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* Markus Hähkiöniemi, Kristóf Fenyvesi, Johanna Pöysä-Tarhonen, Mirja Tarnanen, Päivi Häkkinen, Merja Kauppinen, Anne Martin and Pasi Nieminen: Mathematics Learning through Arts and Collaborative Problem-Solving: The Princess and the Diamond-Problem. In: [[Bridges 2016]], Pages 97–104. | * Markus Hähkiöniemi, Kristóf Fenyvesi, Johanna Pöysä-Tarhonen, Mirja Tarnanen, Päivi Häkkinen, Merja Kauppinen, Anne Martin and Pasi Nieminen: Mathematics Learning through Arts and Collaborative Problem-Solving: The Princess and the Diamond-Problem. In: [[Bridges 2016]], Pages 97–104. | ||
| − | * Tom Verhoeff and Koos Verhoeff: Three Mathematical Sculptures for the Mathematikon. Pages 105–110 | + | * Tom Verhoeff and Koos Verhoeff: Three Mathematical Sculptures for the Mathematikon. In: [[Bridges 2016]], Pages 105–110 |
| − | * Karl Kattchee and Craig S. Kaplan: Combinatorial Poppies. Pages 111–118. | + | * Karl Kattchee and Craig S. Kaplan: Combinatorial Poppies. In: [[Bridges 2016]], Pages 111–118. |
| − | * Douglas M. McKenna: Tendril Motifs for Space-Filling, Half-Domino Curves. Pages 119–126. | + | * Douglas M. McKenna: Tendril Motifs for Space-Filling, Half-Domino Curves. In: [[Bridges 2016]], Pages 119–126. |
| − | * Joshua Holden and Lana Holden: Modeling Braids, Cables, and Weaves with Stranded Cellular Automata. Pages 127–134. | + | * Joshua Holden and Lana Holden: Modeling Braids, Cables, and Weaves with Stranded Cellular Automata. In: [[Bridges 2016]], Pages 127–134. |
| − | * Paul Gailiunas: Helical Petrie Polygons. Pages 135–140. | + | * Paul Gailiunas: Helical Petrie Polygons. In: [[Bridges 2016]], Pages 135–140. |
| − | * Reza Sarhangi: Some Girihs and Puzzles from the Interlocks of Similar or Complementary Figures Treatise. Pages 141–150. | + | * Reza Sarhangi: Some Girihs and Puzzles from the Interlocks of Similar or Complementary Figures Treatise. In: [[Bridges 2016]], Pages 141–150. |
| − | * [[Gary R. Greenfield]]: Turing-like Patterns from Cellular Automata. Pages 151–158. | + | * [[Gary R. Greenfield]]: Turing-like Patterns from Cellular Automata. In: [[Bridges 2016]], Pages 151–158. |
| − | * Tuomas Nurmi: From Checkerboard to Cloverfield: Using Wang Tiles in Seamless Non-Periodic Patterns. Pages 159–166. | + | * Tuomas Nurmi: From Checkerboard to Cloverfield: Using Wang Tiles in Seamless Non-Periodic Patterns. In: [[Bridges 2016]], Pages 159–166. |
| − | * Ron Asherov: Underlying Tiles in a 15th Century Mamluk Pattern. Pages 167–172. | + | * Ron Asherov: Underlying Tiles in a 15th Century Mamluk Pattern. In: [[Bridges 2016]], Pages 167–172. |
| − | * Zekeriya Karadag: Artefacts to Enhance Geometrical Thinking. Pages 173–178. | + | * Zekeriya Karadag: Artefacts to Enhance Geometrical Thinking. In: [[Bridges 2016]], Pages 173–178. |
| − | * Chamberlain Fong: The Conformal Hyperbolic Square and Its Ilk. Pages 179–186. | + | * Chamberlain Fong: The Conformal Hyperbolic Square and Its Ilk. In: [[Bridges 2016]], Pages 179–186. |
| − | * Cornelie Leopold: Geometry and Aesthetics of Pentagonal Structures in the Art of Gerard Caris. Pages 187–194. | + | * Cornelie Leopold: Geometry and Aesthetics of Pentagonal Structures in the Art of Gerard Caris. In: [[Bridges 2016]], Pages 187–194. |
| − | * Carolyn Lamb, Dan G. Brown and Charlie L.A. Clarke: A Taxonomy of Generative Poetry Techniques. Pages 195–202. | + | * Carolyn Lamb, Dan G. Brown and Charlie L.A. Clarke: A Taxonomy of Generative Poetry Techniques. In: [[Bridges 2016]], Pages 195–202. |
| − | * S.J. Spencer: Not only Art but also Rocket Science. Pages 203–208. | + | * S.J. Spencer: Not only Art but also Rocket Science. In: [[Bridges 2016]], Pages 203–208. |
| − | * Markus Rissanen: Hex Rosa. Pages 209–216. | + | * Markus Rissanen: Hex Rosa. In: [[Bridges 2016]], Pages 209–216. |
| − | * Robert W. Fathauer: Fractal Gaskets: Reptiles, Hamiltonian Cycles, and Spatial Development.Pages 217–224. | + | * Robert W. Fathauer: Fractal Gaskets: Reptiles, Hamiltonian Cycles, and Spatial Development. In: [[Bridges 2016]], Pages 217–224. |
| − | * Roger Burrows: Shape-Changing Polyhedra. Pages 225–232. | + | * Roger Burrows: Shape-Changing Polyhedra. In: [[Bridges 2016]], Pages 225–232. |
| − | * James Mai: Planes and Frames: Spatial Layering in Josef Albers' Homage to the Square Paintings. Pages 233–240. | + | * James Mai: Planes and Frames: Spatial Layering in Josef Albers' Homage to the Square Paintings. In: [[Bridges 2016]], Pages 233–240. |
| − | * Jay Zimmerman: Portraits of Groups on Bordered Surfaces. Pages 241–246. | + | * Jay Zimmerman: Portraits of Groups on Bordered Surfaces. In: [[Bridges 2016]], Pages 241–246. |
| − | * Lali Barrière and Anna Carreras: Genera Esfera: Interacting with a Trackball Mapped onto a Sphere to Explore Generative Visual Worlds. Pages 247–254. | + | * Lali Barrière and Anna Carreras: Genera Esfera: Interacting with a Trackball Mapped onto a Sphere to Explore Generative Visual Worlds. In: [[Bridges 2016]], Pages 247–254. |
| − | * Tiina Katriina Kukkonen: Circular Forms in Aleksis Kivi's Texts. Pages 255–262. | + | * Tiina Katriina Kukkonen: Circular Forms in Aleksis Kivi's Texts. In: [[Bridges 2016]], In: [[Bridges 2016]], Pages 255–262. |
| − | * Dirk Huylebrouck: Euler-Cayley Formula for ‘Unusual’ Polyhedra. Pages 263–268. | + | * Dirk Huylebrouck: Euler-Cayley Formula for ‘Unusual’ Polyhedra. In: [[Bridges 2016]], Pages 263–268. |
| − | * Paul Moerman: Dancing Math: Teaching and Learning in the Intersection of Aesthetic and Mathematical Literacy. Pages 269–276. | + | * Paul Moerman: Dancing Math: Teaching and Learning in the Intersection of Aesthetic and Mathematical Literacy. In: [[Bridges 2016]], Pages 269–276. |
| − | * Ramon Roel Orduño, Nicholas Winard, Steven Bierwagen, Dylan Shell, Negar Kalantar, Alireza Borhani and Ergun Akleman: A Mathematical Approach to Obtain Isoperimetric Shapes for D-Form Construction. Pages 277–284. | + | * Ramon Roel Orduño, Nicholas Winard, Steven Bierwagen, Dylan Shell, Negar Kalantar, Alireza Borhani and Ergun Akleman: A Mathematical Approach to Obtain Isoperimetric Shapes for D-Form Construction. In: [[Bridges 2016]], Pages 277–284. |
