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The Gentleman's Magazine and Historical Chronicle was a monthly periodical published in England during the years of 1736-1833. The volumes of interest from 1812-1815 were written and compiled by Sylvanus Urban, Gentleman. These volumes were Printed in London by Nichols, Son and Bentley at Cicero's Head, Red Lion Passage and Fleet Street. Click on the pdf links to the right to view the monthly issue. This bound volume has been divided by months. The page divisions are as listed. *In this volume only the Index and selected relevant pages have been digitized, for the full Periodical please contact the Brock University Special Collections and Archives. Listed are the pages that have been digitized. Index pages 653-680 Supplement page 577 January pages 1-96 February page 97 March pages 193,260-272 April pages 289,353-357 May pages 385,463,576 June page 481
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William B. Rollason was a businessman from St. Catharines. His business interests included insurance sales, real estate and housing development. He was an active Rotarian, serving as president from 1945 to 1946. He served on the Niagara Parks Commission Board from 1944 until his death in 1959. Mr. Rollason was the president of the St. Catharines Chamber of Commerce, president of the Lincoln County Conservative Association, a member of the Navy Island Peace Capital Group, vice chairman of the War Savings Committee and part owner of the Welland House Hotel in St. Catharines.
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UANL
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The rationalizability of a choice function by means of a transitive relation has been analyzed thoroughly in the literature. However, not much seems to be known when transitivity is weakened to quasi-transitivity or acyclicity. We describe the logical relationships between the different notions of rationalizability involving, for example, the transitivity, quasi-transitivity, or acyclicity of the rationalizing relation. Furthermore, we discuss sufficient conditions and necessary conditions for rational choice on arbitrary domains. Transitive, quasi-transitive, and acyclical rationalizability are fully characterized for domains that contain all singletons and all two-element subsets of the universal set.
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