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Image Generation from Magic Squares

Bridges 2011 Pages 493–496

Bridges 2011 Pages 493–496

How Can Mathematics Help in Identifying a Music Style

Bridges 2011 Pages 509–510

Bridges 2011 Pages 509–510

Mandelbrot Sound Map – A Tool for Mapping Fractals into Sounds

Bridges 2011 Pages 535–538

Bridges 2011 Pages 535–538

A Representation for Whole Numbers and Their Factors

Bridges 2011 Pages 543–546

Bridges 2011 Pages 543–546

Using the Golden Ratio in Multimedia Installations – Seeking for Beauty

Bridges 2011 Pages 547–550

Bridges 2011 Pages 547–550

Genetic Weapons

Bridges 2011 Pages 555–558

Bridges 2011 Pages 555–558

The Sacred Cut

Bridges 2011 Pages 559–562

Bridges 2011 Pages 559–562

Transition of Matière feature of Claude Monet's Paintings Analyzed by Wavelet Transform and Co-occurrence matrix

Bridges 2011 Pages 567–570

Bridges 2011 Pages 567–570

Image Processing with Mathematica 8

Bridges 2011 Pages 571–572

Bridges 2011 Pages 571–572

Adventure of a Simple Circle (in the Jungle of My Mind)

Bridges 2011 Pages 573–576

Bridges 2011 Pages 573–576

Bridging Theater and Mathematics: a Playwright's View

Bridges 2011 Pages 577–578

Bridges 2011 Pages 577–578

Bridging Theater and Mathematics: a Mathematician's View

Bridges 2011 Pages 579–580

Bridges 2011 Pages 579–580

Animation of Object-Oriented Program Execution

Bridges 2011 Pages 585–588

Bridges 2011 Pages 585–588

Cubic Fuzzy Precision: Tau-scaled Fractals from Plain-Vanilla Pentagrids

Bridges 2011 Pages 589–592

Bridges 2011 Pages 589–592

Design Thinking LAB: Math Goes Fashion

Bridges 2011 Pages 601–604

Bridges 2011 Pages 601–604

SPHERES + CUBES = x^n+y^n+z^n = 0

Bridges 2011 Pages 609–612

Bridges 2011 Pages 609–612

Decalcomania

Bridges 2011 Pages 617–620

Bridges 2011 Pages 617–620

Using Mathematics to Make Poetry

Bridges 2011 Pages 621–624

Bridges 2011 Pages 621–624

Exploring the Arts with Mathematica

Bridges 2011 Pages 639–640

Bridges 2011 Pages 639–640

Workshop Design Thinking Lab: Math Goes Fashion

Bridges 2011 Pages 657–658

Bridges 2011 Pages 657–658

Mathematical Modeling of Cartoon Images and Other Objects

Bridges 2011 Pages 659–664

Bridges 2011 Pages 659–664

The Magical Power of Our Eye: A Student Centered Approach to Building Bridges between Mathematics and Art

Bridges 2011 Pages 685–692

Bridges 2011 Pages 685–692

Developing Mathematical Tools to Investigate Art

Bridges 2012 Pages 9–16

Bridges 2012 Pages 9–16

Celebrating Mathematics in Stone and Bronze: *Umbilic Torus NC vs SC*

Bridges 2012 Pages 17–24

Bridges 2012 Pages 17–24

Mitered Fractal Trees: Constructions and Properties

Bridges 2012 Pages 25–32

Bridges 2012 Pages 25–32

The Mathematical Art of Juggling: Using Mathematics to Predict, Describe and Create

Bridges 2012 Pages 33–40

Bridges 2012 Pages 33–40

Mathematical Pattern Poetry

Bridges 2012 Pages 65–72

Bridges 2012 Pages 65–72

Math in Poetry: Half of a Course

Bridges 2012 Pages 73–78

Bridges 2012 Pages 73–78

Art of π: Mathematical History and Literary Inspiration

Bridges 2012 Pages 79–84

Bridges 2012 Pages 79–84

Never-ending Storytelling with Discrete-Time Markov Processes

Bridges 2012 Pages 85–92

Bridges 2012 Pages 85–92

Two-color Fractal Tilings

Bridges 2012 Pages 199–206

Bridges 2012 Pages 199–206

The Experience Workshop MathArt Movement: Experience-centered Education of Mathematics through Arts, Sciences, and Playful Activities

Bridges 2012 Pages 239–246

Bridges 2012 Pages 239–246

Mathematical Sequential Art

Bridges 2012 Pages 357–358

Bridges 2012 Pages 357–358

Fun with Chaotic Orbits in the Mandelbrot Set

Bridges 2012 Pages 389–392

Bridges 2012 Pages 389–392

A *Mathematica* GUI for Generating Conway Tiles

Bridges 2012 Pages 397–398

Bridges 2012 Pages 397–398

The Evolution of An Idea Inspired by 70

Bridges 2012 Pages 399–402

Bridges 2012 Pages 399–402

Optical Minimal Art

Bridges 2012 Pages 405–408

Bridges 2012 Pages 405–408

Hierarchical Organization in Writing, Poetry, and Mathematics

Bridges 2012 Pages 415–416

Bridges 2012 Pages 415–416

Fractal Geometry and Persian Carpet

Bridges 2012 Pages 457–460

Bridges 2012 Pages 457–460

Music Synthesis Based on Nonlinear Dynamics

Bridges 2012 Pages 467–470

Bridges 2012 Pages 467–470

The Immersive Bridge Between Math and Art

Bridges 2012 Pages 493–494

Bridges 2012 Pages 493–494

Steps Towards the Analysis of Geometric Decorative Motifs Using Shape-matching Techniques

Bridges 2012 Pages 495–498

Bridges 2012 Pages 495–498

The Mathematics behind Anamorphic Art

Bridges 2012 Pages 513–514

Bridges 2012 Pages 513–514

Training Teachers after Bridges

Bridges 2012 Pages 519–522

Bridges 2012 Pages 519–522

Tiling and Weaving with Permutation Functions

Bridges 2012 Pages 527–528

Bridges 2012 Pages 527–528

Mathematics and the Ballet Barre

Bridges 2012 Pages 529–532

Bridges 2012 Pages 529–532

A Non-Pythagorean Musical Scale Based on Logarithms

Bridges 2012 Pages 549–552

Bridges 2012 Pages 549–552

Projecting Mathematical Curves with Laser Light

Bridges 2012 Pages 557–560

Bridges 2012 Pages 557–560

Combinatorial Choreography

Bridges 2012 Pages 607–612

Bridges 2012 Pages 607–612

Mathematical Eyes on Figure Skating

Bridges 2012 Pages 623–626

Bridges 2012 Pages 623–626