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The number of students entering the community college in need of developmental math has not changed, remaining at a steady 60% over the past seven years. This study compared the success rate of Mandatory Supplemental Instruction (MSI) sessions within four sections of a developmental math course compared with the success rates of students enrolled in both the Traditional Classroom setting and the Individualized format at Suburban Community College (SCC) during the Fall 2009 semester. These MSI format courses were compared with both the Individualized format of MAT 060 and the Traditional Classroom format of the same course. The students included in these sections were a combination of students who were: 1) suggested by advisors to enroll in this developmental math course after receiving a low score on the college's Accuplacer placement test for algebra or continuing the progression of developmental math from the lower level arithmetic class; 2) mandated to attend MSI after successful completion of the Jump Start Math Program, or 3) self-selected into the MSI group anticipating the need for additional help in the course. The two primary data sets available for this study are student math final grades and student participation/attendance records. Secondary sets of data include informal focus group notes, final exam scores, student attendance records for both class lectures and MSI sessions, and Supplemental Instruction Leader anecdotal records. The findings of this study conclude that success rates of students enrolled in the MSI sections of developmental math do not differ significantly from those enrolled in the Traditional Classroom format of developmental math; however, both groups did differ significantly from the Individualized format of developmental math, in that the students enrolled in the Individualized format succeeded at a lesser rate and withdrew at a greater rate than their MSI or Traditional Classroom counterparts. This study also concluded that female, full-time students succeeded at a greater rate across the board, which is consistent with the literature. These findings were significant for a number of reasons. Although the difference between the treatment group and the Traditional Classroom group was not significant, there are a variety of reasons at the program level as to why this may have been so and there are many future constructs that SCC can put in place to strengthen and reassess the MSI program. Although this study was focused on the MSI treatment, the data revealed a greater issue existing in the Individualized format of developmental math at SCC. Future considerations can be made in this particular delivery method to improve success rates of students involved in this program. Future research on MSI in the form of persistence and retention rates, graduation rates, transfer rates, subsequent math course grades and success in other college-level classes can be explored to provide the MSI program with more data to determine if particular groups of students are benefiting from this format.

This study explores the course-taking patterns that differentiate students depending on their mathematical level when they enter developmental mathematics courses at University of Texas at San Antonio. The data is a census of all UTSA students enrolled between Fall 2007 and Fall 2012. Students (Dev-1) whose first-passed, developmental mathematics course was MAT 0203 were compared with students (Dev-2) whose first-passed developmental mathematics course was MAT 0213 on persistence and success in their first college-level mathematics course. Dev-1 students had passing rates nearly as high as Dev-2 students who also persisted and completed a college-level course. The groups differed in their persistence rates, with Dev-2 students much more likely to complete a college-level mathematics course. Results also showed that regardless of group, students who delay taking their first college-level mathematics course more than two semesters after passing their last developmental mathematics course were somewhat less likely to pass that college-level course.

Algebraic topology is a basic part of modern mathematics, and some knowledge of this area is indispensable for any advanced work relating to geometry, including topology itself, differential geometry, algebraic geometry, and Lie groups. This book provides a detailed treatment of algebraic topology both for teachers of the subject and for advanced graduate students in mathematics either specializing in this area or continuing on to other fields. J. Peter May's approach reflects the enormous internal developments within algebraic topology over the past several decades, most of which are largely unknown to mathematicians in other fields. But he also retains the classical presentations of various topics where appropriate. Most chapters end with problems that further explore and refine the concepts presented. The final four chapters provide sketches of substantial areas of algebraic topology that are normally omitted from introductory texts, and the book concludes with a list of suggested readings for those interested in delving further into the field.