| − | * Matthew Thomas and Crystal Peebles: A Graph-Theoretic Approach to the Analysis of Contra Dances. Pages 285–292. | + | * Matthew Thomas and Crystal Peebles: A Graph-Theoretic Approach to the Analysis of Contra Dances. In: [[Bridges 2016]], Pages 285–292. |
| − | * Vincent J. Matsko: Koch-Like Fractal Images. Pages 293–300. | + | * Vincent J. Matsko: Koch-Like Fractal Images. In: [[Bridges 2016]], Pages 293–300. |
| − | * Mahsa Kharazmi: A Study on Geometric Constructions on Brickwork Decorations in Iranian Architecture. Pages 301–308. | + | * Mahsa Kharazmi: A Study on Geometric Constructions on Brickwork Decorations in Iranian Architecture. In: [[Bridges 2016]], Pages 301–308. |
| − | The Rhythm of a Pattern | + | + Sama Mara. The Rhythm of a Pattern. In: [[Bridges 2016]], Pages 309–316. |
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| − | Pages 309–316 | ||
| − | The Analysis of the Geometric Decorations of the Stone Half-Columns of Friday Mosque of Isfahan | + | * Molude Noori and Qobad Kiyanmehr: The Analysis of the Geometric Decorations of the Stone Half-Columns of Friday Mosque of Isfahan. In: [[Bridges 2016]], Pages 317–324. |
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| − | Pages 317–324 | ||
| − | Another look at Pentagonal Persian Patterns | + | * Jean-Marc Castera: Another look at Pentagonal Persian Patterns. In: [[Bridges 2016]], Pages 325–330. |
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| − | Pages 325–330 | ||
| − | Geometric Patterns as Material Things: The Making of Seljuk Patterns on Curved Surfaces | + | * Begüm Hamzaoğlu and Mine Özkar: Geometric Patterns as Material Things: The Making of Seljuk Patterns on Curved Surfaces. In: [[Bridges 2016]], Pages 331–336. |
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| − | Pages 331–336 | ||
| − | Colors and Incomputability | + | * Donald Spector: Colors and Incomputability. In: [[Bridges 2016]], Pages 337–344. |
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| − | Pages 337–344 | ||
| − | Strictly Coding: Connecting Mathematics and Music through Digital Making | + | * Pam Burnard, Zsolt Lavicza and Carrie Anne Philbin: Strictly Coding: Connecting Mathematics and Music through Digital Making. In: [[Bridges 2016]], Pages 345–350. |
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| − | Pages 345–350 | ||
| − | A Bridges Center for Mathematical Connections in Art and Science | + | * Sujan Shrestha and Reza Sarhangi: A Bridges Center for Mathematical Connections in Art and Science. In: [[Bridges 2016]], Pages 351–354. |
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| − | Pages 351–354 | ||
| − | Constructing Meaning Through Making and Creating | + | * Gail Tang and Alan Tollefson: Constructing Meaning Through Making and Creating. In: [[Bridges 2016]], Pages 355–358. |
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| − | Pages 355–358 | ||
| − | Prime Portraits | + | * Zachary Abel: Prime Portraits. In: [[Bridges 2016]], Pages 359–362. |
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| − | Pages 359–362 | ||
| − | Phylogenetic Analysis of the Ancient Greek Paeonic Rhythms | + | * Godfried T. Toussaint: Phylogenetic Analysis of the Ancient Greek Paeonic Rhythms. In: [[Bridges 2016]], Pages 363–366. |
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| − | Pages 363–366 | ||
| − | A New Algorithm for Rendering Kissing Schottky Groups | + | * Kento Nakamura and Kazushi Ahara: A New Algorithm for Rendering Kissing Schottky Groups. In: [[Bridges 2016]], Pages 367–370 |
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| − | Pages 367–370 | ||
| − | Beautification of Islamic Patterns via Constraint Satisfaction | + | * Yongquan Lu and Erik D. Demaine: Beautification of Islamic Patterns via Constraint Satisfaction. In: [[Bridges 2016]], Pages 371–374. |
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| − | Pages 371–374 | ||
| − | Molecular Modeling of Four-Connected Zeolite Frameworks with Mathematical Beading | + | * Chia-Chin Tsoo and Bih-Yaw Jin: Molecular Modeling of Four-Connected Zeolite Frameworks with Mathematical Beading. In: [[Bridges 2016]], Pages 375–378. |
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| − | Pages 375–378 | ||
| − | Generalized Brunes Stars and System of Pythagorean Triples | + | * Dmitri Kozlov: Generalized Brunes Stars and System of Pythagorean Triples. In: [[Bridges 2016]], Pages 379–382. |
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| − | Pages 379–382 | ||
| − | Knight Mazes | + | * Mike Naylor: Knight Mazes. In: [[Bridges 2016]], Pages 383–386. |
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| − | Pages 383–386 | ||
| − | Mathematikon: A Mathematical Shopping Center | + | * Bianca Violet and Andreas Matt: Mathematikon: A Mathematical Shopping Center. In: [[Bridges 2016]], Pages 387–390. |
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| − | Pages 387–390 | ||
| − | Lights Out Animations | + | * Robert Bosch: Lights Out Animations. In: [[Bridges 2016]], Pages 391–394. |
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| − | Pages 391–394 | ||
| − | A Recursion in Knitting | + | * Susan Goldstine: A Recursion in Knitting. In: [[Bridges 2016]], Pages 395–398. |
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| − | Pages 395–398 | ||
| − | Polyhedral Tableaux | + | * Kenneth Brecher: Polyhedral Tableaux. In: [[Bridges 2016]], Pages 399–402. |
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| − | Pages 399–402 | ||
| − | Gödel, Escher, Bach: Just Another Braid | + | * Hans Kuiper and Walt van Ballegooijen: Gödel, Escher, Bach: Just Another Braid. In: [[Bridges 2016]], Pages 403–406. |
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| − | Pages 403–406 | ||
