Bridges 2013 - Versionsgeschichte

Gbachelier am 3. Februar 2015 um 19:40 Uhr

2015-02-03T19:40:36Z

Änderungen zeigen

Gbachelier am 3. Februar 2015 um 10:16 Uhr

2015-02-03T10:16:15Z

Gbachelier: /* Table of contents */

2015-01-28T10:55:30Z

‎Table of contents

Gbachelier am 31. Dezember 2014 um 19:40 Uhr

2014-12-31T19:40:55Z

Änderungen zeigen

Gbachelier am 31. Dezember 2014 um 19:32 Uhr

2014-12-31T19:32:22Z

Änderungen zeigen

Gbachelier am 29. Dezember 2014 um 09:47 Uhr

2014-12-29T09:47:50Z

Gbachelier am 28. Dezember 2014 um 21:27 Uhr

2014-12-28T21:27:50Z

Änderungen zeigen

Gbachelier: /* Table of contents */

2014-12-09T14:58:01Z

‎Table of contents

Gbachelier am 9. Dezember 2014 um 14:57 Uhr

2014-12-09T14:57:19Z

Änderungen zeigen

Gbachelier: Die Seite wurde neu angelegt: „== Reference == George Hart, Reza Sarhangi (eds.): Bridges 2013, Mathematics, Music, Art, Architecture, Culture. Bridges Conference at the University of Twente…“

2014-12-09T11:17:57Z

Die Seite wurde neu angelegt: „== Reference == George Hart, Reza Sarhangi (eds.): Bridges 2013, Mathematics, Music, Art, Architecture, Culture. Bridges Conference at the University of Twente…“

Neue Seite

== Reference ==
George Hart, Reza Sarhangi (eds.): Bridges 2013, Mathematics, Music, Art, Architecture, Culture. Bridges Conference at the University of Twente and Saxion University of Applied Sciences Enschede, the Netherlands, 2013. ISBN: 978-1-938664-06-9

== DOI ==

== Abstract ==

== Extended Abstract ==

== Reviews==

== Bibtex ==

== Table of contents ==
* The Editors: Front Matter

* Harold Kroto: An Arts Project Uncovering an Important Scientific Advance. Pages 1–8

* Jarke J. van Wijk: Math for Visualization, Visualizing Math. Pages 9–12

* Paul Gailiunas: Patterns for Skew Mad Weave Polyhedra. Pages 13–18

* Robert Crease: The Beauty of Equations. Pages 19–26

* Sarah Glaz: Mathematical Ideas in Ancient Indian Poetry. Pages 27–34

* Stephen Luecking: Mathematics Education and Early Abstract Art. Pages 35–42

* Gary Greenfield: Ant Paintings Based on the Seed Foraging Behavior of P. barbatus. Pages 43–48

* Michael Bartholomew-Biggs: Poetry & Algorithms. Pages 49–54

* Stephanie Toussaint: A Comparative Geometric Analysis of the Patterns Found on the Pavement Mosaics of the Chedworth Roman Villa. Pages 55–62

* Alejandro Erickson: Tatami Maker: A Combinatorially Rich Mechanical Game Board. Pages 63–70

* Tom Verhoeff and Koos Verhoeff: Folded Strips of Rhombuses and a Plea for the √2:1 Rhombus. Pages 71–78

* Koji Miyazaki: Multidimensional Impossible Polycubes. Pages 79–86

* Phil Webster: Fractal Islamic Geometric Patterns Based on Arrangements of {n/2} Stars. Pages 87–94

* Anne Burns: Removing Tremas with a Rational Function. Pages 95–102

* Tatiana Bonch-Osmolovskaya: Antisymmetrical Palindromes in Traditional European and Contemporary Russian Poetry. Pages 103–110

* Xavier Mora and Marta Pellicer: Understanding and measuring rhythmic quality in dance. What is a movement accent? Pages 111–118

* Robert Bosch, Sarah Fries, Mäneka Puligandla and Karen Ressler: From Path-Segment Tiles to Loops and Labyrinths. Pages 119–126

