etac with wide priors
We started with the following definition of parameters:
- E[0] = 1.640 +- 1.640
- log(E[n]-E[n-1]) = -0.868 +- 4.000
- log(Z[n,local]) = 0.300 +- 4.000
- log(Z[n,1S]) = 1.700 +- 4.000
- log(Z[n,2S]) = 0.500 +- 4.000
- Nstates = 3
- Tmin,Tmax = 1,32
- All SVD cuts disabled
- Preconditioning of data covariance matrix enabled (rescale to have unit diagonal prior to inversion)
- Blocksize = 1
- Datasets are:
- lqcd:/oldhome/simone/qcd/onia/l2064f21b676m010m050/Ds_k0.119_csw1.72-t0/fits/corrs/pi_d_d_0.119_0.119_p000.bz2
- lqcd:/oldhome/simone/qcd/onia/l2064f21b676m010m050/Ds_k0.119_csw1.72-t0/fits/corrs/pi_1S_1S_0.119_0.119_p000.bz2
- lqcd:/oldhome/simone/qcd/onia/l2064f21b676m010m050/Ds_k0.119_csw1.72-t0/fits/corrs/pi_2S_2S_0.119_0.119_p000.bz2
- Functional form of fit is Sum_{elevel} Z^2 * exp(-E[elevel]*Tmid) * 2*cosh(E[elevel]*(Tmid-t)) where
- Tmid is the middle-timeslice, for our case, Tmid=32.
- Z[n] = exp(alpha[n])
- elevel ranges from 0 to Nlevels
- E[0] is the ground state energy
- E[n] (n>0) is defined via (E[n]-E[n-1]) = exp(beta[n])
- alpha[n] and beta[n] are our parameters
Fit results for local-local correlator:
| Parameter | Damian's result | Jim's result | Paul's result | Comments
|
| Initial X2 | 110188.724823 |
|
| X2/dof | 26.929 / 32 | 26.9/32
|
| E0 | 1.64243e+00 +- 2.42319e-04 | 1.6424310 +- 0.0002423
|
| log(dE1) | -6.92602e-01 +- 3.36279e-02 | -0.6925723 +- 0.0336258
|
| log(dE2) | -4.33833e-01 +- 3.88573e-02 | -0.4338020 +- 0.0388634
|
| log(Z0) | 3.06220e-01 +- 2.44496e-03 | 0.3062213 +- 0.0024449
|
| log(Z1) | 5.90928e-01 +- 3.95491e-02 | 0.5909641 +- 0.0395471
|
| log(Z2) | 7.83968e-01 +- 2.27519e-02 | 0.7839473 +- 0.0227529
|
Bootstrap fit results for local-local correlator:
| Parameter | Damian's result | Jim's result | Paul's result | Comments
|
| Initial X2 |
|
| X2/dof | 26.929 / 32 | 26.9/32
|
| E0 | 1.642431 0.000292 0.000209 | 1.6424 +0.0003 -0.0002
|
| E1 | 2.142703 0.015135 0.020308 | 2.1427 +0.0151 -0.0203
|
| E2 | 2.790724 0.038943 0.041389 | 2.7908 +0.0388 -0.0419
|
| log(Z0) | 0.306220 0.001900 0.003334 | 0.3062 +0.0019 -0.0033
|
| log(Z1) | 0.590928 0.035580 0.047408 | 0.5910 +0.0355 -0.0475
|
| log(Z2) | 0.783968 0.026264 0.021616 | 0.7839 +0.0263 -0.0216
|
Fit results for 1S-1S correlator:
| Parameter | Damian's result | Jim's result | Paul's result | Comments
|
| Initial X2 | 121008.558143
|
| X2/dof | 30.594 / 32 | 30.6/32 | 8.47368966673 / 16 | Paul's got the wrong number of dof
|
| E0 | 1.64229e+00 +- 2.35762e-04 | 1.6422894 +- 0.0002358 | 1.64228 +- 0.00022 | Good agreement from all three
|
