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Find Secrets to Starting & Running Your Own Bookkeeping Business by Cynthia Sherwood in Paperback and other formats in Business & Economics > Bookkeeping.

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Dome Monthly Bookkeeping Record, 8.75" x 11.25", Brown (612)

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Document the cash activity of a small business with this simplified monthly bookkeeping record. Organized lists of monthly incomes and expenditures are easy to accomplish, and the detachable summary sheet aids in year-end reporting. This Dome monthly bookkeeping record book has a payroll section for tracking up to six employees. Cash record keeping system for small businesses. Start date flexibility, good for a full year. Payroll section for up to six employees and detachable summary sheet. Includes calendar of important dates, monthly record of income and expenses. Cash record keeping system for small businesses, easy to use, and comprehensive bookkeeping. Brown cover with wire binding. Overall dimensions: 8. 75"W x 11. 25"H. Maintain a detailed record of cash flows for any fiscal year with this Dome simplified monthly bookkeeping record book.

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Among the most important problems confronting computer science is that of developing a paradigm appropriate to the discipline. Proponents of formal methods - such as John McCarthy, C.A.R. Hoare, and Edgar Dijkstra - have advanced the position that computing is a mathematical activity and that computer science should model itself after mathematics. Opponents of formal methods - by contrast, suggest that programming is the activity which is fundamental to computer science and that there are important differences that distinguish it from mathematics, which therefore cannot provide a suitable paradigm. Disagreement over the place of formal methods in computer science has recently arisen in the form of renewed interest in the nature and capacity of program verification as a method for establishing the reliability of software systems. A paper that appeared in Communications of the ACM entitled, `Program Verification: The Very Idea', by James H. Fetzer triggered an extended debate that has been discussed in several journals and that has endured for several years, engaging the interest of computer scientists (both theoretical and applied) and of other thinkers from a wide range of backgrounds who want to understand computer science as a domain of inquiry. The editors of this collection have brought together many of the most interesting and important studies that contribute to answering questions about the nature and the limits of computer science. These include early papers advocating the mathematical paradigm by McCarthy, Naur, R. Floyd, and Hoare (in Part I), others that elaborate the paradigm by Hoare, Meyer, Naur, and Scherlis and Scott (in Part II), challenges, limits and alternatives explored by C. Floyd, Smith, Blum, and Naur (in Part III), and recent work focusing on formal verification by DeMillo, Lipton, and Perlis, Fetzer, Cohn, and Colburn (in Part IV). It provides essential resources for further study. This volume will appeal to scientists, philosophers, and laypersons who want to understand the theoretical foundations of computer science and be appropriately positioned to evaluate the scope and limits of the discipline.

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