* Francisco González-Quintial, Antonio Sánchez-Parandiet and Javier Barrallo: Approaching an Approximation of Freeform Surfaces by Developable Strips using Apparent Contours. Pages 127–134

* Greg Frederickson: Artfully Folding Hexagons, Dodecagons, and Dodecagrams. Pages 135–142

* Daniela Velichová: The Art of Geometry. Pages 143–150

* Reza Sarhangi: Tiling and Tazhib of Some Special Star Polygons: A Mathematics and Art Case Study. Pages 151–158

* Tiffany C. Inglis and Craig S. Kaplan: Animating Line-based Op Art. Pages 159–166

* Vladimir Bulatov: Bending Circle Limits. Pages 167–174

* Robert W. Fathauer: Iterative Arrangements of Polyhedra—Relationships to Classical Fractals and Haüy Constructions. Pages 175–182

Marcel Tünnissen: Polyhedra with Folded Regular Heptagons. Pages 183–190

* Mike Naylor: Math Runes. Pages 191–198

* Mahsa Kharazmi and Reza Sarhangi: Geometric Analysis of Forumad Mosques' Ornament. Pages 199–206

* Carlo H. Séquin: Cross-Caps—Boy Caps—Boy Cups. Pages 207–216

* Sébastien Pérez-Duarte and David Swart: The Mercator Redemption. Pages 217–224

* B. Lynn Bodner: The Planar Crystallographic Groups Represented at the Alhambra. Pages 225–232

* James Mai: Territories of Color: Towards a New Model of Simultaneous Color Contrast. Pages 233–240

* Loe M.G. Feijs and Jun Hu: Turtles for Tessellations. Pages 241–248

* Taneli Luotoniemi: Knot Designs Based on the Hexagonal Rosette. Pages 249–254

* Michael Eisenberg, Antranig Basman, Sherry Hsi and Hilarie Nickerson: Turtle Temari. Pages 255–262

* Abdalla G.M. Ahmed: AA Weaving. Pages 263–270

* Anna Hartkopf and Andreas Daniel Matt: SURFER in Math Art, Education and Science Communication. Pages 271–278

* Faniry Razafindrazaka and Konrad Polthier: The 6-ring. Pages 279–286

* Javier Barrallo, Santiago Sánchez-Beitia and Francisco González-Quintial: Geometry Experiments with Richard Serra's Sculpture. Pages 287–294

* Bernat Espigulé Pons: Unfolding Symmetric Fractal Trees. Pages 295–302

* Akihiro Matsuura, Jyunki Hashimoto and Kento Okuno: Geometric Visual Instruments Based on Object Rolling. Pages 303–310

* Robert Hanson and George Hart: Custom 3D-Printed Rollers for Frieze Pattern Cookies. Pages 311–316

* Craig S. Kaplan: Grid-based decorative corners. Pages 317–324

* Donald Spector: John Cage Adores a Vacuum. Pages 325–330

* Douglas Dunham: Escher Patterns on Triply Periodic Polyhedra. Pages 331–336

* Susan Gerofsky: Learning Mathematics Through Dance. Pages 337–344

* Darrah Chavey: Wallpaper Designs of Mirror Curves Inspired by African Sona. Pages 345–352

* Saul Schleimer and Henry Segerman: Triple Gear. Pages 353–360

* Kristóf Fenyvesi, Slavik Jablan and Ljiljana Radović: Following the Footsteps of Daedalus: Labyrinth Studies Meets Visual Mathematics. Pages 361–368

* Rinus Roelofs: The Discovery of a New Series of Uniform Polyhedra. Pages 369–376

* Dirk Huylebrouck: The Moore-Penrose Inverse in Art. Pages 377–382

* Sue Goodman, Alex Mellnik and Carlo H. Séquin: Girl's Surface. Pages 383–388

* Sebastian Uribe, Susanne Schimpf and Andreas Daniel Matt: How to make an IMAGINARY exhibition. Pages 389–396

