Mathematical description of bagel slicing into …
2014年7月31日 · On his blog, MIT professor George W. Hart (http://www.georgehart.com/bagel/bagel.html) depicts decomposing a bagel, …
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Slicing Doughnuts and Bagels - Brown University
Instead of dunking a torus-doughnut, consider the usual way of slicing a torus-bagel. We set the torus on a plane so that it rests on a circle of latitude. As we slice by horizonal planes, the first slice is a single circle where the bagel rests …
On calculating a "Mathematically Correct Breakfast"
Let's assume the bagel is perfectly round -- let's assume it's a torus, to be precise. We'll also assume he's cutting the bagel perfectly evenly. If we looked closely, we'd find that he's actually …
Explanarian - Discovering Bagelness (What the Heck is a Manifold)
We have our answer: if you have a shape which has multiple different smallest rubber-band paths, in the same way as a bagel, then that shape is a torus! In fact, here's something even cooler: …
Mathematically Correct Breakfast --Knotted Bagel
They show two ways to cut a bagel into a simple overhand knot, also called a "trefoil" knot. Above is one version, which mathematicians call "the (2,3)-torus knot toasted with cream cheese."
What makes Torus Special - Mathematics Stack Exchange
2011年1月31日 · The 2-dimensional surface that we know as a torus is the 2-dimensional surface of a standard doughnut or bagel. It is also the 2-dimensional surface of a coffee cup up to …
Modeling a Bagel (Torus) – Victor Donnay
2023年7月6日 · Although the shape is fairly simple, it is interesting when graphed with parametric equations. The formula for graphing a bagel shape, also known as a torus is: …
Because it's Friday: Möbius Bagel
2010年10月8日 · Cutting a double-twist Mobius strip through a torus results in two linked rings: This topological curiosity has a delicious application, the Möbius Bagel: It takes a some practice and a tricky knife cut, but this page gives all …
The torus T2 The torus. The torus is familiar to us as the surface of a bagel or a donut, as shown in Figure 2(a). We may describe a torus as a subspace of R3 geometrically. For example, a …
Figure 1: Curves on a torus. The mathematician’s torus is simply the crust of a bagel: a surface with one hole. There are two special kinds of curves on the torus called meridians and …
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