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CMS-HIG-17-020 ; CERN-EP-2018-026
Search for additional neutral MSSM Higgs bosons in the $\tau\tau$ final state in proton-proton collisions at $\sqrt{s} = $ 13 TeV
JHEP 09 (2018) 007
Abstract: A search is presented for additional neutral Higgs bosons in the $\tau\tau$ final state in proton-proton collisions at the LHC. The search is performed in the context of the minimal supersymmetric extension of the standard model (MSSM), using the data collected with the CMS detector in 2016 at a center-of-mass energy of 13 TeV, corresponding to an integrated luminosity of 35.9 fb$^{-1}$. To enhance the sensitivity to neutral MSSM Higgs bosons, the search includes production of the Higgs boson in association with b quarks. No significant deviation above the expected background is observed. Model-independent limits at 95% confidence level (CL) are set on the product of the branching fraction for the decay into $\tau$ leptons and the cross section for the production via gluon fusion or in association with b quarks. These limits range from 18 pb at 90 GeV to 3.5 fb at 3.2 TeV for gluon fusion and from 15 pb (at 90 GeV) to 2.5 fb (at 3.2 TeV) for production in association with b quarks. In the ${m_{\text{h}}^{\text{mod+}}}$ scenario these limits translate into a 95% CL exclusion of $\tan\beta > $ 6 for neutral Higgs boson masses below 250 GeV, where $\tan\beta$ is the ratio of the vacuum expectation values of the neutral components of the two Higgs doublets. The 95% CL exclusion contour reaches 1.6 TeV for $\tan\beta= $ 60.
Figures & Tables Summary Additional Figures & Tables & Material References CMS Publications
Figures

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Figure 1:
Diagrams for the production of neutral Higgs bosons (left) via gluon fusion and (middle and right) in association with b quarks. In supersymmetric extensions of the SM, the super-partners also contribute to the fermion loop, shown in the left panel. In the middle panel a pair of b quarks is produced from two gluons (the LO process in the four-flavor scheme). In the right panel the Higgs boson is radiated from a b quark in the proton (the LO process in the five-flavor scheme).

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Figure 1-a:
Diagram for the production of neutral Higgs bosons via gluon fusion. In supersymmetric extensions of the SM, the super-partners also contribute to the fermion loop.

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Figure 1-b:
Diagram for the production of neutral Higgs bosons in association with b quarks. A pair of b quarks is produced from two gluons (the LO process in the four-flavor scheme).

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Figure 1-c:
Diagram for the production of neutral Higgs bosons in association with b quarks. The Higgs boson is radiated from a b quark in the proton (the LO process in the five-flavor scheme).

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Figure 2:
Observed and expected distributions of (left) $ {D_{\zeta}} $ in the $ {\mathrm {e}} {{\mu}}$ final state and (right) $ {m_{\text {T}}^{\mu}} $ in the $ {{\mu}} {\tau}_{\text {h}} $ final state. The dashed vertical lines indicate the definition of the subcategories in each final state. The label "$\text {jet}\to {\tau}_{\text {h}} $'' indicates events with jets misidentified as hadronic $ {\tau}$ lepton decays, e.g. $ {{\mathrm {W}}}{+}\text {jets} $ events, which are estimated from data as described in Section 5.2. A detailed description of the composition of the expected background is given in Section 6. The distributions are shown before any event categorization and prior to the fit used for the signal extraction. For these figures no uncertainties that affect the shape of the distributions have been included in the uncertainty model.

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Figure 2-a:
Observed and expected distribution of $ {D_{\zeta}} $ in the $ {\mathrm {e}} {{\mu}}$ final state. The dashed vertical lines indicate the definition of the subcategories in each final state. The label "$\text {jet}\to {\tau}_{\text {h}} $'' indicates events with jets misidentified as hadronic $ {\tau}$ lepton decays, e.g. $ {{\mathrm {W}}}{+}\text {jets} $ events, which are estimated from data as described in Section 5.2. A detailed description of the composition of the expected background is given in Section 6. The distributions are shown before any event categorization and prior to the fit used for the signal extraction. For this figure no uncertainties that affect the shape of the distributions have been included in the uncertainty model.

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Figure 2-b:
Observed and expected distribution of $ {m_{\text {T}}^{\mu}} $ in the $ {{\mu}} {\tau}_{\text {h}} $ final state. The dashed vertical lines indicate the definition of the subcategories in each final state. The label "$\text {jet}\to {\tau}_{\text {h}} $'' indicates events with jets misidentified as hadronic $ {\tau}$ lepton decays, e.g. $ {{\mathrm {W}}}{+}\text {jets} $ events, which are estimated from data as described in Section 5.2. A detailed description of the composition of the expected background is given in Section 6. The distributions are shown before any event categorization and prior to the fit used for the signal extraction. For this figure no uncertainties that affect the shape of the distributions have been included in the uncertainty model.

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Figure 3:
Overview of all event subcategories that enter the statistical analysis. Sixteen signal categories are complemented by three background control regions in the main analysis as described in Section 5.

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Figure 4:
Schematic view of the determination and application of the $ {F_{\text {F}}} ^{i}$ and $ {F_{\text {F}}} $ for the estimation of the background from QCD multijet, $ {{\mathrm {W}}}{+}\text {jets} $, and $ {{\mathrm {t}\overline {\mathrm {t}}}} $ events due to the misidentification of jets as hadronic $\tau $ lepton decays. Note that DR$_{{{\mathrm {t}\overline {\mathrm {t}}}}}$ is taken from simulation.

