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The exclusive (\\cmsLeft), single proton dissociation (middle), and double proton dissociation (\\cmsRight) topologies are shown.","filename":"Figure_001-a.png","material":"preprint"},{"key":"3afe0443d68063fef5cd69c700a77b43","url":"https://inspirehep.net/files/3afe0443d68063fef5cd69c700a77b43","label":"fig:feynman","source":"arxiv","caption":"Feynman diagrams for the production of $\\PGt$ lepton pairs by photon-photon fusion. The exclusive (\\cmsLeft), single proton dissociation (middle), and double proton dissociation (\\cmsRight) topologies are shown.","filename":"Figure_001-b.png","material":"preprint"},{"key":"1b247a1ccf9435ad166e584b31158c88","url":"https://inspirehep.net/files/1b247a1ccf9435ad166e584b31158c88","label":"fig:feynman","source":"arxiv","caption":"Feynman diagrams for the production of $\\PGt$ lepton pairs by photon-photon fusion. The exclusive (\\cmsLeft), single proton dissociation (middle), and double proton dissociation (\\cmsRight) topologies are shown.","filename":"Figure_001-c.png","material":"preprint"},{"key":"7c021b823676066ea39bc213c7a1c6b5","url":"https://inspirehep.net/files/7c021b823676066ea39bc213c7a1c6b5","label":"fig:beamspot","source":"arxiv","caption":"Schematic view of the 0.1\\cm wide windows probed along the $z$ axis to derive corrections to the pileup track density in simulation. Windows within 1\\cm from the dimuon vertex, illustrated with the red box, are discarded so as not to count tracks from the hard-scattering interaction. The green curve indicates the probability distribution of z-coordinates for PU vertices in the beamspot.","filename":"Figure_002.png","material":"preprint"},{"key":"bfc72f75c0edca931119c0c95c68cce7","url":"https://inspirehep.net/files/bfc72f75c0edca931119c0c95c68cce7","label":"fig:corr_npu","source":"arxiv","caption":"Distribution of $\\ntracksPU$ in windows of 0.1\\cm width along the $z$ axis for the observed events (black), uncorrected simulation (red), and beamspot-corrected simulation (blue) for data collected in 2017. The windows shown here are located at the beamspot center (\\cmsUpperLeft), and one (\\cmsUpperRight) or two (lower) beamspot widths away from the center. The ratio of beamspot-corrected simulation to observation (lower plots) is taken as a residual correction to the simulations. The last bin includes the overflow. Similar distributions and corrections are derived independently for the other data-taking periods.","filename":"Figure_003-a.png","material":"preprint"},{"key":"c0ba6840227fcef083c1a2769f24c96a","url":"https://inspirehep.net/files/c0ba6840227fcef083c1a2769f24c96a","label":"fig:corr_npu","source":"arxiv","caption":"Distribution of $\\ntracksPU$ in windows of 0.1\\cm width along the $z$ axis for the observed events (black), uncorrected simulation (red), and beamspot-corrected simulation (blue) for data collected in 2017. The windows shown here are located at the beamspot center (\\cmsUpperLeft), and one (\\cmsUpperRight) or two (lower) beamspot widths away from the center. The ratio of beamspot-corrected simulation to observation (lower plots) is taken as a residual correction to the simulations. The last bin includes the overflow. Similar distributions and corrections are derived independently for the other data-taking periods.","filename":"Figure_003-b.png","material":"preprint"},{"key":"2d1c585b6ce16ca4e21c920583b60e26","url":"https://inspirehep.net/files/2d1c585b6ce16ca4e21c920583b60e26","label":"fig:corr_npu","source":"arxiv","caption":"Distribution of $\\ntracksPU$ in windows of 0.1\\cm width along the $z$ axis for the observed events (black), uncorrected simulation (red), and beamspot-corrected simulation (blue) for data collected