26,501 research outputs found
Protecting Animals 36: Author Witi Ihimaera
In this very special episode of Knowing Animals I am joined by beloved New Zealand author Witi Ihimaera. Witi has written many books featuring nonhuman animals. He offers us a non-colonial lens through which to think about the human/nonhuman relationship
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Hopkins' 'mixed insight'
‘I am in so much doubt how it is best to begin that I am going to bifurcate and counterpoint myself in parallel columns.’ So begins Hopkins’ remarkable letter to Baillie, 14 May 1881. The letter divides into two neat columns. On the left, Hopkins begins, ‘On this side, what a burning shame it is that I have not [...] written to you’, and, on the right, ‘Here an ethical and Theophrastic observation’. The two lines of thought run in parallel until – their nervous energy exhausted and the poet confessing himself ‘much fagged’ – they ‘merge and surcease’ (CW, I, 440)
Debra Hopkins, Jochen Kleres, Helena Flam, Helmut Kuzmics (Hrsg.): Theorizing Emotions. Sociological Explorations and Applications, Frankfurt am Main 2009 (Rezension)
Rezension zu Debra Hopkins/ Jochen Kleres/ Helena Flam/ Helmut Kuzmics (Hrsg.): Theorizing Emotions. Sociological Explorations and Applications. Frankfurt am
Main: Campus Verlag 200
Fourientations and the Tutte polynomial
A fourientation of a graph is a choice for each edge of the graph whether to orient that edge in either direction, leave it unoriented, or biorient it. Fixing a total order on the edges and a reference orientation of the graph, we investigate properties of cuts and cycles in fourientations which give trivariate generating functions that are generalized Tutte polynomial evaluations of the form (k + m)[superscript n−1](k + l)[superscript gT](αk + βl + m/k + m , γ k + l + δm/ k + l) for α, γ ∈ {0, 1, 2} and β, δ ∈ {0, 1}. We introduce an intersection lattice of 64 cut–cycle fourientation classes enumerated by generalized Tutte polynomial evaluations of this form. We prove these enumerations using a single deletion–contraction argument and
classify axiomatically the set of fourientation classes to which our deletion–contraction argument applies. This work unifies and extends earlier results for fourientations due to Gessel and Sagan (Electron J Combin 3(2):Research Paper 9, 1996), results for partial orientations due to Backman (Adv Appl Math, forthcoming, 2014. arXiv:1408.3962), and
Hopkins and Perkinson (Trans Am Math Soc 368(1):709–725, 2016), as well as results for total orientations due to Stanley (Discrete Math 5:171–178, 1973; Higher combinatorics (Proceedings of NATO Advanced Study Institute, Berlin, 1976). NATO Advanced Study Institute series, series C: mathematical and physical sciences, vol 31, Reidel, Dordrecht, pp 51–62, 1977), Las Vergnas (Progress in graph theory (Proceedings, Waterloo silver
jubilee conference 1982), Academic Press, New York, pp 367–380, 1984), Greene and Zaslavsky (Trans Am Math Soc 280(1):97–126, 1983), and Gioan (Eur J Combin 28(4):1351–1366, 2007), which were previously unified by Gioan (2007), Bernardi (Electron J Combin 15(1):Research Paper 109, 2008), and Las Vergnas (Tutte polynomial of a morphism of matroids 6. A multi-faceted counting formula for hyperplane regions and acyclic orientations, 2012. arXiv:1205.5424). We conclude by describing how these
classes of fourientations relate to geometric, combinatorial, and algebraic objects including bigraphical arrangements, cycle–cocycle reversal systems, graphic Lawrence ideals, Riemann–Roch theory for graphs, zonotopal algebra, and the reliability polynomial. Keywords: Partial graph orientations, Tutte polynomial, Deletion–contraction, Hyperplane arrangements, Cycle–cocycle reversal system, Chip-firing, G-parking functions, Abelian sandpile model, Riemann–Roch theory for graphs, Lawrence ideals, Zonotopal algebra, Reliability polynomialNational Science Foundation (U.S.) (Grant 1122374
Original filing title: Statistics
List of the number of degrees given for the years 1876-1924, the year 1924, and the total of the two categorized under the following headings: Graduate Degrees - MD, PhD, AM, DPH, ScD in Hyg, MEng, DEng; Undergraduate Degrees - AB, BEng, SB, SB
Original filing title: Statistics
Old number adhered to slide is 38List of the number of degrees given for the years 1876-1924, the year 1924, and the total of the two categorized under the following headings: Graduate Degrees - MD, PhD, AM, DPH, ScD in Hyg, MEng, DEng; Undergraduate Degrees - AB, BEng, SB, SB
Hopkins’ Creative Use of Heraclitean Materials
Gerard Manley Hopkins is best remembered for his celebratory 'nature sonnets'— 'Pied Beauty', 'God's Grandeur', and 'The Windhover'. Less than a year before his death, however, Hopkins drew on ideas associated with the ancient Greek thinker Heraclitus of Ephesus to express a darker view of nature. In 'That Nature is a Heraclitean Fire and of the Comfort of the Resurrection’ Hopkins offers a vision of nature and human existence marked by dissolution and destruction. But the poet rejects that apocalyptic vision in favor of the Christian promise of salvation: ‘in a flash, at a trumpet crash/ I am all at once what Christ is…’ In articulating his dark vision of nature Hopkins followed Heraclitus’ fragment B 30: ‘this cosmos…a fire.’ However, Heraclitus’ cosmos ‘always was, is, and will be, an ever-living fire, kindled in measures and extinguished in measures.’ It was not, therefore, the one-way descent to destruction Hopkins described
Original filing title: Statistics
List of the number of degrees given for the years 1876-1924, the year 1924, and the total of the two categorized under the following headings: Graduate Degrees - MD, PhD, AM, DPH, ScD in Hyg, MEng, DEng; Undergraduate Degrees - AB, BEng, SB, SB
Original filing title: Statistics
Old number adhered to slide is 38List of the number of degrees given for the years 1876-1924, the year 1924, and the total of the two categorized under the following headings: Graduate Degrees - MD, PhD, AM, DPH, ScD in Hyg, MEng, DEng; Undergraduate Degrees - AB, BEng, SB, SB
Die Wacht am Rhein.
sectionalpiano17Johns Hopkins University, Levy Sheet Music Collection, Box
016, Item 121March Arranged by Edg. A. Andre
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