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Figure 5:
Distribution of $ {m_{\text {T}}^{\text {tot}}} $ in the global no b-tag (left) and b-tag (right) categories in the $ {\mathrm {e}} {\tau}_{\text {h}} $ (upper row) and $ {{\mu}} {\tau}_{\text {h}} $ (lower row) final states. In all cases the most sensitive tight-$ {m_{\text {T}}}$ event subcategory is shown. The gray horizontal line in the upper panel of each subfigure indicates the change from logarithmic to linear scale on the vertical axis.

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Figure 5-a:
Distribution of $ {m_{\text {T}}^{\text {tot}}} $ in the global no b-tag category in the $ {\mathrm {e}} {\tau}_{\text {h}} $ final state. The most sensitive tight-$ {m_{\text {T}}}$ event subcategory is shown. The gray horizontal line in the upper panel indicates the change from logarithmic to linear scale on the vertical axis.

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Figure 5-b:
Distribution of $ {m_{\text {T}}^{\text {tot}}} $ in the global b-tag category in the $ {\mathrm {e}} {\tau}_{\text {h}} $ final state. The most sensitive tight-$ {m_{\text {T}}}$ event subcategory is shown. The gray horizontal line in the upper panel indicates the change from logarithmic to linear scale on the vertical axis.

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Figure 5-c:
Distribution of $ {m_{\text {T}}^{\text {tot}}} $ in the global no b-tag category in the $ {{\mu}} {\tau}_{\text {h}} $ final state. The most sensitive tight-$ {m_{\text {T}}}$ event subcategory is shown. The gray horizontal line in the upper panel indicates the change from logarithmic to linear scale on the vertical axis.

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Figure 5-d:
Distribution of $ {m_{\text {T}}^{\text {tot}}} $ in the global b-tag category in the $ {{\mu}} {\tau}_{\text {h}} $ final state. The most sensitive tight-$ {m_{\text {T}}}$ event subcategory is shown. The gray horizontal line in the upper panel indicates the change from logarithmic to linear scale on the vertical axis.

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Figure 6:
Distribution of $ {m_{\text {T}}^{\text {tot}}} $ in the global no b-tag (left) and b-tag (right) categories in the $ {\tau}_{\text {h}} {\tau}_{\text {h}} $ (upper row) and $ {\mathrm {e}} {{\mu}}$ (lower row) final states. For the $ {\mathrm {e}} {{\mu}}$ final state the most sensitive medium-$ {D_{\zeta}} $ event subcategory is shown. The gray horizontal line in the upper panel of each subfigure indicates the change from logarithmic to linear scale on the vertical axis.

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Figure 6-a:
Distribution of $ {m_{\text {T}}^{\text {tot}}} $ in the global no b-tag category in the $ {\tau}_{\text {h}} {\tau}_{\text {h}} $ final state. The gray horizontal line in the upper panel indicates the change from logarithmic to linear scale on the vertical axis.

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Figure 6-b:
Distribution of $ {m_{\text {T}}^{\text {tot}}} $ in the global b-tag category in the $ {\tau}_{\text {h}} {\tau}_{\text {h}} $ final state. The gray horizontal line in the upper panel indicates the change from logarithmic to linear scale on the vertical axis.

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Figure 6-c:
Distribution of $ {m_{\text {T}}^{\text {tot}}} $ in the global no b-tag category in the $ {\mathrm {e}} {{\mu}}$ final state. The most sensitive medium-$ {D_{\zeta}} $ event subcategory is shown. The gray horizontal line in the upper panel indicates the change from logarithmic to linear scale on the vertical axis.

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Figure 6-d:
Distribution of $ {m_{\text {T}}^{\text {tot}}} $ in the global b-tag category in the $ {\mathrm {e}} {{\mu}}$ final state. The most sensitive medium-$ {D_{\zeta}} $ event subcategory is shown. The gray horizontal line in the upper panel indicates the change from logarithmic to linear scale on the vertical axis.

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Figure 7:
Expected and observed 95% CL upper limits for the production of a single narrow resonance, $\phi $, with a mass between 90 GeV and 3.2 TeV in the $\tau \tau $ final state (left) for the production via gluon fusion (gg$\phi $) and (right) in association with b quarks (bb$\phi $). The expected median of the exclusion limit is shown by the dashed line. The dark green and bright yellow bands indicate the 68 and 95% confidence intervals for the variation of the expected exclusion limit. The black dots correspond to the observed limits. In the left panel the expected exclusion limits for the cases where (blue continuous line) only the b quark and (red continuous line) only the t quark are taken into account in the fermion loop are also shown. Left of the dashed vertical line the two different assumptions lead to visible differences in the expected exclusion limit.

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Figure 7-a:
Expected and observed 95% CL upper limits for the production of a single narrow resonance, $\phi $, with a mass between 90 GeV and 3.2 TeV in association with b quarks (bb$\phi $). The expected median of the exclusion limit is shown by the dashed line. The dark green and bright yellow bands indicate the 68 and 95% confidence intervals for the variation of the expected exclusion limit. The black dots correspond to the observed limits. The expected exclusion limits for the cases where (blue continuous line) only the b quark and (red continuous line) only the t quark are taken into account in the fermion loop are also shown. Left of the dashed vertical line the two different assumptions lead to visible differences in the expected exclusion limit.

