Free Hindu Numerology Calculator

By | April 13, 2016

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History of Mathematics Who Invented Numbers

Hi, I'm Steve Jones and I'd look at who invented numbers. Well didn't the Neanderthal man invent numbers. Where in on the wall of his cave he drew three dead deer. Did he invent numbers when he went out one day and came back that the second day. He knew it was two days but did he really invent numbers. Or are we saying when we are talking about inventing numbers, not numbers but number systems and here we got the Neanderthal but below him we actually have number systems and theses number systems maybe a Arab number system, Greek or Roman.

These are systems of numbers. Ways of representing numbers. We know that within these number systems there are different ideas. This for example, we could talk about a decimal system or a duo decimal system or a binumeral system. These are invented numbers. So numbers are constantly being invented. Types of numbers and number systems. So in the Twentieth century and now in the Twentyfirst century, we have developed the ideas of real numbers, imaginary numbers. These are new number systems. We've invented hexadecimal systems and binary systems, particularly in computing where these two systems, hexadecimal and binary work well.

The Fibonacci Sequence Natures Code

Math wasn't made up to harass English majors. It was invented by a little something called, nature, and it's everywhere you look. In fact, there are specific numbers that we see in nature all the time. Together, they're called The Fibonacci Sequence and it goes something like this 1, 1, 2, 3, 5, 8, 13, 21, 34, 55 You may know this pattern. The first and second add up to the third, and the second and the third add up to the fourth, the fourth and the fifth add up to the sixth,.

And so on. The sequence was first described by mathematicians in India about 1300 years ago, and it was introduced to the west in 1202 by Leonardo of Pisa, aka Fibonacci, who was also responsible for introducing Arabic numerals to Europe, which, yeah, if hadn't done that we'd still be counting in Roman numerals which would be terrible. Fibonacci was a mathematician and in his book, Liber Abaci, he described the sequence with a thought experiments about a family of incestuous bunnies. If you put one boy bunny and one girl bunny together,.

That's two. And those two together will make a third, and those three when they're done, you know, taking turns will make five. Et cetera. But, the easiest place to find these numbers in nature isn't in bunnies. It's in plants. If you cut a banana into slices, you'll see it has three distinct sections an apple has five. No matter what kind of flower you're looking at, chances are it has three, five, eight, thirteen, or twenty one petals. Rows of seeds in sunflowers and pine cones always add up to Fibonacci numbers.

Our plants don't grow this way because they're receiving some kind of mysterious, cosmic mandate. They're doing it because it's the most efficient way to pack as many seeds as possible into a small space, and if you want to see why that is, you can go watch Vi Hart's tutorial, which is linked in the description and it's awesome. But in addition to the numbers themselves, you also see the same ratio between Fibonacci numbers showing up. When you divide almost any Fibonacci number by the one before it in the sequence,.

Especially the larger ones, you get the same number 1.618. lots of numbers. The Greeks discovered this long before Fibonacci, and they called it Phi. Today, it's sometimes known as the Golden Ratio. Phi was purportedly used by the ancient Greek sculptor Phidias to illustrate the idea of physical perfection. He is said to have used Phi as a ratio between the statue's total height and the distance from the bottom of its feet to its navel, for instance. And also the length of a face divided by its width. There's a whole other set of patterns in nature that are based on what's called the Golden Rectangle.

A rectangle whose sides lengths are successive Fibonacci numbers, like 8x13. This rectangle can be divided up into a series of squares whose lengths are also successive Fibonacci numbers, in this case 1x1, 2x2, 3x3, 5x5, and 8x8. When you draw an arc from one corner of each square to the other, they join to form a spiral that resembles many of the spirals we observe in nature in the unfolding leaves of a desert succulent, the arrangement of those pine cone lobes and sunflower seeds, in the shells of some snails.

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