What is home?

It's a deceptively simple question but it somehow becomes a lot more complicated when you travel frequently. I have people and places that feel like home to me all over the world.

Home feels like watching Game of Thrones with my friend Kate McCoy in Ohio. Home feels like catching up with my friend Tracy in New York City. Home feels like hiking where I grew up in Colorado.

This post continues my section-by-section exploration of my poi math paper.

Today's post continues my step-by-step exploration of my poi paper for easier searching. Yesterday featured my introduction and the basics of periodic math. Today we will apply these concepts to modeling flowers and third-order motions.

So the wonderful folks at Flowtoys have asked me for my flow story, and like most things I do what I'm going to give them is going to be a little unconventional. It's not necessarily my flow story, but the story of five people who whether they realize it or not are directly responsible for the artist that I am today. We'll call this a thank you to all of them for actions big and small to push my journey forward :)

Brian

Everybody knows a performer when they see one: performers are loud and outgoing, friendly and confident. They reach right out to you and draw you into their world, promising a good time with someone who makes you feel totally at ease. I’ve never done a poll, but I’d suspect that the ideal performer to most of us is somebody that fits the rough definition Carl Jung laid out in the 1920s of an extrovert: a person who is sociable, takes charge, is outgoing, and is at their best in a crowd of people.

This is one of those phrases that generates within me very conflicting emotions when I hear it...on my less proud days, it makes me annoyed. It’s a wall they’ve imposed between themselves and whatever they’re seeing and there’s a part of me that grits my teeth and wants to tell them, “well...sure you can’t, as long as that’s your attitude.” Which is a pat response to an even more pat statement and seldom very constructive.

This is partially inspired by Pierre Baudin's recently published matrix of hybrid patterns and partially a byproduct of revisiting old work. Back in the spring as I attempted to cobble together a hybrid Gina McGrath posed as a challenge to many of us at FLAME Festival I found that my perception of how polyrhythm hybrids could be composed was only a third of the story at best.

Ever heard of a mathematician by name of Leonhard Euler? I recently did a video on his Seven Bridges of Köenigsburg solution and its applications to how we create poi paths...well, I've found another use for Euler's work, most notably his Polyhedron Formula. The Cliff's Notes are that Euler noticed upon studying the Platonic Solids that if you counted the number of vertices each of these polyhedra had, subtracted the total number of edges between vertices, and added back the total number of polygonal faces and the number is invariably 2. You can see an outline of the concept below:

While I was collecting votes for the Top 10 Poi Spinners of 2012 effort, it quickly dawned on me that some of the most interesting people I was discovering as part of that process were not going to make the top 10, so I thought it appropriate to highlight some of my favorites who seem poised on the edge of breaking into the mainstream in 2012 and possibly climbing the list by the end of the year if they make good on the promise they’ve shown in the past year. In no particular order, here are 5 spinners that are likely to be making big contributions to the world of poi in 2013: