


<rss version="2.0"><channel><title>Wolfram Demonstrations Project</title><link>http://demonstrations.wolfram.com/</link><description>An Open Resource of Interactive Mathematica Visualizations</description><copyright>Copyright 2009 Wolfram Demonstrations Project &amp; Contributors</copyright><item><title>Abelian Algebras: Sums, Products, Duals, Powers</title><link>http://demonstrations.wolfram.com/AbelianAlgebrasSumsProductsDualsPowers/</link><description><![CDATA[<img src="http://demonstrations.wolfram.com/AbelianAlgebrasSumsProductsDualsPowers/thumbnail.jpg" alt="Abelian Algebras: Sums, Products, Duals, Powers preview image" />]]></description><guid>http://demonstrations.wolfram.com/AbelianAlgebrasSumsProductsDualsPowers/</guid></item><item><title>Blip Solitons</title><link>http://demonstrations.wolfram.com/BlipSolitons/</link><description><![CDATA[<img src="http://demonstrations.wolfram.com/BlipSolitons/thumbnail.jpg" alt="Blip Solitons preview image" />]]></description><guid>http://demonstrations.wolfram.com/BlipSolitons/</guid></item><item><title>Rotating Cubes about Axes of Symmetry; 3D Rotation Is Non-Abelian</title><link>http://demonstrations.wolfram.com/RotatingCubesAboutAxesOfSymmetry3DRotationIsNonAbelian/</link><description><![CDATA[<img src="http://demonstrations.wolfram.com/RotatingCubesAboutAxesOfSymmetry3DRotationIsNonAbelian/thumbnail.jpg" alt="Rotating Cubes about Axes of Symmetry; 3D Rotation Is Non-Abelian preview image" />]]></description><guid>http://demonstrations.wolfram.com/RotatingCubesAboutAxesOfSymmetry3DRotationIsNonAbelian/</guid></item><item><title>Projective Planes of Low Order</title><link>http://demonstrations.wolfram.com/ProjectivePlanesOfLowOrder/</link><description><![CDATA[<img src="http://demonstrations.wolfram.com/ProjectivePlanesOfLowOrder/thumbnail.jpg" alt="Projective Planes of Low Order preview image" />]]></description><guid>http://demonstrations.wolfram.com/ProjectivePlanesOfLowOrder/</guid></item><item><title>Algebraic Loops (2); Symmetry-Conserving Vector-Division Hoop Algebras</title><link>http://demonstrations.wolfram.com/AlgebraicLoops2SymmetryConservingVectorDivisionHoopAlgebras/</link><description><![CDATA[<img src="http://demonstrations.wolfram.com/AlgebraicLoops2SymmetryConservingVectorDivisionHoopAlgebras/thumbnail.jpg" alt="Algebraic Loops (2); Symmetry-Conserving Vector-Division Hoop Algebras preview image" />]]></description><guid>http://demonstrations.wolfram.com/AlgebraicLoops2SymmetryConservingVectorDivisionHoopAlgebras/</guid></item><item><title>Cayley Tables for Small Groups and Moufang Loops</title><link>http://demonstrations.wolfram.com/CayleyTablesForSmallGroupsAndMoufangLoops/</link><description><![CDATA[<img src="http://demonstrations.wolfram.com/CayleyTablesForSmallGroupsAndMoufangLoops/thumbnail.jpg" alt="Cayley Tables for Small Groups and Moufang Loops preview image" />]]></description><guid>http://demonstrations.wolfram.com/CayleyTablesForSmallGroupsAndMoufangLoops/</guid></item><item><title>Algebraic Loops (1); Properties</title><link>http://demonstrations.wolfram.com/AlgebraicLoops1Properties/</link><description><![CDATA[<img src="http://demonstrations.wolfram.com/AlgebraicLoops1Properties/thumbnail.jpg" alt="Algebraic Loops (1); Properties preview image" />]]></description><guid>http://demonstrations.wolfram.com/AlgebraicLoops1Properties/</guid></item><item><title>Travelling Pulses (Wave Packets)</title><link>http://demonstrations.wolfram.com/TravellingPulsesWavePackets/</link><description><![CDATA[<img src="http://demonstrations.wolfram.com/TravellingPulsesWavePackets/thumbnail.jpg" alt="Travelling Pulses (Wave Packets) preview image" />]]></description><guid>http://demonstrations.wolfram.com/TravellingPulsesWavePackets/</guid></item></channel></rss>


