Tuesday, May 12, 2026

Poetic Development - A Series of Goldies related to Experiences of Stress

Struggle


Growth.

Also known as Learning.

Thrive:

When struggle becomes a hobby.


The good stress;

A teacher.

Experience for life-long learners.


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Push


Stress.

Imagined perceived threat.

Help

push boundaries to new limits.


Too much push,

no support:

Affectual effect of trauma.


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Pain


"Fight"

"Time to dissociate"

"Hide"

Subconscious responses to stress.


We can't run.

We can't fight.

Endorphins prepare us to receive. 


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Hope


Add

one more thing to your list.

Gain

control with snowball-momentum.


Overwhelm/

Panic-mode;

action combats ambiguity.


- Olly

Thursday, May 7, 2026

Poetic Development - Miura-Ori Template + Golden Fibble Process

I have been working on templates to try and simplify the process of creation for myself. 

Here is the Miura-Ori foldable template: 


And the paper template with rules and shaded boxes to assist in breaking down which parts of the poem would be written in order. Even through an 8.5 x 11 inch piece of paper can produce an 8 (words) x 11 (rows) form. Bigger might not necessarily mean better. 

Creating a 8x8 would work just as well (but unless folded to obtain exactly 8 rows, you'd need to cut the paper). Here's another template. 

Some tips I've found help:

  • If the subject in NE boxes is singular, it helps if the subject in the NW boxes is singular too so that verb tenses line up appropriately and one doesn't have to add or subtract 's' when switching between singular/plural conjugations. 

  • Write with space in mind for adjectives and double meanings. Break larger words with a single meaning into two with a hyphen for additional flexibility and meanings (Example: takeaway = take + away, eavesdrop = eaves + drop)  

  • Thank goodness for the repetition of words in the English language that function as both a noun and a verb depending on the em-PHA-sis! (Example: pro-DUCE (verb), PRO-duce (noun))



I'm working on developing a poem with this in mind. It is quite challenging! If anyone reading this makes their own, please share your creation. Art inspires more art!

 






And now for something completely different: 

A Golden Fibble (8 lines/144 syllables; 5 lines/89 syllables) about Astronomy (Attempt 1)

Another dawn Sun arises slowly (10) traversing the darkness. (6)
Rotations of place denotes time. (8)
Experiences frame it.(7)
Eight-light minutes to travel one AU. (10)
The energy loss: a glorious treasure (11) that we squander. (4)
Just five billion (5) more years of solitude (6) before our star runs out of patience needing attention. (14)
Wanting to be closer after (8) tinkering for billennia (an eon) (11) making heavier products in the (9) energy factory. (6)
Will the human experience get to (10) witness a planetary nebula (10) form from a distance?(5)
Currently 140 syllables

Will we get to participate? (8)
I heard you get ribbons for that. (8)
I might attend if I can get over (10) the loss of our monthly nightlight (8) and timekeeper. (4)
It has really stilled my seas. (7)
I might be late. (4)
Currently 49 syllables

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A Golden Fibble (8 lines/144 syllables; 5 lines/89 syllables) about Astronomy (Attempt 2)

Another dawn Sun arises slowly (10) traversing the darkness reluctantly. (10)
Rotations of place denotes time. (8)
Experiences frame it.(7)
Eight-light minutes to travel one AU. (10)
The energy loss: a glorious treasure (11) that we squander. (4)
Just five billion (5) more years of solitude (6) before our star runs out of patience needing attention. (14)
Wanting to be closer after (8) tinkering for billennia (an eon) (11) making heavier products in the (9) energy factory. (6)
Will the human experience get to (10) witness a planetary nebula (10) form from a distance?(5)
Currently 144 syllables

Will we get to contribute to its creation? (12)
I heard you get ribbons for participation (12), and that showing up is half the battle. (10)
What would be written in my orbit-uary? (12) Could this make me a Mars-tyr? (7)  
I might attend if I can get over (10) the loss of my nightlight (8) and monthly timekeeper. (4)
It has really stilled my seas, (7) so I might be late. (4) Don't wait up. (3)
Currently 89 syllables

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(Final) Title: Five yawns.


