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Results: Category "all" (Page 21)
Conjecture and Proof: A Case of Shifting Identities in Raphael's School of Athens
Bridges 2011 Pages 527–530
Amazing Labyrinths, Further Developments II
Bridges 2011 Pages 531–534
Mandelbrot Sound Map – A Tool for Mapping Fractals into Sounds
Bridges 2011 Pages 535–538
Unusual Tilings and Transformations
Bridges 2011 Pages 539–542
A Representation for Whole Numbers and Their Factors
Bridges 2011 Pages 543–546
Using the Golden Ratio in Multimedia Installations – Seeking for Beauty
Bridges 2011 Pages 547–550
A Brief Review of Frank O. Gehry and the Nationale-Nederlande Building
Bridges 2011 Pages 551–554
Genetic Weapons
Bridges 2011 Pages 555–558
The Sacred Cut
Bridges 2011 Pages 559–562
A Group Theory Approach to (re)Constructing Sol LeWitt's Drawing Series IV, #413
Bridges 2011 Pages 563–566
Transition of Matière feature of Claude Monet's Paintings Analyzed by Wavelet Transform and Co-occurrence matrix
Bridges 2011 Pages 567–570
Image Processing with Mathematica 8
Bridges 2011 Pages 571–572
Adventure of a Simple Circle (in the Jungle of My Mind)
Bridges 2011 Pages 573–576
Bridging Theater and Mathematics: a Playwright's View
Bridges 2011 Pages 577–578
Bridging Theater and Mathematics: a Mathematician's View
Bridges 2011 Pages 579–580
Decorating Regular Tiles with Arcs
Bridges 2011 Pages 581–584
Animation of Object-Oriented Program Execution
Bridges 2011 Pages 585–588
Cubic Fuzzy Precision: Tau-scaled Fractals from Plain-Vanilla Pentagrids
Bridges 2011 Pages 589–592
Conformal Tiling on a Torus
Bridges 2011 Pages 593–596
How Not to Bring Your Product to Market
Bridges 2011 Pages 597–600
Design Thinking LAB: Math Goes Fashion
Bridges 2011 Pages 601–604
Sundials from Toroid Surfaces
Bridges 2011 Pages 605–608
SPHERES + CUBES = x^n+y^n+z^n = 0
Bridges 2011 Pages 609–612
Graphic illustration of Elementary Particles
Bridges 2011 Pages 613–616
Decalcomania
Bridges 2011 Pages 617–620
Using Mathematics to Make Poetry
Bridges 2011 Pages 621–624
Pieces of Pi? Polyhedra, Orthoschemes and Dihedral Kaleidoscopes
Bridges 2011 Pages 625–628
Build Something Beautiful and Interesting with Giant Triangles: An Entry to Deep Mathematics.
Bridges 2011 Pages 629–630
Calculating and Singing the Melody Sequences in Fauré's Song “Les Matelots”
Bridges 2011 Pages 631–632
The Vasarely Playhouse: Look and Combine!
Bridges 2011 Pages 633–636
Alabaster Sculpture Workshops
Bridges 2011 Pages 637–638
Exploring the Arts with Mathematica
Bridges 2011 Pages 639–640
An Exploration of Froebel's Gift Number 14 Leads to Monolinear, Re-entrant, Dichromic Mono-Polyomino Weavings
Bridges 2011 Pages 641–648
Human Geometry Workshop
Bridges 2011 Pages 649–656
Workshop Design Thinking Lab: Math Goes Fashion
Bridges 2011 Pages 657–658
Mathematical Modeling of Cartoon Images and Other Objects
Bridges 2011 Pages 659–664
A Workshop on Stellation Inspired Sculpture
Bridges 2011 Pages 665–670
Folding Your Way to Understanding
Bridges 2011 Pages 671–678
Triangle Tessellation Workshop
Bridges 2011 Pages 679–680
The Geometry of Paradise Flowers
Bridges 2011 Pages 681–684
The Magical Power of Our Eye: A Student Centered Approach to Building Bridges between Mathematics and Art
Bridges 2011 Pages 685–692
The Partial Implantation, At 1:2 Scale, of Rabaçal's Roman Villa
Bridges 2011 Pages 693–694
Proposal for a Workshop on Symmetry of Plane Patterns
Bridges 2011 Pages 695–696
Science, Art, Beauty, the Meaning of Life, and the James Webb Telescope
Bridges 2012 Pages 1–8
Developing Mathematical Tools to Investigate Art
Bridges 2012 Pages 9–16
Celebrating Mathematics in Stone and Bronze: Umbilic Torus NC vs SC
Bridges 2012 Pages 17–24
Mitered Fractal Trees: Constructions and Properties
Bridges 2012 Pages 25–32
The Mathematical Art of Juggling: Using Mathematics to Predict, Describe and Create
Bridges 2012 Pages 33–40
My Parade of Algorithmic Mathematical Art
Bridges 2012 Pages 41–48
An Algorithm for Creating Geometric Dissection Puzzles
Bridges 2012 Pages 49–56