| log(dE1) | -2.05145e-01 +- 7.17224e-01 | -0.1973006 +- 0.6519374 | -0.174906 +- 0.61 |
|
| log(dE2) | -1.01862e+00 +- 3.38070e+00 | -0.9337536 +- 3.4554010 | 0.152791 +- 3.7 |
|
| log(Z0) | 1.69205e+00 +- 2.08989e-03 | 1.6920431 +- 0.0020910 | 1.69302 +- 0.0017 |
|
| log(Z1) | 6.03994e-01 +- 1.63954e+00 | 0.6326816 +- 1.3834059 | 0.648704 +- 0.82 |
|
| log(Z2) | 3.29008e-01 +- 2.89145e+00 | 0.2787477 +- 2.8781121 | 0.553633 +- 0.98 |
|
Fit results for 2S-2S correlator:
| Parameter | Damian's result | Jim's result | Paul's result | Comments
|
| Initial X2 | 8506.473993
|
| X2/dof | 28.696 / 32 | 28.7/32
|
| E0 | 1.64206e+00 +- 6.62302e-04 | 1.6420620 +- 0.0006623
|
| log(dE1) | -9.03575e-01 +- 5.32491e-02 | -0.9035746 +- 0.0532489
|
| log(dE2) | -7.41408e-02 +- 2.87793e-01 | -0.0741373 +- 0.2877932
|
| log(Z0) | 4.66482e-01 +- 7.38988e-03 | 0.4664818 +- 0.0073899
|
| log(Z1) | 1.17649e+00 +- 5.22354e-02 | 1.1764946 +- 0.0522352
|
| log(Z2) | 1.09187e+00 +- 5.05955e-02 | 1.0918740 +- 0.0505959
|
Fit results for local+1S correlator:
| Parameter | Damian's result | Jim's result | Paul's result | Comments
|
| Initial X2 | 280480.736939 | | |
|
| X2/dof | 62.431 / 64 | | |
|
| E0 | 1.64240e+00 +- 2.25414e-04 | | |
|
| log(dE1) | -7.37958e-01 +- 2.60752e-02 | | |
|
| log(dE2) | -4.68157e-01 +- 2.65329e-02 | | |
|
| log(Z0,l) | 3.04420e-01 +- 2.25991e-03 | | |
|
| log(Z0,1S) | 1.69265e+00 +- 1.94607e-03 | | |
|
| log(Z1,l) | 5.39848e-01 +- 3.06599e-02 | | |
|
| log(Z1,1S) | -1.22190e-01 +- 2.73177e-01 | | |
|
| log(Z2,l) | 8.11370e-01 +- 1.49740e-02 | | |
|
| log(Z2,1S) | 7.87498e-01 +- 7.03348e-02 | | |
|
Fit results for local+1S+2S correlator:
| Parameter | Damian's result | Jim's result | Paul's result | Comments
|
| Initial X2 | 705307.249906 | | |
|
| X2/dof | 130.305 / 96 | | |
|
| E0 | 1.64251e+00 +- 2.21393e-04 | | |
|
| log(dE1) | -8.60766e-01 +- 2.06709e-02 | | |
|
| log(dE2) | -5.15699e-01 +- 1.55669e-02 | | |
|
| log(Z0,l) | 2.98840e-01 +- 2.15222e-03 | | |
|
| log(Z0,1S) | 1.68889e+00 +- 1.87951e-03 | | |
|
| log(Z0,2S) | 4.68844e-01 +- 3.22214e-03 | | |
|
| log(Z1,l) | 4.08479e-01 +- 2.37557e-02 | | |
|
| log(Z1,1S) | 2.26353e-01 +- 1.12677e-01 | | |
|
| log(Z1,2S) | 1.17910e+00 +- 1.91798e-02 | | |
|
| log(Z2,l) | 8.66326e-01 +- 7.88017e-03 | | |
|
| log(Z2,1S) | 6.15040e-01 +- 7.78124e-02 | | |
|
| log(Z2,2S) | 9.47982e-01 +- 4.30701e-02 | | |
|
etac with narrow priors
We started with the following definition of parameters:
- E[0] = 1.65 +- .05
- log(E[n]-E[n-1]) = -9.16291e-01 +- 4.81212e-01
- log(Z[n,local]) = 1 +- 2 for n=0, 0 +- 2 for n!=0
- log(Z[n,1S]) = 1 +- 2 for n=0, 0 +- 2 for n!=0
