Only after the product has been received, inspected and approved of having not been used will a refund be given. If there is any suspicion that a product has been returned used, no refund will be given. Items must be in new, unaltered, and unused condition to be eligible for return. When returning an item, there are just a few rules to follow.
#CUBE TESSELLATION HOW TO#
We will respond quickly with instructions for how to return items from your order. If you need to return a product, please email with your name, order number and give a brief description of the item and reason of return. We do not charge a restocking fee, but you are responsible for paying the return shipping on items that do not meet your requirements. Here at Kayd Mayd we are 100% committed to making your customer experience and satisfaction the best it can possibly be! We accept returns for UNUSED products that don’t meet your requirements within 30 days of receipt. We’ve all had to deal with online returns for one reason of another. At this time we do not offer international shipping or shipping to any U.S. If you place an order on Friday, expect the order to be process on Monday or Tuesday depending on what time the order was placed. Holidays, Saturday’s and Sundays are not included in business days. If your package is being shipped to Alaska or Hawaii, except more time will be needed.īusiness days are Monday-Friday. You can expect another 2-6 days for shipping depending on what location the package is being shipped. We understand that when you make an order, you want your Kayd Mayd as quickly as possible, and we will do our best to make that happen! You can expect a handling and packaging time between 1-2 business days. How quickly can I expect my package after placing an order? Orders will be shipped via UPS and will require an adult signature upon delivery. Shipping rates for orders under $100 will determined by shipping method selected and size of order.
#CUBE TESSELLATION FREE#
Our explorations in class of subdividing polyhedra suggest that this may be the case, as the cube was the only one which could be divided into its own likeness.We know that a complicated shipping policy is something nobody wants to deal with, so we’ve kept it simple! Any order over $100 is FREE when standard shipping is selected. What about the other regular polyhedra? As far as I can tell, none of them will work, though this assumption comes not from mathematics but from my own attempts to visualize these shapes stacking together. What about tessellating space? Cubes work well, the Rubik's Cube is an example.
A hexagon would, I imagine, work just as well, though a triangle would not be as suited, because tessellations require the triangle to have alternating orientation. It's easy to make a tessellating pattern by reflecting portions of an image onto opposite sides of a square- the background of my wacky fun page is an example. Unless I'm mistaken, only three regular polygons can tessellate the plane: the triangle, square, and hexagon. Tessellations can also be done with certain regular polygons. You can use tessellations to make nifty "Magic Eye"-type stereograms here's an example.
#CUBE TESSELLATION PC#
Here's a nifty Mac or PC program which lets you create and animate tesselating figures. What's more interesting is shapes which tessellate and are regular, or repeating, and among the most interesting tessellations are those which use only one figure MC Escher is famous for his work with such planar tessellations. In a sense, any painting is a tessellation, albeit with very irregular figures. To tessellate is to fill a plane with figures, such that those figures fill all available space. The discussion on folding up polygons, and the significance of the number which can fit around a single point, brings up the subject of tessellations. What other eccentricities does the fourth dimension hold? I'm prompted to wonder again if it is not an accident that our universe has a four dimensional space-time. Indeed, as this chapter tells us, fundamental analogies may not hold true across all dimensions the progression of the number of regular n-figures, from an infinite number in the plane, to five in 3-space, to three in 5-space and beyond, would seem to imply that there would be between 3 and 5 regular figures in four-space. The first thing that this chapter did was to fuel my suspicion that the fourth dimension is not an average dimension. Comments on Beyond the Third Dimension, Chapter 5 Tesselations
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