g-2
1
About
1.1
Usage
1.2
Render book
1.3
Preview book
2
Masses
2.1
\(M_{\pi}\)
2.1.1
cA.53.24_mu.0.005300
2.1.2
cA.40.24_mu.0.004000
2.1.3
cA.30.32_mu.0.003000
2.1.4
cB.72.64_mu.0.000720
2.1.5
cB.72.96_mu.0.000720
2.1.6
cC.06.80_mu.0.000600
2.1.7
cD.54.96_mu.0.000540
2.1.8
summary table
2.2
\(M_{\eta}\)
2.2.1
cA.53.24_mu.0.005300
2.2.2
cA.40.24_mu.0.004000
2.2.3
cA.30.32_mu.0.003000
2.2.4
cB.72.64_mu.0.000720
2.2.5
cB.72.96_mu.0.000720
2.2.6
cC.06.80_mu.0.000600
2.2.7
cD.54.96_mu.0.000540
2.3
\(M_{\phi}\)
2.3.1
cA.53.24_mu.0.005300
2.3.2
cA.40.24_mu.0.004000
2.3.3
cA.30.32_mu.0.003000
2.3.4
cB.72.64_mu.0.000720
2.3.5
cB.72.96_mu.0.000720
2.3.6
cC.06.80_mu.0.000600
2.3.7
cD.54.96_mu.0.000540
2.4
\(M_{\eta_c}\)
2.4.1
cA.53.24_mu.0.005300
2.4.2
cA.40.24_mu.0.004000
2.4.3
cA.30.32_mu.0.003000
2.4.4
cB.72.64_mu.0.000720
2.4.5
cB.72.96_mu.0.000720
2.4.6
cC.06.80_mu.0.000600
2.4.7
cD.54.96_mu.0.000540
2.5
\(M_{J/\Psi}\)
2.5.1
cA.53.24_mu.0.005300
2.5.2
cA.40.24_mu.0.004000
2.5.3
cA.30.32_mu.0.003000
2.5.4
cB.72.64_mu.0.000720
2.5.5
cB.72.96_mu.0.000720
2.5.6
cC.06.80_mu.0.000600
2.5.7
cD.54.96_mu.0.000540
3
Correlator fit
3.0.1
different tentatives of fitting the l-l correlator
3.1
light
3.1.1
eq
3.1.2
op
3.2
strange
3.2.1
eq
4
Z
4.1
\(Z_{V}\)
4.1.1
cB.72.64_mu.0.000720
4.1.2
cB.72.96_mu.0.000720
4.1.3
cC.06.80_mu.0.000600
4.1.4
cD.54.96_mu.0.000540
4.2
\(Z_{A}\)
4.2.1
cB.72.64_mu.0.000720
4.2.2
cB.72.96_mu.0.000720
4.2.3
cC.06.80_mu.0.000600
4.2.4
cD.54.96_mu.0.000540
4.3
summary table
5
FVE
5.1
cB.72.64_mu.0.000720
5.2
cB.72.96_mu.0.000720
5.3
cC.06.80_mu.0.000600
5.4
cD.54.96_mu.0.000540
5.5
\(\Delta_V\)
5.5.1
\(\Delta_V\)
cB.72.64_mu.0.000720
5.5.2
\(\Delta_V\)
cB.72.96_mu.0.000720
5.5.3
\(\Delta_V\)
cC.06.80_mu.0.000600
5.5.4
\(\Delta_V\)
cD.54.96_mu.0.000540
5.6
Luescher analysis
5.7
cB.72.64_mu.0.000720
5.8
cB.72.96_mu.0.000720
5.9
cC.06.80_mu.0.000600
5.10
cD.54.96_mu.0.000540
6
Integrand light
6.1
cB.72.64_mu.0.000720 {# cB.72.64_mu.0.000720 light}
6.2
cB.72.96_mu.0.000720 {# cB.72.96_mu.0.000720 light}
6.3
cC.06.80_mu.0.000600 {# cC.06.80_mu.0.000600 light}
6.4
cD.54.96_mu.0.000540 {# cD.54.96_mu.0.000540 light}
7
Integrad strange
7.1
cB.72.64_mu.0.000720 {# cB.72.64_mu.0.000720 strange}
7.2
cB.72.96_mu.0.000720 {# cB.72.96_mu.0.000720 strange}
7.3
cC.06.80_mu.0.000600 {# cC.06.80_mu.0.000600 strange}
7.4
cD.54.96_mu.0.000540 {# cD.54.96_mu.0.000540 strange}
8
Integrand charm
8.1
cA.53.24_mu.0.005300 {# cA.53.24_mu.0.005300 charm}
8.1.1
op
8.2
cA.40.24_mu.0.004000 {# cA.40.24_mu.0.004000 charm}
8.2.1
op
8.3
cA.30.32_mu.0.003000 {# cA.30.32_mu.0.003000 charm}
8.3.1
op
8.4
cB.72.64_mu.0.000720 {# cB.72.64_mu.0.000720 charm}
8.4.1
op
8.5
cC.06.80_mu.0.000600 {# cC.06.80_mu.0.000600 charm}
8.5.1
op
8.6
cD.54.96_mu.0.000540 {# cD.54.96_mu.0.000540 charm}
8.6.1
op
9
Continuum fits
\(a_{\mu}^{SD}\)
9.1
\(a_{\mu}^{SD}(\ell)\)
9.1.1
linear
9.1.2
quadratic
9.1.3
quadratic eq
9.1.4
Simpson 3/8
9.2
\(a_{\mu}^{SD}(\ell)\)
cov
9.2.1
linear
9.2.2
quadratic
9.2.3
quadratic eq
9.3
bad analysis
9.3.1
amu_sd_l_reinman_log_eq_a4_eq_Mpi_op_cov
9.3.2
amu_sd_l_reinman__a4_eq_Mpi_eq_op_cov
9.3.3
amu_sd_l_reinman_log_eq_a4_op_Mpi_eq_cov
