Sushi Roy: “Unrestricted” Math, from Bridges to Rural Households

Link to the article I chose: Kristóf Fenyvesis (2016). Bridges: A world community for mathematical art.

The article follows the story of Bridges as a deliberately “unrestricted” mathematical community, one that treats mathematics less like a gated subject and more like a shared cultural practice you can make, see, and experience (Fenyvesi, 2016). Rather than centering only formal research and university departments, Fenyvesi frames “mathematical community” broadly, so student groups, extracurricular spaces, exhibitions, workshops, and playful making all count as legitimate mathematical life (Fenyvesi, 2016). Bridges becomes his main example: a moving, global gathering where mathematicians, artists, educators, students, and families meet through talks, installations, hands-on workshops, performances, and collaborative builds, with the point being that math can travel through multiple “languages,” including art (Fenyvesi, 2016). He also shows the behind-the-scenes tension that comes with growth: as Bridges expanded, it had to balance openness with peer review and credibility across disciplines without losing the “come as you are” energy that made it special in the first place (Fenyvesi, 2016).

One idea that made me stop was the claim (via Schattschneider) that “mathematical ideas can be taught through art”(as cited in Fenyvesi, 2016, p. 36). That line landed for me because it names something I’ve been circling for a while: I never developed a relationship with mathematics that felt safe or relatable. The version of math I met most often was abstract, performance-heavy, and strangely disconnected from the world, so “math” became synonymous with fear instead of curiosity. Reading this alongside what I’m learning through developmental and neuroscience-informed work made the connection feel even sharper. A lot of the mathematical confidence we associate with “being good at math” is tied up with early experiences that build spatial reasoning, patterning, and comfort with puzzles and manipulation (Levine et al., 2012). If that foundation feels shaky, then school math can start to look like a locked door. And honestly, my own experience fits that: I’ve always found spatial tasks hard, like mentally rotating objects or “seeing” transformations, and I’ve often noticed that people who love math seem to have an imaginative, visual relationship with space that I don’t default to.

That said, the article also helped me reframe this in a way that supports the direction I’m already taking in my thesis. If mathematical ideas can be taught through art (as cited in Fenyvesi, 2016, p. 36), then math doesn’t have to be introduced as a cold, symbolic system first. It can begin as movement, pattern, design, story, rhythm, craft, and problem-solving that is anchored in everyday life, and that is exactly why STEAM-style interventions that include arts and contextualized content matter. In other words, the goal isn’t to “make math fun” as a superficial add-on; it’s to widen the entry points so children can build the underlying competencies, confidence, and meaning-making that later school math depends on (Levine et al., 2012). For me, this is also a subtle equity argument: if early spatial play and puzzle-rich environments shape later trajectories, then access to those experiences becomes part of how opportunity gets distributed, long before anyone is taking algebra seriously (Levine et al., 2012).

My second stop was reading about Reza Sarhangi and the intellectual roots that shaped Bridges (Fenyvesi, 2016, p. 27). It felt almost comically timely because we were literally talking about Persian carpets in class, and then here’s the article pointing toward Persian and Islamic geometric traditions as living examples of mathematical thinking embedded in decorative arts and craft lineages (Fenyvesi, 2016). It made me think about how easily certain mathematical practices get labeled as “culture” or “decoration” instead of recognized as sophisticated knowledge. In colonized ways of categorizing knowledge, whose pattern systems count as mathematics, and whose get treated as aesthetic ornament? The article nudged me to see Bridges not just as a conference but as a kind of knowledge-politics project: it legitimizes forms of mathematical work that don’t always fit the Western academic pipeline, including maker traditions and visual, embodied, and design-based ways of knowing (Fenyvesi, 2016).

So here’s the question I’m left sitting with: When we say “unrestricted” mathematical community, unrestricted for whom? What would it take for school systems to recognize craft-based traditions (like Persian decorative arts, textiles, or local making practices) as mathematics rather than as “art” that is separate from “real” math, and how might that shift who gets to feel capable of belonging in mathematics (Fenyvesi, 2016)?

I’m also adding a few photos from my own research here, because I’ve been trying to document what “math” looks like in low-income rural households when nobody is calling it math. And honestly, I do think these count. If mathematics is about working with quantity, space, structure, and relationships, then a lot of everyday household activity is already doing mathematical work: estimating and allocating resources, measuring without formal tools, planning sequences of steps, using spatial reasoning to fit, stack, store, route, and build, and constantly optimizing effort, time, and materials. What changes is not whether math is present, but whether it gets recognized as legitimate mathematical thinking. That’s why the idea of an “unrestricted” mathematical community matters to me. It makes room for the possibility that these photos are not “cute examples” beside real math, but evidence that mathematical reasoning is already alive and distributed across daily life, long before school ever names it (Fenyvesi, 2016).

References: 

Fenyvesi, K. (2016). Bridges: A world community for mathematical art. The Mathematical Intelligencer, 38(2), 35–45. https://doi.org/10.1007/s00283-016-9630-9

Levine, S. C., Ratliff, K. R., Huttenlocher, J., & Cannon, J. (2012). Early puzzle play: A predictor of preschoolers’ spatial transformation skill. Developmental Psychology, 48(2), 530–542. https://doi.org/10.1037/a0025913