.141453563853954745e-01 2.302526962179329006e-01 2.475715794659342495e-01 2.661931346126131803e-01 2.862153445389272743e-01 3.077435620898061885e-01 3.308910644196496054e-01 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8.590901988873439477e-01 8.584576275370735532e-01 8.586136677083914259e-01 8.595235977969173380e-01 8.611525497382932492e-01 8.634790670453607042e-01 8.665078915785145997e-01 diff --git a/tests/benchmarks_feedback/cosmology_23.dat b/tests/benchmarks_feedback/cosmology_23.dat index baaf6dc..2b845da 100644 --- a/tests/benchmarks_feedback/cosmology_23.dat +++ b/tests/benchmarks_feedback/cosmology_23.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 1.075216853189892149e-03 1.156091281383574143e-03 1.243048829569516666e-03 1.336547050891114235e-03 1.437077914199376069e-03 1.545170392694146955e-03 1.661393247274790645e-03 1.786358019245736775e-03 1.920722248123929964e-03 2.065192931479627354e-03 2.220530245015533109e-03 2.387551542458584471e-03 2.567135656310992435e-03 2.760227522090273871e-03 2.967843150390037620e-03 3.191074972923551960e-03 3.431097590679881883e-03 3.689173954438243301e-03 3.966662010161198411e-03 4.265021844233415731e-03 4.585823366142803732e-03 4.930754569028749333e-03 5.301630411562775064e-03 5.700402367896359457e-03 6.129168695925733649e-03 6.590185477903262243e-03 7.085878491488878557e-03 7.618855973704612497e-03 8.191922344953684459e-03 8.808092965317064135e-03 9.470610000772239009e-03 1.018295948281904874e-02 1.094888965127686908e-02 1.177243067676929204e-02 1.265791586667203671e-02 1.361000446610551376e-02 1.463370617394634844e-02 1.573440750285609591e-02 1.691790012202836271e-02 1.819041133178822892e-02 1.955863683039509374e-02 2.102977594546133824e-02 2.261156951536744120e-02 2.431234061999787768e-02 2.614103837511490974e-02 2.810728502080727872e-02 3.022142655178379489e-02 3.249458715591842239e-02 3.493872774749129384e-02 3.756670890311596123e-02 4.039235853150906913e-02 4.343054463316707581e-02 4.669725353279706448e-02 5.020967399614465615e-02 5.398628767382501747e-02 5.804696634805439626e-02 6.241307649397461604e-02 6.710759170575140986e-02 7.215521357901018284e-02 7.758250168566789562e-02 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7.507555429598776753e-01 7.451225762721208623e-01 7.398985358285419256e-01 7.351455415419478889e-01 7.309204292075865972e-01 7.272682990869250297e-01 7.242170019050604424e-01 7.217747436182059273e-01 7.199331658570251591e-01 7.186770010821857957e-01 7.179984121216067550e-01 7.179109709023888675e-01 7.184572710365121351e-01 7.197066782387668837e-01 7.217450470116443251e-01 7.246633572207874519e-01 7.285531834266254503e-01 7.335121851138203253e-01 7.396553130707942403e-01 +9.999999987419141423e-01 9.999999984334315695e-01 9.999999980492358942e-01 9.999999975705395894e-01 9.999999969738176953e-01 9.999999962295937905e-01 9.999999953009124365e-01 9.999999941414148275e-01 9.999999926928959670e-01 9.999999908822233552e-01 9.999999886174324448e-01 9.999999857827589489e-01 9.999999822323367704e-01 9.999999777821616531e-01 9.999999721998326097e-01 9.999999651914580623e-01 9.999999563848770423e-01 9.999999453081132028e-01 9.999999313616504404e-01 9.999999137828589069e-01 9.999998915998357107e-01 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9.948307835393411791e-01 9.937615493046888515e-01 9.925090519791728294e-01 9.911507939037259574e-01 9.898634887568835694e-01 9.888020999145856749e-01 