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Figure 7-b:
Expected and observed 95% CL upper limits for the production of a single narrow resonance, $\phi $, with a mass between 90 GeV and 3.2 TeV in association with b quarks (bb$\phi $). The expected median of the exclusion limit is shown by the dashed line. The dark green and bright yellow bands indicate the 68 and 95% confidence intervals for the variation of the expected exclusion limit. The black dots correspond to the observed limits.

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Figure 8:
Scan of the likelihood function for the search in the $\tau \tau $ final state for a single narrow resonance, $\phi $, produced via gluon fusion ($ {\mathrm {g}} {\mathrm {g}} \phi $) or in association with b quarks ($ {\mathrm {b}} {\mathrm {b}} \phi $). A representative subset of the mass points tested at (upper left) 100 GeV, (upper right) 125 GeV, (middle left) 140 GeV, (middle right) 180 GeV, (lower left) 350 GeV, and (lower right) 700 GeV is shown. Note that in the fits the signal strengths are not allowed to become negative.

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Figure 8-a:
Scan of the likelihood function for the search in the $\tau \tau $ final state for a single narrow resonance, $\phi $, produced via gluon fusion ($ {\mathrm {g}} {\mathrm {g}} \phi $) or in association with b quarks ($ {\mathrm {b}} {\mathrm {b}} \phi $). The result is shown at mass point 100 GeV. Note that in the fit the signal strengths are not allowed to become negative.

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Figure 8-b:
Scan of the likelihood function for the search in the $\tau \tau $ final state for a single narrow resonance, $\phi $, produced via gluon fusion ($ {\mathrm {g}} {\mathrm {g}} \phi $) or in association with b quarks ($ {\mathrm {b}} {\mathrm {b}} \phi $). The result is shown at mass point 125 GeV. Note that in the fit the signal strengths are not allowed to become negative.

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Figure 8-c:
Scan of the likelihood function for the search in the $\tau \tau $ final state for a single narrow resonance, $\phi $, produced via gluon fusion ($ {\mathrm {g}} {\mathrm {g}} \phi $) or in association with b quarks ($ {\mathrm {b}} {\mathrm {b}} \phi $). The result is shown at mass point 140 GeV. Note that in the fit the signal strengths are not allowed to become negative.

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Figure 8-d:
Scan of the likelihood function for the search in the $\tau \tau $ final state for a single narrow resonance, $\phi $, produced via gluon fusion ($ {\mathrm {g}} {\mathrm {g}} \phi $) or in association with b quarks ($ {\mathrm {b}} {\mathrm {b}} \phi $). The result is shown at mass point 180 GeV. Note that in the fit the signal strengths are not allowed to become negative.

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Figure 8-e:
Scan of the likelihood function for the search in the $\tau \tau $ final state for a single narrow resonance, $\phi $, produced via gluon fusion ($ {\mathrm {g}} {\mathrm {g}} \phi $) or in association with b quarks ($ {\mathrm {b}} {\mathrm {b}} \phi $). The result is shown at mass point 350 GeV. Note that in the fit the signal strengths are not allowed to become negative.

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Figure 8-f:
Scan of the likelihood function for the search in the $\tau \tau $ final state for a single narrow resonance, $\phi $, produced via gluon fusion ($ {\mathrm {g}} {\mathrm {g}} \phi $) or in association with b quarks ($ {\mathrm {b}} {\mathrm {b}} \phi $). The result is shown at mass point 700 GeV. Note that in the fit the signal strengths are not allowed to become negative.

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Figure 9:
Expected and observed 95% CL exclusion contour (left) in the MSSM $ {m_{\text {h}}^{\text {mod+}}}$ and (right) in the hMSSM scenarios. The expected median is shown as a dashed black line. The dark and bright gray bands indicate the 68 and 95% confidence intervals for the variation of the expected exclusion. The observed exclusion contour is indicated by the colored blue area. For the $ {m_{\text {h}}^{\text {mod+}}}$ scenario, those parts of the parameter space, where $m_{{\mathrm {h}}}$ deviates by more then ${\pm}$3 GeV from the mass of the observed Higgs boson at 125 GeV are indicated by a red hatched area.

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Figure 9-a:
Expected and observed 95% CL exclusion contour in the MSSM $ {m_{\text {h}}^{\text {mod+}}}$ scenario. The expected median is shown as a dashed black line. The dark and bright gray bands indicate the 68 and 95% confidence intervals for the variation of the expected exclusion. The observed exclusion contour is indicated by the colored blue area. Those parts of the parameter space, where $m_{{\mathrm {h}}}$ deviates by more then ${\pm}$3 GeV from the mass of the observed Higgs boson at 125 GeV are indicated by a red hatched area.

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Figure 9-b:
Expected and observed 95% CL exclusion contour in the hMSSM scenario. The expected median is shown as a dashed black line. The dark and bright gray bands indicate the 68 and 95% confidence intervals for the variation of the expected exclusion. The observed exclusion contour is indicated by the colored blue area.
Tables

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Table 1:
Kinematic selection of the $\tau $ lepton decay products in the $ {\mathrm {e}} {{\mu}}$, $ {\mathrm {e}} {\tau}_{\text {h}} $, $ {{\mu}} {\tau}_{\text {h}} $, and $ {\tau}_{\text {h}} {\tau}_{\text {h}} $ final states. The expression "First (Second) object'' refers to the final state label used in the first column.