Another dawn Sun arises slowly traversing the darkness reluctantly. 
Rotations of place denotes the time.
Experiences frame it.
Eight-light minutes to travel one AU. 
The energy loss: a glorious treasure that we squander. 
Just five billion more years of solitude before our star runs out of patience needing attention. 
Wanting to be closer after tinkering for billennia (an eon) making heavier products in the energy factory.
Will the human experience get to witness a planetary nebula form from a distance?

Will we get to contribute to its making? 
I heard you get ribbons for participation, and that showing up is half the battle. 
What would be written in my orbit-uary? Could this make me a Mars-tyr?
I might attend if I can get over the loss of my nightlight and monthly timekeeper.
It has really stilled my seas, so I might be late. Don't wait up.

Saturday, April 11, 2026

Poetic Development - The Beginning

April 4th, 2026: The Beginning

Some interesting thoughts came to mind after attending the Math/Art Manifesto discussions with Fumiko Futamura. Susan Gerofsky described Dadaist automatic poetry (which was completely new to me), and I visualized placing types of words on each coordinate of a Cartesian plane (instead of shaking random words and drawing them from a hat).

The origin being a proper noun, then expanding out in concentric circles we would have adverbs, verbs, adjectives, and more adjectives, more adjectives, then another noun (ex. (0,0) = Olly, and (3,5)=quietly, (3,-5)=quickly, (-3,-5)=sneakily, (3,-5)=briskly and (5,7)=read, (-5,-7)=biked, (-5,-7)=hiked, (-5,7)=travelled, etc. with other values filling in all the integer coordinates). Then depending on the graphical equations used, we would produce a different iteration of a poem. This is still in its development as an immediate flaw would be vertical and horizontal translations whose graphs do not cross the origin. Regardless, I’m hoping to brainstorm by troubleshooting with AI to tackle the structural issue. Perhaps concentric circles are not the answer for parts of a sentence.


April 6th, 2026: Update

With the help of Claude.ai, it developed an experimental version of the Dadaist-type graphical poem generator. I asked it to lay different types of words in concentric circles around the origin, varying the qualities of the words based on the quadrant type (example: positive bright words = positive quadrants).

  • Proper noun (0,0)
  • common nouns (radius of 1-2)
  • adverbs (radius of 3-4)
  • verbs (radius 5-6)
  • adjectives (radius 7-8)
  • abstract noun (9-10)
Next, I asked it to create a series of basic equations that could be clickable to generate a poem with an option of adding in your own equation. I asked the poem generator to only pull 9 words as that is pretty typical of a regular descriptive sentence despite the radius being 10 which would give the linear poems a maximum wordcount of 20. It has been a very interesting experiment so far! 


I'm not quite satisfied with my exploration. I will continue developing.

 

Now for something total different, I wanted to combine the idea of the Miura-Ori origami fold and write a poem onto it. Due to its mountains and valley's, imagining that the creased/folded sheet of paper itself was the landscape and your head was the sun arching overtop of it there would be times when one of the faces wouldn't be visible, then then entire poem would open up at high-noon, then as you set on the other side of the landscape the opposing side of the poem would not be visible. I want to develop a poem that transforms as you pass through these three positions. 

(image created with ChatGPT to visualize this idea)

This idea should be similar to the old holographic lenticular prints where we, the viewer, change position and see a moving image.

(Source: https://cdn11.bigcommerce.com/s-c6093/images/stencil/1280x1280/products/714/849/Lenticular-Printing-Animation-Card-3D010-__53167.1733308668.jpg?c=3)

Counting the folded paper facets from a previous experiment with the Miura-Ori, I believe there would be an 8x11 grid that I could use to develop this poetry. That means, every "east" facet needs to create a stand-alone poem with meaning, while every "west" facet must do the same. Combining both "east" and "west" together should create yet another poem that gives a fuller picture altogether. 