9.878956736287980434e-01 9.868118988087679622e-01 9.851590313297902135e-01 9.828385918471345128e-01 9.804129784703143891e-01 9.786462769016753827e-01 9.771909013474981975e-01 9.747267412237351492e-01 9.709934810208878941e-01 9.677621617409420951e-01 9.654011815612215663e-01 9.615145264289199911e-01 9.566723854009673289e-01 9.531379204742259637e-01 9.483083021477659580e-01 9.428626384557284856e-01 9.381202273639747125e-01 9.319527321993235081e-01 9.264488458001179927e-01 9.200003165570282970e-01 9.138805459259440322e-01 9.072472373918500921e-01 9.006777822220242147e-01 8.939939760871945529e-01 8.872322096392593060e-01 8.804708309919988540e-01 8.737194199624356283e-01 8.669620274698416340e-01 8.601821719178294190e-01 8.533690730970987515e-01 8.465055880740864902e-01 8.395675459234732685e-01 8.325253081334909044e-01 8.253514047028670531e-01 8.180254256577039751e-01 8.105385424292497198e-01 8.028968449310701638e-01 7.951247295022836337e-01 7.872675449176003148e-01 7.793931943545350238e-01 7.715918136019518370e-01 7.639729627520751576e-01 7.566599319962096226e-01 7.497806305337079147e-01 7.434552271015814062e-01 7.377817494657599173e-01 7.328220826705712510e-01 7.285918848065573439e-01 7.250582925781399179e-01 7.221479397484984464e-01 7.197652752204681814e-01 7.178178307517674162e-01 7.162417872882606007e-01 7.150196129360089081e-01 7.141836488677246741e-01 7.138054507458784226e-01 7.139762921614869473e-01 7.147854040111712992e-01 7.163040787939961573e-01 7.185863030976628041e-01 7.216859297223111591e-01 diff --git a/tests/benchmarks_feedback/cosmology_24.dat b/tests/benchmarks_feedback/cosmology_24.dat index b2fe45c..b53318c 100644 --- a/tests/benchmarks_feedback/cosmology_24.dat +++ b/tests/benchmarks_feedback/cosmology_24.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 1.075216853189892149e-03 1.156091281383574143e-03 1.243048829569516666e-03 1.336547050891114235e-03 1.437077914199376069e-03 1.545170392694146955e-03 1.661393247274790645e-03 1.786358019245736775e-03 1.920722248123929964e-03 2.065192931479627354e-03 2.220530245015533109e-03 2.387551542458584471e-03 2.567135656310992435e-03 2.760227522090273871e-03 2.967843150390037620e-03 3.191074972923551960e-03 3.431097590679881883e-03 3.689173954438243301e-03 3.966662010161198411e-03 4.265021844233415731e-03 4.585823366142803732e-03 4.930754569028749333e-03 5.301630411562775064e-03 5.700402367896359457e-03 6.129168695925733649e-03 6.590185477903262243e-03 7.085878491488878557e-03 7.618855973704612497e-03 8.191922344953684459e-03 8.808092965317064135e-03 9.470610000772239009e-03 1.018295948281904874e-02 1.094888965127686908e-02 1.177243067676929204e-02 1.265791586667203671e-02 1.361000446610551376e-02 1.463370617394634844e-02 1.573440750285609591e-02 1.691790012202836271e-02 1.819041133178822892e-02 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8.528993493519924085e-01 8.535759474317866635e-01 8.548140572411596638e-01 8.566884874565307006e-01 8.592931345459053905e-01 8.627316831472988667e-01 8.671045757868439674e-01 diff --git a/tests/benchmarks_feedback/cosmology_3.dat b/tests/benchmarks_feedback/cosmology_3.dat index c9a5f54..9da492b 100644 --- a/tests/benchmarks_feedback/cosmology_3.dat +++ b/tests/benchmarks_feedback/cosmology_3.