* Elaine Krajenke Ellison: Kolmogorov's Question. Pages 397–398

* Francesco De Comité: Circle Packing Explorations. Pages 399–402

* Kerry Mitchell: Spirolateral-Type Images from Integer Sequences. Pages 403–406

* Hans Kuiper and Walt Van Ballegooijen: 3D SUDOKU Puzzle with 81 Connected Cubes. Pages 407–410

* David Swart: Papercraft Panoramas. Pages 411–414

* Ester Dalvit: Braids: A Mathematics Documentary. Pages 415–418

* Dmitri Kozlov: Form-Finding Experiments with Resilient Cyclic Knots. Pages 419–422

* Elizabeth McTernan and Luke Wolcott: Exquisite Failure: The Telescope as Lived Object. Pages 423–424

* Charles Gunn: Rendering the Whole World with Conformal Curvilinear Perspective. Pages 425–428

* Loe M.G. Feijs and Marina Toeters: Constructing and Applying the Fractal Pied de Poule (Houndstooth). Pages 429–432

* Robert Weadon Rollings: Exploring the Vertices of a Triacontahedron. Pages 433–434

* Miriam Fradera Gajo: Count and Dance: Sardana. Pages 435–436

* Amir Gholami and Mehrdad Garousi: A Digital Tribute to M.C. Escher. Pages 437–438

* Kevin Jardine: Imperfect Congruence: Tiling with Regular Polygons and Rhombs. Pages 439–442

* Manuel Díaz Regueiro: The Equations of Westminster Abbey. Pages 443–444

* Raymond Aschheim: How to 3D-print Complex Networks and Graphs. Pages 445–448

* Ron Asherov: Finding Optimal Paths in Beadworks: What If Euler Were a Beader? Pages 449–452

* Mereke van Garderen and Jarke J. van Wijk: Seifert Surfaces with Minimal Genus. Pages 453–456

* Anna Weltman, Paul Salomon and Justin Lanier: MArTH Madness: Building a Culture of Mathematical Art at Saint Ann's School. Pages 457–460

* Jean Constant: Symmetry in Mathematics, Physics and Art. Pages 461–464

* János Szász Saxon: Up Suprematism to the “supreMADIsm” on Saxon's Paintings. Pages 465–468

* Kenneth Brecher: Mathematics, Art and Science of the Pseudosphere. Pages 469–472

* Karl Kattchee: Kandinsky, Math Artist? Pages 473–476

* Jacques Beck, Françoise Beck-Pieterhons and Samuel Verbiese: Three-Dimensional Generalizations of the Triskele. Pages 477–478

* Zsófia Ruttkay, Tamás Páll, Jelena Viskovic and Litza Juhász: Color patterns in Bull by Vasarely. Pages 479–482

* Douglas G. Burkholder: Iterating Borromean Rings on a Sphere. Pages 483–486

* Chia-Chin Tsoo, Chern Chuang and Bih-Yaw Jin: Mathematical Beading as Molecular Analog Computation: An Example from Beaded Sierpiński Buckyball. Pages 487–490

* Curtis Palmer: Retrograde Rotation Illusions in Turntable Animations of Concentric Icosahedral Domains. Pages 491–494

* Chern Chuang and Bih-Yaw Jin: Construction of Sierpiński Superfullerenes with the Aid of Zome Geometry: Application to Beaded Molecules. Pages 495–498

* Zsófia Ruttkay and Litza Juhász: The 3D Effect of Bull by Vasarely. Pages 499–502

* Patrick Honner: Teaching Mathematics Through Image Manipulation. Pages 503–506

* S. Louise Gould and Franklin Gould: One Mucuboctahedron: Four Ways to View It. Pages 507–510

* Alice Major: Math into Metaphor. Pages 511–514

* Wout Zweers, Valerie Zwart and Onno Bokhove: Making Waves: Visualizing Fluid Flows. Pages 515–518

