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Reference

Observation of Complex Time Structures in the Cosmic-Ray Electron and Positron Fluxes with the Alpha Magnetic Spectrometer on the

International Space Station

AMS Collaboration

AZZARELLO, Philipp (Collab.), et al.

Abstract

We present high-statistics, precision measurements of the detailed time and energy dependence of the primary cosmic-ray electron flux and positron flux over 79 Bartels rotations from May 2011 to May 2017 in the energy range from 1 to 50 GeV. For the first time, the charge-sign dependent modulation during solar maximum has been investigated in detail by leptons alone. Based on 23.5×10^6 events, we report the observation of short-term structures on the timescale of months coincident in both the electron flux and the positron flux. These structures are not visible in the e+/e− flux ratio. The precision measurements across the solar polarity reversal show that the ratio exhibits a smooth transition over 830±30 days from one value to another. The midpoint of the transition shows an energy dependent delay relative to the reversal and changes by 260±30 days from 1 to 6 GeV.

AMS Collaboration, AZZARELLO, Philipp (Collab.), et al. Observation of Complex Time Structures in the Cosmic-Ray Electron and Positron Fluxes with the Alpha Magnetic

Spectrometer on the International Space Station. Physical Review Letters, 2018, vol. 121, no.

5, p. 051102

DOI : 10.1103/PhysRevLett.121.051102

Available at:

http://archive-ouverte.unige.ch/unige:106844

Disclaimer: layout of this document may differ from the published version.

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Observation of Complex Time Structures in the Cosmic-Ray

1

Electron and Positron Fluxes with the Alpha Magnetic

2

Spectrometer on the International Space Station

3

– SUPPLEMENTAL MATERIAL –

4

(AMS Collaboration)

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For all references see main text.

6

2012 Jan

2013 Jan

2014 Jan

2015 Jan

2016 Jan

2017 Jan

E (GeV)

2 3 4 10 20 30 40

(data - fit) / error

positrons

Energy (GeV) 1 2 3 4 5 6 7 10 20 30 40

(data - fit) / error

5

4

3

2

1 0 1 2 3 4 5

BR 2433

Energy (GeV) 1 2 3 4 5 6 7 10 20 30 40

(data - fit) / error

5

4

3

2

1 0

1 2 3 4 5

BR 2495 6

3

2

1 0 1 2 3

FIG. SM 1. For the positron flux, the difference between data and model [36] fits normalized to the experimental uncertainties: (upper) for each Bartels Rotation as a function of energy. The distribution for the positrons reveals no visible structures, emphasized for (lower left) Bartels Rotation 2433 and (lower right) Bartels Rotation 2495. The times for these two Bartels Rotations are indicated by the vertical dashed lines in the upper graph.

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2012 Jan

2013 Jan

2014 Jan

2015 Jan

2016 Jan

2017 Jan

E (GeV)

2 3 4 10 20 30 40

(data - fit) / error

electrons

Energy (GeV) 1 2 3 4 5 6 7 10 20 30 40

(data - fit) / error

5

4

3

2

1 0 1 2 3 4 5

BR 2433

Energy (GeV) 1 2 3 4 5 6 7 10 20 30 40

(data - fit) / error

5

4

3

2

1 0

1 2 3 4 5

BR 2495 6

3

2

1 0 1 2 3

FIG. SM 2. For the electron flux, the difference between data and model [36] fits normalized to the experimental uncertainties: (upper) for each Bartels Rotation as a function of energy. The distribution for the electrons reveals a model-dependent structure stable in time in the energy range between 2 GeV and 3 GeV, emphasized for (lower left) Bartels Rotation 2433 and (lower right) Bartels Rotation 2495. The times for these two Bartels Rotations are indicated by the vertical dashed lines in the upper graph.

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1 2 3 4 5 6 7 8 9 10 20 30 40 50 Energy (GeV)

3.5

3

2.5

2

1.5

1

0.5

Spectral Index

FIG. SM 3. Energy dependence of the electron spectral index γe = d(log Φe)/d(logE) obtained in a model independent way [32] from the time averaged data in Table SM 1 (blue circles) and the spectral index obtained from the model described in [36,37] fitted to the time-averaged electron flux data (solid black curve). As in Fig. 1, the shaded band indicates the time-variation. The spectral index from this model without solar modulation (dashed black curve) clearly shows a break in the spectral index between 2 GeV and 10 GeV. A recent model describing the local interstellar electron spectrum [39] is also shown (green curve).

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2012 Jan

2013 Jan

2014 Jan

2015 Jan

2016 Jan

2017 Jan

Sp e c tr a l In d e x

3.3

3.2

3.1

3

2.9

2.8

2.7

2011

Oct 2012 Mar

2012 Aug

2013 May

2015 Apr

FIG. SM 4. Time evolution of the spectral indicesγe±= d(log Φe±)/d(logE) atE=10 GeV, deter- mined in a model-independent way as described in [32], using data in the energy range 7.1–13.41 GeV, for both the electron flux (blue circles) and the positron flux (red circles). For comparison, the spectral indices calculated from the independent fits of the energy spectra in each Bartels Rotation using the model described in Ref. [36] are shown for electrons (blue line) and positrons (red line). The prominent and distinct short-term structures discussed in the text are marked by dashed vertical lines.

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0.10 0.15

0.20 1.01 - 1.22 GeV

0.06 0.07 0.08 0.09

0.10 2.65 - 3 GeV

0.06 0.08 0.10 0.12 0.14

0.16 1.22 - 1.46 GeV

0.05 0.06 0.07 0.08 0.09

0.10 3 - 3.36 GeV

0.06 0.08 0.10 0.12 0.14

0.16 1.46 - 1.72 GeV

0.05 0.06 0.07 0.08

0.09 3.36 - 3.73 GeV

0.06 0.08 0.10 0.12

0.14 1.72 - 2 GeV

0.05 0.06 0.07

0.08 3.73 - 4.12 GeV

0.06 0.07 0.08 0.09 0.10

0.11 2 - 2.31 GeV

0.050 0.055 0.060 0.065 0.070 0.075

4.12 - 4.54 GeV

2011 Jul

2012 Jan Jul

2013 Jan Jul

2014 Jan Jul

2015 Jan Jul

2016 Jan Jul

2017 Jan Jul 0.06

0.07 0.08 0.09 0.10

0.11 2.31 - 2.65 GeV

2011 Jul

2012 Jan Jul

2013 Jan Jul

2014 Jan Jul

2015 Jan Jul

2016 Jan Jul

2017 Jan Jul 0.050

0.055 0.060 0.065 0.070 0.075

4.54 - 5 GeV

R e

A<0 A>0 A<0 A>0

FIG. SM 5. The positron to electron flux ratio Re as a function of time (green dots) and the best-fit parameterizations according to Eq. (3) (red curves) for different energies. The error bars are statistical. The polarity of the heliospheric magnetic field is denoted by A<0 and A>0. The period without well-defined polarity is marked by the shaded area [17].