in 2017. The windows shown here are located at the beamspot center (\\cmsUpperLeft), and one (\\cmsUpperRight) or two (lower) beamspot widths away from the center. The ratio of beamspot-corrected simulation to observation (lower plots) is taken as a residual correction to the simulations. The last bin includes the overflow. Similar distributions and corrections are derived independently for the other data-taking periods.","filename":"Figure_003-c.png","material":"preprint"},{"key":"1c0b1732394044995d4c863655b5d76c","url":"https://inspirehep.net/files/1c0b1732394044995d4c863655b5d76c","label":"fig:corr_npu_nhs","source":"arxiv","caption":"Distribution of the number of reconstructed tracks in a 0.1\\cm wide window in the $z$ direction, centered on the dimuon reconstructed vertex, for acoplanarity $A<0.015$, in data collected in 2017. The DY simulation is split into several components based on the number of reconstructed tracks originating from the hard interaction. The red line shows the simulation before the correction. The black points show the observed data after subtracting the expected background contribution from the $\\ggtomumu$ and $\\ggtoww$ processes (dashed orange line). The last bin includes the overflow. Similar distributions and corrections are derived independently for the other data-taking periods. The ratios between the observed data, from which the exclusive background contributions have been subtracted, and the DY prediction before (red) and after the corrections (black), are shown in the lower panel. The region with the selection requirement $\\ntracks=0$ or 1 used in the SR is highlighted with the orange shaded area in the lower panel.","filename":"Figure_004.png","material":"preprint"},{"key":"5eec65a1b73d1490d690b39392baa1a9","url":"https://inspirehep.net/files/5eec65a1b73d1490d690b39392baa1a9","label":"fig:rescaling","source":"arxiv","caption":"Measurement of the scale factor for the elastic exclusive signal in $\\mumu$ events for $\\ntracks=0$ (\\cmsLeft) or 1 (\\cmsRight), and $A<0.015$. The shape of the inclusive background (blue) is estimated from the observed data in the $3\\leq\\ntracks\\leq7$ sideband, and rescaled to fit the observed data in $75<\\mmumu<105\\GeV$. The scale factor is fitted in the lower ratio panel with constant (red) and linear (blue) functions. The vertical error bars indicate the statistical uncertainty in the number of observed events.","filename":"Figure_005-a.png","material":"preprint"},{"key":"82af7f4abcf3d2468712214ee5bf4525","url":"https://inspirehep.net/files/82af7f4abcf3d2468712214ee5bf4525","label":"fig:rescaling","source":"arxiv","caption":"Measurement of the scale factor for the elastic exclusive signal in $\\mumu$ events for $\\ntracks=0$ (\\cmsLeft) or 1 (\\cmsRight), and $A<0.015$. The shape of the inclusive background (blue) is estimated from the observed data in the $3\\leq\\ntracks\\leq7$ sideband, and rescaled to fit the observed data in $75<\\mmumu<105\\GeV$. The scale factor is fitted in the lower ratio panel with constant (red) and linear (blue) functions. The vertical error bars indicate the statistical uncertainty in the number of observed events.","filename":"Figure_005-b.png","material":"preprint"},{"key":"bb14495e9e785c782503f0c5dc4d5fbe","url":"https://inspirehep.net/files/bb14495e9e785c782503f0c5dc4d5fbe","label":"fig:aco","source":"arxiv","caption":"Acoplanarity distribution for the observed events and in DY simulation before correction, in the 2018 data-taking period. The background prediction is normalized to match the observed yield and only the statistical uncertainty is shown. The data-to-simulation ratio is fitted with a polynomial to obtain the correction. The selection criterion $A<0.015$ used in