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        "time_start":"16:00:00",
        "time_end":"18:00:00",
        "time_zone":"America\/Detroit",
        "event_title":"[Figma Workshop 2] Introduction to Components: Buttons and Inputs",
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        "combined_title":"[Figma Workshop 2] Introduction to Components: Buttons and Inputs: Hosted by Vardan Sargsyan (FLUX)",
        "event_subtitle":"Hosted by Vardan Sargsyan (FLUX)",
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        "event_type_id":"21",
        "description":"In this second FLUX workshop, we run you through the basics of components! You\u2019ll walk away with advanced button and input components that are set up just like you would in the industry.\r\n\r\n\u2014\u2014\u2014\r\nFLUX stands for Figma Learning for User Experience. We are a group of students passionate about user experience design and Figma.\r\n\r\nOur mission is to create events and activities that support the learning of Figma and UX for students of all levels of expertise and backgrounds across the University of Michigan.",
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        "tags":["Figma","Graphic Design","Information And Technology","User Experience Design","Ux","Ux Design"],
        "website":"https:\/\/docs.google.com\/forms\/d\/e\/1FAIpQLSdNKHPeBvTuuhI3wht3eHL1l0PigzKVAk_KAfEn1Bgf2etUDQ\/viewform?usp=sf_link",
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        "datetime_start":"20241122T160000",
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        "event_title":"GEOMETRY SEMINAR   Diophantine approximation on homogeneous spaces",
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        "combined_title":"GEOMETRY SEMINAR   Diophantine approximation on homogeneous spaces: Amos Nevo (Chicago\/Technion)",
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        "description":"Let G be a Lie group, L a lattice in G, and H a closed subgroup of G.\r\nSuppose that L acts on the homogeneous space G\/H with dense orbits. \r\nWe would like to measure how dense these orbits actually are, or equivalently, gauge the efficiency of approximation of a general point on G\/H by a lattice orbit. \r\n    Departing from traditional classical Diophantine approximation, we will \r\nAssume G to be a non-amenable group,  for example the group of isometries of hyperbolic space, or the general linear or affine group. \r\n    We will present a solution to this problem for lattice actions \r\non a large class of homogeneous spaces, emphasizing a sufficient condition for when an optimal result holds, and give some examples. The methods involve dynamical arguments, and spectral methods applied to the automorphic representation. \r\n    We will then briefly describe the extensive scope of this set-up, and explain some more refined problems related to equidistribution and discrepancy of lattice orbits, as time permits. \r\n\r\n    Based partly on joint work with Alex Gorodnik and Anish Ghosh, and partly on recent joint work with Mikolaj Fraczyk and Alex Gorodnik.",
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