Son of the Heartland

2021 ◽  
pp. 8-24
Author(s):  
Andrew Zangwill

Anderson’s parents come from academic families in Indiana. Phil and his sister Grace grew up in Urbana, Illinois because their father was a plant pathologist at the University of Illinois (UI). Mother Elsie demanded academic excellence and respect for others. Father Harry was a model of integrity, a fact displayed during the so-called Krebiozen affair. The Depression affected the family relatively little and Phil acquired his lifelong liberal politics from a UI social group called the Saturday Hikers. At age twelve, he accompanies his family to Europe (a sabbatical for his father) where they observe the rise of Nazism. Phil attends and excels at the University High School where he enjoys math, tennis, and speed skating, but not physics. He wins a National Scholarship to attend Harvard University with a plan to major in mathematics.

2016 ◽  
Vol 33 (1) ◽  
pp. 92-116 ◽  
Author(s):  
David K. Blake

By examining folk music activities connecting students and local musicians during the early 1960s at the University of Illinois at Urbana-Champaign, this article demonstrates how university geographies and musical landscapes influence musical activities in college towns. The geography of the University of Illinois, a rural Midwestern location with a mostly urban, middle-class student population, created an unusual combination of privileged students in a primarily working-class area. This combination of geography and landscape framed interactions between students and local musicians in Urbana-Champaign, stimulating and complicating the traversal of sociocultural differences through traditional music. Members of the University of Illinois Campus Folksong Club considered traditional music as a high cultural form distinct from mass-culture artists, aligning their interests with then-dominant scholarly approaches in folklore and film studies departments. Yet students also interrogated the impropriety of folksong presentation on campus, and community folksingers projected their own discomfort with students’ liberal politics. In hosting concerts by rural musicians such as Frank Proffitt and producing a record of local Urbana-Champaign folksingers called Green Fields of Illinois (1963), the folksong club attempted to suture these differences by highlighting the aesthetic, domestic, historical, and educational aspects of local folk music, while avoiding contemporary socioeconomic, commercial, and political concerns. This depoliticized conception of folk music bridged students and local folksingers, but also represented local music via a nineteenth-century rural landscape that converted contemporaneous lived practice into a temporally distant object of aesthetic study. Students’ study of folk music thus reinforced the power structures of university culture—but engaging local folksinging as an educational subject remained for them the most ethical solution for questioning, and potentially traversing, larger problems of inequality and difference.


1957 ◽  
Vol 4 (3) ◽  
pp. 119-124
Author(s):  
_ _

The project of the university of Illinois Committee on school Mathematics is primarily concerned with students in grades nine through twelve. Frequently, the Project staff is asked if its work with high school students has implications for students in earlier grades, that is, if in attempting to work out better ways of presenting material to high school students, ideas have occurred for better ways to present mathematics to elementary school students.


1967 ◽  
Vol 14 (8) ◽  
pp. 657-664
Author(s):  
Edward Esty

Some of the recent elementary school arithmetic textbooks introduce functions, a topic formerly appearing no earlier than in high school. The University of Illinois Arithmetic Project has long used functions (called “jumping rules” by the Project) in classes for elementary school children.


1919 ◽  
Vol 11 (4) ◽  
pp. 172-176
Author(s):  
Nelle L. Ingels

It is the purpose of this paper to record the results obtained from an investigation concerning the correlation of efficiency— (1) in the study of mathematics and history, (2) in the study of mathematics and foreign language, and (3) in the study of history and foreign language. A similar investigation was made several years ago by Prof. H. L. Rietz and Miss Imogene Shade, “On the Correlation of Efficiency in Mathematics and Efficiency in Other Branches,” in the University of Illinois.*


1962 ◽  
Vol 55 (3) ◽  
pp. 203-206
Author(s):  
Richard P. Giles

In a mathematics course designed for prospective teachers at the University of Illinois, the students were required to design and build a project that could be used in a high-school classroom to illustrate or demonstrate some mathematical concept. Since earlier in the semester we had discussed the growing emphasis that is being given in high schools to the study of symbolic logic, I decided to build an electrical device that would graphically represent the truth table and the various operations which can be performed on propositions.


1952 ◽  
Vol 45 (2) ◽  
pp. 89-93
Author(s):  
Kenneth B. Henderson ◽  
Kern Dickman

There are several reasons why some students enter a college of engineering lacking adequate preparation in mathematics. One is that the mathematical needs of such students have not been clearly defined. It seems to be an auspicious hypothesis to assume that, if these needs are identified in some specificity and high school mathematics teachers apprized of them, students can be better prepared for collegiate work. Acting on this hypothesis, a study was conducted to discover the minimum mathematical needs of students who expect to enter the College of Engineering of the University of Illinois. Since the curricula and course content of most colleges of engineering tend to be similar, it is assumed that, in the absence of other data, these needs will serve very well to indicate “what it takes” in most colleges of engineering.


1929 ◽  
Vol 22 (7) ◽  
pp. 373-381
Author(s):  
Edwin W. Schreiber

It was down in old Mexico that I had my first real introduction to the metric system. 'Tis true I had met the meter and her children, centimeter, millimeter, and little micron, in a formal way whiJe busy in the laboratories at the university in my undergraduate clays-but it was a cold and scientific acquaintance. Under a warm southern sky, with the sun doing its full share to brighten the picture, I read in no uncertain letters on a freshly painted sign which was posted on a little rail way station in old Sonora: "To Calexico, 33.5 Km." So here upon a common road (not a royal one) Kilometer and I met face to face. From that friendly meeting of a member of the metric system a desire was kindled within me to know more about the family history of the meter, and since that time (1913) I have picked up some interesting facts covering the whole family, some of which it is my purpose to relate at this time.


1995 ◽  
Vol 88 (1) ◽  
pp. 30-33
Author(s):  
Albert Goetz ◽  
Jeremy Kahan

“When is the numerical derivative obtained on the calculator greater than the actual derivative and when is it smaller?” A group of college professors and high school mathematics teachers attending a workshop seemed not to know the answer. The question was posed by Deborah Hughes-Hallett, then of Harvard University, who is currently at the University of Arizona, at the first Technology Intensive Calculus for Advanced Placement (TICAP) institute at Clemson University in spring 1992.


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