- log(Z[n,2S]) = 1 +- 2 for n=1, 0 +- 2 for n!=1
- Nstates = 3
- Tmin,Tmax = 1,32
- All SVD cuts disabled
- Preconditioning of data covariance matrix enabled (rescale to have unit diagonal prior to inversion)
- Blocksize = 1
- Datasets are:
- lqcd:/oldhome/simone/qcd/onia/l2064f21b676m010m050/Ds_k0.119_csw1.72-t0/fits/corrs/pi_d_d_0.119_0.119_p000.bz2
- lqcd:/oldhome/simone/qcd/onia/l2064f21b676m010m050/Ds_k0.119_csw1.72-t0/fits/corrs/pi_1S_1S_0.119_0.119_p000.bz2
- lqcd:/oldhome/simone/qcd/onia/l2064f21b676m010m050/Ds_k0.119_csw1.72-t0/fits/corrs/pi_2S_2S_0.119_0.119_p000.bz2
- Functional form of fit is Sum_{elevel} Z^2 * exp(-E[elevel]*Tmid) * 2*cosh(E[elevel]*(Tmid-t)) where
- Tmid is the middle-timeslice, for our case, Tmid=32.
- Z[n] = exp(alpha[n])
- elevel ranges from 0 to Nlevels
- E[0] is the ground state energy
- E[n] (n>0) is defined via (E[n]-E[n-1]) = exp(beta[n])
- alpha[n] and beta[n] are our parameters
Fit results for local-local correlator:
| Parameter | Damian's result | Jim's result | Paul's result | Comments
|
| Initial X2 | 748340.813688 | | |
|
| X2/dof | 28.466 / 32 | | |
|
| E0 | 1.64243e+00 +- 2.42362e-04 | | |
|
| log(dE1) | -6.95824e-01 +- 3.37434e-02 | | |
|
| log(dE2) | -4.37890e-01 +- 3.80152e-02 | | |
|
| log(Z0) | 3.06129e-01 +- 2.44777e-03 | | |
|
| log(Z1) | 5.86868e-01 +- 3.96370e-02 | | |
|
| log(Z2) | 7.86163e-01 +- 2.25763e-02 | | |
|
Fit results for 1S-1S correlator:
| Parameter | Damian's result | Jim's result | Paul's result | Comments
|
| Initial X2 | 67798.050633 | | |
|
| X2/dof | 31.096 / 32 | | |
|
| E0 | 1.64229e+00 +- 2.34800e-04 | | |
|
| log(dE1) | -7.30577e-01 +- 3.50252e-01 | | |
|
| log(dE2) | -8.07327e-01 +- 3.86047e-01 | | |
|
| log(Z0) | 1.69189e+00 +- 2.03337e-03 | | |
|
| log(Z1) | -7.53091e-01 +- 1.73075e+00 | | |
|
| log(Z2) | 7.97421e-01 +- 7.18224e-02 | | |
|
Fit results for 2S-2S correlator:
| Parameter | Damian's result | Jim's result | Paul's result | Comments
|
| Initial X2 | 18490.688657 | | |
|
| X2/dof | 31.288 / 32 | | |
|
| E0 | 1.64192e+00 +- 6.75241e-04 | | |
|
| log(dE1) | -9.36941e-01 +- 5.92885e-02 | | |
|
| log(dE2) | -2.73010e-01 +- 2.32551e-01 | | |
|
| log(Z0) | 4.64351e-01 +- 7.63830e-03 | | |
|
| log(Z1) | 1.13783e+00 +- 6.13099e-02 | | |
|
| log(Z2) | 1.08709e+00 +- 4.63178e-02 | | |
|
Fit results for local+1S correlator:
| Parameter | Damian's result | Jim's result | Paul's result | Comments
|
| Initial X2 | 1481863.986694 | | |
|
| X2/dof | 63.777 / 64 | | |
|
| E0 | 1.64240e+00 +- 2.25414e-04 | | |
|
| log(dE1) | -7.39510e-01 +- 2.61005e-02 | | |
|
| log(dE2) | -4.70080e-01 +- 2.62710e-02 | | |
|