Lines 1,3,5,7,9,11 = positive? hopeful? 

Lines 2,4,6,8,10 = negative? sad? hopeless?


...WAIT. Thinking more about this, I am simplifying the Miura-ori too much by thinking about it in only two orientations; the lenticular hologram idea needs just two facets (east & west), and the folds would not be particularly interesting in the shape of a zigzag. However, the facets that are presented in a Miura-Ori fold have angles facing a "northern" or "southern" direction as well adding complexity not only to shape but also to the potential structure of the poem. I may be able to create five separate poems by using each north-eastern face, north-western face, south-eastern face, south-western face, and finally high noon positions to develop unique poetry in one. This poetic form may be an interesting linguistic challenge. Here's a diagram of what I'm thinking: 

Each face is labelled so you can see how many words would appear while in a view orientation. 




Tuesday, March 24, 2026

Kristie T & Olly P: The Geometry of the Blade

Here are the links to our final project in our course on Teaching Mathematics with the Body and through the Arts - a presentation that features four lessons, swordplay concepts with spotlighted mathematical principles, a review f our piloted lesson in the classroom and links to our lessons, teaching slide deck, and connections to academic research (it's 22 minutes long).

Photo by Lance Reis on Unsplash




Thursday, March 19, 2026

Week 10 Readings: Math & Traditional and Contemporary Practices of Making and Doing

Reference: Kallis, S. (2014). Common threads: Weaving community through collaborative eco-art. New Society Publishers. 


Summary: In this excerpt from Kallis, she poses questions about a future where we centralize our society on producing for ourselves once again - a means to shelter, clothe and feed ourselves. The movement requires a different set of values and ways of thinking that brings consciousness, self-esteem and empowerment.


I see value in so many of the things Kallis writes in her book. Here are a few that connect personally:

"From outsourcing to local factories, then national factories, and finally to developing nations, we have happily divested the responsibility of taking care of ourselves" (Kallis, 2014, p. 21).

"...the process of meeting our own needs provides opportunity for relearning lost skills; un-venting ancestral knowledge and technologies we are otherwise at risk of losing" (Kallis, 2014, p. 21).

"The act of learning to make for personal use what we have previously purchased is perhaps the most fundamentally important gift we as individuals can give to ourselves" (Kallis, 2014, p. 21). 

"...we must find ways to see change from the perspective of what we are gaining (strengthened community resources), not what is being lost (ease of global consumerism). ...No matter how truthful what is being said, environmental doomsday lectures scare many people away" (Kallis, 2014, p. 22). 


This way of thinking has been abandoned in favour of cheap and easy influenced greatly by a much faster-paced lifestyle. Unless these arts of clothing oneself is a hobby that you can invest countless hours into outside of your 'normal life', we're giving into the abundance of availability of potentially cheap and easy. 

These ideas of being self-sufficient with my own hands have crossed by mind many times in my life, and I have always been attracted to hand-made crafts found in local markets with artisans. A few places that really piqued my interest has been Granville Island shops, Saturday-morning markets in Penticton and more recently, Etsy! The ideas in Vogelstein et al (2019) about foraging, dissecting and re-enacting (or recreating in my case) is something I've done for fun given my self-imposed financial constraint I discussed in a previous post.

A bustling market in Japan full of hand-made items (Photo: Oliver Podwysocki).

I've always wanted to participate in a Christmas market (Photo: Oliver Podwysocki).


I wanted to learn leatherwork to be able to develop skills with these materials and tools. Then, I realized that outside of making durable clothing items and gear, I could make shoes! Shoes being an absolute necessity in our daily life, developing skills of a cobbler was really exciting and I finished my first pair in 2023.