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Jan 2008

Jan 2010

Jan 2012

Jan 2014

Jan 2016 0.06

0.07 0.08 0.09 0.1 0.11 0.12 0.13 0.14 0.15

AMS E=[1.0-2.3] GeV PAMELA E=[1.0-2.5] GeV Logistic function Tomassetti et al.

eR

FIG. SM 6. The ratioReof the positron flux to the electron flux as a function of time as measured by AMS (green) and PAMELA (magenta), together with a fit of the logistic function defined in Eq. (3). PAMELA published only the relative variation of Re but not the absolute value.

Therefore for comparison the PAMELA data points have been normalized to the AMS data in 2012. As example, a numerical solar modulation model (red) for galactic cosmic-ray electrons and positrons describing the time evolution of Re [22] is also shown. The time period without well-defined polarity is marked by the shaded area [17].

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2012 Jan

2013 Jan

2014 Jan

2015 Jan

2016 Jan

2017 Jan

e R

0.10 0.15

0.20

1.01 - 1.22 GeV

t

2012 Jan

2013 Jan

2014 Jan

2015 Jan

2016 Jan

2017 Jan

e R

0.05 0.06 0.07

0.08

5 - 5.49 GeV

t

t

1/2

t

rev

t

1/2

t

rev

FIG. SM 7. Illustration of the parameters in Eqs. (3) and (4) describing the time and energy dependence of Re, using two energy bins from Fig. 3 as examples. The best-fit parameterizations according to Eq. (3) are shown by red curves. The period without well-defined polarity is marked by the shaded area [17]. Our choice for the effective time of the reversal of the solar magnetic field trev is marked by black dashed vertical lines. The fit results for the midpoint of the transition t1/2 are marked by red dashed vertical lines. The value of t1/2 is found to be energy dependent. The width of the red horizontal bars indicate the duration of the transition ∆t, which is found to be independent of energy at 830±30 days. It takes time ∆tfor the transition to proceed from 10%

to 90% of the change in magnitude.

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TABLE SM I: Time-averaged (May 20, 2011 – May 11, 2017) electron flux Φe, positron flux Φe+, and flux ratio Re, vs energy (in GeV) at the top of AMS, and their respective statistical uncertainties σstat and total systematic uncertainties σsyst. The total systematic uncertainties are calculated as the quadratic sum of the individual systematic uncertainties. The small differences between Φe+e and Re are due to the independent optimizations of the flux and ratio analyses.

Fluxes in units of m−2s−1sr−1GeV−1.

Energy Φe σstat σsyst Φe+ σstat σsyst Re σstat σsyst

0.50 – 0.65 (2.0579 0.0270 0.1100)×101 (3.117 0.120 0.190)×100 (1.468 0.061 0.020)×10−1 0.65 – 0.82 (1.9519 0.0068 0.0530)×101 (2.801 0.028 0.087)×100 (1.399 0.016 0.017)×10−1 0.82 – 1.01 (1.7403 0.0041 0.0360)×101 (2.292 0.016 0.052)×100 (1.302 0.010 0.015)×10−1 1.01 – 1.22 (1.5678 0.0029 0.0270)×101 (1.848 0.010 0.033)×100 (1.175 0.007 0.013)×10−1 1.22 – 1.46 (1.3678 0.0021 0.0200)×101 (1.474 0.007 0.023)×100 (1.074 0.006 0.012)×10−1 1.46 – 1.72 (1.1668 0.0015 0.0150)×101 (1.135 0.005 0.016)×100 (9.706 0.044 0.100)×10−2 1.72 – 2.00 (9.5279 0.0100 0.1100)×100 (8.442 0.032 0.110)×10−1 (8.886 0.037 0.091)×10−2 2.00 – 2.31 (7.8257 0.0077 0.0780)×100 (6.388 0.023 0.085)×10−1 (8.200 0.032 0.082)×10−2 2.31 – 2.65 (6.3432 0.0058 0.0580)×100 (4.824 0.017 0.065)×10−1 (7.656 0.029 0.073)×10−2 2.65 – 3.00 (5.0971 0.0046 0.0450)×100 (3.668 0.013 0.051)×10−1 (7.248 0.027 0.066)×10−2 3.00 – 3.36 (4.1236 0.0037 0.0370)×100 (2.808 0.010 0.041)×10−1 (6.864 0.027 0.059)×10−2 3.36 – 3.73 (3.3133 0.0031 0.0300)×100 (2.167 0.008 0.033)×10−1 (6.586 0.027 0.053)×10−2 3.73 – 4.12 (2.6758 0.0025 0.0240)×100 (1.674 0.007 0.027)×10−1 (6.313 0.027 0.047)×10−2 4.12 – 4.54 (2.1418 0.0020 0.0200)×100 (1.307 0.005 0.021)×10−1 (6.152 0.026 0.043)×10−2 4.54 – 5.00 (1.7056 0.0016 0.0160)×100 (1.011 0.004 0.017)×10−1 (5.983 0.026 0.038)×10−2 5.00 – 5.49 (1.3449 0.0013 0.0130)×100 (7.871 0.033 0.140)×10−2 (5.896 0.027 0.033)×10−2 5.49 – 6.00 (1.0637 0.0011 0.0110)×100 (6.062 0.027 0.110)×10−2 (5.763 0.027 0.029)×10−2 6.00 – 6.54 (8.4049 0.0087 0.0910)×10−1 (4.719 0.022 0.086)×10−2 (5.689 0.028 0.025)×10−2 6.54 – 7.10 (6.6484 0.0072 0.0750)×10−1 (3.732 0.018 0.070)×10−2 (5.684 0.029 0.022)×10−2 7.10 – 7.69 (5.2882 0.0060 0.0610)×10−1 (2.945 0.015 0.056)×10−2 (5.618 0.031 0.020)×10−2 7.69 – 8.30 (4.2060 0.0051 0.0500)×10−1 (2.338 0.013 0.046)×10−2 (5.625 0.033 0.019)×10−2 8.30 – 8.95 (3.3459 0.0043 0.0410)×10−1 (1.867 0.011 0.037)×10−2 (5.610 0.034 0.019)×10−2 8.95 – 9.62 (2.6853 0.0037 0.0330)×10−1 (1.505 0.009 0.031)×10−2 (5.661 0.037 0.019)×10−2 9.62 – 10.32 (2.1609 0.0031 0.0270)×10−1 (1.239 0.008 0.026)×10−2 (5.783 0.040 0.019)×10−2 10.32 – 11.04 (1.7441 0.0027 0.0220)×10−1 (9.913 0.067 0.210)×10−3 (5.730 0.042 0.019)×10−2 11.04 – 11.80 (1.4189 0.0023 0.0190)×10−1 (8.235 0.059 0.180)×10−3 (5.814 0.045 0.019)×10−2 11.80 – 12.59 (1.1551 0.0020 0.0150)×10−1 (6.799 0.051 0.150)×10−3 (5.914 0.049 0.019)×10−2 12.59 – 13.41 (9.4132 0.0180 0.1300)×10−2 (5.550 0.045 0.130)×10−3 (5.928 0.052 0.019)×10−2 13.41 – 14.25 (7.7281 0.0160 0.1100)×10−2 (4.571 0.039 0.110)×10−3 (5.912 0.056 0.019)×10−2 14.25 – 15.14 (6.3285 0.0130 0.0870)×10−2 (3.840 0.034 0.092)×10−3 (6.097 0.060 0.020)×10−2 15.14 – 16.05 (5.2381 0.0120 0.0730)×10−2 (3.211 0.031 0.078)×10−3 (6.121 0.064 0.020)×10−2 16.05 – 17.00 (4.3388 0.0100 0.0610)×10−2 (2.664 0.027 0.066)×10−3 (6.166 0.068 0.020)×10−2 17.00 – 17.98 (3.6044 0.0092 0.0520)×10−2 (2.286 0.024 0.057)×10−3 (6.410 0.074 0.021)×10−2 17.98 – 18.99 (2.9923 0.0081 0.0430)×10−2 (1.920 0.021 0.048)×10−3 (6.494 0.079 0.022)×10−2 18.99 – 20.04 (2.5372 0.0072 0.0370)×10−2 (1.662 0.019 0.042)×10−3 (6.616 0.084 0.022)×10−2 20.04 – 21.13 (2.1211 0.0064 0.0310)×10−2 (1.425 0.017 0.036)×10−3 (6.765 0.090 0.023)×10−2 21.13 – 22.25 (1.7927 0.0057 0.0270)×10−2 (1.178 0.015 0.030)×10−3 (6.685 0.094 0.023)×10−2

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TABLE SM I – Continued from previous page

Energy Φe σstat σsyst Φe+ σstat σsyst Re σstat σsyst

22.25 – 23.42 (1.5148 0.0050 0.0230)×10−2 (1.052 0.014 0.027)×10−3 (7.005 0.100 0.024)×10−2 23.42 – 24.62 (1.2848 0.0045 0.0190)×10−2 (8.810 0.120 0.230)×10−4 (6.978 0.110 0.024)×10−2 24.62 – 25.90 (1.0915 0.0039 0.0170)×10−2 (7.730 0.110 0.200)×10−4 (7.162 0.110 0.025)×10−2 25.90 – 27.25 (9.2394 0.0350 0.1400)×10−3 (6.813 0.097 0.180)×10−4 (7.383 0.120 0.025)×10−2 27.25 – 28.68 (7.8612 0.0310 0.1200)×10−3 (5.767 0.086 0.150)×10−4 (7.320 0.120 0.025)×10−2 28.68 – 30.21 (6.6023 0.0270 0.1000)×10−3 (5.106 0.078 0.130)×10−4 (7.927 0.130 0.028)×10−2 30.21 – 31.82 (5.5903 0.0240 0.0890)×10−3 (4.318 0.069 0.110)×10−4 (7.703 0.140 0.027)×10−2 31.82 – 33.53 (4.7272 0.0210 0.0760)×10−3 (3.668 0.061 0.094)×10−4 (7.758 0.140 0.028)×10−2 33.53 – 35.36 (3.9920 0.0190 0.0650)×10−3 (3.139 0.055 0.081)×10−4 (7.943 0.150 0.029)×10−2 35.36 – 37.31 (3.3630 0.0170 0.0550)×10−3 (2.759 0.050 0.071)×10−4 (8.217 0.170 0.030)×10−2 37.31 – 39.39 (2.8167 0.0150 0.0470)×10−3 (2.413 0.045 0.062)×10−4 (8.548 0.180 0.032)×10−2 39.39 – 41.61 (2.4046 0.0130 0.0400)×10−3 (1.983 0.040 0.051)×10−4 (8.399 0.190 0.032)×10−2 41.61 – 44.00 (1.9826 0.0120 0.0330)×10−3 (1.719 0.036 0.044)×10−4 (8.678 0.200 0.034)×10−2 44.00 – 46.57 (1.6460 0.0100 0.0280)×10−3 (1.492 0.032 0.038)×10−4 (9.160 0.220 0.037)×10−2 46.57 – 49.33 (1.4020 0.0092 0.0240)×10−3 (1.306 0.029 0.034)×10−4 (9.368 0.230 0.039)×10−2

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TABLE SM II: For Bartels Rotation 2426 (May 15, 2011 – June 10, 2011), the electron flux Φe, the positron flux Φe+, and the flux ratioRe, vs energy (in GeV) at the top of AMS, and the respective statistical uncertainties σstat and total systematic uncertainties σsyst. Days from May 15 to May 19, 2011 are not included because AMS data taking started on May 20, 2011. The total systematic uncertainties are calculated as the quadratic sum of the individual systematic uncertainties. The small differences between Φe+e and Re are due to the independent optimizations of the flux and ratio analyses. Fluxes in units of m−2s−1sr−1GeV−1.

