http://www.cscanada.net/index.php/sms/issue/feedStudies in Mathematical Sciences2014-08-18T02:52:20+00:00Yanni DINGsms@cscanada.orgOpen Journal Systems<p><a title="Authors" href="/index.php/sms/author" target="_blank">Authors</a> <a title="Reviewers" href="/index.php/sms/reviewer" target="_blank">Reviewers</a> <a title="Editors" href="/index.php/sms/sectionEditor" target="_blank">Editors</a><strong> <em><a title="New Submission" href="/index.php/sms/author/submit/1" target="_blank">New Submission</a></em></strong></p>http://www.cscanada.net/index.php/sms/article/view/4251Implementing a Group- and Project/Problem-Based Learning in a College Algebra Course2014-08-18T02:52:20+00:00Abdramane Sermeaserme@bmcc.cuny.edu<p>The idea of this paper originated from reading the interesting article written by Mohammad A. Alseweed in Studies in Literature and Language (2013). In the article, the author defined and analyzed traditional learning, blended/hybrid learning and virtual learning. The result favored blended/hybrid learning in test scores and students’ attitudes suggests that students are more receptive when instructors use different teaching approaches. In this paper we describe an innovative approach to project-based learning in a group setting environment. Traditional science instruction has tended to exclude students who need to learn from contexts that are real-world, graspable, and self-evidence meaningful (Kolodner et al., 2003). As emphasized by Blumenfeld, one way of encouraging student engagement and addressing the contextualization of students’ inquiry is through project-based instruction (Bumenfeld et al., 1991; Petrosino, 2004). The learning sciences community agrees that deep and effective learning is best promoted by situating learning in purposeful and engaging activity (Bransford et al., 1999; Collins et al., 1989; Kolodner et al., 2003). Our goal for developing this collaborative project/problem-based learning technique is to engage the students in deep learning by encouraging them to write and explain all the steps of their reasoning when yielding to the answers.</p>2014-02-26T00:00:00+00:00Copyright (c) http://www.cscanada.net/index.php/sms/article/view/3976Research on the Distribution of MersennePrimes Based on Zhou’s Conjecture2014-08-18T02:52:20+00:00Wenlong DUduwenlong_25@126.comBin SHENduwenlong_25@126.comYongqing ZHANGduwenlong_25@126.com<p>This paper presents an approximate expression of the number of Mersenne primes on the basis of Zhou’s conjecture, predicts the position of each Mersenne prime, and compares the number of Mersennes primes derived from this expression to the number of Mersennes primes derived from actual values and the four existing approximate expressions.</p>2014-02-26T00:00:00+00:00Copyright (c) http://www.cscanada.net/index.php/sms/article/view/4014Proving the Twin Prime Conjecture2014-08-18T02:52:20+00:00Dan LIUzxc576672568@qq.comJingfu LIUzxc576672568@qq.comPresented and proved symmetry primes theorem, parallelism proving the twin primes conjecture, Goldbach conjecture. Give part of the calculation.2014-02-26T00:00:00+00:00Copyright (c) http://www.cscanada.net/index.php/sms/article/view/5450On Defined by Modulus2014-08-18T02:52:20+00:00N. Subramaniannsmaths@yahoo.com<p>In this paper we defined the <img src="/public/site/images/miranda6644/MN5GLXE1L7U6OA3D3B235.jpg" alt="" /> defined by a modulus and exhibit some general properties of the space with an four dimensional infinite regular matrix.</p>2014-08-15T00:00:00+00:00Copyright (c)