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 1.075216853189892149e-03 1.156091281383574143e-03 1.243048829569516666e-03 1.336547050891114235e-03 1.437077914199376069e-03 1.545170392694146955e-03 1.661393247274790645e-03 1.786358019245736775e-03 1.920722248123929964e-03 2.065192931479627354e-03 2.220530245015533109e-03 2.387551542458584471e-03 2.567135656310992435e-03 2.760227522090273871e-03 2.967843150390037620e-03 3.191074972923551960e-03 3.431097590679881883e-03 3.689173954438243301e-03 3.966662010161198411e-03 4.265021844233415731e-03 4.585823366142803732e-03 4.930754569028749333e-03 5.301630411562775064e-03 5.700402367896359457e-03 6.129168695925733649e-03 6.590185477903262243e-03 7.085878491488878557e-03 7.618855973704612497e-03 8.191922344953684459e-03 8.808092965317064135e-03 9.470610000772239009e-03 1.018295948281904874e-02 1.094888965127686908e-02 1.177243067676929204e-02 1.265791586667203671e-02 1.361000446610551376e-02 1.463370617394634844e-02 1.573440750285609591e-02 1.691790012202836271e-02 1.819041133178822892e-02 1.955863683039509374e-02 2.102977594546133824e-02 2.261156951536744120e-02 2.431234061999787768e-02 2.614103837511490974e-02 2.810728502080727872e-02 3.022142655178379489e-02 3.249458715591842239e-02 3.493872774749129384e-02 3.756670890311596123e-02 4.039235853150906913e-02 4.343054463316707581e-02 4.669725353279706448e-02 5.020967399614465615e-02 5.398628767382501747e-02 5.804696634805439626e-02 6.241307649397461604e-02 6.710759170575140986e-02 7.215521357901018284e-02 7.758250168566789562e-02 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9.975756443189474076e-01 9.970551437096126790e-01 9.964164953100054234e-01 9.956545342274123467e-01 9.948121204985305166e-01 9.939930468744805347e-01 9.932953773113352147e-01 9.926846195707488274e-01 9.919730604717370559e-01 9.909251377488437207e-01 9.894511076903199642e-01 9.878335029565891157e-01 9.865532832741813474e-01 9.854873017733355445e-01 9.838927775074705062e-01 9.814967659491230512e-01 9.791821974994378008e-01 9.773734160638636315e-01 9.748645367386228333e-01 9.716342718453396810e-01 9.689100441940454722e-01 9.657391946332916088e-01 9.619961419385603119e-01 9.585417986988270522e-01 9.544718063790197382e-01 9.504735041549836616e-01 9.461582831717917363e-01 9.418082014856854478e-01 9.372638972399769397e-01 9.326801448687536134e-01 9.279971607086738850e-01 9.232616360832519575e-01 9.184584680129435075e-01 9.135925373326491128e-01 9.086557576789812130e-01 9.036277740777908241e-01 8.984820695729985873e-01 8.931886227216526697e-01 8.877161265438703319e-01 8.820338771343119166e-01 8.761146720272025012e-01 8.699382239386291849e-01 8.634950115993006436e-01 8.567900553297340682e-01 8.498466512878019019e-01 8.427097926689085527e-01 8.354487531840061321e-01 8.281581577963026408e-01 8.209566034605483287e-01 8.139817642330476888e-01 8.073813137532430684e-01 8.012998604118424240e-01 7.958633976862516946e-01 7.911643490609606699e-01 7.872509651706697253e-01 7.841241126746349988e-01 7.817426567181866570e-01 7.800365053167038765e-01 7.789250296106747795e-01 7.783380644457510433e-01 7.782357430118643782e-01 7.786221717925736474e-01 7.795484707010517100e-01 7.811040436847798141e-01 7.833990162529244072e-01 7.865437554397900488e-01 7.906355806185266788e-01 diff --git a/tests/benchmarks_feedback/cosmology_4.dat b/tests/benchmarks_feedback/cosmology_4.dat index c10f081..dd0e045 100644 --- a/tests/benchmarks_feedback/cosmology_4.dat +++ b/tests/benchmarks_feedback/cosmology_4.