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cial life of the student so that the analysis of these may lead the student to formulate many of the generalizations that are given early in a textbook course? Should college mathematics be presented as a series of subjects, e.g., algebra (advanced), solid geometry, trigonometry, analytical geometry, calculus, etc.? Would it be better to present the subject as a single and unified whole in two or three semesters? Should a student study his mathematics as it is developed in his book,--viz., as an intellectual product of a matured mind familiar with the subject,--or should the subject grow gradually in a more or less unorganized form from a series of mechanical, engineering, building, nautical, surveying, and structural problems that can be found in the life and environment of the student? V. Moot Questions in the Teaching of this Subject. VI. How judge whether the subject has been of worth to the student? How test whether the aims of this subject have been realized? How test how much the student has carried away? What means, methods, and indices exist aside from the traditional examination? VII. Bibliography on the Pedagogy of this Subject as Far as It Applies to College Teaching. The aim of the bibliography should be to give worth-while contributions that present elaborations of what is here presented or points of view and modes of procedure that differ from those here set forth. PAUL KLAPPER _The College of the City of New York_ CONTENTS PAGE INTRODUCTION xiii By NICHOLAS MURRAY BUTLER, Ph.D., LL.D. President of Columbia University. Author of _The Meaning of Education_, _True and False Democracy_, etc. Editor of _Educational Review_ PART ONE--THE INTRODUCTORY STUDIES CHAPTER I HISTORY AND PRESENT TENDENCIES OF THE AMERICAN COLLEGE 3 By STEPHEN PIERCE DUGGAN, Ph.D. Professor of Education, The College of the City of New York. Author of _A Student's History of Education_ II PROFESSIONAL TRAINING FOR COLLEGE TEACHING 31 By SIDNEY E. MEZES, Ph.D., LL.D. President of The College of the City of New York. Formerly Pr
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