the SR is highlighted with the orange shaded area in the lower panel.","filename":"Figure_006.png","material":"preprint"},{"key":"43b92e628aae91aa17be921f51b18382","url":"https://inspirehep.net/files/43b92e628aae91aa17be921f51b18382","label":"fig:FFntracks","source":"arxiv","caption":"Multiplicative $\\ntracks$-dependent corrections to the $\\tauh$ MFs, $\\omega(\\ntracks, \\DMtauh)$, in the $\\etau$ final state, in the high-$\\mT$ (\\cmsLeft) and SS (\\cmsRight) CRs, for the $\\mathrm{h}^\\pm+\\PGpz$(s) DM. The purple shaded area corresponds to the fit uncertainty. The vertical error bars indicate the statistical uncertainty in the MF correction factors measured in individual $\\ntracks$ ranges.","filename":"Figure_007-a.png","material":"preprint"},{"key":"ff45ccc350b375750a24c4cbb65e8c09","url":"https://inspirehep.net/files/ff45ccc350b375750a24c4cbb65e8c09","label":"fig:FFntracks","source":"arxiv","caption":"Multiplicative $\\ntracks$-dependent corrections to the $\\tauh$ MFs, $\\omega(\\ntracks, \\DMtauh)$, in the $\\etau$ final state, in the high-$\\mT$ (\\cmsLeft) and SS (\\cmsRight) CRs, for the $\\mathrm{h}^\\pm+\\PGpz$(s) DM. The purple shaded area corresponds to the fit uncertainty. The vertical error bars indicate the statistical uncertainty in the MF correction factors measured in individual $\\ntracks$ ranges.","filename":"Figure_007-b.png","material":"preprint"},{"key":"b7c961fcd24d7f1754fef934e30e22f3","url":"https://inspirehep.net/files/b7c961fcd24d7f1754fef934e30e22f3","label":"fig:impacts","source":"arxiv","caption":"Postfit values of the nuisance parameters (black markers), shown as the difference of their best-fit values, $\\hat{\\theta}$, and prefit values, $\\theta_0$, relative to the prefit uncertainties $\\Delta\\theta$. The horizontal error bars indicate the uncertainties in these measured postfit values. The impact $\\Delta\\hat{\\mu}$ of the nuisance parameter on the signal strength is computed as the difference of the nominal best fit value of $\\mu$ and the best fit value obtained when fixing the nuisance parameter under scrutiny to its best fit value $\\hat{\\theta}$ plus/minus its postfit uncertainty (blue shaded area). The nuisance parameters are ordered by their impact, and only the 20 highest ranked parameters are shown.","filename":"Figure_008.png","material":"preprint"},{"key":"eab3e0b49cee151b6b24ed226bb64b1d","url":"https://inspirehep.net/files/eab3e0b49cee151b6b24ed226bb64b1d","label":"fig:mtt_nt0","source":"arxiv","caption":"Observed and predicted $\\mvis$ distributions in the $\\emu$ (upper left), $\\etau$ (upper right), $\\mutau$ (lower left), and $\\tautau$ (lower right) final states for events with $\\ntracks=0$, the lower panels showing the observed/expected ratio. The observed data and their associated Poissonian statistical uncertainty are shown with black markers with vertical error bars. The minor inclusive diboson background contribution is drawn together with the DY background in the $\\emu$, $\\etau$, and $\\mutau$ final states. The predicted background distributions correspond to the result of the global fit. The signal distribution is normalized to its best fit signal strength. The uncertainty band accounts for all sources of background and signal uncertainty, systematic as well as statistical, after the global fit. In the fit, $\\at$ and $\\dt$ are fixed to their SM values. The ratio of the total predictions for an illustrative value of $\\at=0.008$ to those with SM electromagnetic couplings is shown with a blue line in the lower panel of each plot.","filename":"Figure_009-a.png","material":"preprint"},{"key":"ada2d3b4130f006b1de31690a112fac8","url":"https://inspirehep.net/files/ada2d3b4130f006b1de31690a112fac8","label":"fig:mtt_nt0","source":"arxiv","caption":"Observed