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 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8.974184619430732868e-01 8.996348106253155841e-01 9.028592793110880033e-01 9.071045299684064034e-01 9.123912413602937033e-01 9.187720270312337290e-01 9.263504442523218252e-01 diff --git a/tests/benchmarks_feedback/cosmology_5.dat b/tests/benchmarks_feedback/cosmology_5.dat index 28b19b1..4a8190c 100644 --- a/tests/benchmarks_feedback/cosmology_5.dat +++ b/tests/benchmarks_feedback/cosmology_5.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 1.075216853189892149e-03 1.156091281383574143e-03 1.243048829569516666e-03 1.336547050891114235e-03 1.437077914199376069e-03 1.545170392694146955e-03 1.661393247274790645e-03 1.786358019245736775e-03 1.920722248123929964e-03 2.065192931479627354e-03 2.220530245015533109e-03 2.387551542458584471e-03 2.567135656310992435e-03 2.760227522090273871e-03 2.967843150390037620e-03 3.191074972923551960e-03 3.431097590679881883e-03 3.689173954438243301e-03 3.966662010161198411e-03 4.265021844233415731e-03 4.585823366142803732e-03 4.930754569028749333e-03 5.301630411562775064e-03 5.700402367896359457e-03 6.129168695925733649e-03 6.590185477903262243e-03 7.085878491488878557e-03 7.618855973704612497e-03 8.191922344953684459e-03 8.808092965317064135e-03 9.470610000772239009e-03 1.018295948281904874e-02 1.094888965127686908e-02 1.177243067676929204e-02 1.265791586667203671e-02 1.361000446610551376e-02 1.463370617394634844e-02 1.573440750285609591e-02 1.691790012202836271e-02 1.819041133178822892e-02 1.955863683039509374e-02 2.102977594546133824e-02 2.261156951536744120e-02 2.431234061999787768e-02 2.614103837511490974e-02 2.810728502080727872e-02 3.022142655178379489e-02 3.249458715591842239e-02 3.493872774749129384e-02 3.756670890311596123e-02 4.039235853150906913e-02 4.343054463316707581e-02 4.669725353279706448e-02 5.020967399614465615e-02 5.398628767382501747e-02 5.804696634805439626e-02 6.241307649397461604e-02 6.710759170575140986e-02 7.215521357901018284e-02 7.758250168566789562e-02 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9.647605377005842309e-01 9.622504193117437099e-01 9.595235781886629622e-01 9.565716090163152163e-01 9.533928019588390201e-01 9.499945603015845785e-01 9.463959873686215163e-01 9.426302237410786322e-01 9.387459529039237083e-01 9.348074202739288241e-01 9.308925424659342251e-01 9.270892174691024445e-01 9.234905163326307953e-01 9.201897525233394548e-01 9.172762809883016066e-01 9.148323641239327619e-01 9.129310792572755684e-01 9.116352261598533735e-01 9.109971112878094690e-01 9.110587178414548681e-01 9.118517114074390362e-01 9.133973746141066385e-01 9.157072872315827894e-01 9.187863662382335095e-01 9.226419559567349271e-01 9.273020150212497592e-01 9.328343723119261188e-01 diff --git a/tests/benchmarks_feedback/cosmology_6.dat b/tests/benchmarks_feedback/cosmology_6.dat index 419b5da..448a1df 100644 --- a/tests/benchmarks_feedback/cosmology_6.dat +++ b/tests/benchmarks_feedback/cosmology_6.