9.4
Systematics
\(a_\mu^{SD}(\ell)\)
9.4.1
Systematics
\(a_\mu^{SD}(\ell)\)
cov
9.5
\(a_{\mu}^{SD}(s)\)
9.5.1
linear
9.5.2
quadratic
9.5.3
quadratic eq
9.5.4
quadratic op
9.5.5
quadratic simpson
9.5.6
quadratic eq simpson
9.5.7
quadratic op simpson
9.6
\(a_{\mu}^{SD}(s)\)
cov
9.6.1
quadratic
9.6.2
quadratic eq
9.6.3
quadratic op
9.6.4
quadratic simpson
9.6.5
quadratic eq simpson
9.6.6
quadratic op simpson
9.7
bad analysis
9.7.1
amu_sd_s_phi_reinman_log_op_a4_eq_op__cov
9.8
Systematics
\(a_\mu^{SD}(s)\)
9.8.1
Systematics
\(a_\mu^{SD}(s)\)
cov
9.9
\(a_{\mu}^{SD}(c)\)
9.9.1
quadratic
9.9.2
quadratic eq
9.9.3
quadratic op
9.10
\(a_{\mu}^{SD}(c)\)
cov
9.10.1
quadratic
9.10.2
quadratic eq
9.10.3
quadratic op
9.11
Systematics
\(a_\mu^{SD}(c)\)
9.11.1
Systematics
\(a_\mu^{SD}(c)\)
cov
9.12
Sum SD contributions
9.12.1
Same but with half statistic
10
Continuum fits
\(a_{\mu}^{W}\)
10.1
\(a_{\mu}^{W}(\ell)\)
10.2
\(a_{\mu}^{W}\)
cov
10.2.1
quadratic
10.3
Systematics
\(a_\mu^{W}(\ell)\)
10.3.1
Systematics
\(a_\mu^{W}(\ell)\)
cov
10.4
\(a_{\mu}^{W}(s)\)
10.4.1
quadratic
10.4.2
quadratic eq
10.4.3
quadratic op
10.5
\(a_{\mu}^{W}(s)\)
cov
10.5.1
quadratic
10.5.2
quadratic eq
10.5.3
quadratic op
10.6
Systematics
\(a_\mu^{W}(s)\)
10.6.1
Systematics
\(a_\mu^{W}(s)\)
cov
10.7
\(a_{\mu}^{W}(c)\)
10.7.1
quadratic
10.7.2
quadratic eq
10.7.3
quadratic op
10.8
\(a_{\mu}^{W}(c)\)
cov
10.8.1
quadratic
10.8.2
quadratic eq
10.8.3
quadratic op
10.9
Systematics
\(a_\mu^{W}(c)\)
10.9.1
Systematics
\(a_\mu^{W}(c)\)
cov
10.10
Sum W contributions
11
Systematics RF
11.0.1
Systematics
11.1
\(a_\mu^{SD}(\ell)\)
11.2
\(a_\mu^{SD}(s)\)
11.3
\(a_\mu^{SD}(c)\)
11.4
\(a_\mu^{W}(l)\)
11.5
\(a_\mu^{W}(s)\)
11.6
\(a_\mu^{W}(c)\)
11.7
final summary
12
difference OS-TM
12.1
\(a_{\mu}^{W-OS}(l)-a_{\mu}^{W-TM}(l)\)
12.1.1
plot of the difference:
12.1.2
adding
\(M_\pi\)
dependence:
12.1.3
logarithm:
12.1.4
\(a^4\)
12.1.5
logarithm with exponent 2
12.1.6
logarithm with exponent 1
12.1.7
logarithm with exponent -0.2
13
\(\mu\)
corrections
13.1
Interpolating corrections for the C ensamble
13.2
plotting the data after mu corrections
14
Continuum fits
\(a_{\mu}^{W}\)
afte mu corrections
14.1
\(a_{\mu}^{W}\)
phys
14.1.1
quadratic
14.1.2
amu_W_l_phys__w1_a4_eq_op__cov
14.1.3
amu_W_l_phys__w1_a4_eq__cov
14.1.4
amu_W_l_phys__w1_a4_op__cov
14.1.5
amu_W_l_phys__w1___cov
14.2
Systematics
\(a_\mu^{W}(l)\)
phys
15
Volume interpolation
16
Continuum fits
\(a_{\mu_phys}^{W}\)
Lref separate
16.0.1
separate
16.0.2
cuts
16.0.3
Padè
16.0.4
diff-Ratio
16.0.5
a4
16.0.6
STrange
17
Systematics W phys
17.1
systematics
\(a_{\mu}^W(\ell^{phys},L_{ref})\)
17.2
systematics
\(a_{\mu}^W(s^{phys})\)
17.3
systematics
\(a_{\mu}^W(c^{phys})\)
18
systematics SD phys
18.1
systematics
\(a_{\mu}^{SD}(\ell^{phys})\)
18.2
systematics
\(a_{\mu}^{SD}(s^{phys})\)
18.3
systematics
\(a_{\mu}^{SD}(c^{phys})\)
19
summary at phys point
References
Published with bookdown
g-2
References
Cavanaugh, Joseph E. 1997.
“Unifying the Derivations for the Akaike and Corrected Akaike Information Criteria.”
Statistics & Probability Letters
33 (2): 201–8. https://doi.org/
https://doi.org/10.1016/S0167-7152(96)00128-9
.