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DigiCat Publishing presents to you this special edition of "The Extant Odes of Pindar" (Translated with Introduction and Short Notes by Ernest Myers) by Pindar. DigiCat Publishing considers every written word to be a legacy of humankind. Every DigiCat book has been carefully reproduced for republishing in a new modern format. The books are available in print, as well as ebooks. DigiCat hopes you will treat this work with the acknowledgment and passion it deserves as a classic of world literature.
This collection of extant odes by the Greek poet Pindar (c. 581-438 BC) presents a comprehensive look at the odes that define his poetic career. Along with Sappho, Pindar is one of the esteemed nine lyric poets of Ancient Greece. These extant odes are also representative of Greece's cultural and artistic trends at the beginning of the dynamic classical period (5th cen. - 4th cen. BC). Primarily in the mode of his famed victory odes, or "epikinia," Pindar elevates the legends of various athletic victors. From charioteers to wrestlers, these poems are frank yet powerful accounts of Ancient Greece's most harrowing Olympic events. Pindar's poetic style is particularly striking, often employing grandiosity unheard in his contemporaries' verse. His elegant phrasing and exacting imagery make these odes delightfully arresting. These games provide an opportunity for mortal men to be elevated to divine status; and it is these odes that so effortlessly set these transformations into action.
This book highlights Ovid's influence on important later Latin authors writing from the fourth to the sixth centuries in Europe and Africa.
This volume explores the interaction of poetry and mathematics by looking at analogies that link them. The form that distinguishes poetry from prose has mathematical structure (lifting language above the flow of time), as do the thoughtful ways in which poets bring the infinite into relation with the finite. The history of mathematics exhibits a dramatic narrative inspired by a kind of troping, as metaphor opens, metonymy and synecdoche elaborate, and irony closes off or shifts the growth of mathematical knowledge. The first part of the book is autobiographical, following the author through her discovery of these analogies, revealed by music, architecture, science fiction, philosophy, and the study of mathematics and poetry. The second part focuses on geometry, the circle and square, launching us from Shakespeare to Housman, from Euclid to Leibniz. The third part explores the study of dynamics, inertial motion and transcendental functions, from Descartes to Newton, and in 20th c. poetry. The final part contemplates infinity, as it emerges in modern set theory and topology, and in contemporary poems, including narrative poems about modern cosmology.
A compelling investigation of the question of the male/female relationship, which is central to Ovid's works.
As an intricate association between a fungus and one or more green algae or cyanobacteria, lichens are one of the most successful examples of symbiosis. These fascinating organisms survive extreme desiccation and temperatures. They are adapted to a great variety of habitats, from deserts to intertidal zones, from tropical rain forests to the peaks of the Himalayas and to circumpolar ecosystems. Lichens are extremely efficient accumulators of atmospherically deposited pollutants, and are therefore widely used to monitor environmental pollution. Their wide range of secondary products show pharmaceutically interesting fungicidal, antibacterial and antiviral properties. Lichens are extremely difficult to culture. This manual provides well-tested tissue culture protocols, protocols for studying lichen ultrastructure, (eco)physiology, primary and secondary compounds, and for using lichens as bioindicators.