and predicted $\\mvis$ distributions in the $\\emu$ (upper left), $\\etau$ (upper right), $\\mutau$ (lower left), and $\\tautau$ (lower right) final states for events with $\\ntracks=0$, the lower panels showing the observed/expected ratio. The observed data and their associated Poissonian statistical uncertainty are shown with black markers with vertical error bars. The minor inclusive diboson background contribution is drawn together with the DY background in the $\\emu$, $\\etau$, and $\\mutau$ final states. The predicted background distributions correspond to the result of the global fit. The signal distribution is normalized to its best fit signal strength. The uncertainty band accounts for all sources of background and signal uncertainty, systematic as well as statistical, after the global fit. In the fit, $\\at$ and $\\dt$ are fixed to their SM values. The ratio of the total predictions for an illustrative value of $\\at=0.008$ to those with SM electromagnetic couplings is shown with a blue line in the lower panel of each plot.","filename":"Figure_009-b.png","material":"preprint"},{"key":"cb4a3e787134f1072e7cc8d60b63ea8e","url":"https://inspirehep.net/files/cb4a3e787134f1072e7cc8d60b63ea8e","label":"fig:mtt_nt0","source":"arxiv","caption":"Observed and predicted $\\mvis$ distributions in the $\\emu$ (upper left), $\\etau$ (upper right), $\\mutau$ (lower left), and $\\tautau$ (lower right) final states for events with $\\ntracks=0$, the lower panels showing the observed/expected ratio. The observed data and their associated Poissonian statistical uncertainty are shown with black markers with vertical error bars. The minor inclusive diboson background contribution is drawn together with the DY background in the $\\emu$, $\\etau$, and $\\mutau$ final states. The predicted background distributions correspond to the result of the global fit. The signal distribution is normalized to its best fit signal strength. The uncertainty band accounts for all sources of background and signal uncertainty, systematic as well as statistical, after the global fit. In the fit, $\\at$ and $\\dt$ are fixed to their SM values. The ratio of the total predictions for an illustrative value of $\\at=0.008$ to those with SM electromagnetic couplings is shown with a blue line in the lower panel of each plot.","filename":"Figure_009-c.png","material":"preprint"},{"key":"3b97ba13ad45497b87192a49aebcbcb4","url":"https://inspirehep.net/files/3b97ba13ad45497b87192a49aebcbcb4","label":"fig:mtt_nt0","source":"arxiv","caption":"Observed and predicted $\\mvis$ distributions in the $\\emu$ (upper left), $\\etau$ (upper right), $\\mutau$ (lower left), and $\\tautau$ (lower right) final states for events with $\\ntracks=0$, the lower panels showing the observed/expected ratio. The observed data and their associated Poissonian statistical uncertainty are shown with black markers with vertical error bars. The minor inclusive diboson background contribution is drawn together with the DY background in the $\\emu$, $\\etau$, and $\\mutau$ final states. The predicted background distributions correspond to the result of the global fit. The signal distribution is normalized to its best fit signal strength. The uncertainty band accounts for all sources of background and signal uncertainty, systematic as well as statistical, after the global fit. In the fit, $\\at$ and $\\dt$ are fixed to their SM values. The ratio of the total predictions for an illustrative value of $\\at=0.008$ to those with SM electromagnetic couplings is shown with a blue line in the lower panel of each plot.","filename":"Figure_009-d.png","material":"preprint"},{"key":"4faced7dbad3d1c3b458b87c41634672","url":"https://inspirehep.net/files/4faced7dbad3d1c3b458b87c41634672","label":"fig:mtt_nt1","source":"arxiv","caption":"Observed and predicted $\\mvis$ distributions in the $\\emu$ (upper left), $\\etau$ (upper right), $\\mutau$ (lower left), and $\\tautau$ (lower right) final states for events with $\\ntracks=1$. The description of the histograms is the same as in Fig.