Zero begins and ends all numbers. At first, the idea that zero should start numbers seems fairly logical, but the idea that you should you count to 123456789 and so on. The last number in the series will actually be zero. At first, you might think that that sounds rather odd. However, once you begin to look into the world of infinity, you will find out that there can be no other truth. Let us begin by taking concept of numbers. When we count a number, what we’re really doing is we’re finding an identifying a unit within infinite number space we say what this means is that we are taking a number one a unit of two, which is itself an infinite between the spaces of one and the spaces of two. There are infinite number of numbers that can be created through fractions. This means that each hole number unit contains an infinite number of potential numbers. An infinity in fact, therefore, when we’re counting numbers from the perspective of infinity, what we really need to do is rather than add, is to subtract for infinity in order to find out which number of infinities are missing from the whole set. A complete set will be an infinity of infinities. If we look at what’s actually happening, as we go through the number one, we can define the number one then as infinity minus one. If we move into the next number two, we look at that is infinity minus two, number three, infinity minus three. Each of those number units contains an infinite number space. As we carry on 12345 into infinity, we are menacing the number of the total of infinity until we reach infinity. At the point of infinity, we suddenly realise that the calculation will be infinity minus infinity. As the result of infinity minus infinity equals zero, we can be assured that the number zero is the final number that exists at the end of the number line. For more information about how it is that we calculate infinity, check out our other posts on the maths of infinity.
Prime number structure
Hi, and welcome to another broadcast from inter infinity, where we’re talking about fourth dimensional mathematics. And today we’re having