| log(Z0,l) | 3.04398e-01 +- 2.25811e-03 | | |
|
| log(Z0,1S) | 1.69265e+00 +- 1.94259e-03 | | |
|
| log(Z1,l) | 5.37747e-01 +- 3.06855e-02 | | |
|
| log(Z1,1S) | -1.25101e-01 +- 2.72673e-01 | | |
|
| log(Z2,l) | 8.12302e-01 +- 1.49119e-02 | | |
|
| log(Z2,1S) | 7.87235e-01 +- 6.98235e-02 | | |
|
Fit results for local+1S+2S correlator:
| Parameter | Damian's result | Jim's result | Paul's result | Comments
|
| Initial X2 | 2107200.233945
|
| X2/dof | 131.597 / 96 | 132/96
|
| E0 | 1.64251e+00 +- 2.21383e-04 | 1.6425092 +- 0.0002214
|
| log(dE1) | -8.61037e-01 +- 2.06612e-02 | -0.8610995 +- 0.0206630
|
| log(dE2) | -5.16194e-01 +- 1.55377e-02 | -0.5162205 +- 0.0155348
|
| log(Z0,l) | 2.98858e-01 +- 2.15167e-03 | 0.2988578 +- 0.0021517
|
| log(Z0,1S) | 1.68891e+00 +- 1.87883e-03 | 1.6889089 +- 0.0018789
|
| log(Z0,2S) | 4.68848e-01 +- 3.22131e-03 | 0.4688481 +- 0.0032214
|
| log(Z1,l) | 4.07945e-01 +- 2.37473e-02 | 0.4078702 +- 0.0237487
|
| log(Z1,1S) | 2.25013e-01 +- 1.12793e-01 | 0.2248930 +- 0.1128157
|
| log(Z1,2S) | 1.17887e+00 +- 1.91715e-02 | 1.1787981 +- 0.0191731
|
| log(Z2,l) | 8.66457e-01 +- 7.86905e-03 | 0.8664808 +- 0.0078680
|
| log(Z2,1S) | 6.15265e-01 +- 7.76388e-02 | 0.6153493 +- 0.0776209
|
| log(Z2,2S) | 9.48182e-01 +- 4.30152e-02 | 0.9483335 +- 0.0429986
|
Bootstrap fit results for local+1S+2S correlator:
| Parameter | Damian's result | Jim's result | Paul's result | Comments
| | Initial X2 |
| | X2/dof | 130.305 / 96 | 132/96
| | E0 | 1.642509 0.000342 0.000155 | 1.6425 +0.0003 -0.0002
| | E1 | 2.065339 0.010821 0.011540 | 2.0652 +0.0108 -0.0115
| | E2 | 2.662416 0.020659 0.018248 | 2.6620 +0.0207 -0.0182
| | log(Z0,l) | 0.298840 0.001987 0.003326 | 0.2989 +0.0020 -0.0033
| | log(Z0,1S) | 1.688890 0.001653 0.002767 | 1.6889 +0.0016 -0.0028
| | log(Z0,2S) | 0.468843 0.003345 0.004490 | 0.4688 +0.0034 -0.0045
| | log(Z1,l) | 0.408456 0.033272 0.031342 | 0.4079 +0.0331 -0.0308
| | log(Z1,1S) | 0.226329 0.135369 0.138897 | 0.2249 +0.1360 -0.1408
| | log(Z1,2S) | 1.179087 0.022289 0.026506 | 1.1788 +0.0222 -0.0263
| | log(Z2,l) | 0.866333 0.010156 0.010428 | 0.8665 +0.0098 -0.0103
| | log(Z2,1S) | 0.615048 0.086083 0.113912 | 0.6153 +0.0863 -0.1143
| | log(Z2,2S) | 0.948009 0.051848 0.055409 | 0.9483 +0.0514 -0.0560
| |
hc
We started with the following definition of parameters:
- E[0] = 2.0 +- 0.6
- log(E[n]-E[n-1]) = -9.16291e-01 +- 4.81212e-01
- log(Z[n=0]) = 1 +- 2
- log(Z[n!=0]) = 0 +- 2
- Nstates = 3
- Tmin,Tmax[local] = 2,16
- Tmin,Tmax[1S] = 2,15
- Tmin,Tmax[2S] = 2,10
- All SVD cuts disabled
- Preconditioning of data covariance matrix enabled (rescale to have unit diagonal prior to inversion)