As described by Kallis, there is a sense of heightened self-esteem (or better yet, self-efficacy) knowing that I can provide for myself (and family) and not need to rely on an external system. I have a goal of trying to learn all self-sustaining skills so that I will not need the consumer structures in place to - at the very least - clothe and feed myself and my family. 

This post doesn't have a central mathematical thread tying it to the rest of the course, but broadens the view of how we can provide opportunity to generate this kind of back-sourced (opposite of outsourced, as used by Kallis) thinking and doing to develop a healthier community, social identity and sense of self. Having these goals in mind should help to guide our choices to engineer experiences for our students (and self) by manipulating/modifying our local community environments in a way that will provide mathematical experiences that develop a healthier Western culture. 


Wonders

  • Can we manipulate the pace of life so as to accommodate the production of self-made items? 
  • What does the cyclical timeline look like for planting, harvesting and processing nettle, dogs bane and milkweed for cordage, rope, or spinning? (This I can google. I plan on using a seasonal round template to document these timelines in planning to develop a school community specifically for fibre arts).
  • How many of these processes can happen within a semester?
    (ie. deciding on crop, planting, harvesting, processing, and creating)
    (ie. will the past semester need to "gift" the future semester with a decision of a crop-type such that the future semester can reap the benefits of crafting with it?)
  • How can I develop a Pro-D workshop to teach my math department (who are VERY traditional) and colleagues to lead by example?
  • Are there mathematical papers that demonstrate these inherent principles that can help justify these choices to administration, parents and - most importantly - my (traditional-math) students, similarly to Bohr & Olsen (2011) and Astrom & Astrom (2021)? 

That's all for now.


Wednesday, March 18, 2026

Week 10 Activities + Connections: Interview with Lisa Lajeunesse

Our final week creating a blog post. This week, we have several bonus activities to engage with and I'm going to do my best to make some final connections. With that said, this week is a bonus and no one needs to read this :) Skip to stop 7 if you want to try the Eratosthenes Poem generator I asked Claude.ai to develop.


Interview Link to Lisa Lajeunesse video (2026): https://vimeo.com/1173500795/9c65fde7a1?share=copy&fl=sv&fe=ci 

Summary: Lajeunesse presents his many artistic mathematical examples of symmetry types found in the arts using the image below as her foundation. 


Stop 1: @ timestamp 11:39 Lajeunesse brings up a quote by Henri Poincare. "Mathematics is the art of giving the same name to different things." 

My reading group this week had a discussion about a founding theme in mathematics and whether to include this idea as part of the criteria for a Math/Art Manifesto. It is the idea that mathematics is the imposition of rules, categorization and structure on natural observations or as creation. Lajeunesse interprets Poincare's idea as categorizing two different experiences or events with the same name if you can recognize it as the same concept. Mathematics may be the right language for being able to articulate similarities between seemingly different experiences. 

In addition, musicians have terms for their techniques of composition that are similar to mathematicians.

Musician

Mathematician

Pattern

Melody

Horizontal Reflection (Reflection about the Y-axis)

Retrograde

Vertical Reflection (Reflection about the X-axis)

Inversion

180° rotation

Retrograde Inversion


Stop 2: @ timestamp 30:48 Lajeunesse uses the film Memento (2000) by Christopher Nolan to describe a retrograded (reversed in order) conversational (back-and-forth) crab-canon (normal & reverse played simultaneously) based on symmetrical reflection. 

This was one of my favourite movies growing up due to its unique structure, interesting ideas and tragic storyline. When I was in my twenties, I didn't have the vocabulary to describe the structure of this movie with terminology, but those who described it would say that the whole movie is "played backwards" which doesn't accurately describe its complexity. 

This is a screenshot from Lajeunesse's interview showing the complexity of the shot list.


Stop 3: @ timestamp 41:32 Lajeunesse explains a musical movement called Serialism where composers wanted to rebel against the current cultural 'sound' and break the mould with more dissonance. In Serialism, they needed to play all twelve notes within the octave before they could repeat the same note again. To assist their composition process, they developed the Serial Matrix (below) that has a similar structure to a Latin Square (or similarly, Sudoku).