~\\ref{fig:mtt_nt0}.","filename":"Figure_010-a.png","material":"preprint"},{"key":"0a504c48ac0d51a8df2ead6ded4676f2","url":"https://inspirehep.net/files/0a504c48ac0d51a8df2ead6ded4676f2","label":"fig:mtt_nt1","source":"arxiv","caption":"Observed and predicted $\\mvis$ distributions in the $\\emu$ (upper left), $\\etau$ (upper right), $\\mutau$ (lower left), and $\\tautau$ (lower right) final states for events with $\\ntracks=1$. The description of the histograms is the same as in Fig.~\\ref{fig:mtt_nt0}.","filename":"Figure_010-b.png","material":"preprint"},{"key":"2edb7520f930703e5312229ff8cdf8dd","url":"https://inspirehep.net/files/2edb7520f930703e5312229ff8cdf8dd","label":"fig:mtt_nt1","source":"arxiv","caption":"Observed and predicted $\\mvis$ distributions in the $\\emu$ (upper left), $\\etau$ (upper right), $\\mutau$ (lower left), and $\\tautau$ (lower right) final states for events with $\\ntracks=1$. The description of the histograms is the same as in Fig.~\\ref{fig:mtt_nt0}.","filename":"Figure_010-c.png","material":"preprint"},{"key":"758d6a70fca2262b2e5bd1c320f07470","url":"https://inspirehep.net/files/758d6a70fca2262b2e5bd1c320f07470","label":"fig:mtt_nt1","source":"arxiv","caption":"Observed and predicted $\\mvis$ distributions in the $\\emu$ (upper left), $\\etau$ (upper right), $\\mutau$ (lower left), and $\\tautau$ (lower right) final states for events with $\\ntracks=1$. The description of the histograms is the same as in Fig.~\\ref{fig:mtt_nt0}.","filename":"Figure_010-d.png","material":"preprint"},{"key":"36e351a1260873c39058daf6f7b0c7ae","url":"https://inspirehep.net/files/36e351a1260873c39058daf6f7b0c7ae","label":"fig:nt_highmass","source":"arxiv","caption":"Observed and predicted $\\ntracks$ distributions for events passing the SR selection but with the relaxed requirement $\\ntracks<10$ and the additional requirement $\\mvis>100\\GeV$, combining the $\\emu$, $\\etau$, $\\mutau$, and $\\tautau$ final states together. The acoplanarity requirement $A<0.015$ is applied. The observed data and their associated Poissonian statistical uncertainty are shown with black markers with vertical error bars. The inclusive diboson background contribution is drawn together with that of the $\\ttbar$ process. The predicted distributions are adjusted to the result of the global fit performed with the $\\mvis$ distributions in the SRs, and the signal distribution is normalized to its best fit signal strength. The lower panel shows the difference between the observed events and the backgrounds, as well as the signal contribution. Systematic uncertainties are assumed to be uncorrelated between final states to draw the uncertainty band.","filename":"Figure_011.png","material":"preprint"},{"key":"aac2ad869e20831e9e50de56e95ba516","url":"https://inspirehep.net/files/aac2ad869e20831e9e50de56e95ba516","label":"fig:nllscan","source":"arxiv","caption":"Expected and observed negative log-likelihood as a function of $\\at$ (\\cmsLeft) and $\\dt$ (\\cmsRight), for the combination of all SRs in all data-taking periods.","filename":"Figure_012-a.png","material":"preprint"},{"key":"487d39fc2222a86159fb0c1ecb20d6d6","url":"https://inspirehep.net/files/487d39fc2222a86159fb0c1ecb20d6d6","label":"fig:nllscan","source":"arxiv","caption":"Expected and observed negative log-likelihood as a function of $\\at$ (\\cmsLeft) and $\\dt$ (\\cmsRight), for