- Blocksize = 1
- Datasets are:
- lqcd:/oldhome/simone/qcd/onia/l2064f21b676m010m050/Ds_k0.119_csw1.72-t0/fits/corrs/b1_d_d_0.119_0.119_p000.bz2
- lqcd:/oldhome/simone/qcd/onia/l2064f21b676m010m050/Ds_k0.119_csw1.72-t0/fits/corrs/b1_1S_1S_0.119_0.119_p000.bz2
- lqcd:/oldhome/simone/qcd/onia/l2064f21b676m010m050/Ds_k0.119_csw1.72-t0/fits/corrs/b1_2S_2S_0.119_0.119_p000.bz2
- Functional form of fit is Sum_{elevel} Z^2 * exp(-E[elevel]*Tmid) * 2*cosh(E[elevel]*(Tmid-t)) where
- Tmid is the middle-timeslice, for our case, Tmid=32.
- Z[n] = exp(alpha[n])
- elevel ranges from 0 to Nlevels
- E[0] is the ground state energy
- E[n] (n>0) is defined via (E[n]-E[n-1]) = exp(beta[n])
- alpha[n] and beta[n] are our parameters
Fit results for local-local correlator:
| Parameter | Damian's result | Jim's result | Paul's result | Comments
| | Initial X2 | 3792418.458006 | | |
| | X2/dof | 14.404 / 15 | | |
| | E0 | 2.00799e+00 +- 1.78115e-02 | 2.0079519 +- 0.0178319 | |
| | log(dE1) | -9.84754e-01 +- 4.53713e-01 | -0.9855137 +- 0.4537165 | |
| | log(dE2) | -7.56732e-01 +- 3.04517e-01 | -0.7561813 +- 0.3042313 | |
| | log(Z0) | -4.67671e-01 +- 1.00567e-01 | -0.4678958 +- 0.1007287 | |
| | log(Z1) | -2.48589e-01 +- 4.80517e-01 | -0.2489305 +- 0.4798682 | |
| | log(Z2) | 2.82869e-01 +- 1.35049e-01 | 0.2830501 +- 0.1346708 | |
|
Bootstrap fit results for local-local correlator:
| Parameter | Damian's result | Jim's result | Paul's result | Comments
| | Initial X2 | |
| | X2/dof | |
| | E0 | 2.007989 0.016420 0.208186 | 2.0080 +0.0164 -0.2048
| | E1 | 2.381520 0.029891 0.283130 | 2.3812 +0.0300 -0.2791
| | E2 | 2.850717 0.060360 0.095620 | 2.8507 +0.0603 -0.0955
| | log(Z0) | -0.467671 0.079717 1.690148 | -0.4679 +0.0784 -1.6145
| | log(Z1) | -0.248589 0.081088 0.346861 | -0.2489 +0.0836 -0.3402
| | log(Z2) | 0.282869 0.086369 0.000114 | 0.2831 +0.0845 -0.0006 | | Errorbars very asymmetric, negative one doesn't agree
|
Fit results for 1S-1S correlator:
| Parameter | Damian's result | Jim's result | Paul's result | Comments
| | Initial X2 | 148.548588 |
| | X2/dof | 10.308 / 14 | 10.3/14
| | E0 | 1.97789e+00 +- 7.27617e-03 | 1.9778980 +- 0.0072704
| | log(dE1) | -9.57117e-01 +- 4.80528e-01 | -0.9569252 +- 0.4805310
| | log(dE2) | -9.14724e-01 +- 4.81075e-01 | -0.9146911 +- 0.4810755
| | log(Z0) | 9.79912e-01 +- 2.44640e-02 | 0.9799476 +- 0.0244354
| | log(Z1) | -7.64942e-01 +- 1.39159e+00 | -0.7661252 +- 1.3927066
| | log(Z2) | -9.63830e-01 +- 1.79032e+00 | -0.9649399 +- 1.7907030
|
Bootstrap fit results for 1S-1S correlator:
| Parameter | Damian's result | Jim's result | Paul's result | Comments