| − | A Musical Polyhedron Updated for the 21st Century | + | * Cathleen O'Neil: A Musical Polyhedron Updated for the 21st Century. In: [[Bridges 2016]], Pages 407–410. |
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| − | Pages 407–410 | ||
| − | Organic 3D Mesh Creation Through Particle-Based Physics Simulation | + | * Sage Jenson: Organic 3D Mesh Creation Through Particle-Based Physics Simulation. In: [[Bridges 2016]], Pages 411–414. |
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| − | Pages 411–414 | ||
| − | Pied de Pulse: Packing Embroidered Circles and Coil Actuators in Pied de Poule (Houndstooth) | + | * Loe Feijs and Marina Toeters: Pied de Pulse: Packing Embroidered Circles and Coil Actuators in Pied de Poule (Houndstooth). In: [[Bridges 2016]], Pages 415–418. |
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| − | Pages 415–418 | ||
| − | Digital Mechanics and The Rolling Coin Clock | + | * Bjarne Jespersen: Digital Mechanics and The Rolling Coin Clock. In: [[Bridges 2016]], Pages 419–422. |
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| − | Pages 419–422 | ||
| − | + | * Anusch Bayens, Carlo De Pauw, Carmen Geens, Mark Pieters, André Thomas, Alex Van Bogaert, Samuel Verbiese and Nico Willemsens: Bridges as an Incentive to Collaborative Works II. In: [[Bridges 2016]], Pages 423–426. | |
| − | Anusch Bayens, Carlo De Pauw, Carmen Geens, Mark Pieters, André Thomas, Alex Van Bogaert, Samuel Verbiese and Nico Willemsens | ||
| − | Pages 423–426 | ||
| − | Representational Random Walks | + | * Max Grusky: Representational Random Walks. In: [[Bridges 2016]], Pages 427–430. |
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| − | Pages 427–430 | ||
| − | A Fast Algorithm for Creating Turing-McCabe Patterns | + | * Markus Schwehm: A Fast Algorithm for Creating Turing-McCabe Patterns. In: [[Bridges 2016]], Pages 431–434. |
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| − | Pages 431–434 | ||
| − | A Zometool Model of the B-DNA | + | * László Vörös: A Zometool Model of the B-DNA. In: [[Bridges 2016]], Pages 435–438. |
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| − | Pages 435–438 | ||
| − | Off the Wall: A Brief Report | + | * Charlene Morrow: Off the Wall: A Brief Report. In: [[Bridges 2016]], Pages 439–442. |
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| − | Pages 439–442 | ||
| − | Snub Polyhedral Forms Constructed from Flexible 60-120 Degree Rhombic Tiles | + | * David A. Reimann: Snub Polyhedral Forms Constructed from Flexible 60-120 Degree Rhombic Tiles. In: [[Bridges 2016]], Pages 443–444. |
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| − | Pages 443–444 | ||
| − | A Rose By Any Other Name... | + | * Gregg Helt: A Rose By Any Other Name... In: [[Bridges 2016]], Pages 445–448 |
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| − | Pages 445–448 | ||
| − | Thoughts on Generative Art | + | * David Chappell: Thoughts on Generative Art. In: [[Bridges 2016]], Pages 449–452. |
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| − | Pages 449–452 | ||
| − | Extracting Unit Cells from Tilings with Color Symmetries: Case of Counterchange Patterns | + | * Venera Adanova and Sibel Tari: Extracting Unit Cells from Tilings with Color Symmetries: Case of Counterchange Patterns. In: [[Bridges 2016]], Pages 453–456. |
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| − | Pages 453–456 | ||
| − | + | * Matteo Raffaelli, Jakob Bohr and Steen Markvorsen: Sculpturing Surfaces with Cartan Ribbons. In: [[Bridges 2016]], Pages 457–460. | |
| − | Matteo Raffaelli, Jakob Bohr and Steen Markvorsen | ||
| − | Pages 457–460 | ||
| − | Mathematics Meets Cinema: La Figure de la Terre | + | * Osmo Pekonen and Axel Straschnoy: Mathematics Meets Cinema: La Figure de la Terre. In: [[Bridges 2016]], Pages 461–464. |
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| − | Pages 461–464 | ||
| − | Prelude Op. 11, No. 1 by A. Scriabin: ICVSIM Relations | + | * Nikita Mamedov and Robert Peck: Prelude Op. 11, No. 1 by A. Scriabin: ICVSIM Relations. In: [[Bridges 2016]], Pages 465–468. |
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| − | Pages 465–468 | ||
| − | + | * Motiejus Valiunas, Emilio Zappa and Briony Thomas: Sections of Coxeter Orbihedra. In: [[Bridges 2016]], Pages 469–472. | |
| − | Motiejus Valiunas, Emilio Zappa and Briony Thomas | ||
| − | Pages 469–472 | ||
| − | A Successful Art&Math Exhibition with Workshops II | + | * Gisèle De Meur and Samuel Verbiese: A Successful Art&Math Exhibition with Workshops II. In: [[Bridges 2016]], Pages 473–476. |
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| − | Pages 473–476 | ||
| − | Novel Textile Knot Designs Through Mathematical Knot Diagrams | + | * Nithikul Nimkulrat and Janette Matthews: Novel Textile Knot Designs Through Mathematical Knot Diagrams. In: [[Bridges 2016]], In: [[Bridges 2016]], Pages 477–480. |
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| − | Pages 477–480 | ||
| − | Chladni Figures Revisited: A Peek Into The Third Dimension | + | * Martin Skrodzki, Ulrich Reitebuch and Konrad Polthier: Chladni Figures Revisited: A Peek Into The Third Dimension. In: [[Bridges 2016]], Pages 481–484. |
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| − | Pages 481–484 | ||
| − | L-System Nomographs: Aesthetics to Calculation | + | * Leif Roschier and Ron Doerfler: L-System Nomographs: Aesthetics to Calculation. In: [[Bridges 2016]], Pages 485–488. |
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| − | Pages 485–488 | ||
| − | Baton Rolling on a Series of Curved Surfaces | + | * Akihiro Matsuura and Yuki Yamada: Baton Rolling on a Series of Curved Surfaces. In: [[Bridges 2016]], Pages 489–492. |
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| − | Pages 489–492 | ||
| − | Texturing Coloured Images in Black and White | + | * Hank Guss: Texturing Coloured Images in Black and White. In: [[Bridges 2016]], Pages 493–496. |
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| − | Pages 493–496 | ||