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Table 2:
Background processes contributing to the event selection, as given in Section wwwww. The first row corresponds to the SM Higgs boson in the $\tau \tau $ final state, which is also taken into account in the statistical analysis. The further splitting of the processes in the second column refers only to final states that contain a $ {\tau}_{\text {h}} $ candidate. The label "MC'' implies that the process is taken from simulation; the label "$ {F_{\text {F}}} $'' implies that the process is determined from data using the fake factor method, as described in Section 5.2. The label "CR'' implies that both the shape and normalization of QCD multijet events are estimated from control regions in data. The symbol $\ell $ corresponds to an electron or muon.

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Table 3:
Observed number of selected events ($ {N_{\text {data}}}$) and the relative contribution of the expected backgrounds in all event categories in the $ {\mathrm {e}} {{\mu}}$, $ {\mathrm {e}} {\tau}_{\text {h}} $, $ {{\mu}} {\tau}_{\text {h}} $, and $ {\tau}_{\text {h}} {\tau}_{\text {h}} $ final states. The relative contribution of the expected backgrounds is given in %, including the contribution of an SM Higgs boson with a mass of 125 GeV, and prior to the fit used for the signal extraction. In all but the $ {\mathrm {e}} {{\mu}}$ final state, processes in which a jet is misidentified as a hadronic $\tau $ lepton decay are subsumed into a common $\text {jet}\to {\tau}_{\text {h}} $ background class which is estimated from data.

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Table 4:
Corrections applied to the $ {F_{\text {F}}} ^{\text {QCD}}$, $ {F_{\text {F}}} ^{{{\mathrm {W}}}{+}\text {jets}}$, and $ {F_{\text {F}}} ^{{{\mathrm {t}\overline {\mathrm {t}}}}}$ as described in the text. In the fourth column the source is indicated from which the correction is derived. The dependency $ {p_{\mathrm {T}}} ^{{\tau}_{\text {h}}}$ in the third line refers to the $ {p_{\mathrm {T}}} $ of the $ {\tau}_{\text {h}} $ candidate that is assumed to originate from a genuine $\tau $ lepton decay.
Summary
A search for additional heavy neutral Higgs bosons in the decay into two $\tau$ leptons in the context of the minimal supersymmetric standard model (MSSM) has been presented. This search has been performed in the most sensitive $\mathrm{e}\mu$, $\mathrm{e}\tau_{\mathrm{h}}$, $\mu\tau_{\mathrm{h}}$, and $\tau_{\mathrm{h}}\tau_{\mathrm{h}}$ final states of the $\tau\tau$ pair, where $\tau_{\mathrm{h}}$ indicates a hadronic $\tau$ lepton decay. No signal has been found. Model-independent limits at 95% confidence level have been set for the production of a single narrow resonance decaying into a pair of $\tau$ leptons. These range from 18 pb at 90 GeV to 3.5 fb at 3.2 TeV for production via gluon fusion and from 15 pb (at 90 GeV) to 2.5 fb (at 3.2 TeV) for production in association with b quarks. Finally 95% confidence level exclusion contours have been provided for two representative benchmark scenarios, namely the ${m_{\text{h}}^{\text{mod+}}}$ and the hMSSM scenarios. In these two scenarios the presence of a neutral heavy MSSM Higgs boson up to $m_{A < 250 GeV}$ is excluded for $\tan\beta$ values above 6. The exclusion contour reaches 1.6 TeV for $\tan\beta= $ 60.
Additional Figures

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Additional Figure 1:
Distribution of $m_{\text {T}}^{\text {tot}}$ in the no b-tag low-$D_{\zeta}$ event category in the $ {\mathrm {e}} {{\mu}}$ final state.

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Additional Figure 2:
Distribution of $m_{\text {T}}^{\text {tot}}$ in the b-tag low-$D_{\zeta}$ event category in the $ {\mathrm {e}} {{\mu}}$ final state.

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Additional Figure 3:
Distribution of $m_{\text {T}}^{\text {tot}}$ in the no b-tag high-$D_{\zeta}$ event category in the $ {\mathrm {e}} {{\mu}}$ final state.

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Additional Figure 4:
Distribution of $m_{\text {T}}^{\text {tot}}$ in the b-tag high-$D_{\zeta}$ event category in the $ {\mathrm {e}} {{\mu}}$ final state.

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Additional Figure 5:
Distribution of $m_{\text {T}}^{\text {tot}}$ in the no b-tag loose-$m_{\text {T}}$ event category in the $ {\mathrm {e}} {\tau}_{\text {h}} $ final state.

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Additional Figure 6:
Distribution of $m_{\text {T}}^{\text {tot}}$ in the b-tag loose-$m_{\text {T}}$ event category in the $ {\mathrm {e}} {\tau}_{\text {h}} $ final state.

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Additional Figure 7:
Distribution of $m_{\text {T}}^{\text {tot}}$ in the no b-tag loose-$m_{\text {T}}$ event category in the $ {{\mu}} {\tau}_{\text {h}} $ final state.

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Additional Figure 8:
Distribution of $m_{\text {T}}^{\text {tot}}$ in the b-tag loose-$m_{\text {T}}$ event category in the $ {{\mu}} {\tau}_{\text {h}} $ final state.

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Additional Figure 9:
Expected 95% CL upper limits for the production of a single narrow resonance $\phi $ with a mass between 90 GeV and 3.2 TeV via gluon-fusion (gg$\phi $) in the $\tau \tau $ final sate. The individual contributions to the combined analysis have been split by the decay modes of the final state $\tau $ leptons. For these limits the SM Higgs boson has been added to the non-Higgs SM background.

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Additional Figure 10:
Expected 95% CL upper limits for the production of a single narrow resonance $\phi $ with a mass between 90 GeV and 3.2 TeV in association with b quarks (bb$\phi $) in the $\tau \tau $ final state. The individual contributions to the combined analysis have been split by the decay modes of the final state $\tau $ leptons. For these limits the SM Higgs boson has been added to the non-Higgs SM background.

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Additional Figure 11:
Expected and observed 95% CL upper limits for the production of a single narrow resonance $\phi $ with a mass between 90 GeV and 3.2 TeV via gluon-fusion (gg$\phi $) in the $\tau \tau $ final state. For these limits the cross section for the production in association with b quarks (bb$\phi $) has been set to zero; the SM Higgs boson has been added to the non-Higgs SM background.

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Additional Figure 12:
Expected and observed 95% CL upper limits for the production of a single narrow resonance $\phi $ with a mass between 90 GeV and 3.2 TeV in association with b quarks (bb$\phi $) in the $\tau \tau $ final state. For these limits the cross section for the production via gluon-fusion has been set to zero; the SM Higgs boson has been added to the non-Higgs SM background.

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Additional Figure 13:
Expected and observed 95% CL upper limits for the production of a single narrow resonance $\phi $ with a mass between 90 GeV and 3.2 TeV via gluon-fusion (gg$\phi $) in the $\tau \tau $ final state. For these limits only b quarks have been considered in the fermion loop; the SM Higgs boson has been added to the non-Higgs SM background.

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Additional Figure 14:
Expected and observed 95% CL upper limits for the production of a single narrow resonance $\phi $ with a mass between 90 GeV and 3.2 TeV via gluon-fusion (gg$\phi $) in the $\tau \tau $ final state. For these limits only t quarks have been considered in the fermion loop; the SM Higgs boson has been added to the non-Higgs SM background.

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Additional Figure 15:
Expected and observed 95% CL upper limits for the production of a single narrow resonance $\phi $ with a mass between 90 GeV and 3.2 TeV via gluon-fusion (gg$\phi $) in the $\tau \tau $ final state. For these limits the SM Higgs boson has not been included in the background model. The expected exclusion limits for the cases where (blue continuous line) only the b quark and (red continuous line) only the t quark are taken into account in the fermion loop are also shown.

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Additional Figure 16:
Expected and observed 95% CL upper limits for the production of a single narrow resonance $\phi $ with a mass between 90 GeV and 3.2 TeV in association with b quarks (bb$\phi $) in the $\tau \tau $ final state. For these limits the SM Higgs boson has not been included in the background model.

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Additional Figure 17:
Expected and observed 95% CL upper limits for the production of a single narrow resonance $\phi $ with a mass between 90 GeV and 3.2 TeV via gluon-fusion (gg$\phi $) in the $\tau \tau $ final state. For these limits only b quarks have been considered in the fermion loop; the SM Higgs boson has not been included in the background model.

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Additional Figure 18:
Expected and observed 95% CL upper limits for the production of a single narrow resonance $\phi $ with a mass between 90 GeV and 3.2 TeV via gluon-fusion (gg$\phi $) in the $\tau \tau $ final state. For these limits only t quarks have been considered in the fermion loop; the SM Higgs boson has not been included in the background model.

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Additional Figure 19:
Scan of the likelihood function used for the search for a single narrow resonance $\phi $, with a mass of 100 GeV, produced via gluon-fusion or in association with b quarks, in the $\tau \tau $ final state. For this scan the SM Higgs boson has not been included in the background model. Instead the expected signal for a SM Higgs boson at 125 GeV is indicated by a red diamond.

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Additional Figure 20:
Scan of the likelihood function used for the search for a single narrow resonance $\phi $, with a mass of 125 GeV, produced via gluon-fusion or in association with b quarks, in the $\tau \tau $ final state. For this scan the SM Higgs boson has not been included in the background model. Instead the expected signal for a SM Higgs boson at 125 GeV is indicated by a red diamond.

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Additional Figure 21:
Scan of the likelihood function used for the search for a single narrow resonance $\phi $, with a mass of 140 GeV, produced via gluon-fusion or in association with b quarks, in the $\tau \tau $ final state. For this scan the SM Higgs boson has not been included in the background model. Instead the expected signal for a SM Higgs boson at 125 GeV is indicated by a red diamond.

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Additional Figure 22:
Scan of the likelihood function used for the search for a single narrow resonance $\phi $, with a mass of 180 GeV, produced via gluon-fusion or in association with b quarks, in the $\tau \tau $ final state. For this scan the SM Higgs boson has not been included in the background model. Instead the expected signal for a SM Higgs boson at 125 GeV is indicated by a red diamond.

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Additional Figure 23:
Scan of the likelihood function used for the search for a single narrow resonance $\phi $, with a mass of 350 GeV, produced via gluon-fusion or in association with b quarks, in the $\tau \tau $ final state. For this scan the SM Higgs boson has not been included in the background model. Instead the expected signal for a SM Higgs boson at 125 GeV is indicated by a red diamond.

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Additional Figure 24:
Scan of the likelihood function used for the search for a single narrow resonance $\phi $, with a mass of 700 GeV, produced via gluon-fusion or in association with b quarks, in the $\tau \tau $ final state. For this scan the SM Higgs boson has not been included in the background model. Instead the expected signal for a SM Higgs boson at 125 GeV is indicated by a red diamond.