* J. Brooke Ernest and Ricardo Nemirovsky: Creating Art as a Catalyst for Making Meaningful, Personal Connections to Mathematics. Pages 519–522

* Mara Alagic and Glyn Rimmington: Google Earth: Mathematical Art Forms. Pages 523–526

* Laura Shea: Edge Color Patterns in the Bead Truncated Icosahedron. Pages 527–530

* David Reimann: Point Symmetric Ribbon Patterns using a Hexagonal Motif from M.C. Escher. Pages 531–534

* Bojana Ginn: Minimalism, Math, and Biology. Pages 535–538

* Barbora Kamrlova: How Do Symmetries Come To Children, and Vice Versa? Pages 539–542

* Karl Schaffer: Dances of Heavenly Bodies: Dance, N-body Choreographies, and Change Ringing. Pages 543–546

* Cindy Lawrence: Adding it all Up: Building the National Museum of Mathematics. Pages 547–550

* Dugan J. Hammock: Visualizing 3-Dimensional Manifolds. Pages 551–552

* Kristóf Fenyvesi and Eleonóra Stettner: Adventures on the Borderland of Mathematics and Arts: the Kaposvár University's “CrossBorderScience” Project (2011-2012). Pages 553–554

* Akio Hizume, Yoshikazu Yamagishi and Shoji Yotsutani: Poly-Twistor by 3D printer: Classification of 3D Tori. Pages 555–558

* Godfried Toussaint: On the Question of Meter in African Rhythm: A Quantitative Mathematical Assessment. Pages 559–562

* Diana Cheng: International Judging System of Figure Skating: A Middle Grades Activity on Decimal Operations. Pages 563–566

* Irene Rousseau: Uncertainty of Structure, Quantity, and Space as our Reality. Pages 567–570

* Dániel Erdély: Hexagons and Their Inner World. Pages 571–572

* Russell Jay Hendel: Aesthetic Appeal of Magic Squares. Pages 573–574

* Ann Hanson: The Mathematics and Art of Spirals Workshop. Pages 575–578

* Eva Knoll, Wendy Landry and Tara Taylor: Mat Weaving: Towards the Möbius Band. Pages 579–586

* Ioana Browne, Michael Browne, Mircea Draghicescu, Cristina Draghicescu and Carmen Ionescu: A Fun Approach to Teaching Geometry and Inspiring Creativity. Pages 587–592

* Mehmet Vurkaç: Workshop: Make Your Own MP3 with “Algorhythmic” Generation and Aksak—Euclidean Synthesis. Pages 593–596

* Ho-Gul Park: A Workshop on N-regular Polygon Torus using 4D frame. Pages 597–600

* Carol Dorf: Poetry in conversation with mathematics. Pages 601–602

* Simon Morgan: Printing by Rolling Möbius Band Stencils: Glide Reflection Embodied in Physical Action. Pages 603–610

* John Belcher and Terrence Blackman: Hearing the Drum of the Rhythm. Pages 611–618

* Andrea Hawksley and Scott Duke Kominers: Flipbook Polyhedra. Pages 619–624

* Ricardo Nemirovsky and J. Brooke Ernest: Alberti's Window: Projective Geometry as the Geometry of Vision. Pages 625–628

* Alessandra Capanna and Marcella Giulia Lorenzi: RaM - Recycle and Mathematics: the Art of Tiling for Eco-design. Pages 629–634

* Vi Hart: Orbifold and Cut. Pages 635–638

* Jay Kappraff: A Fractal Wallhanging. Pages 639–642

== Links ==
=== Full Text ===
http://archive.bridgesmathart.org/2013/index.html

[[intern file]]