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 1.075216853189892149e-03 1.156091281383574143e-03 1.243048829569516666e-03 1.336547050891114235e-03 1.437077914199376069e-03 1.545170392694146955e-03 1.661393247274790645e-03 1.786358019245736775e-03 1.920722248123929964e-03 2.065192931479627354e-03 2.220530245015533109e-03 2.387551542458584471e-03 2.567135656310992435e-03 2.760227522090273871e-03 2.967843150390037620e-03 3.191074972923551960e-03 3.431097590679881883e-03 3.689173954438243301e-03 3.966662010161198411e-03 4.265021844233415731e-03 4.585823366142803732e-03 4.930754569028749333e-03 5.301630411562775064e-03 5.700402367896359457e-03 6.129168695925733649e-03 6.590185477903262243e-03 7.085878491488878557e-03 7.618855973704612497e-03 8.191922344953684459e-03 8.808092965317064135e-03 9.470610000772239009e-03 1.018295948281904874e-02 1.094888965127686908e-02 1.177243067676929204e-02 1.265791586667203671e-02 1.361000446610551376e-02 1.463370617394634844e-02 1.573440750285609591e-02 1.691790012202836271e-02 1.819041133178822892e-02 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8.516969860338855502e-01 8.521929318136354237e-01 8.532475754861593709e-01 8.548809952228851872e-01 8.571478038132359645e-01 8.601385683478407485e-01 8.639718298961617249e-01 diff --git a/tests/benchmarks_feedback/cosmology_7.dat b/tests/benchmarks_feedback/cosmology_7.dat index f1152ef..3753d8f 100644 --- a/tests/benchmarks_feedback/cosmology_7.dat +++ b/tests/benchmarks_feedback/cosmology_7.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 1.075216853189892149e-03 1.156091281383574143e-03 1.243048829569516666e-03 1.336547050891114235e-03 1.437077914199376069e-03 1.545170392694146955e-03 1.661393247274790645e-03 1.786358019245736775e-03 1.920722248123929964e-03 2.065192931479627354e-03 2.220530245015533109e-03 2.387551542458584471e-03 2.567135656310992435e-03 2.760227522090273871e-03 2.967843150390037620e-03 3.191074972923551960e-03 3.431097590679881883e-03 3.689173954438243301e-03 3.966662010161198411e-03 4.265021844233415731e-03 4.585823366142803732e-03 4.930754569028749333e-03 5.301630411562775064e-03 5.700402367896359457e-03 6.129168695925733649e-03 6.590185477903262243e-03 7.085878491488878557e-03 7.618855973704612497e-03 8.191922344953684459e-03 8.808092965317064135e-03 9.470610000772239009e-03 1.018295948281904874e-02 1.094888965127686908e-02 1.177243067676929204e-02 1.265791586667203671e-02 1.361000446610551376e-02 1.463370617394634844e-02 1.573440750285609591e-02 1.691790012202836271e-02 1.819041133178822892e-02 1.955863683039509374e-02 2.102977594546133824e-02 2.261156951536744120e-02 2.431234061999787768e-02 2.614103837511490974e-02 2.810728502080727872e-02 3.022142655178379489e-02 3.249458715591842239e-02 3.493872774749129384e-02 3.756670890311596123e-02 4.039235853150906913e-02 4.343054463316707581e-02 4.669725353279706448e-02 5.020967399614465615e-02 5.398628767382501747e-02 5.804696634805439626e-02 6.241307649397461604e-02 6.710759170575140986e-02 7.215521357901018284e-02 7.758250168566789562e-02 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8.475524476582124711e-01 8.407197720080682446e-01 8.336440337991426475e-01 8.263685155821013373e-01 8.189603478369248402e-01 8.115114725125109896e-01 8.041374240443491805e-01 7.969730793521820900e-01 7.901647356258043597e-01 7.838585134500829499e-01 7.781861795972632168e-01 7.732506971108934479e-01 7.691145975446473937e-01 7.657942748062388505e-01 7.632622607369214940e-01 7.614577677809433176e-01 7.603038990347281700e-01 7.597283070893180446e-01 7.596829521636300209e-01 7.601582087547633648e-01 7.611873546949423641e-01 7.628400909045675027e-01 7.652080249648252064e-01 7.683887670406832626e-01 7.724760387701259390e-01 7.775599486191139276e-01 7.837361601413165291e-01 diff --git a/tests/benchmarks_feedback/cosmology_8.dat b/tests/benchmarks_feedback/cosmology_8.dat index a3fde04..2431b01 100644 --- a/tests/benchmarks_feedback/cosmology_8.dat +++ b/tests/benchmarks_feedback/cosmology_8.