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Additional Figure 25:
Composition of the data in the application region (AR) used for the fake factor method, split by processes and as expected from the simulation, in the $ {{\mu}} {\tau}_{\text {h}} $ final state.

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Additional Figure 26:
Misidentification factor, $ {F_{\text {F}}}^{{{\mathrm {t}\overline {\mathrm {t}}}}}$, as obtained from simulation as a function of the transverse momentum of the misidentified jet in the 1-prong $N_{\text {jet}}\geq$ 0 category, in the $ {{\mu}} {\tau}_{\text {h}} $ final state.

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Additional Figure 27:
Misidentification factor, $ {F_{\text {F}}}^{\text {QCD}}$, as obtained from the determination region DR$_{\text {QCD}}$ as a function of the transverse momentum of the misidentified jet in the 1-prong $N_{\text {jet}}= $ 0 category, in the $ {{\mu}} {\tau}_{\text {h}} $ final state.

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Additional Figure 28:
Misidentification factor, $ {F_{\text {F}}}^{{{\mathrm {W}}}{+}\text {jets}}$, as obtained from DR$_{{{\mathrm {W}}}{+}\text {jets}}$ as a function of the transverse momentum of the misidentified jet in the 1-prong $N_{\text {jet}}= $ 0 category, in the $ {{\mu}} {\tau}_{\text {h}} $ final state.

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Additional Figure 29:
Correction to $ {F_{\text {F}}}^{{{\mathrm {W}}}{+}\text {jets}}$ to account for differences between the event kinematics in the application region (AR) and signal region (SR) relative to the determination region DR$_{{{\mathrm {W}}}{+}\text {jets}}$, in the $ {{\mu}} {\tau}_{\text {h}} $ final state. The correction has been obtained as a function of $m_{\text {T}}^{\mu}$ from the simulation.

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Additional Figure 30:
Correction to $ {F_{\text {F}}}^{\text {QCD}}$ to account for differences in the event selection due to the opposite charge requirement on the selected $\tau \tau $ pair in the SR with respect to the same charge requirement in DR$_{\text {QCD}}$, in the $ {{\mu}} {\tau}_{\text {h}} $ final state. This correction has been obtained as a function of the mass of the visible decay products of the $\tau \tau $ system, $m_{\text {vis}}$, from a sideband region in data, where the isolation requirement on the muon has been chosen to be orthogonal to the SR.

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Additional Figure 31:
Composition of the data in the AR used for the fake factor method, split by processes and as expected from the simulation, in the $ {\mathrm {e}} {\tau}_{\text {h}} $ final state.

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Additional Figure 32:
Misidentification factor, $ {F_{\text {F}}}^{{{\mathrm {t}\overline {\mathrm {t}}}}}$, as obtained from simulation as a function of the transverse momentum of the misidentified jet in the 1-prong $N_{\text {jet}}\geq$ 0 category, in the $ {\mathrm {e}} {\tau}_{\text {h}} $ final state.

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Additional Figure 33:
Misidentification factor, $ {F_{\text {F}}}^{\text {QCD}}$, as obtained from DR$_{\text {QCD}}$ as a function of the transverse momentum of the misidentified jet in the 1-prong $N_{\text {jet}}= $ 0 category, in the $ {\mathrm {e}} {\tau}_{\text {h}} $ final state.

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Additional Figure 34:
Misidentification factor, $ {F_{\text {F}}}^{{{\mathrm {W}}}{+}\text {jets}}$, as obtained from DR$_{{{\mathrm {W}}}{+}\text {jets}}$ as a function of the transverse momentum of the misidentified jet in the 1-prong $N_{\text {jet}}= $ 0 category, in the $ {\mathrm {e}} {\tau}_{\text {h}} $ final state.

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Additional Figure 35:
Composition of the data in the AR used for the fake factor method, split by processes and as expected from the simulation, in the $ {\tau}_{\text {h}} {\tau}_{\text {h}} $ final state.

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Additional Figure 36:
Misidentification factor, $ {F_{\text {F}}}^{\text {QCD}}$, as obtained from DR$_{\text {QCD}}$ as a function of the transverse momentum of the misidentified jet in the 1-prong $N_{\text {jet}}= $ 0 category in the $ {\tau}_{\text {h}} {\tau}_{\text {h}} $ final state.

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Additional Figure 37:
Correction to $ {F_{\text {F}}}^{\text {QCD}}$ to account for differences in the event selection due to the opposite charge requirement on the selected $\tau \tau $ pair in the SR with respect to the same charge requirement in DR$_{\text {QCD}}$, in the $ {\tau}_{\text {h}} {\tau}_{\text {h}} $ final state. This correction has been obtained as a function of the mass of the visible decay products of the $\tau \tau $ system, $m_{\text {vis}}$, from a sideband region in data, where the isolation requirement on the other $\tau _{h}$ candidate has been chosen to be orthogonal to the SR.