the combination of all SRs in all data-taking periods.","filename":"Figure_012-b.png","material":"preprint"},{"key":"6c52a3167190d53ed7e3a621c6034dd6","url":"https://inspirehep.net/files/6c52a3167190d53ed7e3a621c6034dd6","label":"fig:overview","source":"arxiv","caption":"Measurements of $\\at$ (\\cmsLeft) and $\\dt$ (\\cmsRight) performed in this analysis, compared with previous results from the OPAL, L3, DELPHI, ARGUS, Belle, ATLAS, and CMS experiments~\\cite{OPAL:1998dsa,L3:1998169,DELPHI:2003nah,ARGUS:2000riz,Belle:2021ybo,ATLAS:2022ryk,CMS:2022arf}. Confidence intervals at 68 and 95\\% \\CL are shown with thick black and thin green lines, respectively. The SM values of the $\\PGt$ anomalous electromagnetic moments, $\\at=1.2\\times10^{-3}$ and $\\dt=-7.3\\times10^{-38}\\ecm$, are indicated with the dashed blue lines.","filename":"Figure_013-a.png","material":"preprint"},{"key":"66ba9d479ba109f6a25fb2753cf75561","url":"https://inspirehep.net/files/66ba9d479ba109f6a25fb2753cf75561","label":"fig:overview","source":"arxiv","caption":"Measurements of $\\at$ (\\cmsLeft) and $\\dt$ (\\cmsRight) performed in this analysis, compared with previous results from the OPAL, L3, DELPHI, ARGUS, Belle, ATLAS, and CMS experiments~\\cite{OPAL:1998dsa,L3:1998169,DELPHI:2003nah,ARGUS:2000riz,Belle:2021ybo,ATLAS:2022ryk,CMS:2022arf}. Confidence intervals at 68 and 95\\% \\CL are shown with thick black and thin green lines, respectively. The SM values of the $\\PGt$ anomalous electromagnetic moments, $\\at=1.2\\times10^{-3}$ and $\\dt=-7.3\\times10^{-38}\\ecm$, are indicated with the dashed blue lines.","filename":"Figure_013-b.png","material":"preprint"},{"key":"2c5c623be97891ea32c57fcc287295ee","url":"https://inspirehep.net/files/2c5c623be97891ea32c57fcc287295ee","label":"fig:wilson","source":"arxiv","caption":"Expected and observed 95\\% \\CL constraints on the real (\\cmsLeft) and imaginary (\\cmsRight) parts of the Wilson coefficients $\\CTB$ and $\\CTW$ divided by $\\Lambda^2$. The SM value is indicated with a cross. The blue shaded areas indicate excluded regions.","filename":"Figure_014-a.png","material":"preprint"},{"key":"47ea2687a9605502e460d03b7dd82735","url":"https://inspirehep.net/files/47ea2687a9605502e460d03b7dd82735","label":"fig:wilson","source":"arxiv","caption":"Expected and observed 95\\% \\CL constraints on the real (\\cmsLeft) and imaginary (\\cmsRight) parts of the Wilson coefficients $\\CTB$ and $\\CTW$ divided by $\\Lambda^2$. The SM value is indicated with a cross. The blue shaded areas indicate excluded regions.","filename":"Figure_014-b.png","material":"preprint"}],"license":[{"url":"https://creativecommons.org/licenses/by/4.0/","license":"CC-BY-4.0","imposing":"IOP"},{"url":"http://creativecommons.org/licenses/by/4.0/","license":"CC BY 4.0","material":"preprint"}],"texkeys":["CMS:2024qjo","CMS:2024skm"],"citeable":true,"imprints":[{"date":"2024-09-02"}],"keywords":[{"value":"CMS","source":"author"},{"value":"exclusive production","source":"author"},{"value":"taus","source":"author"},{"value":"p p: colliding beams","schema":"INSPIRE"},{"value":"photon photon: fusion","schema":"INSPIRE"},{"value":"p p: scattering","schema":"INSPIRE"},{"value":"tau: pair production","schema":"INSPIRE"},{"value":"dipole: electric","schema":"INSPIRE"},{"value":"tau: decay modes","schema":"INSPIRE"},{"value":"new physics: search for","schema":"INSPIRE"},{"value":"tau: hadronic decay","schema":"INSPIRE"},{"value":"tau: leptonic decay","schema":"INSPIRE"},{"value":"tau: magnetic moment","schema":"INSPIRE"},{"value":"magnetic moment: anomaly","schema":"INSPIRE"},{"value":"channel cross section: measured","schema":"INSPIRE"},{"value":"experimental results","schema":"INSPIRE"},{"value":"13000 