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        "time_start":"16:00:00",
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        "event_title":"Barriers to Benefits: Unemployment Insurance Take-Up and Labor Market Effects (with Casey McQuillan)",
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        "combined_title":"Barriers to Benefits: Unemployment Insurance Take-Up and Labor Market Effects (with Casey McQuillan): Brendan Moore, Stanford University",
        "event_subtitle":"Brendan Moore, Stanford University",
        "event_type":"Workshop \/ Seminar",
        "event_type_id":"21",
        "description":"Unemployment insurance (UI) take-up is relatively low in the United States. We implement a large-scale field experiment among 50,000 likely unemployed individuals to study the causes and labor supply implications of incomplete UI take-up. Informational letters increased applications and receipt, with effects concentrated among low-wage workers. Rejection rates among treated applicants also increased: this suggests that the letters primarily reduced learning costs rather than improved eligibility beliefs. Randomized messages aimed at reducing free-rider stigma induced more applications, primarily among high-wage job seekers. Although prior work finds that more generous UI slows job finding, our take-up intervention modestly increased reemployment, as work-search requirements hastened job finding among recipients but also screened out applicants who were unwilling or unable to verify their search. We develop and estimate a structural job search model calibrated to the reduced form-experimental results to quantify these frictions and show that lower search-compliance costs yield the largest welfare gains for unemployed workers.",
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        "tags":["Economics","Public Finance","seminar"],
        "website":"http:\/\/www.lsa.umich.edu\/econ",
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        "datetime_modified":"20260307T204322",
        "datetime_start":"20260330T160000",
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        "time_zone":"America\/Detroit",
        "event_title":"GLNT: How you think on a function defined on 0,1,\u2026,N-1?",
        "occurrence_title":"",
        "combined_title":"GLNT: How you think on a function defined on 0,1,\u2026,N-1?: Shamgar Gurevich (University of Wisconsin--Madison)",
        "event_subtitle":"Shamgar Gurevich (University of Wisconsin--Madison)",
        "event_type":"Workshop \/ Seminar",
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        "description":"Abstract: Between thousand to million times per day, your cellphone calculates the Fourier Transform (FT) of certain complex valued functions defined on 0,1,\u2026,N-1, with N large (order of magnitude of thousands and more). \nThe calculation is done using the Fast Fourier Transform (FFT) - discovered by Cooley--Tukey in 1965 and by Gauss in 1805. \n\nIn the lecture I want to advertise a beautiful way\u2014due to Auslander-Tolimieri\u2014to obtain the FFT as a natural consequence of an answer to the following:\n\nQuestion: How to think on the space of functions on the set 0,1,\u2026,N-1?                              \n\nEngineers tell us that there are two answers for this question:\n\n(A) as functions on that set, where 0,1,\u2026,N-1 regarded as times; and,\n\n(B) as functions on that set, where 0,1,\u2026,N-1 regarded frequencies;\n\nand then the FT is an operator translating between the two spaces. \n\nIn the lecture, I will explain that there is another answer, i.e., a not so well-known third space (C), of arithmetic nature, that also gives an answer to the above question, and then the FFT appears simply as the composition of two operators: \nthe one translating between spaces (A) and (C), and the one that translates (C) to (B).\n\nRemark: The lecture is prepared to be understood by undergraduate students (from any department) who took basic course in linear algebra.",
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