=== Sonstige Links ===
http://bridgesmathart.org/past-conferences/bridges-2013/

@@ Zeile 39: / Zeile 39: @@
 * Koji Miyazaki: [[Multidimensional Impossible Polycubes]]. In: [[Bridges 2013]]. Pages 79–86 http://archive.bridgesmathart.org/2013/bridges2013-79.html http://archive.bridgesmathart.org/2013/bridges2013-79.pdf
-* Phil Webster: [[Fractal Islamic Geometric Patterns Based on Arrangements of {n/2} Stars]]. In: [[Bridges 2013]]. Pages 87–94 http://archive.bridgesmathart.org/2013/bridges2013-87.html http://archive.bridgesmathart.org/2013/bridges2013-87.pdf
+* Phil Webster: [[Fractal Islamic Geometric Patterns Based on Arrangements of n/2 Stars]]. In: [[Bridges 2013]]. Pages 87–94 http://archive.bridgesmathart.org/2013/bridges2013-87.html http://archive.bridgesmathart.org/2013/bridges2013-87.pdf
 * Anne Burns: [[Removing Tremas with a Rational Function]]. In: [[Bridges 2013]]. Pages 95–102 http://archive.bridgesmathart.org/2013/bridges2013-95.html http://archive.bridgesmathart.org/2013/bridges2013-95.pdf

@@ Zeile 173: / Zeile 173: @@
 * Chia-Chin Tsoo, Chern Chuang and Bih-Yaw Jin: Mathematical Beading as Molecular Analog Computation: An Example from Beaded Sierpiński Buckyball. Pages 487–490 http://archive.bridgesmathart.org/2013/bridges2013-487.html http://archive.bridgesmathart.org/2013/bridges2013-487.pdf
-* Curtis Palmer: Retrograde Rotation Illusions in Turntable Animations of Concentric Icosahedral Domains. Pages 491–494 http://archive.bridgesmathart.org/2013/bridges2013-491.html http://archive.bridgesmathart.org/2013/bridges2013-491.pdf
+* Curtis Palmer: [[Retrograde Rotation Illusions in Turntable Animations of Concentric Icosahedral Domains]]. Pages 491–494 http://archive.bridgesmathart.org/2013/bridges2013-491.html http://archive.bridgesmathart.org/2013/bridges2013-491.pdf
 * Chern Chuang and Bih-Yaw Jin: Construction of Sierpiński Superfullerenes with the Aid of Zome Geometry: Application to Beaded Molecules. Pages 495–498 http://archive.bridgesmathart.org/2013/bridges2013-495.html http://archive.bridgesmathart.org/2013/bridges2013-495.pdf
@@ Zeile 193: / Zeile 193: @@
 * Laura Shea: Edge Color Patterns in the Bead Truncated Icosahedron. Pages 527–530 http://archive.bridgesmathart.org/2013/bridges2013-527.html http://archive.bridgesmathart.org/2013/bridges2013-527.pdf
-* David Reimann: Point Symmetric Ribbon Patterns using a Hexagonal Motif from M.C. Escher. Pages 531–534 http://archive.bridgesmathart.org/2013/bridges2013-531.html http://archive.bridgesmathart.org/2013/bridges2013-531.pdf
+* David Reimann: [[Point Symmetric Ribbon Patterns using a Hexagonal Motif from M.C. Escher]]. Pages 531–534 http://archive.bridgesmathart.org/2013/bridges2013-531.html http://archive.bridgesmathart.org/2013/bridges2013-531.pdf
 * Bojana Ginn: Minimalism, Math, and Biology. Pages 535–538 http://archive.bridgesmathart.org/2013/bridges2013-535.html http://archive.bridgesmathart.org/2013/bridges2013-535.pdf
@@ Zeile 207: / Zeile 207: @@
 * Kristóf Fenyvesi and Eleonóra Stettner: Adventures on the Borderland of Mathematics and Arts: the Kaposvár University's “CrossBorderScience” Project (2011-2012). Pages 553–554 http://archive.bridgesmathart.org/2013/bridges2013-553.html http://archive.bridgesmathart.org/2013/bridges2013-553.pdf
-* Akio Hizume, Yoshikazu Yamagishi and Shoji Yotsutani: Poly-Twistor by 3D printer: Classification of 3D Tori. Pages 555–558 http://archive.bridgesmathart.org/2013/bridges2013-555.html http://archive.bridgesmathart.org/2013/bridges2013-555.pdf
+* Akio Hizume, Yoshikazu Yamagishi and Shoji Yotsutani: [[Poly-Twistor by 3D printer: Classification of 3D Tori]]. Pages 555–558 http://archive.bridgesmathart.org/2013/bridges2013-555.html http://archive.bridgesmathart.org/2013/bridges2013-555.pdf
 * Godfried Toussaint: On the Question of Meter in African Rhythm: A Quantitative Mathematical Assessment. Pages 559–562 http://archive.bridgesmathart.org/2013/bridges2013-559.html http://archive.bridgesmathart.org/2013/bridges2013-559.pdf
@@ Zeile 223: / Zeile 223: @@
 * Eva Knoll, Wendy Landry and Tara Taylor: Mat Weaving: Towards the Möbius Band. Pages 579–586 http://archive.bridgesmathart.org/2013/bridges2013-579.html http://archive.bridgesmathart.org/2013/bridges2013-579.pdf
-* Ioana Browne, Michael Browne, Mircea Draghicescu, Cristina Draghicescu and Carmen Ionescu: A Fun Approach to Teaching Geometry and Inspiring Creativity. Pages 587–592 http://archive.bridgesmathart.org/2013/bridges2013-587.html http://archive.bridgesmathart.org/2013/bridges2013-587.pdf
+* Ioana Browne, Michael Browne, Mircea Draghicescu, Cristina Draghicescu and Carmen Ionescu: [[A Fun Approach to Teaching Geometry and Inspiring Creativity]]. Pages 587–592 http://archive.bridgesmathart.org/2013/bridges2013-587.html http://archive.bridgesmathart.org/2013/bridges2013-587.pdf
 * Mehmet Vurkaç: Workshop: Make Your Own MP3 with “Algorhythmic” Generation and Aksak—Euclidean Synthesis. Pages 593–596 http://archive.bridgesmathart.org/2013/bridges2013-593.html http://archive.bridgesmathart.org/2013/bridges2013-593.pdf