GeV-cms","schema":"INSPIRE"}],"refereed":true,"abstracts":[{"value":"The production of a pair of τ leptons via photon–photon fusion, ${{\\unicode{x03B3}\\unicode{x03B3}\\to\\unicode{x03C4}\\unicode{x03C4}}}$, is observed for the first time in proton–proton collisions, with a significance of 5.3 standard deviations. This observation is based on a data set recorded with the CMS detector at the LHC at a center-of-mass energy of 13 TeV and corresponding to an integrated luminosity of 138 fb$^{−1}$. Events with a pair of τ leptons produced via photon–photon fusion are selected by requiring them to be back-to-back in the azimuthal direction and to have a minimum number of charged hadrons associated with their production vertex. The τ leptons are reconstructed in their leptonic and hadronic decay modes. The measured fiducial cross section of ${{\\unicode{x03B3}\\unicode{x03B3}\\to\\unicode{x03C4}\\unicode{x03C4}}}$ is $\\sigma^\\text{fid}_\\text{obs} = 12.4 ^{+3.8}_{-3.1}\\,\\textrm{fb}$. Constraints are set on the contributions to the anomalous magnetic moment (${a_{\\unicode{x03C4}}}$) and electric dipole moments (${d_{\\unicode{x03C4}}}$) of the τ lepton originating from potential effects of new physics on the $\\unicode{x03B3}\\unicode{x03C4}\\unicode{x03C4}$ vertex: ${a_{\\unicode{x03C4}}} = 0.0009_{-0.0031}^{+0.0032}$ and $|{d_{\\unicode{x03C4}}}| \\lt 2.9\\times 10^{-17}\\,{e}\\,\\textrm{cm}$ (95% confidence level), consistent with the standard model.","source":"IOP"},{"value":"The production of a pair of $\\tau$ leptons via photon-photon fusion, $\\gamma\\gamma$$\\to$$\\tau\\tau$, is observed for the first time in proton-proton collisions, with a significance of 5.3 standard deviations. This observation is based on a data set recorded with the CMS detector at the LHC at a center-of-mass energy of 13 TeV and corresponding to an integrated luminosity of 138 fb$^{-1}$. Events with a pair of $\\tau$ leptons produced via photon-photon fusion are selected by requiring them to be back-to-back in the azimuthal direction and to have a minimum number of charged hadrons associated with their production vertex. The $\\tau$ leptons are reconstructed in their leptonic and hadronic decay modes. The measured fiducial cross section of $\\gamma\\gamma$$\\to$$\\tau\\tau$ is $\\sigma^\\text{fid}_\\text{obs}$ = 12.4 $^{+3.8}_{-3.1}$ fb. Constraints are set on the contributions to the anomalous magnetic moment ($a_\\tau$) and electric dipole moments ($d_\\tau$) of the $\\tau$ lepton originating from potential effects of new physics on the $\\gamma\\tau\\tau$ vertex: $a_\\tau$ = 0.0009 $_{-0.0031}^{+0.0032}$ and $\\lvert d_\\tau \\rvert$$\\lt$ 2.9 $\\times$ 10$^{-17}$$e\\,$cm (95% confidence level), consistent with the standard model.","source":"arXiv"}],"references":[{"record":{"$ref":"https://inspirehep.net/api/literature/83869"},"raw_refs":[{"value":"[1] V M Budnev, I F Ginzburg, G V Meledin, V G Serbo, \"The process and the possibility of its calculation by means of quantum electrodynamics only\", Nucl.Phys.B,63,519, DOI: 10.1016/0550-3213(73)90162-4","schema":"text"}],"reference":{"dois":["10.1016/0550-3213(73)90162-4"],"label":"1","title":{"title":"The process and the possibility of its calculation by means of quantum electrodynamics only"},"authors":[{"full_name":"Budnev, V.M."},{"full_name":"Ginzburg, I.F."},{"full_name":"Meledin, G.V."},{"full_name":"Serbo, V.G."}],"publication_info":{"year":1973,"artid":"519","page_start":"519","journal_title":"Nucl.Phys.B","journal_record":{"$ref":"https://inspirehep.net/api/journals/1613964"},"journal_volume":"63"}}},{"record":{"$ref":"https://inspirehep.net/api/literature/647869"},"raw_refs":[{"value":"[2] J. 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