Energy Φe σstat σsyst Φe+ σstat σsyst Re σstat σsyst

1.01 – 1.22 (2.696 0.046 0.046)×101 (2.611 0.150 0.047)×100 (9.625 0.610 0.110)×10−2 1.22 – 1.46 (2.245 0.033 0.033)×101 (2.066 0.100 0.032)×100 (9.287 0.500 0.100)×10−2 1.46 – 1.72 (1.822 0.022 0.023)×101 (1.433 0.065 0.020)×100 (8.108 0.390 0.086)×10−2 1.72 – 2.00 (1.400 0.015 0.016)×101 (1.063 0.044 0.014)×100 (7.727 0.350 0.079)×10−2 2.00 – 2.31 (1.081 0.011 0.011)×101 (7.329 0.290 0.097)×10−1 (6.812 0.300 0.068)×10−2 2.31 – 2.65 (8.568 0.081 0.078)×100 (5.323 0.210 0.071)×10−1 (6.101 0.270 0.058)×10−2 2.65 – 3.00 (6.601 0.063 0.058)×100 (3.807 0.160 0.053)×10−1 (5.947 0.260 0.054)×10−2 3.00 – 3.36 (5.216 0.050 0.046)×100 (2.925 0.130 0.043)×10−1 (5.764 0.260 0.050)×10−2 3.36 – 3.73 (4.013 0.040 0.036)×100 (2.241 0.100 0.034)×10−1 (5.506 0.270 0.045)×10−2 3.73 – 4.12 (3.213 0.033 0.029)×100 (1.780 0.081 0.028)×10−1 (5.733 0.270 0.043)×10−2 4.12 – 4.54 (2.562 0.026 0.024)×100 (1.358 0.064 0.022)×10−1 (5.300 0.270 0.037)×10−2 4.54 – 5.00 (1.925 0.021 0.018)×100 (1.066 0.051 0.018)×10−1 (5.513 0.280 0.035)×10−2 5.00 – 5.49 (1.519 0.017 0.015)×100 (8.801 0.420 0.150)×10−2 (5.914 0.300 0.034)×10−2 5.49 – 6.00 (1.174 0.013 0.012)×100 (5.944 0.320 0.110)×10−2 (4.966 0.290 0.025)×10−2 6.00 – 6.54 (9.269 0.110 0.100)×10−1 (4.714 0.260 0.086)×10−2 (5.234 0.300 0.023)×10−2 6.54 – 7.10 (7.116 0.089 0.080)×10−1 (3.746 0.210 0.070)×10−2 (5.562 0.340 0.021)×10−2 7.10 – 7.69 (5.624 0.074 0.065)×10−1 (3.061 0.180 0.058)×10−2 (5.636 0.350 0.020)×10−2 7.69 – 8.30 (4.490 0.062 0.053)×10−1 (2.399 0.150 0.047)×10−2 (5.591 0.370 0.019)×10−2 8.30 – 8.95 (3.513 0.052 0.042)×10−1 (2.142 0.130 0.043)×10−2 (6.318 0.420 0.021)×10−2 8.95 – 9.62 (2.780 0.044 0.034)×10−1 (1.584 0.110 0.033)×10−2 (5.954 0.440 0.020)×10−2 9.62 – 10.32 (2.292 0.038 0.029)×10−1 (1.292 0.096 0.027)×10−2 (6.358 0.480 0.021)×10−2 10.32 – 11.04 (1.730 0.032 0.022)×10−1 (9.463 0.780 0.200)×10−3 (6.060 0.520 0.020)×10−2 11.04 – 11.80 (1.444 0.028 0.019)×10−1 (7.881 0.680 0.170)×10−3 (5.445 0.510 0.018)×10−2 11.80 – 12.59 (1.142 0.024 0.015)×10−1 (6.861 0.600 0.160)×10−3 (5.913 0.580 0.019)×10−2 12.59 – 13.41 (9.489 0.210 0.130)×10−2 (5.111 0.510 0.120)×10−3 (5.343 0.580 0.017)×10−2 13.41 – 14.25 (7.844 0.180 0.110)×10−2 (4.629 0.460 0.110)×10−3 (5.723 0.640 0.018)×10−2 14.25 – 15.14 (6.237 0.160 0.086)×10−2 (3.590 0.390 0.086)×10−3 (5.950 0.700 0.019)×10−2 15.14 – 16.05 (5.195 0.140 0.072)×10−2 (2.909 0.340 0.071)×10−3 (5.458 0.700 0.018)×10−2 16.05 – 17.00 (4.389 0.120 0.062)×10−2 (2.569 0.310 0.063)×10−3 (5.415 0.750 0.018)×10−2 17.00 – 17.98 (3.751 0.110 0.054)×10−2 (2.137 0.270 0.053)×10−3 (5.882 0.820 0.019)×10−2 17.98 – 18.99 (3.100 0.097 0.045)×10−2 (1.821 0.240 0.046)×10−3 (5.460 0.830 0.018)×10−2 18.99 – 20.04 (2.473 0.083 0.036)×10−2 (1.847 0.240 0.047)×10−3 (7.828 1.100 0.026)×10−2 20.04 – 21.13 (2.112 0.074 0.031)×10−2 (1.638 0.210 0.042)×10−3 (8.234 1.200 0.028)×10−2 21.13 – 22.25 (1.873 0.068 0.028)×10−2 (7.973 1.500 0.200)×10−4 (4.717 0.890 0.016)×10−2 22.25 – 23.42 (1.582 0.060 0.024)×10−2 (9.681 1.500 0.250)×10−4 (6.089 1.100 0.021)×10−2 23.42 – 24.62 (1.305 0.053 0.020)×10−2 (9.100 1.400 0.230)×10−4 (7.439 1.300 0.025)×10−2

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TABLE SM II –Continued from previous page

Energy Φe σstat σsyst Φe+ σstat σsyst Re σstat σsyst

24.62 – 25.90 (1.112 0.046 0.017)×10−2 (8.184 1.300 0.210)×10−4 (7.662 1.300 0.026)×10−2 25.90 – 27.25 (9.275 0.400 0.140)×10−3 (7.450 1.200 0.190)×10−4 (8.839 1.500 0.030)×10−2 27.25 – 28.68 (7.889 0.350 0.120)×10−3 (5.789 1.000 0.150)×10−4 (7.677 1.400 0.026)×10−2 28.68 – 30.21 (6.308 0.300 0.099)×10−3 (4.681 0.850 0.120)×10−4 (7.996 1.600 0.028)×10−2 30.21 – 31.82 (5.521 0.270 0.087)×10−3 (3.715 0.740 0.095)×10−4 (7.125 1.500 0.025)×10−2 31.82 – 33.53 (4.667 0.240 0.075)×10−3 (5.826 0.880 0.150)×10−4 (10.29 1.900 0.036)×10−2 33.53 – 35.36 (3.995 0.210 0.065)×10−3 (1.844 0.480 0.047)×10−4 (5.096 1.400 0.018)×10−2 35.36 – 37.31 (3.206 0.190 0.052)×10−3 (2.069 0.500 0.053)×10−4 (7.250 1.800 0.027)×10−2 37.31 – 39.39 (2.693 0.160 0.045)×10−3 (3.175 0.590 0.081)×10−4 (11.51 2.400 0.043)×10−2 39.39 – 41.61 (2.545 0.160 0.042)×10−3 (2.181 0.490 0.056)×10−4 (7.835 2.000 0.030)×10−2 41.61 – 44.00 (1.891 0.130 0.032)×10−3 (1.645 0.410 0.042)×10−4 (8.298 2.400 0.033)×10−2 44.00 – 46.57 (1.447 0.110 0.025)×10−3 (1.331 0.340 0.034)×10−4 (8.013 2.400 0.033)×10−2 46.57 – 49.33 (1.393 0.100 0.024)×10−3 (1.003 0.280 0.026)×10−4 (5.297 2.000 0.022)×10−2

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TABLE SM III: For Bartels Rotation 2427 (June 11, 2011 – July 07, 2011), the electron flux Φe, the positron flux Φe+, and the flux ratioRe, vs energy (in GeV) at the top of AMS, and the respec- tive statistical uncertainties σstat and total systematic uncertainties σsyst. The total systematic uncertainties are calculated as the quadratic sum of the individual systematic uncertainties. The small differences between Φe+e and Re are due to the independent optimizations of the flux and ratio analyses. Fluxes in units of m−2s−1sr−1GeV−1.

Energy Φe σstat σsyst Φe+ σstat σsyst Re σstat σsyst

1.01 – 1.22 (2.768 0.035 0.047)×101 (2.123 0.100 0.038)×100 (7.905 0.400 0.089)×10−2 1.22 – 1.46 (2.200 0.024 0.032)×101 (1.952 0.075 0.030)×100 (8.618 0.360 0.095)×10−2 1.46 – 1.72 (1.730 0.016 0.022)×101 (1.364 0.047 0.019)×100 (7.820 0.290 0.083)×10−2 1.72 – 2.00 (1.375 0.011 0.015)×101 (9.817 0.310 0.130)×10−1 (7.081 0.250 0.073)×10−2 2.00 – 2.31 (1.074 0.008 0.011)×101 (7.304 0.220 0.097)×10−1 (6.883 0.220 0.069)×10−2 2.31 – 2.65 (8.369 0.061 0.076)×100 (4.987 0.150 0.067)×10−1 (6.002 0.200 0.057)×10−2 2.65 – 3.00 (6.546 0.048 0.058)×100 (4.188 0.120 0.058)×10−1 (6.533 0.210 0.059)×10−2 3.00 – 3.36 (5.155 0.038 0.046)×100 (2.837 0.094 0.042)×10−1 (5.769 0.200 0.050)×10−2 3.36 – 3.73 (3.957 0.031 0.035)×100 (2.315 0.078 0.035)×10−1 (5.950 0.210 0.048)×10−2 3.73 – 4.12 (3.122 0.025 0.028)×100 (1.763 0.062 0.028)×10−1 (5.530 0.210 0.042)×10−2 4.12 – 4.54 (2.443 0.020 0.023)×100 (1.340 0.049 0.022)×10−1 (5.420 0.220 0.038)×10−2 4.54 – 5.00 (1.943 0.016 0.019)×100 (1.083 0.040 0.018)×10−1 (5.691 0.220 0.036)×10−2 5.00 – 5.49 (1.469 0.013 0.015)×100 (7.924 0.310 0.140)×10−2 (5.481 0.230 0.031)×10−2 5.49 – 6.00 (1.169 0.010 0.012)×100 (5.814 0.240 0.100)×10−2 (4.882 0.220 0.025)×10−2 6.00 – 6.54 (9.152 0.084 0.099)×10−1 (5.030 0.210 0.092)×10−2 (5.743 0.250 0.025)×10−2 6.54 – 7.10 (7.185 0.070 0.081)×10−1 (3.665 0.170 0.068)×10−2 (5.209 0.250 0.020)×10−2 7.10 – 7.69 (5.568 0.057 0.064)×10−1 (2.963 0.140 0.057)×10−2 (5.401 0.270 0.019)×10−2 7.69 – 8.30 (4.465 0.049 0.053)×10−1 (2.502 0.120 0.049)×10−2 (5.411 0.290 0.019)×10−2 8.30 – 8.95 (3.473 0.040 0.042)×10−1 (1.856 0.098 0.037)×10−2 (5.265 0.310 0.018)×10−2 8.95 – 9.62 (2.767 0.035 0.034)×10−1 (1.508 0.085 0.031)×10−2 (5.488 0.330 0.018)×10−2 9.62 – 10.32 (2.305 0.030 0.029)×10−1 (1.175 0.072 0.025)×10−2 (5.181 0.340 0.017)×10−2 10.32 – 11.04 (1.831 0.026 0.023)×10−1 (9.778 0.620 0.210)×10−3 (5.084 0.360 0.016)×10−2 11.04 – 11.80 (1.444 0.022 0.019)×10−1 (7.468 0.520 0.170)×10−3 (5.308 0.400 0.017)×10−2 11.80 – 12.59 (1.142 0.019 0.015)×10−1 (7.207 0.490 0.160)×10−3 (6.422 0.480 0.021)×10−2 12.59 – 13.41 (9.484 0.160 0.130)×10−2 (5.880 0.430 0.140)×10−3 (6.097 0.490 0.019)×10−2 13.41 – 14.25 (7.772 0.140 0.110)×10−2 (4.648 0.370 0.110)×10−3 (6.007 0.520 0.019)×10−2 14.25 – 15.14 (6.584 0.130 0.091)×10−2 (3.384 0.300 0.081)×10−3 (5.057 0.500 0.016)×10−2 15.14 – 16.05 (5.320 0.110 0.074)×10−2 (2.824 0.270 0.069)×10−3 (5.303 0.550 0.017)×10−2 16.05 – 17.00 (4.372 0.097 0.062)×10−2 (2.773 0.250 0.068)×10−3 (6.347 0.640 0.021)×10−2 17.00 – 17.98 (3.787 0.087 0.054)×10−2 (2.634 0.240 0.065)×10−3 (6.805 0.700 0.023)×10−2 17.98 – 18.99 (3.047 0.076 0.044)×10−2 (1.730 0.190 0.043)×10−3 (5.632 0.680 0.019)×10−2 18.99 – 20.04 (2.619 0.068 0.038)×10−2 (1.781 0.180 0.045)×10−3 (7.270 0.810 0.024)×10−2 20.04 – 21.13 (2.079 0.059 0.031)×10−2 (1.468 0.160 0.037)×10−3 (7.105 0.870 0.024)×10−2 21.13 – 22.25 (1.733 0.052 0.026)×10−2 (1.319 0.150 0.034)×10−3 (8.114 1.000 0.028)×10−2 22.25 – 23.42 (1.480 0.046 0.022)×10−2 (9.969 1.200 0.250)×10−4 (6.539 0.900 0.022)×10−2 23.42 – 24.62 (1.282 0.041 0.019)×10−2 (8.067 1.100 0.210)×10−4 (5.888 0.920 0.020)×10−2 24.62 – 25.90 (1.172 0.038 0.018)×10−2 (7.000 0.960 0.180)×10−4 (6.335 0.920 0.022)×10−2

