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Eli thinks he's so good at everything and he loves to put other elk down, but when he finds himself in a life and death situation, he needs their help.
Eli left the corporate life in San Francisco and moved with his wife, Frances Amelia, to Goat Mountain, high up on the west side of the Cascade Mountains, near the small town of Colton, Oregon. When his parents died, Eli inherited the 640 acres, the original land they homesteaded in 1896. After his wife dies, Eli lives simply in a cabin on his beloved mountain. He learns to cohabitate with many of the wild animals on the land and most especially the legendary Sasquatch. He loves sharing his land, nature, and his lifestyle with his children and ten grandchildren when they visit each summer. The kids enjoy helping with the chores, swimming in the pond, learning to hunt, and exploring the open spaces. A novel, The Mystery of Goat Mountain narrates Elis storythe many adventures he experiences and how he co-exists with the legendary Big Foot. Filled with descriptions of a scenic and idyllic Oregon locale, it intermingles a love story with that of intrigue and difficult decisions.
“There are at least two kinds of games,” states James P. Carse as he begins this extraordinary book. “One could be called finite; the other infinite. A finite game is played for the purpose of winning, an infinite game for the purpose of continuing the play.” Finite games are the familiar contests of everyday life; they are played in order to be won, which is when they end. But infinite games are more mysterious. Their object is not winning, but ensuring the continuation of play. The rules may change, the boundaries may change, even the participants may change—as long as the game is never allowed to come to an end. What are infinite games? How do they affect the ways we play our finite games? What are we doing when we play—finitely or infinitely? And how can infinite games affect the ways in which we live our lives? Carse explores these questions with stunning elegance, teasing out of his distinctions a universe of observation and insight, noting where and why and how we play, finitely and infinitely. He surveys our world—from the finite games of the playing field and playing board to the infinite games found in culture and religion—leaving all we think we know illuminated and transformed. Along the way, Carse finds new ways of understanding everything, from how an actress portrays a role to how we engage in sex, from the nature of evil to the nature of science. Finite games, he shows, may offer wealth and status, power and glory, but infinite games offer something far more subtle and far grander. Carse has written a book rich in insight and aphorism. Already an international literary event, Finite and Infinite Games is certain to be argued about and celebrated for years to come. Reading it is the first step in learning to play the infinite game.
Katie Ann lost the love of her life. But in Canaan, God offers her a new beginning. Settling in to her new life in Canaan, Colorado, Katie Ann Stoltzfus gives birth to a beautiful baby boy. The boy's father - her estranged husband - died before their son is born. Despite his infidelities, Ivan was her one true love. She mourns his loss, vows never to trust another man, and resolves to fill the role of both mother and father to her son. Then Eli Detweiler arrives in Canaan from Middlefield, Ohio, to attend his niece's wedding. He's been raising his kids alone in Middlefield since his wife's death fifteen years ago. Now each child is married, so Eli looks forward to living a less-structured life-and eating shoofly pie for breakfast every morning. There's no one to care for except himself. When a meddling-but good-hearted-Englisch woman plays matchmaker for Katie Ann and Eli, they find themselves facing an unexpected, hopeful future...brought together by God's wondrous love.
Theoretical Chemistry: Advances and Perspectives, Volume 2 covers all aspects of theoretical chemistry. This book reviews the techniques that have been proven successful in the study of interatomic potentials in order to describe the interactions between complex molecules. The ground state properties of the interacting electron gas when a magnetic field is present are also elaborated, followed by a discussion on the Gellman-Brueckner-Macke theory of the correlation energy that has applications in atomic and molecular systems. This volume considers the instability of the Hartree-Fock ground state in a magnetic field and very high magnetic fields that are pertinent to the structure of matter in collapsed stellar objects. The electron-hole plasma in certain highly-doped semiconductors and many-electron correlation problem are likewise included. This publication is a good reference for students and researchers conducting work on the mathematical description of chemistry.