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        "event_title":"Smith Lecture - Dr. Rosa Le\u00f3n Zayas, Willamette University",
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        "combined_title":"Smith Lecture - Dr. Rosa Le\u00f3n Zayas, Willamette University: Diving Deep: Microbial Diversity and Metabolic Potential in the Marine Ultra-Deep Biosphere",
        "event_subtitle":"Diving Deep: Microbial Diversity and Metabolic Potential in the Marine Ultra-Deep Biosphere",
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        "description":"Exploration of the deep ocean has expanded our understanding of oceanic ecosystems and yet still little is known about these deep sites on Earth. Some of the most poorly understood ecosystems are subsurface sedimentary environments and ultra-deep trenches, particularly as it pertains to the distribution of novel microbial lineages and their associated metabolic abilities. In this presentation, I will share an two examples of work that has advance our understanding of the distribution and metabolic potential of novel microbial lineages, such as those that are part of the Candidate Phyla Radiation, and archaeal lineages such as Bathyarchaea and Asgard archaea Superphylum. Overall, this research seeks to reveal the metabolic potential of novel microbial lineages, which significantly contributes to our overall understanding of the ecosystem function of subsurface sedimentary environments.",
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        "website":"https:\/\/twitter.com\/MichiganEarth",
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        "event_title":"Concerto Competition: Graduate Finalists",
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        "combined_title":"Concerto Competition: Graduate Finalists",
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        "description":"Winners of the SMTD Concerto Competition will perform their competition piece with one of the School\u2019s orchestras in an upcoming performance at Hill. More information to come.",
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        "tags":["Concert","Free","Music"],
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        "event_title":"GEOMETRY SEMINAR.  Morse-ness in convex projective geometry",
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        "combined_title":"GEOMETRY SEMINAR.  Morse-ness in convex projective geometry: Mitul Islam",
        "event_subtitle":"Mitul Islam",
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        "description":"The (Hilbert metric) geometry of properly convex domains generalizes real hyperbolic geometry. This generalization is far from the Riemannian notion of non-positive curvature but they have some intriguing similarities. In coarse geometry, Morse geodesics embody \u201cnegatively curved\u201d directions. In this talk, I will explore Morse geodesics in a properly convex domain. I will show that Morse-ness can be characterized entirely using linear algebraic data (i.e. singular values of matrices that track the geodesic). Further, I will discuss how this coarse geometric notion of Morse is closely related to a symmetric space notion of Morse (studied by Kapovich-Leeb-Porti) as well as the smoothness of boundary points. This is joint work with Theodore Weisman.",
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