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TABLE SM III –Continued from previous page

Energy Φe σstat σsyst Φe+ σstat σsyst Re σstat σsyst

25.90 – 27.25 (9.616 0.330 0.150)×10−3 (7.496 0.930 0.190)×10−4 (7.559 1.100 0.026)×10−2 27.25 – 28.68 (8.269 0.290 0.130)×10−3 (6.890 0.870 0.180)×10−4 (9.175 1.200 0.032)×10−2 28.68 – 30.21 (6.474 0.250 0.100)×10−3 (5.096 0.710 0.130)×10−4 (8.453 1.300 0.029)×10−2 30.21 – 31.82 (5.504 0.220 0.087)×10−3 (4.043 0.630 0.100)×10−4 (6.397 1.200 0.022)×10−2 31.82 – 33.53 (4.897 0.200 0.078)×10−3 (4.530 0.620 0.120)×10−4 (9.481 1.500 0.034)×10−2 33.53 – 35.36 (3.921 0.170 0.063)×10−3 (3.405 0.520 0.087)×10−4 (8.978 1.500 0.032)×10−2 35.36 – 37.31 (3.338 0.150 0.055)×10−3 (3.000 0.480 0.077)×10−4 (8.621 1.600 0.032)×10−2 37.31 – 39.39 (2.672 0.130 0.044)×10−3 (3.009 0.460 0.077)×10−4 (12.60 2.100 0.047)×10−2 39.39 – 41.61 (2.371 0.120 0.040)×10−3 (2.593 0.410 0.066)×10−4 (9.588 1.800 0.037)×10−2 41.61 – 44.00 (1.943 0.110 0.033)×10−3 (1.415 0.290 0.036)×10−4 (7.829 1.800 0.031)×10−2 44.00 – 46.57 (1.655 0.094 0.028)×10−3 (1.609 0.300 0.041)×10−4 (9.186 2.100 0.037)×10−2 46.57 – 49.33 (1.399 0.084 0.024)×10−3 (1.006 0.240 0.026)×10−4 (6.477 1.800 0.027)×10−2

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TABLE SM IV: For Bartels Rotation 2428 (July 08, 2011 – August 03, 2011), the electron flux Φe, the positron flux Φe+, and the flux ratio Re, vs energy (in GeV) at the top of AMS, and the respective statistical uncertainties σstat and total systematic uncertaintiesσsyst. The total system- atic uncertainties are calculated as the quadratic sum of the individual systematic uncertainties.

The small differences between Φe+e and Re are due to the independent optimizations of the flux and ratio analyses. Fluxes in units of m−2s−1sr−1GeV−1.

Energy Φe σstat σsyst Φe+ σstat σsyst Re σstat σsyst

1.01 – 1.22 (2.761 0.035 0.047)×101 (2.466 0.110 0.044)×100 (9.127 0.440 0.100)×10−2 1.22 – 1.46 (2.289 0.025 0.033)×101 (1.748 0.073 0.027)×100 (7.595 0.340 0.083)×10−2 1.46 – 1.72 (1.855 0.017 0.024)×101 (1.377 0.048 0.019)×100 (7.343 0.280 0.078)×10−2 1.72 – 2.00 (1.433 0.012 0.016)×101 (1.005 0.033 0.013)×100 (6.954 0.250 0.072)×10−2 2.00 – 2.31 (1.129 0.009 0.011)×101 (7.231 0.220 0.096)×10−1 (6.672 0.220 0.066)×10−2 2.31 – 2.65 (8.778 0.063 0.080)×100 (5.234 0.160 0.070)×10−1 (6.052 0.200 0.058)×10−2 2.65 – 3.00 (6.838 0.050 0.061)×100 (3.918 0.120 0.055)×10−1 (5.812 0.200 0.053)×10−2 3.00 – 3.36 (5.385 0.040 0.048)×100 (3.119 0.100 0.046)×10−1 (5.859 0.200 0.051)×10−2 3.36 – 3.73 (4.230 0.032 0.038)×100 (2.319 0.079 0.035)×10−1 (5.503 0.200 0.045)×10−2 3.73 – 4.12 (3.330 0.026 0.030)×100 (1.859 0.064 0.029)×10−1 (5.686 0.210 0.043)×10−2 4.12 – 4.54 (2.591 0.021 0.024)×100 (1.491 0.052 0.024)×10−1 (5.909 0.220 0.041)×10−2 4.54 – 5.00 (2.032 0.016 0.020)×100 (1.050 0.039 0.018)×10−1 (5.157 0.210 0.033)×10−2 5.00 – 5.49 (1.574 0.013 0.016)×100 (8.605 0.320 0.150)×10−2 (5.523 0.220 0.031)×10−2 5.49 – 6.00 (1.211 0.011 0.013)×100 (6.256 0.250 0.110)×10−2 (5.237 0.230 0.026)×10−2 6.00 – 6.54 (9.630 0.086 0.100)×10−1 (4.618 0.200 0.084)×10−2 (4.798 0.220 0.021)×10−2 6.54 – 7.10 (7.552 0.071 0.085)×10−1 (3.728 0.170 0.070)×10−2 (5.066 0.240 0.019)×10−2 7.10 – 7.69 (5.879 0.058 0.068)×10−1 (3.080 0.140 0.059)×10−2 (5.260 0.260 0.019)×10−2 7.69 – 8.30 (4.662 0.049 0.055)×10−1 (2.253 0.110 0.044)×10−2 (4.705 0.260 0.016)×10−2 8.30 – 8.95 (3.713 0.041 0.045)×10−1 (1.870 0.098 0.038)×10−2 (4.911 0.280 0.017)×10−2 8.95 – 9.62 (2.880 0.035 0.036)×10−1 (1.630 0.087 0.034)×10−2 (5.579 0.330 0.019)×10−2 9.62 – 10.32 (2.337 0.030 0.029)×10−1 (1.251 0.073 0.026)×10−2 (5.336 0.340 0.018)×10−2 10.32 – 11.04 (1.880 0.026 0.024)×10−1 (9.663 0.620 0.210)×10−3 (5.081 0.360 0.016)×10−2 11.04 – 11.80 (1.531 0.022 0.020)×10−1 (8.849 0.560 0.200)×10−3 (5.439 0.390 0.017)×10−2 11.80 – 12.59 (1.210 0.019 0.016)×10−1 (7.230 0.490 0.160)×10−3 (6.053 0.440 0.019)×10−2 12.59 – 13.41 (1.009 0.017 0.014)×10−1 (5.610 0.410 0.130)×10−3 (5.668 0.450 0.018)×10−2 13.41 – 14.25 (8.372 0.150 0.110)×10−2 (5.052 0.380 0.120)×10−3 (6.316 0.510 0.020)×10−2 14.25 – 15.14 (6.355 0.120 0.088)×10−2 (3.391 0.300 0.081)×10−3 (5.185 0.510 0.017)×10−2 15.14 – 16.05 (5.463 0.110 0.076)×10−2 (3.279 0.280 0.080)×10−3 (6.066 0.570 0.020)×10−2 16.05 – 17.00 (4.720 0.099 0.067)×10−2 (2.630 0.250 0.065)×10−3 (5.813 0.590 0.019)×10−2 17.00 – 17.98 (3.817 0.087 0.055)×10−2 (1.964 0.210 0.049)×10−3 (5.015 0.580 0.017)×10−2 17.98 – 18.99 (3.021 0.075 0.044)×10−2 (1.760 0.190 0.044)×10−3 (5.706 0.680 0.019)×10−2 18.99 – 20.04 (2.648 0.068 0.039)×10−2 (1.256 0.150 0.032)×10−3 (4.483 0.620 0.015)×10−2 20.04 – 21.13 (2.084 0.058 0.031)×10−2 (1.383 0.160 0.035)×10−3 (6.763 0.840 0.023)×10−2 21.13 – 22.25 (1.820 0.052 0.027)×10−2 (1.071 0.130 0.027)×10−3 (6.307 0.830 0.021)×10−2 22.25 – 23.42 (1.563 0.047 0.023)×10−2 (1.099 0.130 0.028)×10−3 (7.548 0.950 0.026)×10−2 23.42 – 24.62 (1.264 0.041 0.019)×10−2 (9.571 1.200 0.250)×10−4 (8.019 1.100 0.027)×10−2 24.62 – 25.90 (1.138 0.037 0.017)×10−2 (8.479 1.000 0.220)×10−4 (7.762 1.100 0.027)×10−2