| − | The Hendecagonal Stars in the Alhambra | + | * Dirk Huylebrouck and Antonia Redondo: The Hendecagonal Stars in the Alhambra. In: [[Bridges 2016]], Pages 497–500. |
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| − | Pages 497–500 | ||
| − | The Golden Ratio and the Diagonal of the Square | + | * Gabriele Gelatti: The Golden Ratio and the Diagonal of the Square. In: [[Bridges 2016]], Pages 501–502. |
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| − | Pages 501–502 | ||
| − | The Pythagorean Theorem as a Rooted In-tree Dependency Graph | + | * Jesse Atkinson: The Pythagorean Theorem as a Rooted In-tree Dependency Graph. In: [[Bridges 2016]], Pages 503–506. |
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| − | Pages 503–506 | ||
| − | Polygon Spirals | + | * Nick Mendler: Polygon Spirals. In: [[Bridges 2016]], Pages 507–510. |
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| − | Pages 507–510 | ||
| − | Pattern Design Using Cellular Automata and Iterative Relocation System | + | * Jae Kyun Shin and Seung Ryul Choi: Pattern Design Using Cellular Automata and Iterative Relocation System. In: [[Bridges 2016]], Pages 511–514. |
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| − | Pages 511–514 | ||
| − | The Math and Art of Folded Books | + | * Sharol Nau and Richard Nau: The Math and Art of Folded Books. In: [[Bridges 2016]], Pages 515–518. |
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| − | Pages 515–518 | ||
| − | Two Non-Octave Tunings by Heinz Bohlen: A Practical Proposal | + | * Reilly Smethurst: Two Non-Octave Tunings by Heinz Bohlen: A Practical Proposal. In: [[Bridges 2016]], Pages 519–522. |
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| − | Pages 519–522 | ||
| − | Repeating Fractal Patterns with 4-Fold Symmetry | + | * Douglas Dunham and John Shier: Repeating Fractal Patterns with 4-Fold Symmetry. In: [[Bridges 2016]], Pages 523–524. |
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| − | Pages 523–524 | ||
| − | Three-Dimensional Score: Seeing Music, Hearing Sculpture | + | * Miika Karttunen and Atte Tenkanen: Three-Dimensional Score: Seeing Music, Hearing Sculpture. In: [[Bridges 2016]], Pages 525–528. |
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| − | Pages 525–528 | ||
| − | The Pentagonal Numbers Meet the Choose-4 Numbers | + | * James Morrow: The Pentagonal Numbers Meet the Choose-4 Numbers. In: [[Bridges 2016]], Pages 529–532. |
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| − | Pages 529–532 | ||
| − | Pointillist Graphing of Iterated Function Systems | + | * Risto A. Paju: Pointillist Graphing of Iterated Function Systems. In: [[Bridges 2016]], Pages 533–536. |
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| − | Pages 533–536 | ||
| − | Plane-filling Curves on Transitive Grids | + | * Jörg Arndt and Julia Handl: Plane-filling Curves on Transitive Grids. In: [[Bridges 2016]], Pages 537–540. |
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| − | Pages 537–540 | ||
| − | The Fourth Dimension in Mathematics and Art | + | * Jean Constant: The Fourth Dimension in Mathematics and Art. In: [[Bridges 2016]], Pages 541–544. |
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| − | Pages 541–544 | ||
| − | A Eulogy in Honour of Anders Johan Lexell, an 18th Century Finnish Mathematician | + | * Joonas Ilmavirta and Johan C.-E. Stén: A Eulogy in Honour of Anders Johan Lexell, an 18th Century Finnish Mathematician. In: [[Bridges 2016]], Pages 545–548. |
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| − | Pages 545–548 | ||
| − | Flatscape of Measure Polytopes | + | * Glenn C. Smith: Flatscape of Measure Polytopes. In: [[Bridges 2016]], Pages 549–552. |
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| − | Pages 549–552 | ||
| − | Teaching Combinatorics with “Poly-Universe” | + | * Eleonóra Stettner and György Emese: Teaching Combinatorics with “Poly-Universe”. In: [[Bridges 2016]], Pages 553–556. |
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| − | Pages 553–556 | ||
| − | Spelunking Adventure VI: An Equal Tempered Icosahedral Scale | + | * Curtis Palmer: Spelunking Adventure VI: An Equal Tempered Icosahedral Scale. In: [[Bridges 2016]], Pages 557–560. |
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| − | Pages 557–560 | ||
| − | Some Interactive Tools for Examining Renaissance Ciphers | + | * Some Interactive Tools for Examining Renaissance Ciphers. In: [[Bridges 2016]], Pages 561–564. |
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| − | Pages 561–564 | ||
| − | Mathematics on TV? Yes, We Can! | + | * Rogério Martins: Mathematics on TV? Yes, We Can! In: [[Bridges 2016]], Pages 565–566. |
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| − | Pages 565–566 | ||
| − | Teaching and Learning Basic Group Theory Through Building Models of Polyhedra | + | * Sviatoslav Archava, Leela Goel and Erin Traister: Teaching and Learning Basic Group Theory Through Building Models of Polyhedra. In: [[Bridges 2016]], Pages 567–570. |
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| − | Pages 567–570 | ||
| − | Scales and Temperament from the Mathematical Viewpoint | + | * Steven A. Bleiler and Ewan Kummel: Scales and Temperament from the Mathematical Viewpoint. In: [[Bridges 2016]], Pages 571–574. |
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| − | Pages 571–574 | ||
| − | Blogging Math Art | + | * Susan Happersett: Blogging Math Art. In: [[Bridges 2016]], Pages 575–578. |
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| − | Pages 575–578 | ||
| − | + | * Robyn Gibson and Melissa Silk: Possibilities of the Parabola. In: [[Bridges 2016]], Pages 579–582. | |
| − | Robyn Gibson and Melissa Silk | ||
| − | Pages 579–582 | ||
| − | Classifying Hexagonal Tilings in Islamic Architecture with a Single Numerical Parameter | + | * Peter J. Lu and Eric Broug: Classifying Hexagonal Tilings in Islamic Architecture with a Single Numerical Parameter. In: [[Bridges 2016]], Pages 583–586. |
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| − | Pages 583–586 | ||
