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        "event_title":"[For '26 Grads] From Piggy Banks to Portfolios: Your Wealth Management Career Journey",
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        "description":"From Piggy Banks to Portfolios: Your Wealth Management Career Journey is a webinar series that provides a deeper dive into wealth management careers with Raymond James, (NYSE: RJF) a leading diversified financial services companyproviding private client group, capital markets, asset management, banking and other services to individuals, corporations, and municipalities. Through these virtual sessions, you will:Gain a clear overview of the internship's framework, including key components, outcomes, and expectationsLearn how to be well-preparedfor the Wealth Management Internship application processUnderstand potential career pathways in Wealth ManagementGain insights into the day-to-day responsibilities and experiences of professionals in theWealth Management field We look forward to connecting with students from the Class of 2026 during this webinar series as we discuss Summer 2025 Internship opportunities.   Join us for four Thursdays in Octoberfrom 3:00 - 3:30 PM Eastern Time:Oct 3Oct 10Oct 24Oct 31 Each session will cover different material.  For your convenience, when you register for one session, we'll hold your spot for the remaining sessions in the series. RSVP for session #1 (and the full series) HERE!",
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        "event_title":"Asymptotic dimension of graphs of arcs and curves on infinite-type surfaces",
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        "combined_title":"Asymptotic dimension of graphs of arcs and curves on infinite-type surfaces: Michael Kopreski",
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        "description":"In analogy to the curve complex and its role in the geometry of mapping class groups of finite-type surfaces, a number of authors have defined graphs whose vertices are arcs or curves on a given infinite-type surface S, and on which the mapping class group Mod(S) acts by isometries.  We show that for a broad class of such graphs, including the grand arc graph, the omnipresent arc graph, and all others defined comparably to Masur-Minsky, the asymptotic dimension is infinite.  In particular, if one could construct a graph in this class admitting a \u0160varc-Milnor-type action of Mod(S), then Mod(S) would have infinite asymptotic dimension.",
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