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        "event_title":"Internship Lab",
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        "description":"*RSVP required to attend. Click \"Join Event\" here: https:\/\/umich.joinhandshake.com\/events\/1573767\/share_preview \r\n\r\nAre you ready to start searching for a great internship? Do you have a few ideas, but you\u2019re not sure where to get started? Let's talk about search strategy!!\u00a0Get real-time, personalized support by checking out the in person Internship Lab. You\u2019ll be guided by one of our Career Coaches whohas designed this experience to provide you strategies, tools, and motivation to get on the right track with searching for internships.\u00a0Chat with folks from the University Career Center to explore Handshake, the University Career Alumni Network (UCAN) and to learn about other tools you can use to build a great job\/internship search strategy.\u00a0**If you're not sure what you're interested in, consider making an \"Exploring Major\/Career Option\" appointment to get started clarifying your interests with a career coach in a 1-on-1 setting.\u00a0Recent Grads: If you are an alumni, you will not be able to access the link due the University\u2019s policy of discontinuing alumni Zoom accounts 30 days after graduation. Please contact careercenter@umich.edu with the subject line \u201cRecent Grad Help\u201d to receive either a recording of the session orto be set up with a 1:1. Include the name of the workshop\/event in your email.",
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        "description":"As David Speyer discussed last week, hyperplane arrangements were a major motivation for the study of matroids. In this talk, we\u2019ll take a more in-depth look at hyperplane arrangements with a focus on their characteristic polynomials. While initially defined in terms the point count over F_q, the characteristic polynomial can be computed entirely combinatorially from the intersection poset. Moreover, in certain situations, the characteristic polynomial has a physical interpretation; over R, it gives the number of connected components and, over C, it gives the Betti numbers. This talk will highlight these results and some of the techniques used to prove them.",
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