Divergent Reviewers on Teaching Mathematics to Nontraditional Inner City Students

By

Sherman N. Miller

9/18/2006

I once told a college algebra / trigonometry class at Gander Hill prison in Wilmington, DE that marking their papers made me sick. All eyes were in my direction as the class awaited my explanation for such a harsh assessment. I told them that it did not make any sense for such great talent to be here in this prison. 

My Gander Hill prison teaching experience helped to kindle my resolve to seek teaching methods to help develop the mental capability of nontraditional students (people 25 years and up) because they are often the parents of the children in public education, and education offers options other than crime for upward mobility. I believe if we educate the parents we get the children because parents will help their own children versus hood’ children becoming victims of social promotion (public school teachers passing the students without seeing that they learn the course material).

During my tenure in end use research and technical marketing for the E.I. DuPont De Nemours and Company Inc., I enjoyed writing internal technical reports (quasi white papers) summarizing my research or prove out efforts. This writing joy ported to my educational research quest, so I wrote the book, Teaching College Algebra, Reversing the Effects of Social Promotion, to share some teaching techniques that I found worked successfully in the classroom. Although the book published in summer 2005, there are two 2006 divergent book reviews where one reviewer calls into question the educational value of the work and another reviewer felt it was an excellent value work.    

John Gregory of the College of Education at the University of Florida slammed Teaching College Algebra: Reversing the Effects of Social Promotion in Mathematics Teacher August 2006 volume. Gregory writes, “In chapters 5 and 6, the author presents various concepts that would be found in the content of a typical college algebra book. As far as the reviewer can see, there are no unique or unusual ways the author suggests to teach the content. I would caution people who are buying this book for educational purposes.”    

Gregory’s harsh assessment ran counterpoised to one appearing in the July 2006 Education Review.  “Although thoroughly grounded in the literature, this is an eminently practical, well-written book that is worth the read. The right things need to be taught in college algebra: the author discusses what makes things right to discuss, pointing out that for unprepared student the topics should reach far back, as they all too often do not. Problem solving at the board, rather than memorization and regurgitation on a number of multiple-choice midterms, is in order. The important things are best learned through hard work, and by generating momentum in succeeding in using the materials.

“These things are not accomplished on the cheap, nor are they the skills and knowledge which college math professors should focus on in traditional frosh calculus classes and other classes for the math- capable. But they are the very things necessary for the less math- abled, just the kind of students who populate college algebra courses. They need a different kind of teaching and faculty teaching them need a different kind of teaching style to optimize student success. This book does an excellent job of explaining how to accomplish this.” ( http://edrev.asu.edu/brief/july06.html )

I was taken aback by the very high divergence in these book reviews. Hence, I seriously questioned if Gregory had even read the book or perhaps he did not appreciate works written from an African American slant for adults ranging in age from 25 and up who come from inner city backgrounds. I felt incumbent to write Gregory a letter offering my concerns with his review.

“I read your review of Teaching College Algebra: Reversing the Effects of Social Promotion from Mathematics Teacher Volume 100, Number 1 in August 2006. Your review had me wondering if you only gave this book a perfunctory look. You write, “The author uses the term nontraditional students to refer to those African American and Hispanic students who may be inadequately prepared for college mathematics or seem to lack self-confidence.” This statement suggests that I have redefined the concept of nontraditional students and that is simply wrong.

“When I use a statement such as, “Consequently, many of today’s inner-city adults who were pushed through the ill-famed public schools lack basic literacy. However, the natural ability is there and it only needs refining. Delaware State University developed a program entitled, “Project Success Wilmington Campus,” . . . to open college opportunity for inner-city Wilmington nontraditional students” I am speaking of adults 25 years and older with an average age of 32. There is no race issue here.

“Another statement that also captures that I am using a standard definition for nontraditional students is, ‘What is suggested here is that the role of the college professor will need to include mentoring to inner-city traditional and nontraditional students and first generation college students while these students are trying to acculturate the mainstream psyche. When it comes to mathematics, the professor-mentor will need to understand how the student learns.’

“The book was written to three populations: college mathematics professors who are having a difficult time teaching nontraditional college students coming from poor quality inner city public schools, public school teachers who need background enhancement for teaching assignments that they are presently struggling to handle, and it is a quick course in algebra for people looking to understand fundamental principles of algebra. I was surprised that a person of your stature did not discern these marketing audiences for this work. I should point out that many of the concepts in the book work very well with both traditional and nontraditional students across a host of courses from basic mathematics through differential calculus. I also get rated highly for my mathematics teaching ability from students from many races and my student dropout rates across all courses usually run very low. This book is underpinned by classroom experience.

“I have written a national column for newspapers across the nation for roughly thirty years, so I am accustomed to hearing from readers who may disagree with my positions. I may call readers’ attention to reassess their statements when their public statements differ from what I know to be the facts; hence I am sharing my concern over an incorrectness in your comments. I will share this note and your review with the newspapers that carry my articles, so my readers also will appreciate my concerns.”

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