A Primer Of Quaternions Arthur Stafford Hathaway Books
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This book was originally published prior to 1923, and represents a reproduction of an important historical work, maintaining the same format as the original work. While some publishers have opted to apply OCR (optical character recognition) technology to the process, we believe this leads to sub-optimal results (frequent typographical errors, strange characters and confusing formatting) and does not adequately preserve the historical character of the original artifact. We believe this work is culturally important in its original archival form. While we strive to adequately clean and digitally enhance the original work, there are occasionally instances where imperfections such as blurred or missing pages, poor pictures or errant marks may have been introduced due to either the quality of the original work or the scanning process itself. Despite these occasional imperfections, we have brought it back into print as part of our ongoing global book preservation commitment, providing customers with access to the best possible historical reprints. We appreciate your understanding of these occasional imperfections, and sincerely hope you enjoy seeing the book in a format as close as possible to that intended by the original publisher.
A Primer Of Quaternions Arthur Stafford Hathaway Books
This is a late (1890s) perspective on quaternions from the point of view of anAmerican professor of engineering in the Midwest, teaching to an audience of
beginners at the freshman or sophomore undergraduate level. The result is
a solid foundation that benefits from plenty of classroom exposure and the
decades of experience of earlier expositors, not to mention illustrations that
were scarce in earlier authors who gravitated to the algebraic approach
moreso than the geometric approach to quaternions.
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A Primer Of Quaternions Arthur Stafford Hathaway Books Reviews
Chinese?
It is what it says it is. It's a primer. It leads you gently into the difficult subject of Quaternions. It was written in the 1890s. I prefer the old texts over the new.
This is a late (1890s) perspective on quaternions from the point of view of an
American professor of engineering in the Midwest, teaching to an audience of
beginners at the freshman or sophomore undergraduate level. The result is
a solid foundation that benefits from plenty of classroom exposure and the
decades of experience of earlier expositors, not to mention illustrations that
were scarce in earlier authors who gravitated to the algebraic approach
moreso than the geometric approach to quaternions.
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