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Report for the academic year - Libraries - Institute for Advanced Study

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<strong>Institute</strong> <strong>for</strong> advanced study<br />

The daily courses were Building Ma<strong>the</strong>matics in <strong>the</strong> Classroom, Susan Addington, Cali<strong>for</strong>-<br />

nia State University, San Bernardino, <strong>Advanced</strong> Ma<strong>the</strong>matics, John Polking, Rice Univeisity,<br />

and Teaching with Technology, James King, University of Washington. Hands-on<br />

methods and activities were explored during Building Ma<strong>the</strong>matics in <strong>the</strong> Classroom and<br />

during <strong>the</strong> many presentations done by <strong>the</strong> Teachers-in-Residence and <strong>the</strong> teacher-<br />

participants. The <strong>Advanced</strong> Ma<strong>the</strong>matics class studied Spherical Geometry and Cartogra-<br />

phy, and <strong>the</strong> main thrust of <strong>the</strong> Teaching with Technology class was learning to work<br />

with software such as Geometer's Sketchpad and with Tl-83 graphing calculators,<br />

illustrating concepts from both Building Ma<strong>the</strong>matics in <strong>the</strong> Classroom and <strong>the</strong> <strong>Advanced</strong><br />

Ma<strong>the</strong>matics classes.<br />

Course and presentation titles were:<br />

Reflections, A Feet-on Activity<br />

Creating Web Pages<br />

Trans<strong>for</strong>mation and Coordinates, with a Drawing Acta u\<br />

Conies<br />

Vectors ,<br />

Coordinates and Postscript<br />

Trans<strong>for</strong>mations and Matrices in <strong>the</strong> Core Plus Curriculum<br />

More Trans<strong>for</strong>mations: Shears ai\d Strains<br />

Cartography<br />

Spherical Geometry<br />

Curve Drawing Devices<br />

Dissections, Area and Trans<strong>for</strong>mations<br />

History of Non-euclidean Geometry<br />

Trans<strong>for</strong>mations and Problem Solving in Geometer's Sketchpad<br />

Drawing a Conic with Only a Ruler<br />

A Special Ratio Locus<br />

Euclidean Geometry as a Limit of Spherical/Non-euclidean Geometry<br />

Constructing Tensegrity Structures<br />

Activities with Fractals<br />

Space Filling<br />

Trans<strong>for</strong>mations and Symmetry in 3 Dimensions<br />

Making Connections<br />

Linear Algebra - Activities <strong>for</strong> Algebra I with Extensions to Geometry and Algebra Jl<br />

Brain-based Learning<br />

Rotation/Measurement<br />

Geometric Progression on a Triangle<br />

Geometric Trans<strong>for</strong>mation and Music<br />

Calculator and i leometric Tram<strong>for</strong>matL ms<br />

Poly-Swi:cl Projet I<br />

Writing in <strong>the</strong> Math Classn k mi<br />

/ listary oj Ma<strong>the</strong>matu s<br />

Polyhedra Models m < higami and Then Eider c '.haracteristii<br />

Postscript Language<br />

A special presentation was made In teacher participants from <strong>the</strong> Program in Ma<strong>the</strong>-<br />

matics foi Young Scientists (PROMYS) ai Boston University, PROMYS and us sister<br />

program, <strong>the</strong> Ross Summei Ma<strong>the</strong>matics Program, will be collaborative partners in<br />

tea< her enhancement with Pi 'Ml, beginning in 2001<br />

k\s<br />

.

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