Stick numbers article easily

Aug 6th, 2022
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How to stick numbers article

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I want to tell you about a statistic that changed my life and afterwards give you some thoughts about how to make your own data a little more life-changing the stat that moved me came from a colleague of mine here at fast company named Charles Fishman he wrote a piece about the bottled water industry and let me give you a little bit of backstory here the city of San Francisco gets its municipal water supply from Yosemite and it is so clean that the EPA doesnt even require the city to filter it its also dirt cheap per ounce the water cost about point zero zero to one cents compare that with bottled water which is more like seven point nine cents per ounce so clearly bottled water is more expensive but you knew that the question is how much more expensive well consider the thought experiment that Fishman posed lets say you buy a bottle of Evian water in San Francisco it cost a dollar and thirty five cents and after you drink it you decide to reuse the bottle and you fill it up once p

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Page 1. Bundled sticks are used to represent or model a number using place value. Hundreds Tens Ones The value of each large bundle is 100 because a large bundle is composed of 10 bundles of 10 sticks or 100 single sticks. The value of each small bundle is 10 because a small bundle is composed of 10 single sticks.
Every knot has a description as a polygon, determined by a finite sequence of vertices in three-space and formed by joining successive vertices by line segments. The stick number of a knot is the minimum number of vertices in such a polygonal description of the knot.
In the mathematical theory of knots, the stick number is a knot invariant that intuitively gives the smallest number of straight sticks stuck end to end needed to form a knot.
Every knot has a description as a polygon, determined by a finite sequence of vertices in three-space and formed by joining successive vertices by line segments. The stick number of a knot is the minimum number of vertices in such a polygonal description of the knot.
The stick number of a knot is the minimum number of segments needed to build a polygonal version of the knot. Despite its elementary definition and relevance to physical knots, the stick number is poorly understood: for most knots we only know bounds on the stick number.
Moreover, the stick number of the trefoil in the simple hexagonal lattice is 11. The simple hexagonal lattice (sh) is the point lattice with basis {x, y, w} where x = 〈1, 0, 0〉, y = 〈1/2, 3/2, 0〉 and w = 〈0, 0, 1〉. The directions of sh are the vectors x, y, w and z = y x.
authors prove that the stick number in the simple hexagonal lattice is 11. Moreover, the stick number of the trefoil in the simple hexagonal lattice is 11. The simple hexagonal lattice (sh) is the point lattice with basis {x, y, w} where x = 〈1, 0, 0〉, y = 〈1/2, 3/2, 0〉 and w = 〈0, 0, 1〉.
Tally marks, also called hash marks, are a form of numeral used for counting. They can be thought of as a unary numeral system.

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