The Mississippi 39th Infantry Regiment was organized at Jackson, Mississippi, during the late spring of 1862. About twenty-five percent of this unit was sick in June, and there were 29 officers and 541 men present for duty in July. Company I took part in the fight at Baton Rouge, then, assigned to General Beall's command, the regiment was captured at Port Hudson in July, 1863. After the exchange in December it totalled 220 effectives. Attached to Ross' and Sears' Brigade it was involved in the Atlanta Campaign, Hood's Tennessee operations, and the defense of Mobile. The regiment reported 7 casualties at New Hope Church, 30 at Kennesaw Mountain, 5 at the Chattahoochee River, and 48 in the Battle of Atlanta. Few surrendered with the Department of Alabama, Mississippi, and East Louisiana.
Seeming Knowledge revisits the question of Shakespeare and religion by focusing on the conjunction of faith and skepticism in his writing. Cox argues that the relationship between faith and skepticism is not an invented conjunction. The recognition of the history of faith and skepticism in the sixteenth century illuminates a tradition that Shakespeare inherited and represented more subtly and effectively than any other writer of his generation.
John Knox (1514-1572) was more a reformer of the Scottish Kirk than he was a systematic theologian, as his collected works will attest. Knox had a profound influence upon theological and ecclesiological developments in Scotland both purely by the force of his personality and by the role he played in shaping the Scots Confession and the Book of Common Order. Knox was an ordained priest and served as a tutor prior to his conversion to Protestantism. Volumes One and Two: Knox's famous 'History of the Reformation in Scotland'. Apologetics as much as history, 'History of the Reformation in Scotland' was immediately seized and suppressed when it initially appeared, yet it has remained available in various editions for over 400 years. Volume Three: 'Earliest Writings', 1548-1554 Volume Four: 'Writings from Frankfurt and Geneva'. These writings in exile include Knox's famous 'First Blast of the Trumpet against the Monstrous Regiment of Women', his violent diatribe against Mary of Guise. Volume Five: 'On Predestination' and other writings. 'On Predestination, in Answer to the Cavillations by an Anabaptist' is Knox's longest theological work and presents a position of rigid predestinationism. Volume Six: Letters, Prayer, and other shorter writings with a sketch of his life.
Traveling South is the first major study of how narratives of travel through the antebellum South helped construct an American national identity during the years between the Revolutionary War and the Civil War. John Cox makes his case on the basis of a broad range of texts that includes slave narratives, domestic literature, and soldiers’ diaries, as well as more traditional forms of travel writing. In the process he extends the boundaries of travel literature both as a genre and as a subject of academic study. The writers of these intranational accounts struggled with the significance of travel through a region that was both America and “other.” In writings by J. Hector St. John de Crèvecoeur and William Bartram, for example, the narrators create personal identities and express their Americanness through travel that, Cox argues, becomes a defining aspect of the young nation. In the narratives of Frederick Douglass and Solomon Northup, the complex relationship between travel and slavery highlights contemporary debates over the meaning of space and movement. Both Fanny Kemble and Harriet Jacobs explore the intimate linkings of women’s travel and the construction of an ideal domestic space, whereas Frederick Law Olmsted seeks, through his travel writing, to reform the southern economy and expand a New England yeoman ideology throughout the nation. The Civil War diaries of Union soldiers, written during the years that witnessed the largest movement of travelers through the South, echo earlier themes while concluding that the South should not be transformed in order to become sufficiently “American”; rather, it was and should remain a part of the American nation, regardless of perceived differences.
Erie Street Cemetery is Clevelands oldest existing cemetery. Today downtown Cleveland towers over this peaceful plot of land, which has remained essentially unchanged since it was opened as a burial ground in 1826 at the far edge of the town, whose population was only about 800 at the time. Within the cemetery are the graves of soldiers who served in the Indian Wars, the Revolutionary War, the War of 1812, the Civil War, the Mexican War, and the Spanish-American War, and it is the last resting place of many of the citys early leaders and pioneer families.
Toric varieties form a beautiful and accessible part of modern algebraic geometry. This book covers the standard topics in toric geometry; a novel feature is that each of the first nine chapters contains an introductory section on the necessary background material in algebraic geometry. Other topics covered include quotient constructions, vanishing theorems, equivariant cohomology, GIT quotients, the secondary fan, and the minimal model program for toric varieties. The subject lends itself to rich examples reflected in the 134 illustrations included in the text. The book also explores connections with commutative algebra and polyhedral geometry, treating both polytopes and their unbounded cousins, polyhedra. There are appendices on the history of toric varieties and the computational tools available to investigate nontrivial examples in toric geometry. Readers of this book should be familiar with the material covered in basic graduate courses in algebra and topology, and to a somewhat lesser degree, complex analysis. In addition, the authors assume that the reader has had some previous experience with algebraic geometry at an advanced undergraduate level. The book will be a useful reference for graduate students and researchers who are interested in algebraic geometry, polyhedral geometry, and toric varieties.
This book details the heart and soul of modern commutative and algebraic geometry. It covers such topics as the Hilbert Basis Theorem, the Nullstellensatz, invariant theory, projective geometry, and dimension theory. In addition to enhancing the text of the second edition, with over 200 pages reflecting changes to enhance clarity and correctness, this third edition of Ideals, Varieties and Algorithms includes: a significantly updated section on Maple; updated information on AXIOM, CoCoA, Macaulay 2, Magma, Mathematica and SINGULAR; and presents a shorter proof of the Extension Theorem.
Written at a level appropriate to undergraduates, this book covers such topics as the Hilbert Basis Theorem, the Nullstellensatz, invariant theory, projective geometry, and dimension theory. The book bases its discussion of algorithms on a generalisation of the division algorithm for polynomials in one variable that was only discovered in the 1960's. Although the algorithmic roots of algebraic geometry are old, the computational aspects were neglected earlier in this century. This has changed in recent years, and new algorithms, coupled with the power of fast computers, have let to some interesting applications, for example in robotics and in geometric theorem proving. In preparing this new edition, the authors present an improved proof of the Buchberger Criterion as well as a proof of Bezout's Theorem.
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