Stop 4: @ timestamp 1:11:01 Lajeunesse challenges us to write a Goldie or a Golden Fibble. Both styles were developed by American mathematical poet, Sarah Glaz.

A goldie is an eight line poem written with syllable count the same as the digits of the golden ratio. 

A golden fibble uses two pairs of consecutive Fibonacci numbers to construct a two stanza poem.

Here is my attempt at a Goldie

See?

Subjective perception.

How?

Vocabulary defines us.


We filter

and ignore

that which we cannot describe in words.


Stop 5: @ timestamp 1:15:34 Lajeunesse and Gerofsky converse over the origins of the names of Latin squares and Greco-Latin squares which I have been wondering about myself. But once Lajeunesse describes the Greco-Latin square feature of two categories overlaid with each combination appearing exactly once - this connected directly to De Vries's (2016) video on Mathematical Quilting where I've heard the term "mutually orthogonal" before when describing combinatorics of quilting patterns (De Vries video @ timestamp 0:43:35).

The Greco-Latin Square from Lajeunesse's (2026) video

The Latin Square Pattern used for making the quilt of a projective plane of order 4. (De Vries, 2016). De Vries mentions stacking the different squares at the top of the image overtop of each other to achieve this mutual orthogonality.

So, Greco-Latin squares = Mutually Orthogonal Latin Square.

   

Stop 6: @ timestamp 1:17:53-1:31:02 Lajeunesse describes a literary work by OULIPO member George Perec (1936-1982) called "La Vie mode d'emploi" (1978). The setting, structure, and constraints in writing this book are absolutely fascinating. 

A diagram of the setting of the book to help Perec organize the structure of the chapters and movements between them using a 'knight's tour' - the movement of a chess knight across the entire chessboard visiting exactly each square once. 

The list of constraints for the chapters. Choosing the constraints are a little bit fuzzy to me as I'm not exactly sure why there are this many ordered in this way. Regardless, this process of using a mathematical foundation with constraints is a really interesting way to generate a story!


Stop 7: @ timestamp 1:48:22 Gerofsky inquires about how Lajeunesse generated the Sieve of Eratosthenes poem. This got me curious as to how to create one myself because my first attempt became absolute gobbledygook. I went through He Heard the Snow and analyzed the parts of the sentence. Here is my data:

So following this template, it would be possible to create a poem with the same parts of a sentence structure even if using random words. With this structure in place, one would create this: 

Pronoun verb noun, article adjective noun conjunction adjective adjective adjective noun, adverb conjunction noun, adjective preposition noun, article adjective adjective adjective noun verb.

Noun adjective conjunction adjective noun conjunction adjective noun adjective adjective verb.

Pronoun verb article noun adjective adjective adverb noun preposition article adjective noun.

Adjective noun adjective.

Pronoun verb article noun adjective adverb preposition article noun.

Definitely not as catchy as Lajeunesse, but it would be interesting to set some word values to substitute for "adjective 6" and "adjective 9", etc. Then, see what it would become just like a Mad Libs.

For fun, I developed a Sieve of Eratosthenes poem generator using the skills I developed from EDCP 585 (teaching and learning with GenAI), Claude.ai and the structural template from Lajeunesse. 

Here is my poem, and a link to the generator if you would like to give it a try yourself! (It's not perfect nor pretty and could do with some tweaks, but there is an option to go back and edit your words to make the poem flow more smoothly, which I appreciate)

Our Home

I wander Moon, the pale home but deep endless free space, quietly like puddle winking across penumbra the limitless unappreciated invisible Earth cycles.

Moon pale but endless space like winking penumbra limitless invisible cycles.

Deep puddle unappreciated.

I wander the home, free, quietly across the Earth.