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TABLE SM IV –Continued from previous page

Energy Φe σstat σsyst Φe+ σstat σsyst Re σstat σsyst

25.90 – 27.25 (9.158 0.320 0.140)×10−3 (6.068 0.850 0.160)×10−4 (5.745 0.950 0.020)×10−2 27.25 – 28.68 (7.895 0.280 0.120)×10−3 (5.518 0.770 0.140)×10−4 (7.629 1.100 0.026)×10−2 28.68 – 30.21 (6.859 0.250 0.110)×10−3 (5.377 0.740 0.140)×10−4 (8.461 1.300 0.029)×10−2 30.21 – 31.82 (5.658 0.220 0.090)×10−3 (3.692 0.590 0.095)×10−4 (5.572 1.100 0.020)×10−2 31.82 – 33.53 (4.722 0.190 0.076)×10−3 (3.401 0.540 0.087)×10−4 (5.675 1.100 0.020)×10−2 33.53 – 35.36 (4.492 0.180 0.073)×10−3 (2.886 0.490 0.074)×10−4 (6.489 1.200 0.023)×10−2 35.36 – 37.31 (3.302 0.150 0.054)×10−3 (2.484 0.430 0.064)×10−4 (7.243 1.500 0.027)×10−2 37.31 – 39.39 (2.895 0.140 0.048)×10−3 (2.075 0.390 0.053)×10−4 (8.555 1.600 0.032)×10−2 39.39 – 41.61 (2.425 0.120 0.040)×10−3 (2.026 0.360 0.052)×10−4 (9.265 1.800 0.035)×10−2 41.61 – 44.00 (2.042 0.110 0.034)×10−3 (1.816 0.330 0.047)×10−4 (6.704 1.600 0.026)×10−2 44.00 – 46.57 (1.714 0.095 0.029)×10−3 (1.501 0.290 0.039)×10−4 (9.539 2.000 0.039)×10−2 46.57 – 49.33 (1.288 0.080 0.022)×10−3 (1.247 0.260 0.032)×10−4 (10.81 2.400 0.045)×10−2

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TABLE SM V: For Bartels Rotation 2429 (August 04, 2011 – August 30, 2011), the electron flux Φe, the positron flux Φe+, and the flux ratio Re, vs energy (in GeV) at the top of AMS, and the respective statistical uncertainties σstat and total systematic uncertaintiesσsyst. The total system- atic uncertainties are calculated as the quadratic sum of the individual systematic uncertainties.

The small differences between Φe+e and Re are due to the independent optimizations of the flux and ratio analyses. Fluxes in units of m−2s−1sr−1GeV−1.