| − | Creating the “Discover the Art of Math” Exhibition | + | * Kertu Saks and Aare Baumer: Creating the “Discover the Art of Math” Exhibition. In: [[Bridges 2016]], Pages 587–590. |
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| − | Pages 587–590 | ||
| − | Why Do Mathematical Presentations Sometimes Sound Like Cookery Shows? | + | * Katie McCallum: Why Do Mathematical Presentations Sometimes Sound Like Cookery Shows? In: [[Bridges 2016]], Pages 591–594. |
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| − | Pages 591–594 | ||
| − | The “Dual Nature” of the Point | + | * János Szász Saxon: The “Dual Nature” of the Point. In: [[Bridges 2016]], Pages 595–596. |
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| − | Pages 595–596 | ||
| − | Mathematics Through the Matrix of Poetry | + | * Tom Petsinis: Mathematics Through the Matrix of Poetry. In: [[Bridges 2016]], Pages 597–600. |
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| − | Pages 597–600 | ||
| − | Modelling Environmental Problem-Solving Through STEAM Activities: 4Dframe's Warka Water Workshop | + | * Kristóf Fenyvesi, Ho-Gul Park, Taeyoung Choi, Kwangcheol Song and Seungsuk Ahn: Modelling Environmental Problem-Solving Through STEAM Activities: 4Dframe's Warka Water Workshop. In: [[Bridges 2016]], Pages 601–608. |
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| − | Pages 601–608 | ||
| − | + | * George Hart and Elisabeth Heathfield: Rhombic Triacontahedron Puzzle. In: [[Bridges 2016]], Pages 609–614. | |
| − | George Hart and Elisabeth Heathfield | ||
| − | Pages 609–614 | ||
| − | + | * Andrea Hawksley and Scott Duke Kominers: Fractal Flipbooks. In: [[Bridges 2016]], Pages 615–620. | |
| − | Andrea Hawksley and Scott Duke Kominers | ||
| − | Pages 615–620 | ||
| − | Elliptic Paraboloids in Circumpolar Vernacular Architecture | + | * Nancy Mackin: Elliptic Paraboloids in Circumpolar Vernacular Architecture. In: [[Bridges 2016]], Pages 621–624. |
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| − | Pages 621–624 | ||
| − | Spinning Arms in Motion: Exploring Mathematics within the Art of Figure Skating | + | * Tetyana Berezovski, Diana Cheng and Rachel Damiano: Spinning Arms in Motion: Exploring Mathematics within the Art of Figure Skating. In: [[Bridges 2016]], Pages 625–628. |
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| − | Pages 625–628 | ||
| − | Exploring the Arts Online with the Wolfram Language | + | * Christopher Carlson: Exploring the Arts Online with the Wolfram Language. In: [[Bridges 2016]], Pages 629–632. |
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| − | Pages 629–632 | ||
| − | Lumifold: a STEAM Activity | + | * Melissa Silk and Jane Martin: Lumifold: a STEAM Activity. In: [[Bridges 2016]], Pages 633–634. |
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| − | Pages 633–634 | ||
| − | Dual Models: One Shape to Make Them All | + | * Mircea Draghicescu: Dual Models: One Shape to Make Them All. In: [[Bridges 2016]], Pages 635–640. |
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| − | Pages 635–640 | ||
| − | Putting Your Best Foot Forward: Movement and Mathematics in College | + | * Erik Stern and Julian Chan: Putting Your Best Foot Forward: Movement and Mathematics in College. In: [[Bridges 2016]], Pages 641–648. |
| − | |||
| − | Pages 641–648 | ||
| − | Origami as a Tool for Exploring Properties of Platonic Solids | + | * Natalija Budinski: Origami as a Tool for Exploring Properties of Platonic Solids. In: [[Bridges 2016]], Pages 649–654. |
| − | |||
| − | Pages 649–654 | ||
| − | + | * Liz Shreeve and Melissa Silk: (Pattern)2. In: [[Bridges 2016]], Pages 655–658. | |
| − | Liz Shreeve and Melissa Silk | ||
| − | Pages 655–658 | ||
| − | Euclid's Digital Elements: Straightedge and Compass Softwares as Aid for Geometrical Design | + | * Vladmir Sicca: Euclid's Digital Elements: Straightedge and Compass Softwares as Aid for Geometrical Design. In: [[Bridges 2016]], Pages 659–662. |
| − | |||
| − | Pages 659–662 | ||
| − | Legerdemain: Exploring Tessellation with CatsEye | + | * Douglas Easterly: Legerdemain: Exploring Tessellation with CatsEye. In: [[Bridges 2016]], Pages 663–666. |
| − | |||
| − | Pages 663–666 | ||
| − | Similarity Drawn Freehand | + | * Teresa Downard: Similarity Drawn Freehand. In: [[Bridges 2016]], Pages 667–672. |
| − | |||
| − | Pages 667–672 | ||
| − | How to Draw Perspective Directly on a 3D Plane | + | * Tomás García Salgado: How to Draw Perspective Directly on a 3D Plane. In: [[Bridges 2016]], Pages 673–680. |
| − | |||
| − | Pages 673–680 | ||
| − | Mathematical and Physical Properties of Rope Made for Decorative Purposes | + | * Alexander Åström and Christoffer Åström: Mathematical and Physical Properties of Rope Made for Decorative Purposes. In: [[Bridges 2016]], Pages 681–688. |
| − | |||
| − | Pages 681–688 | ||
== Links == | == Links == | ||
Version vom 25. Dezember 2016, 19:54 Uhr
zurück zu The Bridge Conferences: art and mathematics
Inhaltsverzeichnis
Reference
Eve Torrence, Bruce Torrence, Carlo H. Séquin, Douglas McKenna, Kristóf Fenyvesi, and Reza Sarhangi (eds.): Proceedings of Bridges 2016: Mathematics, Music, Art, Architecture, Culture. Bridges Conference at the University of University of Jyväskylä, Jyväskylä, Finland. Tessellations Publishing, Phoenix, Arizona, 2016. ISBN 978-1-938664-19-9
DOI
Abstract
Extended Abstract
Reviews
Bibtex
@proceedings{bridges2016:1,
editor = {Eve Torrence, Bruce Torrence, Carlo H. Séquin, Douglas McKenna, Kristóf Fenyvesi, and Reza Sarhangi},
booktitle = {Proceedings of Bridges 2016: Mathematics, Music, Art, Architecture, Culture},
year = {2016},
isbn = {978-1-938664-19-9},
issn = {1099-6702},
publisher = {Tessellations Publishing},
address = {Phoenix, Arizona},
url = {http://bridgesmathart.org/bridges-2016/, http://de.evo-art.org/index.php?title=Bridges_2016 }
}
Table of contents
- The Editors: Front Matter
- Kirsi Peltonen: Crystal Flowers in Halls of Mirrors: Mathematics Meets Art and Architecture. In: Bridges 2016, Pages 1–8.
