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# UW-Madison MATH 198 - Beamer Class Demonstration

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Beamer Features Examples from Atlanta Presentation Beamer Class Demonstration Eric Malm MATH 198 Math Forum Harvey Mudd College 14 Feb 2005 logo Eric Malm FFTs for the Symmetric Group Beamer Features Examples from Atlanta Presentation Overview 1 Beamer Features Structural Features Other Features Examples 2 Examples from Atlanta Presentation Representation Theory of Sn Construction of Factorization logo Eric Malm FFTs for the Symmetric Group Beamer Features Examples from Atlanta Presentation Structural Features Other Features Examples Structural Features Levels of Structure usual LATEX section subsection commands frame environments provide slides block environments divide slides into logical sections columns environments divide slides vertically example later overlays a la prosper change content of slides dynamically Example Overlay Alerts On the first overlay this text is highlighted or alerted On the second this text is logo Eric Malm FFTs for the Symmetric Group Beamer Features Examples from Atlanta Presentation Structural Features Other Features Examples Structural Features Levels of Structure usual LATEX section subsection commands frame environments provide slides block environments divide slides into logical sections columns environments divide slides vertically example later overlays a la prosper change content of slides dynamically Example Overlay Alerts On the first overlay this text is highlighted or alerted On the second this text is logo Eric Malm FFTs for the Symmetric Group Beamer Features Examples from Atlanta Presentation Structural Features Other Features Examples Other Features Levels of Structure Clean extensively customizable visual style No weird scaling like prosper slides are 96 mm 128 mm text is 10 12pt on slide slide itself magnified with Adobe Reader xpdf gv to fill screen pgf graphics framework easy to use include external JPEG PNG PDF figures output directly to pdf no PostScript hurdles detailed User s Manual with good presentation advice too logo Eric Malm FFTs for the Symmetric Group Beamer Features Examples from Atlanta Presentation Structural Features Other Features Examples Equations Equations Equations One classy equation G Z G r X G CG gi i 1 whole group G Another equation Cauchy Derivative Formulas Z n f f n z d n 1 2 3 2 i z n 1 logo Eric Malm FFTs for the Symmetric Group Beamer Features Examples from Atlanta Presentation Structural Features Other Features Examples Equations Equations Equations One classy equation G Z G r X G CG gi i 1 center of G Another equation Cauchy Derivative Formulas Z n f f n z d n 1 2 3 2 i z n 1 logo Eric Malm FFTs for the Symmetric Group Beamer Features Examples from Atlanta Presentation Structural Features Other Features Examples Equations Equations Equations One classy equation G Z G r X G CG gi i 1 size of ith conj class Another equation Cauchy Derivative Formulas Z n f f n z d n 1 2 3 2 i z n 1 logo Eric Malm FFTs for the Symmetric Group Beamer Features Examples from Atlanta Presentation Structural Features Other Features Examples Equations Equations Equations One classy equation G Z G r X G CG gi i 1 Another equation Cauchy Derivative Formulas Z n f f n z d n 1 2 3 2 i z n 1 logo Eric Malm FFTs for the Symmetric Group Beamer Features Examples from Atlanta Presentation Structural Features Other Features Examples Equations Equations Equations One classy equation G Z G r X G CG gi i 1 Another equation Cauchy Derivative Formulas Z n f f n z d n 1 2 3 2 i z n 1 logo Eric Malm FFTs for the Symmetric Group Beamer Features Examples from Atlanta Presentation Structural Features Other Features Examples Pictures with graphicx Exhibit A Molinder zilla Exhibit B Tokyo logo Eric Malm FFTs for the Symmetric Group Beamer Features Examples from Atlanta Presentation Representation Theory of Sn Construction of Factorization Bratteli Diagram for 1 S2 S3 Graded diagram of proper partitions for 1 S2 Sn CS3 logo Eric Malm FFTs for the Symmetric Group Beamer Features Examples from Atlanta Presentation Representation Theory of Sn Construction of Factorization Bratteli Diagram for 1 S2 S3 Each block for Sn restricts to a multiplicity free direct sum of blocks for Sn 1 by removing a box CS3 logo Eric Malm FFTs for the Symmetric Group Beamer Features Examples from Atlanta Presentation Representation Theory of Sn Construction of Factorization Bratteli Diagram for 1 S2 S3 Each pathway through the diagram corresponds to a filled in partition and a row column in matrix 1 2 3 1 2 CS3 1 logo Eric Malm FFTs for the Symmetric Group Beamer Features Examples from Atlanta Presentation Representation Theory of Sn Construction of Factorization Bratteli Diagram for 1 S2 S3 Each pathway through the diagram corresponds to a filled in partition and a row column in matrix 1 3 2 1 2 CS3 1 logo Eric Malm FFTs for the Symmetric Group Beamer Features Examples from Atlanta Presentation Representation Theory of Sn Construction of Factorization Bratteli Diagram for 1 S2 S3 A pair of paths ending at same diagram specifies a 1 D Fourier space CS3 logo Eric Malm FFTs for the Symmetric Group Beamer Features Examples from Atlanta Presentation Representation Theory of Sn Construction of Factorization Construction of Factorization Stages of Subspace Projections Partial paths give CSn subspaces At stage for Sk project onto these subspaces Build sparse factor from projections Full paths by stage for Sn CS3 logo Eric Malm FFTs for the Symmetric Group Beamer Features Examples from Atlanta Presentation Representation Theory of Sn Construction of Factorization Construction of Factorization Stages of Subspace Projections Partial paths give CSn subspaces At stage for Sk project onto these subspaces Build sparse factor from projections Full paths by stage for Sn CS3 logo Eric Malm FFTs for the Symmetric Group Beamer Features Examples from Atlanta Presentation Representation Theory of Sn Construction of Factorization References On The Web Senior thesis website hhttp www math hmc edu emalm thesis i Beamer Website hhttps sourceforge net projects latex beamer i logo Eric Malm FFTs for the Symmetric Group

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