Merrill Shanks
Purdue University
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American Mathematical Monthly | 1958
John Dyer-Bennet; William R. Fuller; Warren F. Seibert; Merrill Shanks
Among the many questions concerning instructional television that have been raised in the past two or three years are several that deal with the feasibility of televised mathematics instruction. Related to this, the progress of Washington Universitys program of televised mathematics instruction is familiar to many teachers of mathematics. Some may also know of the calculus course currently being offered in the Washington, D. C., area under the auspices of the National Academy of Sciences. Both of these programs are of considerable interest, but neither has yet provided information to permit an empirical test of the effectiveness of such instructionl. We suggest that the following report is of interest for two main reasons. First, it supplies information gathered under conditions of adequate control * This article contains much of the information to be found in the following mimeographed
Archive | 1966
Robert E. Eicholz; Phares G. O'Daffer; Charles Francis Brumfiel; Merrill Shanks
Archive | 1961
Charles Francis Brumfiel; Robert E. Eicholz; Merrill Shanks
American Mathematical Monthly | 1952
W. M. Whyburn; Michael Golomb; Merrill Shanks; H. B. Phillips; J. E. Powell; C. P. Wells
The Mathematical Gazette | 1969
Charles R. Fleenor; Merrill Shanks; Charles Francis Brumfiel
Archive | 1966
Robert E. Eicholz; Phares G. O'Daffer; Charles Francis Brumfiel; Merrill Shanks
The Mathematical Gazette | 1965
M. L. Cartwright; Michael Golomb; Merrill Shanks
Archive | 1965
Robert E. Eicholz; Phares G. O'Daffer; Charles Francis Brumfiel; Merrill Shanks
Archive | 1963
Charles Francis Brumfiel; Robert E. Eicholz; Merrill Shanks; Phares G. O'Daffer; Richard S. Pieters
Archive | 1963
Robert E. Eicholz; Emerson Martin; Charles Francis Brumfiel; Merrill Shanks