| | Initial X2 |
| | X2/dof |
| | E0 | 1.977886 0.004394 0.007071 | 1.9779 +0.0049 -0.0070
| | E1 | 2.361885 0.016620 0.037581 | 2.3620 +0.0201 -0.0376 | | bootstrap errors disagree in first digit
| | E2 | 2.762512 0.020956 0.041088 | 2.7626 +0.0243 -0.0407 | | bootstrap errors disagree at 10% level
| | log(Z0) | 0.979912 0.009472 0.033256 | 0.9799 +0.0102 -0.0339
| | log(Z1) | -0.764942 0.635831 0.384350 | -0.7661 +0.6283 -0.4123 | | bootstrap errors disagree at 5% level
| | log(Z2) | -0.963830 0.184103 0.240689 | -0.9649 +0.1587 -0.3506 | | bootstrap errors disagree in first digit
|
Fit results for 2S-2S correlator:
| Parameter | Damian's result | Jim's result | Paul's result | Comments
| | Initial X2 | 31515.761941 |
| | X2/dof | 4.517 / 9 |
| | E0 | 2.02943e+00 +- 1.09314e-02 | 2.0293920 +- 0.0109838
| | log(dE1) | -7.30246e-01 +- 4.45969e-01 | -0.7303296 +- 0.4460627
| | log(dE2) | -7.68428e-01 +- 4.55936e-01 | -0.7681543 +- 0.4560984
| | log(Z0) | 6.41525e-01 +- 3.75962e-02 | 0.6413890 +- 0.0378600
| | log(Z1) | -7.60076e-01 +- 1.88499e+00 | -0.7512787 +- 1.8811065
| | log(Z2) | 5.68546e-01 +- 2.44629e-01 | 0.5677745 +- 0.2463036
|
Bootstrap fit results for 2S-2S correlator:
| Parameter | Damian's result | Jim's result | Paul's result | Comments
| | Initial X2 |
| | X2/dof |
| | E0 | 2.029427 0.006929 0.008641 | 2.0294 +0.0069 -0.0084
| | E1 | 2.511218 0.064767 0.068641 | 2.5111 +0.0644 -0.0724 | | errors disagree at 5% level
| | E2 | 2.974959 0.113414 0.124898 | 2.9750 +0.1157 -0.1284
| | log(Z0) | 0.641525 0.014640 0.033044 | 0.6414 +0.0152 -0.0330
| | log(Z1) | -0.760076 0.397152 0.138882 | -0.7513 +0.3950 -0.1514 | | errors disagree at 10% level
| | log(Z2) | 0.568546 0.133709 0.171539 | 0.5678 +0.1343 -0.1737
|
hc
We started with the following definition of parameters:
- E[0] = 2.0 +- 0.6
- log(E[n]-E[n-1]) = -9.16291e-01 +- 4.81212e-01
- log(Z[n=0]) = 1 +- 2
- log(Z[n!=0]) = 0 +- 2
- Nstates = 3
- Tmin,Tmax = 2,15
- All SVD cuts disabled
- Preconditioning of data covariance matrix enabled (rescale to have unit diagonal prior to inversion)
- Blocksize = 1
- Datasets are:
- lqcd:/oldhome/simone/qcd/onia/l2064f21b676m010m050/Ds_k0.119_csw1.72-t0/fits/corrs/b1_d_d_0.119_0.119_p000.bz2
- lqcd:/oldhome/simone/qcd/onia/l2064f21b676m010m050/Ds_k0.119_csw1.72-t0/fits/corrs/b1_1S_1S_0.119_0.119_p000.bz2
- lqcd:/oldhome/simone/qcd/onia/l2064f21b676m010m050/Ds_k0.119_csw1.72-t0/fits/corrs/b1_2S_2S_0.119_0.119_p000.bz2
- Functional form of fit is Sum_{elevel} Z^2 * exp(-E[elevel]*Tmid) * 2*cosh(E[elevel]*(Tmid-t)) where
- Tmid is the middle-timeslice, for our case, Tmid=32.