In the construction of this poem, Gerofsky and Lajeunesse describe starting at the end and working backwards towards the beginning. However, part of the fun/surprise is to surprise myself with what's being created, so if I were to write poetry for others I would definitely use the process of starting with the 9 key prime words and work backwards... but to surprise myself - I used the generator so I can feel the surprise along with the reader. 


Stop 8: @ timestamp 1:52:09 "The first exercises that we had were highly constrained otherwise just the presentation of the blank page can be overwhelming for someone just starting out and doesn't have a lot of confidence and doesn't have an artistic direction in a sense...it can be really intimidating...constraints can be really helpful" (Lajeunesse, 2026). 

About 12 years ago when I first started my PDP, I was told of a study where children played in a field without a fence and due to the vastness of this space, they all stayed very close together. Then, they put up a fence and the children ventured right to the edges of the fence to play covering a space far greater than that with the field limitlessly presented. This idea blew my mind, and upon further personal reflection is exactly how I function as a human as well. 

I am paralyzed by choice and possibility because before I make a choice, I need to prioritize and ensure that the task I'm doing is appropriate for the time allotted, the space provided and I won't be interrupted just to name a few thoughts. This is an added layer of decision making that doesn't aid in a relaxing activity unless there are a whack-load of constraints that force a direction. Frequently, I must impose my own constraints in my creative direction or else... paralysis. So, one of the easiest ways has been imposing a financial constraint in my life and in my classroom - this usually helps to limit, time, resources, effort and waste. 

I understand that this isn't the same process for everyone and children see threat when choices are taken away, but I see limitless freedom in playing up to, on, around and within the fence incorporating the crossing of the fence into the artistic direction that is presented. I need the balance of restriction to feel freedom; this is a profound and paradoxical concept.



Thank you Lajeunesse and Gerofsky for the intriguing discussion, and for the thoughts that you've inspired.

Friday, March 13, 2026

Week 9 Activity + Connections

 

I watched two of the videos (one by accident but couldn't take my eyes away... then accidentally clicked on the second link and couldn't stop watching that). 

Watching De Vries's (2016) Quilting Mathematics video, I collected a few vocabulary words
Tessellation or Tiling of the plane: a collection of two-dimensional shapes (tiles) that fill the plane with no overlaps and no gaps. 

Monohedral: tessellations use 1 tile of same shape and size, example: squares (grid), equilateral triangle, hexagon
Dihedral: tessellations use 2 different tiles
Trihedral: tessellations use 3 different tiles

There are 15 known monohedral tilings of convex pentagons.

Periodic tessellation: a tessellation contains translational symmetry.

Aperiodic tessellation: a tessellation that lacks translational symmetry.

Sir Roger Penrose discovered an aperiodic dihedral tiling:

This section of creating symmetry by De Vries connects very well with Belcastro & Schaffer's (2011) dancing mathematics article. 

Cell: smallest element in the pattern that is repeated using the symmetrical operators (T,R,Mirror,G).
Unit: smallest element in the pattern that is repeated by translation. The cell and unit could be the same depending on the translation type.

There are 17 different symmetry groups. 


This example below shows the difference between how a quilter builds the quilt (left) and how a mathematician might analyze the quilt (centre). Their "units" would be different! The symmetry group is on the right.

To conclude her talk, De Vries states "Using mathematical concepts and algorithms in the design of quilts can lead to endless variety. Recognizing mathematical concepts in quilts can surprise, inspire and delight." After she introduced her special set of tapered triangles and the mathematical patterning required to develop her themed quilts, I can see how each variation was constructed with math in mind.

De Vries mentions that she creates and self-imposes rules on her projects to generate something non-random. I wonder if this is what she deems is a mathematical behaviour. Is mathematics the imposition of rules, categorization and structure? Perhaps that should be a piece of the criteria of the Math/Art Manifesto?

I agree with De Vries in that seeing a pattern with some inherent rule is more aesthetically pleasing than seeing something randomly strewn together. Even when observing colours on a virulent tulip there is structure on a cellular level. 