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Additional Figure 38:
Distribution of $m_{\text {T}}^{\text {tot}}$ in the no b-tag tight-$m_{\text {T}}$ event category in the $ {{\mu}} {\tau}_{\text {h}} $ final state, using the simulation based cross check as described in the text. The triangles correspond to the background estimate from the fake factor method. The boxes enclosing the triangles correspond to the combined background uncertainty when using the fake factor method.

png pdf
Additional Figure 39:
Distribution of $m_{\text {T}}^{\text {tot}}$ in the b-tag tight-$m_{\text {T}}$ event category in the $ {{\mu}} {\tau}_{\text {h}} $ final state, using the simulation based cross check as described in the text. The triangles correspond to the background estimate obtained from the fake factor method. The boxes enclosing the triangles correspond to the combined background uncertainty when using the fake factor method.

png pdf
Additional Figure 40:
Distribution of $m_{\text {T}}^{\text {tot}}$ in the no b-tag tight-$m_{\text {T}}$ event category in the $ {\mathrm {e}} {\tau}_{\text {h}} $ final state, using the simulation based cross check as described in the text. The triangles correspond to the background estimate obtained from the fake factor method. The boxes enclosing the triangles correspond to the combined background uncertainty when using the fake factor method.

png pdf
Additional Figure 41:
Distribution of $m_{\text {T}}^{\text {tot}}$ in the b-tag tight-$m_{\text {T}}$ event category in the $ {\mathrm {e}} {\tau}_{\text {h}} $ final state, using the simulation based cross check as described in the text. The triangles correspond to the background estimate obtained from the fake factor method. The boxes enclosing the triangles correspond to the combined background uncertainty when using the fake factor method.

png pdf
Additional Figure 42:
Distribution of $m_{\text {T}}^{\text {tot}}$ in the no b-tag tight-$m_{\text {T}}$ event category in the $ {{\mu}} {\tau}_{\text {h}} $ final state. Shown is a comparison of the estimate from data using the $\mu \to \tau $ embedding technique with the estimate of the relevant processes from simulation as used for the main analysis, before performing the fit for the statistical inference of the signal.

png pdf
Additional Figure 43:
Distribution of $m_{\text {T}}^{\text {tot}}$ in the b-tag tight-$m_{\text {T}}$ event category in the $ {{\mu}} {\tau}_{\text {h}} $ final state. Shown is a comparison of the estimate from data using the $\mu \to \tau $ embedding technique with the estimate of the relevant processes from simulation as used for the main analysis, before performing the fit for the statistical inference of the signal.

png pdf
Additional Figure 44:
Distribution of $m_{\text {T}}^{\text {tot}}$ in the no b-tag tight-$m_{\text {T}}$ event category in the $ {\mathrm {e}} {\tau}_{\text {h}} $ final state. Shown is a comparison of the estimate from data using the $\mu \to \tau $ embedding technique with the estimate of the relevant processes from simulation as used for the main analysis, before performing the fit for the statistical inference of the signal.

png pdf
Additional Figure 45:
Distribution of $m_{\text {T}}^{\text {tot}}$ in the b-tag tight-$m_{\text {T}}$ event category in the $ {\mathrm {e}} {\tau}_{\text {h}} $ final state. Shown is a comparison of the estimate from data using the $\mu \to \tau $ embedding technique with the estimate of the relevant processes from simulation as used for the main analysis, before performing the fit for the statistical inference of the signal.

png pdf
Additional Figure 46:
Distribution of $m_{\text {T}}^{\text {tot}}$ in the no b-tag tight-$m_{\text {T}}$ event category in the $ {\tau}_{\text {h}} {\tau}_{\text {h}} $ final state. Shown is a comparison of the estimate from data using the $\mu \to \tau $ embedding technique with the estimate of the relevant processes from simulation as used for the main analysis, before performing the fit for the statistical inference of the signal.

png pdf
Additional Figure 47:
Distribution of $m_{\text {T}}^{\text {tot}}$ in the b-tag tight-$m_{\text {T}}$ event category in the $ {\tau}_{\text {h}} {\tau}_{\text {h}} $ final state. Shown is a comparison of the estimate from data using the $\mu \to \tau $ embedding technique with the estimate of the relevant processes from simulation as used for the main analysis, before performing the fit for the statistical inference of the signal.

png pdf
Additional Figure 48:
Expected and observed 95% CL exclusion contour in the MSSM $ {M_{\text {h}}^{125}}$ scenario, as proposed in arxiv:1808.07542. The expected median is shown as a dashed black line. The dark and bright gray bands indicate the 68 and 95% confidence intervals for the variation of the expected exclusion. The observed exclusion contour is indicated by the colored blue area. For the $ {M_{\text {h}}^{125}}$ scenario, those parts of the parameter space, where $m_{{\mathrm {h}}}$ deviates by more than ${\pm}$3 GeV from the mass of the observed Higgs boson at 125 GeV are indicated by a red hatched area.

png pdf
Additional Figure 49:
Expected and observed 95% CL exclusion contour in the MSSM $ {M_{\text {h}}^{125}(\tilde\chi)}$ scenario, as proposed in arxiv:1808.07542. The expected median is shown as a dashed black line. The dark and bright gray bands indicate the 68 and 95% confidence intervals for the variation of the expected exclusion. The observed exclusion contour is indicated by the colored blue area. For the $ {M_{\text {h}}^{125}(\tilde\chi)}$ scenario, those parts of the parameter space, where $m_{{\mathrm {h}}}$ deviates by more than ${\pm}$ 3 GeV from the mass of the observed Higgs boson at 125 GeV are indicated by a red hatched area.

