Using educational technology as an institutional teaching and learning improvement strategy?
Increasingly, educational technology is identified as crucial to addressing many scale issues around higher education learning and teaching. However, such projects are often run with the technical project goals achieved but the educational goals unrealised. Further, in an age of austerity, all investments must be closely scrutinised as to their efficacy in meeting their intended goals. To what extent can educational technology be used as a management tool to enable and promote institution-level change in learning and teaching as a strategic goal? This paper reports on use of the Resources, Activity, Support and Evaluation (RASE) model at an Australian university in its move from an incumbent to a new ‘learning management system’ coupled with judicious use of inflection points introduced to drive educational change across a whole institution and to model and report on that change.
Integrating learning design, interactivity, and technology
Student engagement has long been recognized as a serious challenge to learning and teaching in higher education. While increasing and innovative use of interactive digital technologies has been a hallmark of recent changes to higher education practice, the integration of traditional and innovative digital techniques in learning and teaching design and practice remains a crucial issue for university educators. There has been a tendency for new technologies to be added to existing curriculum design and learning and teaching practice in an ad hoc, isolated manner, rather than as part of an overarching learning design which incorporates both new technologies and traditional techniques and understanding of pedagogic principles and practice. Through the integration of the RASE (Resources/Activity/Support /Evaluation) pedagogic student-centred learning model, interactivity and applications of technology, this paper seeks to help teachers design more effective courses to enable students to acquire greater autonomy, and to cultivate dispositions to understand.
NUMBER OF TRIANGULATIONS OF A MÖBIUS STRIP
Consider a Möbius strip with n chosen points on its edge. A triangulation is a maximal collection of arcs among these points and cuts the strip into triangles. In this paper, we proved the number of all triangulations that one can obtain from a Möbius strip with n chosen points on its edge is given by 4n−1 + (2n−2 n−1 ) , then we made the connection with the number of clusters in the quasi-cluster algebra arising from the Möbius strip.