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    A Loss of the HMCS \u3cem\u3eClayoquot\u3c/em\u3e

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    The torpedo struck without warning. HMCS Clayoquot was returning from an anti-submarine sweep in the approaches to Halifax harbour when its stern rose into the air, mangled by the detonation of a German T-5 acoustic homing torpedo. The men aboard felt two concussions, the second likely being depth charges stored on Clayoquot’s stern set off by the torpedo. Whatever the details, the explosions were devastating for the small Bangor class minesweeper. A grainy photograph of the doomed ship shows the stern blasted vertical, the ship listing to starboard. Clayoquot lasted barely ten minutes after being hit, just long enough for all but eight of her crew to escape. The worst fate befell two young officers trapped in the port forward-cabin. These men called out through a port hole for axes to chop their way to freedom, but all the axes were underwater. The merciless sea closed around them as the ship vanished

    Book Review

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    Reviewing Philip M. Stern, The Great Treasury Raid, Random House, 196

    Firm and industry effects in accounting versus economic profit data

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    This article presents estimates of firm and industry fixed-effects on profit rates for large US corporations, using both Economic Value Added (EVA), the popular measure of profits produced by Stern Stewart and Company, as well as simple (unadjusted) accounting measures as the dependent variable. We find that the improvement in explanatory power of the fixed-effect model is substantially greater when using EVA than has been documented with alternative measures

    A note on the arithmetic properties of Stern Polynomials

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    We investigate the Stern polynomials defined by B0(t)=0,B1(t)=1B_0 ( t ) =0,B_1 ( t ) =1, and for n≥2n \geq 2 by the recurrence relations B2n(t)=tBn(t),B_{2n}( t) =tB_{n}( t) , B2n+1(t)=Bn(t)+Bn+1(t)B_{2n+1}( t) =B_n( t) +B_{n+1}( t) . We prove that all possible rational roots of that polynomials are 0,−1,−1/2,−1/30,-1,-1/2,-1/3. We give complete characterization of nn such that deg(Bn)=deg(Bn+1)deg( B_n) = deg( B_{n+1}) and deg(Bn)=deg(Bn+1)=deg(Bn+2)deg( B_n) =deg( B_{n+1}) =deg( B_{n+2}) . Moreover, we present some result concerning reciprocal Stern polynomials.Comment: 9 pages, submitte

    kurz und kn@pp news : Nr. 8 [engl. Fassung]

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    * Advance Notice: 1st Frankfurt General Practice Day * Tips on how to avoid errors * STERN-Leading article on high blood pressure in cooperation with the Institute * 2nd part of DEGAM chronic heart failure guideline - long version * Launch of the anonymous error circle! * Over 1,000 students trained in evidence based medicine * Research assistant wanted* Vorankündigung: 1. Frankfurter Tag der Allgemeinmedizin * Tipps zur Fehlervermeidung * STERN-Titel zu Bluthochdruck unter Mitarbeit des Instituts * 2. Teil DEGAM-Leitlinie "Herzinsuffizienz", Langfassung * Start des anonymen Fehlerzirkels! * Über 1000 Studierende in Evidenzbasierter Medizin ausgebildet * Wissenschaftliche/r Mitarbeiter/in gesuch

    Fearless Friday: Hannah Lebovitz

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    This week, we recognize the work of Hannah Labovitz ’21. Hannah is currently pursuing a history major, a Spanish and Public History double minor, and a teaching certification. She is from Pittsburgh, Pennsylvania, and has been very involved in the Jewish community here at Gettysburg. She is the secretary and communications chair of Hillel, works as an assistant to Stephen Stern in the Judaic Studies Department, serves on the Judaic Studies committee, acts as co-President of Democracy Matters. She also participates in Alpha Phi Omega, College Democrats, and Dance Ensemble. [excerpt
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