- Raine Koskimaa: World as Numbers: Living in an Algorithmic Culture. In: Bridges 2016, Pages 9–14.
- Saul Schleimer and Henry Segerman: Squares that Look Round: Transforming Spherical Images. In: Bridges 2016, Pages 15–24.
- Judy Holdener: Immersion in Mathematics. In: Bridges 2016, Pages 25–32.
- Rinus Roelofs: The Elevation of Coxeter's Infinite Regular Polyhedron 444444. In: Bridges 2016, Pages 33–40.
- Carlo H. Séquin: From Klein Bottles to Modular Super-Bottles. In: Bridges 2016, Pages 41–48.
- Abdalla G. M. Ahmed and Oliver Deussen: Tuti Weaving. In: Bridges 2016, Pages 49–56.
- Javier Barrallo Calonge and Luis Martín Yagüe: Fostering Creativity in the Teaching of Mathematics with Project Based Learning. In: Bridges 2016, Pages 57–64
- Andrew Simoson: The Size and Shape of Utopia. In: Bridges 2016, Pages 65–70.
- Craig S. Kaplan: Hypocycloid Juggling Patterns. In: Bridges 2016, Pages 71–78.
- Mirka Havinga and Päivi Portaankorva-Koivisto: Visual Arts and Mathematics Education: Looking for Integrative Phenomena. In: Bridges 2016, Pages 79–86
- Walt van Ballegooijen and Carlo H. Séquin: Interlinking Polyhedral Wire-Frames. In: Bridges 2016, Pages 87–96.
- Markus Hähkiöniemi, Kristóf Fenyvesi, Johanna Pöysä-Tarhonen, Mirja Tarnanen, Päivi Häkkinen, Merja Kauppinen, Anne Martin and Pasi Nieminen: Mathematics Learning through Arts and Collaborative Problem-Solving: The Princess and the Diamond-Problem. In: Bridges 2016, Pages 97–104.
- Tom Verhoeff and Koos Verhoeff: Three Mathematical Sculptures for the Mathematikon. In: Bridges 2016, Pages 105–110
- Karl Kattchee and Craig S. Kaplan: Combinatorial Poppies. In: Bridges 2016, Pages 111–118.
- Douglas M. McKenna: Tendril Motifs for Space-Filling, Half-Domino Curves. In: Bridges 2016, Pages 119–126.
- Joshua Holden and Lana Holden: Modeling Braids, Cables, and Weaves with Stranded Cellular Automata. In: Bridges 2016, Pages 127–134.
- Paul Gailiunas: Helical Petrie Polygons. In: Bridges 2016, Pages 135–140.
- Reza Sarhangi: Some Girihs and Puzzles from the Interlocks of Similar or Complementary Figures Treatise. In: Bridges 2016, Pages 141–150.
- Gary R. Greenfield: Turing-like Patterns from Cellular Automata. In: Bridges 2016, Pages 151–158.
- Tuomas Nurmi: From Checkerboard to Cloverfield: Using Wang Tiles in Seamless Non-Periodic Patterns. In: Bridges 2016, Pages 159–166.
- Ron Asherov: Underlying Tiles in a 15th Century Mamluk Pattern. In: Bridges 2016, Pages 167–172.
- Zekeriya Karadag: Artefacts to Enhance Geometrical Thinking. In: Bridges 2016, Pages 173–178.
- Chamberlain Fong: The Conformal Hyperbolic Square and Its Ilk. In: Bridges 2016, Pages 179–186.
- Cornelie Leopold: Geometry and Aesthetics of Pentagonal Structures in the Art of Gerard Caris. In: Bridges 2016, Pages 187–194.
- Carolyn Lamb, Dan G. Brown and Charlie L.A. Clarke: A Taxonomy of Generative Poetry Techniques. In: Bridges 2016, Pages 195–202.
- S.J. Spencer: Not only Art but also Rocket Science. In: Bridges 2016, Pages 203–208.
- Markus Rissanen: Hex Rosa. In: Bridges 2016, Pages 209–216.
- Robert W. Fathauer: Fractal Gaskets: Reptiles, Hamiltonian Cycles, and Spatial Development. In: Bridges 2016, Pages 217–224.
- Roger Burrows: Shape-Changing Polyhedra. In: Bridges 2016, Pages 225–232.
- James Mai: Planes and Frames: Spatial Layering in Josef Albers' Homage to the Square Paintings. In: Bridges 2016, Pages 233–240.
- Jay Zimmerman: Portraits of Groups on Bordered Surfaces. In: Bridges 2016, Pages 241–246.
- Lali Barrière and Anna Carreras: Genera Esfera: Interacting with a Trackball Mapped onto a Sphere to Explore Generative Visual Worlds. In: Bridges 2016, Pages 247–254.
- Tiina Katriina Kukkonen: Circular Forms in Aleksis Kivi's Texts. In: Bridges 2016, In: Bridges 2016, Pages 255–262.
- Dirk Huylebrouck: Euler-Cayley Formula for ‘Unusual’ Polyhedra. In: Bridges 2016, Pages 263–268.
- Paul Moerman: Dancing Math: Teaching and Learning in the Intersection of Aesthetic and Mathematical Literacy. In: Bridges 2016, Pages 269–276.
- Ramon Roel Orduño, Nicholas Winard, Steven Bierwagen, Dylan Shell, Negar Kalantar, Alireza Borhani and Ergun Akleman: A Mathematical Approach to Obtain Isoperimetric Shapes for D-Form Construction. In: Bridges 2016, Pages 277–284.
