Report of the Superintendent of the New York and Erie Railroad to the Stockholders (1856)
“The magnitude of the business of this road, its numerous and important connections, and. the large number of employés engaged in operating it, have led many, whose opinions are entitled to respect, to the conclusion, that a proper regard to details, which enter so largely into the elements of success in the management of all railroads, cannot possibly be attained by any plan that contemplates its organization as a whole; and in proof of this position, the experience of shorter roads is referred to, the business operations of which have been conducted much more economically.
Theoretically, other things being equal, a long road should be operated for a less cost per mile than a short one. This position is so clearly evident and so generally admitted, that its truth may be assumed without offering any arguments in support of it; and, notwithstanding the reverse, so far as practical results are considered, has generally been the case, we must look to other causes than the mere difference in length of roads for a solution of the difficulty.”
Source: Report of the Superintendent of the New York and Erie Railroad to the Stockholders (1856), p. 33-34: First two paragraphs
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Daniel McCallum 25
Canadian engineer and early organizational theorist 1815–1878Related quotes
Source: Report of the Superintendent of the New York and Erie Railroad to the Stockholders (1856), p. 34: Third paragraph. Cited in: Alfred D. Chandler, Jr. (1962). Strategy and Structure: Chapters in the History of the Industrial Enterprise. p. 21-22
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Context: Mathematical science is in my opinion an indivisible whole, an organism whose vitality is conditioned upon the connection of its parts. For with all the variety of mathematical knowledge, we are still clearly conscious of the similarity of the logical devices, the relationship of the ideas in mathematics as a whole and the numerous analogies in its different departments. We also notice that, the farther a mathematical theory is developed, the more harmoniously and uniformly does its construction proceed, and unsuspected relations are disclosed between hitherto separate branches of the science. So it happens that, with the extension of mathematics, its organic character is not lost but only manifests itself the more clearly.
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