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I tried the Miura-Ori fold that is used by Uyen Nguyen's (2021) fashion design. I really wanted to create myself an origami garment, but unfortunately I ran out of time. I might update this in the future with some sort of attempt. These three shapes answered various questions I had:

Top: Does the paper need to be 'origami paper' (square in shape)? NO
Left: Can I use an entire piece of paper without modifying its dimensions? YES
Right: Can I use the bookmark strip of paper left from cutting a square to do this fold? YES



I asked my students in Earth Science 11 to fold this special fold as a "fun" activity connected to our Astronomy unit. My students did not find this entertaining or fun at all. They struggled hard trying to invert the mountain and valley folds. Following this video by MATU (2020):




This is what remains of their participation for the day. A battlefield of creased papers. Some took the time to complete the shaping and turned out really well. It was much harder than it looked, and I hope it helped them develop more of an appreciation of this skill and its application in Astronomy. 

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Screenshot from Burkard Polster's (2020) Mathologer video What is the best way to lace your shoes? Dream Proof.

I absolutely loved this video. Very entertaining and well explained. I have explored playing with shoe lacings before, but I found that unless they are the criss-cross, they take a substantial amount of time to tighten/loosen to put on/off. The mathematical analysis behind shoe lacings is very interesting. I definitely have more of an appreciation for tight lacings now.




Links to viewing & activities from the week:

Viewing:

1) Carolyn Yackel: How orbifolds inform shibori dyeing (Gathering for Gardner, Oct. 2020, 28 min)

2) Gerda de Vries (University of Alberta) Quilts as mathematical objects (PIMS, UBC 2016, 1 hr)

3) Uyen Nguyen, Origami Fashion Part 1 and Part 2 (20 min total. Uyen recently had a solo show at the Museum of Mathematics – MoMATH – in New York City!) [Optionally, you might also be interested in taking a look at Uyen’s related Bridges paper Uyen Nguyen (Bridges 2020) Folding fabric: Fashion from origami]


Activity:

Choose one of the following to try on your own, or with your students, family or friends this week!

(1) Four Burnaby secondary math teachers (Goeson, Nicolidakis, Gamble and Houghland) developed this curricular work with Coast Salish weaving and mathematics. If you haven't worked with this before (at Indigenous Math Day at UBC, for example), here's a chance to give a try to weaving mathematics.

(2) Try out Miura Ora Origami (the technique Uyen Nguyen uses in her fashion design). Here are two instructional videos (A and B) -- and feel free to find other instructions if that suits you.


(3) Or for something completely different, try a variety of mathematically-interesting (and efficient) ways of lacing your shoes, as described in this Mathologer video!


References:

Belcastro, S. M., & Schaffer, K., (2011) Dancing Mathematics and the Mathematics of Dance. Math Horizons. 18(3). pp. 16-20. DOI: 10.4169/194762111X12954578042939

De Vries, G. (2016, August 18). Making mathematics with needle and thread: Quilts as mathematical objects [Video]. mathtube.org. https://www.mathtube.org/lecture/video/making-mathematics-needle-and-thread-quilts-mathematical-objects

MATU. (2020, November 9). Miura Ori - Traditionelle Miura-Faltung [Video]. YouTube. https://www.youtube.com/watch?v=EEGmnKKKhrk

Nguyen, U. (2021, January 7). Origami Fashion with Uyen Nguyen Part 1 [Video]. YouTube. https://www.youtube.com/watch?v=i4AoN1DtH6I

Nguyen, U. (2021, January 7). Origami Fashion with Uyen Nguyen Part 2 [Video]. YouTube. https://www.youtube.com/watch?v=bD7vUhdyO34

Polster, B. (2020, June 20). What is the best way to lace your shoes? Dream proof [Video]. YouTube. https://www.youtube.com/watch?v=CSw3Wqoim5M