Energy Φe σstat σsyst Φe+ σstat σsyst Re σstat σsyst

1.01 – 1.22 (2.712 0.035 0.046)×101 (2.281 0.110 0.041)×100 (8.423 0.430 0.095)×10−2 1.22 – 1.46 (2.238 0.025 0.033)×101 (1.959 0.077 0.030)×100 (8.879 0.380 0.097)×10−2 1.46 – 1.72 (1.778 0.017 0.023)×101 (1.376 0.048 0.019)×100 (7.881 0.300 0.084)×10−2 1.72 – 2.00 (1.421 0.012 0.016)×101 (1.091 0.033 0.015)×100 (7.683 0.260 0.079)×10−2 2.00 – 2.31 (1.111 0.008 0.011)×101 (7.435 0.220 0.098)×10−1 (6.621 0.220 0.066)×10−2 2.31 – 2.65 (8.784 0.062 0.081)×100 (5.219 0.160 0.070)×10−1 (6.015 0.200 0.058)×10−2 2.65 – 3.00 (6.788 0.048 0.060)×100 (4.017 0.120 0.056)×10−1 (5.915 0.200 0.054)×10−2 3.00 – 3.36 (5.344 0.039 0.047)×100 (3.031 0.096 0.044)×10−1 (5.764 0.200 0.050)×10−2 3.36 – 3.73 (4.142 0.031 0.037)×100 (2.368 0.078 0.036)×10−1 (5.741 0.200 0.046)×10−2 3.73 – 4.12 (3.318 0.025 0.030)×100 (1.910 0.063 0.030)×10−1 (5.744 0.210 0.043)×10−2 4.12 – 4.54 (2.596 0.020 0.024)×100 (1.422 0.050 0.023)×10−1 (5.359 0.200 0.037)×10−2 4.54 – 5.00 (2.046 0.016 0.020)×100 (1.056 0.039 0.018)×10−1 (5.313 0.210 0.034)×10−2 5.00 – 5.49 (1.575 0.013 0.016)×100 (8.574 0.320 0.150)×10−2 (5.432 0.220 0.031)×10−2 5.49 – 6.00 (1.210 0.010 0.013)×100 (6.479 0.250 0.120)×10−2 (5.294 0.220 0.027)×10−2 6.00 – 6.54 (9.635 0.084 0.100)×10−1 (4.668 0.200 0.085)×10−2 (5.118 0.230 0.023)×10−2 6.54 – 7.10 (7.547 0.069 0.085)×10−1 (4.013 0.170 0.075)×10−2 (5.309 0.240 0.020)×10−2 7.10 – 7.69 (5.866 0.057 0.068)×10−1 (3.002 0.140 0.057)×10−2 (5.134 0.250 0.018)×10−2 7.69 – 8.30 (4.596 0.048 0.055)×10−1 (2.350 0.120 0.046)×10−2 (5.354 0.280 0.019)×10−2 8.30 – 8.95 (3.628 0.040 0.044)×10−1 (1.934 0.098 0.039)×10−2 (5.673 0.300 0.019)×10−2 8.95 – 9.62 (2.903 0.034 0.036)×10−1 (1.547 0.084 0.032)×10−2 (5.348 0.310 0.018)×10−2 9.62 – 10.32 (2.361 0.030 0.030)×10−1 (1.241 0.072 0.026)×10−2 (5.088 0.320 0.017)×10−2 10.32 – 11.04 (1.897 0.026 0.024)×10−1 (9.369 0.590 0.200)×10−3 (5.043 0.350 0.016)×10−2 11.04 – 11.80 (1.510 0.022 0.020)×10−1 (8.530 0.540 0.190)×10−3 (5.529 0.390 0.018)×10−2 11.80 – 12.59 (1.223 0.019 0.016)×10−1 (6.990 0.470 0.160)×10−3 (5.548 0.410 0.018)×10−2 12.59 – 13.41 (1.022 0.017 0.014)×10−1 (6.360 0.430 0.150)×10−3 (6.230 0.470 0.020)×10−2 13.41 – 14.25 (8.091 0.140 0.110)×10−2 (4.853 0.360 0.110)×10−3 (5.864 0.490 0.019)×10−2 14.25 – 15.14 (6.635 0.120 0.092)×10−2 (4.044 0.320 0.097)×10−3 (5.708 0.510 0.018)×10−2 15.14 – 16.05 (5.416 0.110 0.076)×10−2 (3.490 0.290 0.085)×10−3 (6.350 0.580 0.021)×10−2 16.05 – 17.00 (4.422 0.095 0.063)×10−2 (2.562 0.240 0.063)×10−3 (5.832 0.600 0.019)×10−2 17.00 – 17.98 (3.623 0.083 0.052)×10−2 (2.466 0.230 0.061)×10−3 (6.476 0.680 0.021)×10−2 17.98 – 18.99 (3.146 0.075 0.046)×10−2 (1.838 0.190 0.046)×10−3 (5.978 0.670 0.020)×10−2 18.99 – 20.04 (2.655 0.066 0.039)×10−2 (1.448 0.160 0.037)×10−3 (6.014 0.710 0.020)×10−2 20.04 – 21.13 (2.166 0.058 0.032)×10−2 (1.418 0.150 0.036)×10−3 (7.093 0.830 0.024)×10−2 21.13 – 22.25 (1.880 0.052 0.028)×10−2 (1.175 0.140 0.030)×10−3 (7.118 0.870 0.024)×10−2 22.25 – 23.42 (1.607 0.046 0.024)×10−2 (8.835 1.100 0.230)×10−4 (5.819 0.810 0.020)×10−2 23.42 – 24.62 (1.367 0.041 0.021)×10−2 (7.849 1.000 0.200)×10−4 (5.889 0.860 0.020)×10−2 24.62 – 25.90 (1.113 0.036 0.017)×10−2 (8.979 1.000 0.230)×10−4 (7.677 1.000 0.026)×10−2

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TABLE SM V –Continued from previous page

Energy Φe σstat σsyst Φe+ σstat σsyst Re σstat σsyst

25.90 – 27.25 (9.619 0.320 0.150)×10−3 (7.024 0.900 0.180)×10−4 (6.455 0.980 0.022)×10−2 27.25 – 28.68 (8.122 0.280 0.130)×10−3 (5.273 0.750 0.140)×10−4 (6.283 1.000 0.022)×10−2 28.68 – 30.21 (6.390 0.240 0.100)×10−3 (5.972 0.760 0.150)×10−4 (9.643 1.400 0.033)×10−2 30.21 – 31.82 (5.709 0.220 0.090)×10−3 (4.366 0.620 0.110)×10−4 (8.100 1.300 0.028)×10−2 31.82 – 33.53 (4.885 0.190 0.078)×10−3 (3.160 0.510 0.081)×10−4 (6.469 1.200 0.023)×10−2 33.53 – 35.36 (3.872 0.170 0.063)×10−3 (2.493 0.430 0.064)×10−4 (6.860 1.300 0.025)×10−2 35.36 – 37.31 (3.282 0.150 0.054)×10−3 (3.781 0.520 0.097)×10−4 (11.62 1.800 0.043)×10−2 37.31 – 39.39 (2.703 0.130 0.045)×10−3 (2.059 0.370 0.053)×10−4 (8.453 1.600 0.032)×10−2 39.39 – 41.61 (2.451 0.120 0.041)×10−3 (2.185 0.370 0.056)×10−4 (9.667 1.800 0.037)×10−2 41.61 – 44.00 (2.095 0.110 0.035)×10−3 (1.724 0.320 0.044)×10−4 (9.787 1.900 0.038)×10−2 44.00 – 46.57 (1.818 0.097 0.031)×10−3 (1.556 0.290 0.040)×10−4 (8.249 1.800 0.033)×10−2 46.57 – 49.33 (1.578 0.087 0.027)×10−3 (8.283 2.100 0.210)×10−5 (6.449 1.700 0.027)×10−2

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