Discover the unspoiled beauty of Arkansas in N is for Natural State: An Arkansas Alphabet. Acansa is the Sioux Indian name for the state we know today as Arkansas and this begins our alphabet journey. Next you'll find Blanchard Springs Cavern with its 80,000 bats and then to D is for Diamonds, and learn the Natural State is the only state that mines them. Illustrator Rick Anderson's rich and colorful images bring the beautiful vision of Arkansas to all readers.
"Arkansas facts, symbols, geography, and famous places are introduced using numbers. Learn about 1 Pivot Rock, 3 ivory-bill woodpeckers, 8 square dancers, 20 pine trees, and more. Each topic is introduced with a poem, followed by detailed side-bar text"--Provided by publisher.
This compelling study of the origins of all that exists, including explanations of the entire material world, traces the responses of philosophers and scientists to the most elemental and haunting question of all: why is anything here—or anything anywhere? Why is there something rather than nothing? Why not nothing? It includes the thoughts of dozens of luminaries from Plato and Aristotle to Aquinas and Leibniz to modern thinkers such as physicists Stephen Hawking and Steven Weinberg, philosophers Robert Nozick and Derek Parfit, philosophers of religion Alvin Plantinga and Richard Swinburne, and the Dalai Lama. The first accessible volume to cover a wide range of possible reasons for the existence of all reality, from over 50 renowned thinkers, including Plato, Aristotle, Aquinas, Descartes, Leibniz, Hume, Bertrand Russell, Stephen Hawking, Steven Weinberg, Robert Nozick, Derek Parfit, Alvin Plantinga, Richard Swinburne, John Polkinghorne, Paul Davies, and the Dalai Lama Features insights by scientists, philosophers, and theologians Includes informative and helpful editorial introductions to each section Provides a wealth of suggestions for further reading and research Presents material that is both comprehensive and comprehensible
This is a study of gay and lesbian life in Arkansas in the twentieth century, a deft weaving together of Arkansas history, dozens of oral histories, and Brock Thompson's own story.
Discover America explores each state, district, and territory in the United States of America. From Alabama to Wyoming, this series features vivid images, informative charts, and detailed maps to guide readers through their nation. Each book explores geography, history, culture, and economics to illustrate the diversity of this unique country.
How does one talk about love? Is it even possible to describe something at once utterly mundane and wholly transcendent, that has the power to consume our lives completely, while making us feel part of something infinitely larger than ourselves? Taking a unique approach to this age-old problem, the nameless narrator of David Levithan's The Lover's Dictionary constructs the story of a relationship as a dictionary. Through these sharp entries, he provides an intimate window into the great events and quotidian trifles of coupledom, giving us an indelible and deeply moving portrait of love in our time.
By investigating the properties of the natural state, this book presents an analysis of input-output systems with regard to the mathematical concept of state. The state of a system condenses the effects of past inputs to the system in a useful manner. This monograph emphasizes two main properties of the natural state; the first has to do with the possibility of determining the input-output system from its natural state set and the second deals with differentiability properties involving the natural state inherited from the input-output system, including differentiability of the natural state and natural state trajectories. The results presented in this title aid in modeling physical systems since system identification from a state set holds in most models. Researchers and engineers working in electrical, aerospace, mechanical, and chemical fields along with applied mathematicians working in systems or differential equations will find this title useful due to its rigorous mathematics.