@@ Zeile 63: / Zeile 63: @@
 * Robert W. Fathauer: Iterative Arrangements of Polyhedra—Relationships to Classical Fractals and Haüy Constructions. Pages 175–182 http://archive.bridgesmathart.org/2013/bridges2013-175.html http://archive.bridgesmathart.org/2013/bridges2013-175.pdf
-Marcel Tünnissen: Polyhedra with Folded Regular Heptagons. Pages 183–190 http://archive.bridgesmathart.org/2013/bridges2013-183.html http://archive.bridgesmathart.org/2013/bridges2013-183.pdf
+* Marcel Tünnissen: Polyhedra with Folded Regular Heptagons. Pages 183–190 http://archive.bridgesmathart.org/2013/bridges2013-183.html http://archive.bridgesmathart.org/2013/bridges2013-183.pdf
 * Mike Naylor: Math Runes. Pages 191–198 http://archive.bridgesmathart.org/2013/bridges2013-191.html http://archive.bridgesmathart.org/2013/bridges2013-191.pdf
@@ Zeile 244: / Zeile 244: @@
 * Jay Kappraff: A Fractal Wallhanging. Pages 639–642 http://archive.bridgesmathart.org/2013/bridges2013-639.html http://archive.bridgesmathart.org/2013/bridges2013-639.pdf
 == Links ==

@@ Zeile 1: / Zeile 1: @@
 == Reference ==
 George Hart, Reza Sarhangi (eds.): Bridges 2013, Mathematics, Music, Art, Architecture, Culture. Bridges Conference at the University of Twente and Saxion University of Applied Sciences Enschede, the Netherlands, 2013. ISBN: 978-1-938664-06-9
@@ Zeile 253: / Zeile 256: @@
 === Sonstige Links ===
 http://bridgesmathart.org/past-conferences/bridges-2013/