- Matthew Thomas and Crystal Peebles: A Graph-Theoretic Approach to the Analysis of Contra Dances. In: Bridges 2016, Pages 285–292.
- Vincent J. Matsko: Koch-Like Fractal Images. In: Bridges 2016, Pages 293–300.
- Mahsa Kharazmi: A Study on Geometric Constructions on Brickwork Decorations in Iranian Architecture. In: Bridges 2016, Pages 301–308.
+ Sama Mara. The Rhythm of a Pattern. In: Bridges 2016, Pages 309–316.
- Molude Noori and Qobad Kiyanmehr: The Analysis of the Geometric Decorations of the Stone Half-Columns of Friday Mosque of Isfahan. In: Bridges 2016, Pages 317–324.
- Jean-Marc Castera: Another look at Pentagonal Persian Patterns. In: Bridges 2016, Pages 325–330.
- Begüm Hamzaoğlu and Mine Özkar: Geometric Patterns as Material Things: The Making of Seljuk Patterns on Curved Surfaces. In: Bridges 2016, Pages 331–336.
- Donald Spector: Colors and Incomputability. In: Bridges 2016, Pages 337–344.
- Pam Burnard, Zsolt Lavicza and Carrie Anne Philbin: Strictly Coding: Connecting Mathematics and Music through Digital Making. In: Bridges 2016, Pages 345–350.
- Sujan Shrestha and Reza Sarhangi: A Bridges Center for Mathematical Connections in Art and Science. In: Bridges 2016, Pages 351–354.
- Gail Tang and Alan Tollefson: Constructing Meaning Through Making and Creating. In: Bridges 2016, Pages 355–358.
- Zachary Abel: Prime Portraits. In: Bridges 2016, Pages 359–362.
- Godfried T. Toussaint: Phylogenetic Analysis of the Ancient Greek Paeonic Rhythms. In: Bridges 2016, Pages 363–366.
- Kento Nakamura and Kazushi Ahara: A New Algorithm for Rendering Kissing Schottky Groups. In: Bridges 2016, Pages 367–370
- Yongquan Lu and Erik D. Demaine: Beautification of Islamic Patterns via Constraint Satisfaction. In: Bridges 2016, Pages 371–374.
- Chia-Chin Tsoo and Bih-Yaw Jin: Molecular Modeling of Four-Connected Zeolite Frameworks with Mathematical Beading. In: Bridges 2016, Pages 375–378.
- Dmitri Kozlov: Generalized Brunes Stars and System of Pythagorean Triples. In: Bridges 2016, Pages 379–382.
- Mike Naylor: Knight Mazes. In: Bridges 2016, Pages 383–386.
- Bianca Violet and Andreas Matt: Mathematikon: A Mathematical Shopping Center. In: Bridges 2016, Pages 387–390.
- Robert Bosch: Lights Out Animations. In: Bridges 2016, Pages 391–394.
- Susan Goldstine: A Recursion in Knitting. In: Bridges 2016, Pages 395–398.
- Kenneth Brecher: Polyhedral Tableaux. In: Bridges 2016, Pages 399–402.
- Hans Kuiper and Walt van Ballegooijen: Gödel, Escher, Bach: Just Another Braid. In: Bridges 2016, Pages 403–406.
- Cathleen O'Neil: A Musical Polyhedron Updated for the 21st Century. In: Bridges 2016, Pages 407–410.
- Sage Jenson: Organic 3D Mesh Creation Through Particle-Based Physics Simulation. In: Bridges 2016, Pages 411–414.
- Loe Feijs and Marina Toeters: Pied de Pulse: Packing Embroidered Circles and Coil Actuators in Pied de Poule (Houndstooth). In: Bridges 2016, Pages 415–418.
- Bjarne Jespersen: Digital Mechanics and The Rolling Coin Clock. In: Bridges 2016, Pages 419–422.
- Anusch Bayens, Carlo De Pauw, Carmen Geens, Mark Pieters, André Thomas, Alex Van Bogaert, Samuel Verbiese and Nico Willemsens: Bridges as an Incentive to Collaborative Works II. In: Bridges 2016, Pages 423–426.
- Max Grusky: Representational Random Walks. In: Bridges 2016, Pages 427–430.
- Markus Schwehm: A Fast Algorithm for Creating Turing-McCabe Patterns. In: Bridges 2016, Pages 431–434.
- László Vörös: A Zometool Model of the B-DNA. In: Bridges 2016, Pages 435–438.
- Charlene Morrow: Off the Wall: A Brief Report. In: Bridges 2016, Pages 439–442.
- David A. Reimann: Snub Polyhedral Forms Constructed from Flexible 60-120 Degree Rhombic Tiles. In: Bridges 2016, Pages 443–444.
- Gregg Helt: A Rose By Any Other Name... In: Bridges 2016, Pages 445–448
- David Chappell: Thoughts on Generative Art. In: Bridges 2016, Pages 449–452.
- Venera Adanova and Sibel Tari: Extracting Unit Cells from Tilings with Color Symmetries: Case of Counterchange Patterns. In: Bridges 2016, Pages 453–456.
- Matteo Raffaelli, Jakob Bohr and Steen Markvorsen: Sculpturing Surfaces with Cartan Ribbons. In: Bridges 2016, Pages 457–460.
- Osmo Pekonen and Axel Straschnoy: Mathematics Meets Cinema: La Figure de la Terre. In: Bridges 2016, Pages 461–464.
- Nikita Mamedov and Robert Peck: Prelude Op. 11, No. 1 by A. Scriabin: ICVSIM Relations. In: Bridges 2016, Pages 465–468.
- Motiejus Valiunas, Emilio Zappa and Briony Thomas: Sections of Coxeter Orbihedra. In: Bridges 2016, Pages 469–472.
- Gisèle De Meur and Samuel Verbiese: A Successful Art&Math Exhibition with Workshops II. In: Bridges 2016, Pages 473–476.
- Nithikul Nimkulrat and Janette Matthews: Novel Textile Knot Designs Through Mathematical Knot Diagrams. In: Bridges 2016, In: Bridges 2016, Pages 477–480.
- Martin Skrodzki, Ulrich Reitebuch and Konrad Polthier: Chladni Figures Revisited: A Peek Into The Third Dimension. In: Bridges 2016, Pages 481–484.
- Leif Roschier and Ron Doerfler: L-System Nomographs: Aesthetics to Calculation. In: Bridges 2016, Pages 485–488.