png pdf
Additional Figure 50:
Expected and observed 95% CL exclusion contour in the MSSM $ {M_{\text {h}}^{125}(\tilde\tau)}$ scenario, as proposed in arxiv:1808.07542. The expected median is shown as a dashed black line. The dark and bright gray bands indicate the 68 and 95% confidence intervals for the variation of the expected exclusion. The observed exclusion contour is indicated by the colored blue area. For the $ {M_{\text {h}}^{125}(\tilde\tau)}$ scenario, those parts of the parameter space, where $m_{{\mathrm {h}}}$ deviates by more than ${\pm}$ 3 GeV from the mass of the observed Higgs boson at 125 GeV are indicated by a red hatched area.
Additional Tables

png pdf
Additional Table 1:
Expected and observed number of selected events in each event category in the $ {\mathrm {e}} {{\mu}}$ final state. The expected number of events and corresponding uncertainties are shown prior to the fit used for the signal extraction, taking into account the correlations across channels and final states. Some uncertainties, as described in the text, alter the shape of the $m_{\text {T}}^{\text {tot}}$ distribution; the components of these that influence the overall normalization are taken into account. For the SM Higgs boson, the expectations from only gluon fusion and VBF are shown. The yield for the signal is given for a single narrow resonance $\phi $ with a cross section of 1 pb for each of the production via gluon fusion and in association with b quarks. For gluon fusion the contributions due to the b and t quarks are chosen as expected for the SM Higgs boson at the given mass. The yields are given for four different mass values.

png pdf
Additional Table 2:
Expected and observed number of selected events in each event category in the $ {\mathrm {e}} {\tau}_{\text {h}} $ final state. The expected number of events and corresponding uncertainties are shown prior to the fit used for the signal extraction, taking into account the correlations across channels and final states. Some uncertainties, as described in the text, alter the shape of the $m_{\text {T}}^{\text {tot}}$ distribution; the components of these that influence the overall normalization are taken into account. For the SM Higgs boson, the expectations from only gluon fusion and VBF are shown. The yield for the signal is given for a single narrow resonance $\phi $ with a cross section of 1 pb for each of the production via gluon fusion and in association with b quarks. For gluon fusion the contributions due to the b and t quarks are chosen as expected for the SM Higgs boson at the given mass. The yields are given for four different mass values.

png pdf
Additional Table 3:
Expected and observed number of selected events in each event category in the $ {{\mu}} {\tau}_{\text {h}} $ final state. The expected number of events and corresponding uncertainties are shown prior to the fit used for the signal extraction, taking into account the correlations across channels and final states. Some uncertainties, as described in the text, alter the shape of the $m_{\text {T}}^{\text {tot}}$ distribution; the components of these that influence the overall normalization are taken into account. For the SM Higgs boson, the expectations from only gluon fusion and VBF are shown. The yield for the signal is given for a single narrow resonance $\phi $ with a cross section of 1 pb for each of the production via gluon fusion and in association with b quarks. For gluon fusion the contributions due to the b and t quarks are chosen as expected for the SM Higgs boson at the given mass. The yields are given for four different mass values.

png pdf
Additional Table 4:
Expected and observed number of selected events in each event category in the $ {\tau}_{\text {h}} {\tau}_{\text {h}} $ final state. The expected number of events and corresponding uncertainties are shown prior to the fit used for the signal extraction, taking into account the correlations across channels and final states. Some uncertainties, as described in the text, alter the shape of the $m_{\text {T}}^{\text {tot}}$ distribution; the components of these that influence the overall normalization are taken into account. For the SM Higgs boson, the expectations from only gluon fusion and VBF are shown. The yield for the signal is given for a single narrow resonance $\phi $ with a cross section of 1 pb for each of the production via gluon fusion and in association with b quarks. For gluon fusion the contributions due to the b and t quarks are chosen as expected for the SM Higgs boson at the given mass. The yields are given for four different mass values.

png pdf
Additional Table 5:
Expected composition, from simulation, of the AR in the fake factor method in the event categories used for the analysis, split by process, in the $ {{\mu}} {\tau}_{\text {h}} $ final state. The relative contribution is given in %.

png pdf
Additional Table 6:
Expected composition, from simulation, of the AR in the fake factor method in the event categories used for the analysis, split by process, in the $ {\mathrm {e}} {\tau}_{\text {h}} $ final state. The relative contribution is given in %.

png pdf
Additional Table 7:
Expected composition, from simulation, of the AR in the fake factor method in the event categories used for the analysis, split by process, in the $ {\tau}_{\text {h}} {\tau}_{\text {h}} $ final state. The relative contribution is given in %.

png pdf
Additional Table 8:
Expected composition of the AR for the estimate of QCD multijet events in the event categories used for the analysis, split by process, in the $ {\mathrm {e}} {{\mu}}$ final. All processes but QCD multijet production are estimated from the simulation. The relative contribution is given in %.
Database for the 2 dimensional likelihood scans
The data points from the 2 dimensional likelihood scans can be found below. There are four files, with and without the SM Higgs boson in the background model, and from the fit to the data and from the fit to an Asimov dataset of the background-only model, for 29 masspoints between 90 GeV and 3.2 TeV respectively, resulting in 116 text files. The usage of the files is explained in a dedicated README file in which the text files are stored.
M = 90 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 100 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 110 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 120 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 125 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 130 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 140 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 160 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 180 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 200 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 250 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 350 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 400 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 450 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 500 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 600 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 700 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 800 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 900 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 1000 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 1200 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 1400 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 1600 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 1800 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 2000 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 2300 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 2600 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 2900 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
M = 3200 GeV: SMHinBG, SMHinBG_Asimov, noSMHinBG, noSMHinBG_Asimov
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