- Z[n] = exp(alpha[n])
- elevel ranges from 0 to Nlevels
- E[0] is the ground state energy
- E[n] (n>0) is defined via (E[n]-E[n-1]) = exp(beta[n])
- alpha[n] and beta[n] are our parameters
Fit results for local+1S+2S correlator:
| Parameter | Damian's result | Jim's result | Paul's result | Comments
| | Initial X2 | 6099781.788249
| | X2/dof | 35.886 / 42 = 0.854 | 35.9/42
| | E0 | 1.97855e+00 +- 9.24241e-03 | 1.9785355 +- 0.0093057
| | log(dE1) | -1.51010e+00 +- 3.19966e-01 | -1.5097784 +- 0.3198652
| | log(dE2) | -4.96693e-01 +- 7.51517e-02 | -0.4966108 +- 0.0751879
| | log(Z0,l) | -6.97943e-01 +- 8.42495e-02 | -0.6980366 +- 0.0846268
| | log(Z0,1S) | 9.77174e-01 +- 4.09081e-02 | 0.9770397 +- 0.0412248
| | log(Z0,2S) | 3.79396e-01 +- 6.73019e-02 | 0.3792892 +- 0.0676448
| | log(Z1,l) | -3.57252e-01 +- 1.46158e-01 | -0.3569833 +- 0.1461035
| | log(Z1,1S) | -6.97609e-01 +- 1.48453e+00 | -0.6898565 +- 1.4697194 | | 1% disagreement, but huge errors
| | log(Z1,2S) | 3.33134e-01 +- 1.12546e-01 | 0.3335169 +- 0.1125486
| | log(Z2,l) | 3.53934e-01 +- 2.48176e-02 | 0.3539141 +- 0.0248267
| | log(Z2,1S) | -1.05817e+00 +- 1.80858e+00 | -1.0730568 +- 1.8201065
| | log(Z2,2S) | 3.23981e-01 +- 1.88384e-01 | 0.3235137 +- 0.1885131
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Bootstrap fit results for local+1S+2S correlator:
| Parameter | Damian's result | Jim's result | Paul's result | Comments
| | Initial X2 |
| | X2/dof | 35.886 / 42 = 0.854 | 35.9/42
| | E0 | 1.978553 0.004804 0.014121 | 1.9785 +0.0041 -0.0135
| | E1 | 2.199442 0.044283 0.062380 | 2.1995 +0.0398 -0.0517 | | Damian's errors 10% larger than Jim's
| | E2 | 2.807982 0.079793 0.045456 | 2.8081 +0.0658 -0.0383 | | Damian's errors 10% larger than Jim's
| | log(Z0,l) | -0.697943 0.048281 0.111731 | -0.6980 +0.0339 -0.1058
| | log(Z0,1S) | 0.977174 0.013388 0.061790 | 0.9770 +0.0134 -0.0574
| | log(Z0,2S) | 0.379396 0.034993 0.108507 | 0.3793 +0.0335 -0.1064
| | log(Z1,l) | -0.357252 0.111480 0.059415 | -0.3570 +0.1046 -0.0468
| | log(Z1,1S) | -0.697609 0.770996 1.083922 | -0.6899 +0.7531 -1.0880
| | log(Z1,2S) | 0.333134 0.143688 0.043497 | 0.3335 +0.1412 -0.0406
| | log(Z2,l) | 0.353934 0.025183 0.016970 | 0.3539 +0.0249 -0.0175
| | log(Z2,1S) | -1.058168 0.409742 0.689854 | -1.0731 +0.4040 -0.7245
| | log(Z2,2S) | 0.323981 0.137795 0.195635 | 0.3235 +0.1175 -0.1853 | | Damian's errors 10% larger than Jim's
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