- Akihiro Matsuura and Yuki Yamada: Baton Rolling on a Series of Curved Surfaces. In: Bridges 2016, Pages 489–492.
- Hank Guss: Texturing Coloured Images in Black and White. In: Bridges 2016, Pages 493–496.
- Dirk Huylebrouck and Antonia Redondo: The Hendecagonal Stars in the Alhambra. In: Bridges 2016, Pages 497–500.
- Gabriele Gelatti: The Golden Ratio and the Diagonal of the Square. In: Bridges 2016, Pages 501–502.
- Jesse Atkinson: The Pythagorean Theorem as a Rooted In-tree Dependency Graph. In: Bridges 2016, Pages 503–506.
- Nick Mendler: Polygon Spirals. In: Bridges 2016, Pages 507–510.
- Jae Kyun Shin and Seung Ryul Choi: Pattern Design Using Cellular Automata and Iterative Relocation System. In: Bridges 2016, Pages 511–514.
- Sharol Nau and Richard Nau: The Math and Art of Folded Books. In: Bridges 2016, Pages 515–518.
- Reilly Smethurst: Two Non-Octave Tunings by Heinz Bohlen: A Practical Proposal. In: Bridges 2016, Pages 519–522.
- Douglas Dunham and John Shier: Repeating Fractal Patterns with 4-Fold Symmetry. In: Bridges 2016, Pages 523–524.
- Miika Karttunen and Atte Tenkanen: Three-Dimensional Score: Seeing Music, Hearing Sculpture. In: Bridges 2016, Pages 525–528.
- James Morrow: The Pentagonal Numbers Meet the Choose-4 Numbers. In: Bridges 2016, Pages 529–532.
- Risto A. Paju: Pointillist Graphing of Iterated Function Systems. In: Bridges 2016, Pages 533–536.
- Jörg Arndt and Julia Handl: Plane-filling Curves on Transitive Grids. In: Bridges 2016, Pages 537–540.
- Jean Constant: The Fourth Dimension in Mathematics and Art. In: Bridges 2016, Pages 541–544.
- Joonas Ilmavirta and Johan C.-E. Stén: A Eulogy in Honour of Anders Johan Lexell, an 18th Century Finnish Mathematician. In: Bridges 2016, Pages 545–548.
- Glenn C. Smith: Flatscape of Measure Polytopes. In: Bridges 2016, Pages 549–552.
- Eleonóra Stettner and György Emese: Teaching Combinatorics with “Poly-Universe”. In: Bridges 2016, Pages 553–556.
- Curtis Palmer: Spelunking Adventure VI: An Equal Tempered Icosahedral Scale. In: Bridges 2016, Pages 557–560.
- Some Interactive Tools for Examining Renaissance Ciphers. In: Bridges 2016, Pages 561–564.
- Rogério Martins: Mathematics on TV? Yes, We Can! In: Bridges 2016, Pages 565–566.
- Sviatoslav Archava, Leela Goel and Erin Traister: Teaching and Learning Basic Group Theory Through Building Models of Polyhedra. In: Bridges 2016, Pages 567–570.
- Steven A. Bleiler and Ewan Kummel: Scales and Temperament from the Mathematical Viewpoint. In: Bridges 2016, Pages 571–574.
- Susan Happersett: Blogging Math Art. In: Bridges 2016, Pages 575–578.
- Robyn Gibson and Melissa Silk: Possibilities of the Parabola. In: Bridges 2016, Pages 579–582.
- Peter J. Lu and Eric Broug: Classifying Hexagonal Tilings in Islamic Architecture with a Single Numerical Parameter. In: Bridges 2016, Pages 583–586.
- Kertu Saks and Aare Baumer: Creating the “Discover the Art of Math” Exhibition. In: Bridges 2016, Pages 587–590.
- Katie McCallum: Why Do Mathematical Presentations Sometimes Sound Like Cookery Shows? In: Bridges 2016, Pages 591–594.
- János Szász Saxon: The “Dual Nature” of the Point. In: Bridges 2016, Pages 595–596.
- Tom Petsinis: Mathematics Through the Matrix of Poetry. In: Bridges 2016, Pages 597–600.
- Kristóf Fenyvesi, Ho-Gul Park, Taeyoung Choi, Kwangcheol Song and Seungsuk Ahn: Modelling Environmental Problem-Solving Through STEAM Activities: 4Dframe's Warka Water Workshop. In: Bridges 2016, Pages 601–608.
- George Hart and Elisabeth Heathfield: Rhombic Triacontahedron Puzzle. In: Bridges 2016, Pages 609–614.
- Andrea Hawksley and Scott Duke Kominers: Fractal Flipbooks. In: Bridges 2016, Pages 615–620.
- Nancy Mackin: Elliptic Paraboloids in Circumpolar Vernacular Architecture. In: Bridges 2016, Pages 621–624.
- Tetyana Berezovski, Diana Cheng and Rachel Damiano: Spinning Arms in Motion: Exploring Mathematics within the Art of Figure Skating. In: Bridges 2016, Pages 625–628.
- Christopher Carlson: Exploring the Arts Online with the Wolfram Language. In: Bridges 2016, Pages 629–632.
- Melissa Silk and Jane Martin: Lumifold: a STEAM Activity. In: Bridges 2016, Pages 633–634.
- Mircea Draghicescu: Dual Models: One Shape to Make Them All. In: Bridges 2016, Pages 635–640.
- Erik Stern and Julian Chan: Putting Your Best Foot Forward: Movement and Mathematics in College. In: Bridges 2016, Pages 641–648.
- Natalija Budinski: Origami as a Tool for Exploring Properties of Platonic Solids. In: Bridges 2016, Pages 649–654.
- Liz Shreeve and Melissa Silk: (Pattern)2. In: Bridges 2016, Pages 655–658.
- Vladmir Sicca: Euclid's Digital Elements: Straightedge and Compass Softwares as Aid for Geometrical Design. In: Bridges 2016, Pages 659–662.
- Douglas Easterly: Legerdemain: Exploring Tessellation with CatsEye. In: Bridges 2016, Pages 663–666.
- Teresa Downard: Similarity Drawn Freehand. In: Bridges 2016, Pages 667–672.
- Tomás García Salgado: How to Draw Perspective Directly on a 3D Plane. In: Bridges 2016, Pages 673–680.
- Alexander Åström and Christoffer Åström: Mathematical and Physical Properties of Rope Made for Decorative Purposes. In: Bridges 2016, Pages 681–688.
Links
Full Text
http://archive.bridgesmathart.org/2016/index.html