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 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8.393711741395842862e-01 8.402153147380337916e-01 8.416395095442228413e-01 8.436620532993333033e-01 8.463396934606196576e-01 8.497643841291054878e-01 8.540521181500100312e-01 diff --git a/tests/benchmarks_feedback/cosmology_9.dat b/tests/benchmarks_feedback/cosmology_9.dat index 43b621d..6bdf246 100644 --- a/tests/benchmarks_feedback/cosmology_9.dat +++ b/tests/benchmarks_feedback/cosmology_9.dat @@ -1,7 +1,7 @@ # k [h/Mpc]; P_bar/P_dmo(k) at z = [3, 2, 1, 0.5, 0] 1.000000000000000021e-03 1.075216853189892149e-03 1.156091281383574143e-03 1.243048829569516666e-03 1.336547050891114235e-03 1.437077914199376069e-03 1.545170392694146955e-03 1.661393247274790645e-03 1.786358019245736775e-03 1.920722248123929964e-03 2.065192931479627354e-03 2.220530245015533109e-03 2.387551542458584471e-03 2.567135656310992435e-03 2.760227522090273871e-03 2.967843150390037620e-03 3.191074972923551960e-03 3.431097590679881883e-03 3.689173954438243301e-03 3.966662010161198411e-03 4.265021844233415731e-03 4.585823366142803732e-03 4.930754569028749333e-03 5.301630411562775064e-03 5.700402367896359457e-03 6.129168695925733649e-03 6.590185477903262243e-03 7.085878491488878557e-03 7.618855973704612497e-03 8.191922344953684459e-03 8.808092965317064135e-03 9.470610000772239009e-03 1.018295948281904874e-02 1.094888965127686908e-02 1.177243067676929204e-02 1.265791586667203671e-02 1.361000446610551376e-02 1.463370617394634844e-02 1.573440750285609591e-02 1.691790012202836271e-02 1.819041133178822892e-02 1.955863683039509374e-02 2.102977594546133824e-02 2.261156951536744120e-02 2.431234061999787768e-02 2.614103837511490974e-02 2.810728502080727872e-02 3.022142655178379489e-02 3.249458715591842239e-02 3.493872774749129384e-02 3.756670890311596123e-02 4.039235853150906913e-02 4.343054463316707581e-02 4.669725353279706448e-02 5.020967399614465615e-02 5.398628767382501747e-02 5.804696634805439626e-02 6.241307649397461604e-02 6.710759170575140986e-02 7.215521357901018284e-02 7.758250168566789562e-02 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7.766935575718958429e-01 7.684193888818756646e-01 7.600985296721948226e-01 7.518170177446622526e-01 7.436839722739413405e-01 7.358270321723884289e-01 7.283842924652504935e-01 7.214924850805880530e-01 7.152720411471009676e-01 7.098111773975659400e-01 7.051525472571607001e-01 7.012866796608483444e-01 6.981557310527680693e-01 6.956684989082166926e-01 6.937239555105795263e-01 6.922373355745624623e-01 6.911613479326254028e-01 6.904963471249631057e-01 6.902870070380464629e-01 6.906079936198962210e-01 6.915455112540739302e-01 6.931828847159802187e-01 6.955953094796967218e-01 6.988537470399848184e-01 7.030328636364189254e-01 7.082169156912473396e-01 7.145031276786932839e-01 diff --git a/tests/test_feedback.py b/tests/test_feedback.py index 7234393..33af013 100644 --- a/tests/test_feedback.py +++ b/tests/test_feedback.py @@ -35,7 +35,6 @@ _, results, _, _, _ = camb_stuff.run(zs, Omega_c, Omega_b, Omega_k, h, ns, sigma_8, m_nu, w0, wa) # Get the pyHMcode spectrum - #Supp_HMcode = hmcode.get_feedback_suppression(k, zs, results, T_AGN) Pk_feedback = hmcode.power(k, zs, results, T_AGN=T_AGN, verbose=False) Pk_gravity = hmcode.power(k, zs, results, T_AGN=None) Supp_HMcode = Pk_feedback/Pk_gravity