When the accuracy is raising enough, we always find mistakes in everything.
There are not perfect theories in the world. Behind every theory is a human being, the scientist who is making theory. And even the most intelligent accurate, and oriented people are sometimes tired or they are thinking about something else. Making calculation formulas for theories needs an extremely high level of concentration. If the maker of the theory is tired or cannot concentrate because something cuts their work, that thing can case that at a certain or critical point of calculation or series of calculations is an error.
The strange thing about the theories about the universe and other kinds of things is almost all of them need check because of the accuracy that the creators of those things like Einstein's Theory of special relativity and Theory of common relativity used is not the enough. So when the calculations behind those theories are check by using the new high-powerful supercomputers, that thing probably finds mistakes, if it uses accuracy, where it uses let's say about a thousand numbers long decimals.
The first time when in the well-known theories was found errors, what when David Hilbert calculated the areas of triangles by Euclidean geometry. The thing is that the natural and calculated triangles were not matching, and there were differences between the results of the calculation series. Hilbert used a mechanical calculation machine and very large triangles virtual triangles.
The fact is that we cannot draw a triangle in the straight layer of real nature. All of the triangles and other geometrical forms are drawn on the ball-layer. Because Earth is the form of the ball that thing causes errors in the natural triangle and the theoretical triangle if we would use extremely long decimal numbers in the calculations.
So that means that if we would raise the accuracy of the decimal enough, which means that we will use the decimal numbers, what are involving billions of numbers. And that thing means that if we want to find errors, we will always find them if we are raising accuracy at a certain level. When we are thinking about the ancient mathematicians and other theorists, we must realize that those people didn't have the calculators. Then David Hilbert started to use mechanic calculators and found small errors in the Euclidean geometry. So that proved the need to create the thing, what is called non-euclidean geometry.
If we want to calculate the area of the triangles by using non-euclidean geometry the calculations would be extremely long. And probably the errors would find in every single theory if the people have possible to use the most advanced and powerful calculators in the world. So how to find the accuracy, that satisfies people is the primary question about things like the geometry and the scientific world.
The method that Hilbert used was that he calculated the areas of the series of triangles, and he grew the size of the triangle with very small steps. And then the triangles were not matched. So this is the thing, that caused that the mathematicians started to believe in the fourth dimension. In real life, the road was not so easy. But Hilbert noticed that even the wisest and the most intelligent humans in the world are making mistakes.
And then we must realize, that things like wormhole theories are basing on observations and theoretical research of David Hilbert and Albert Einstein. But in that case, we are simplifying things. There have been many many more men than just Albert Einstein and David Hilbert that have made very much work with the theories of dimensions. The science and especially mathematics is an interesting thing. The fact is that even mathematics is purely virtual science all things, that mathematicians are making must be made by following the rules of mathematics.
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