387 research outputs found

    Upper Broad Street, Bridgetown, Barbados.

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    Landscape, Sephia tone, “3 ½” x 5½ ”This photo is an aerial view of Upper Broad Street in Bridgetown, Barbados. It is a busy street scene with people, donkey carts, and wagons. The image shows men and women's fashion of the day. There are many stores and shops located on both sides of the street, with roofs of wooden shingle structures, wrought iron balconies and windows with wooden shutters. One of the stores signs which is most visible is the “J.R.H. Seifert & Co. Ltd. On the front of the Postcard is a Barbados 1d stamp Rubber stamp – 18 FEB? – G.P.O. This is an undivided back postcard. Back of the Postcard Addressed to : Professor Dr. Arnold Poschl, Klosterwiesgasse Graz, Osterreich. ENTP £15 A6 (Handwritten in Pencil

    Belleville, Barbados.

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    Landscape; Black & white; 3 ½” x 5 ½”A view of the palm lined street with the Belleville Great House in the background. In the distance a woman walks along the avenue. This is a divided back postcard. Back of postcard HP £6- (Handwritten in pencil). A stamp with the words printed – Made in Germany. Published by J.R.H. Seifert & Co. Ltd. Barbados

    Lord's Castle, Barbados.

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    Landscape; Black & white; 3 ½” x 5 ½”This card shows the Georgian-style mansion of Sam Lord’s Castle. It features expansive verandas, elegant arched windows, and intricately detailed cornices. This is a divided back postcard. Back of the postcard M £8 (Handwritten in pencil). Photograph by J.R.H. Seifert & Co., Ltd., Barbados. Made in Germany

    Upper Broad Street, Barbados.

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    Portrait; Black & white; 3 ½” x 5 ½”A busy city scene abuzz with activity. The street is filled with people, wagons, horses and carts carrying various goods and packages. A flag is attached to the side of the J.R.H. Seifert & Co., Ltd store. A partial view of the Johnson & Co. store is also seen at the forefront. Nelson Statue is visible at the top of the street. This is an undivided back postcard. Back of the postcard; Y 11 (Handwritten in pencil). Platin-Crayon.O.L.M. 445:06 (bottom left-hand corner). 82035 (bottom right-hand corner). Printed in Germany

    Unloading Sugar Cane, Barbados

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    Landscape; Divided ; Black & White, 5 1/2 x 3 1/2 inches.The card shows oxcarts of sugar cane in the factory yard in Barbados. Two men stand next to the heavily laden carts. Behind them is the plantation boiling house where a number of women are seen at the door. The postcard is signed at the bottom of the picture – With love. E. Roett. Also written on the front bottom is J.R.H Seifert and Company Limited, Barbados At the back : MP 8 GBP. Made in Germany

    Rational Seifert Surfaces in Seifert Filtered Spaces

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    Rationally null-homologous links in Seifert fibered spaces may be represented combinatorially via labeled diagrams. We introduce an additional condition on a labeled link diagram and prove that it is equivalent to the existence of a rational Seifert surface for the link. In the case when this condition is satisfied, we generalize Seifert\u27s algorithm to explicitly construct a rational Seifert surface for any rationally null-homologous link. As an application of the techniques developed in the paper, we derive closed formulae for the rational Thurston-Bennequin and rotation numbers of a rationally null-homologous Legendrian knot in a contact Seifert fibered space. --author-supplied descriptio

    Avenue of Palms, Belle Ville, Barbados.

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    Landscape; Black & white; 3 ½” x 5 ½”A picture of the avenue of palms located in Belleville, Barbados. In the background is a fence to the left.. There are two buildings that can be partially seen. This is an undivided back postcard. Back of postcard A05 £8. At the top right-hand corner is a half-penny stamp. Published by J.R.H. Seifert & Co. Barbados

    About the Author

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    Dr. Josef Seifert was the director of the master's and doctoral programs at the Institute of Philosophic Studies at the University of Texas at Dallas, USA (from 1972 to 1981), the Rector of the International Academy of Philosophy in Irving, Texas, since its foundation in 1980, Rector of the International Academy of Philosophy (IAP) in the Principality of Liechtenstein from 1986 to 2007 and Rector of the IAP at the Pontificia Universidad Católica de Chile in Santiago de Chile from 2004 to 2011 and held the title "Founding Rector of the IAP." From 2012 to 2017, he was Professor of Philosophy at the Academia Internacional de Filosofía - Instituto de Filosofía Edith Stein. Dr. Seifert is a full professor of philosophy and Rector of the International Academy of Philosophy in the Principality of Liechtenstein. He is the author of Gott als Gottesbeweis (God as Proof of His Existence): A Phenomenological Defense of the Ontological Argument (2nd ed. 2000) and over 50 books in German or English; he has also written 300 articles in 20 languages

    Public Buildings and Chamberlain Bridge, Bridgetown, Barbados.

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    Landscape; Black & white; 3 ½” x 5 ½”A vintage scene of Public Buildings, Chamberlain Bridge and Parliament Building with the clock tower in the background. Merchant ships are seen docked in the Careenage. Men and women can be seen traversing near the bridge. This is an undivided back postcard. Back of the postcard ME €8- (Handwritten in pencil). Platin-Crayon.O.L.M 179:05. 60942. Addressed to : W. L. Sas? P.O. Box 387, Rome, New York. At the front J.R.H. Seifert & Co., Barbados. Handwritten in pen on the front: Seven P.C’s sent for money received.

    An algorithm to calculate generalized Seifert matrices

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    Friedl S, Kausik C, Qintanilha JP. An algorithm to calculate generalized Seifert matrices. Journal of Knot Theory and Its Ramifications. 2022.We develop an algorithm for computing generalized Seifert matrices for colored links given as closures of colored braids. The algorithm has been implemented by the second author as a computer program called Clasper. Clasper also outputs the Conway potential function, the multivariable Alexander polynomial, the Cimasoni-Florens signatures and the nullities of a link, and displays a visualization of the C-complex used for producing the generalized Seifert matrices
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