Axiom of absolute truth

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Axiom 3 Absolute Truth

Let V be the set of truths, there is a V such that it is the union of all n truths when n = ¥ .

3‑1 Absolute Truth

Starting from the natural principle that each being is born from another previous being, and that this previous being is born from another, even earlier, and that going in this direction we have that all things are directed to something even earlier. We must also conclude that going to the fundamentals of time we have a diversified data product that is smaller than those with the addition of time.

That is, a child with the addition of time may have a content of aggregated data greater than if he did not have the time factor added to it.

So all things prior to something must exist perfectly as they existed for the current situation to be the same as it exists. So any change in the past would alter the present, so the past needs immutability so that the present does not vary.

So if the information in a previous time state is less than in a later state we have a decreasing information function, so we can determine a function V = v (t) as the function that describes the state of truth at a given time, as this function decreases with the reduction of time, we can find a unique numerical factor when adding all the values ​​of this function.

Imagine that I have the value 1, and add half the value I have, that is {1 + 1/2 + 1/4 + 1/8 .....}, what would be the sum of all these values?

We therefore have a decreasing geometric progression. The sum of a geometric progression is:

3‑2 Sum of a finite geometric progression

S_ {n} = a_ {1} \ frac {1-q ^ {n}} {1-q}

Where ₁ is the first term and q is the ratio and n is the number of terms. Now imagine that we are going to add all the truths of today to the beginning of everything. Then we would have that n would go to infinity so we would have:

{n ® ¥ Þ 1 / n ® 0}

So the sum of an infinite progression of decreasing ratio:

3‑3 Sum of decreasing infinite geometric progression

S _ {\ infty} = a_ {1} \ frac {1} {1-q}

So we would have the first term as (1), and the ratio as ½, making this calculation we would have:

S _ {\ infty} = 1 \ frac {1} {1 - \ frac {1} {2}} = 2

That is, we would have a unique value. Thinking this way if we added all the truths of today to the beginning of all things, we would have a fixed value.

But if the truths are not reduced to a geometric progression? Now the whole sum of a decreasing function tends to have a single value. That is:

Since V = v (t) is a decreasing function, the sum or integral of this function tends to a value other than infinity.

3‑4 Formula of convergence of truths in time

V = \ int_ {t} ^ {0} v (t) ightarrow v (t)> v (t-1) ightarrow V eq \ infty

The universe generates time as a growth factor with a forward direction, so far we have no information that we can change the time backwards, if that were the truth field V , it would be changed. But we can predict future positions or situations. For example, if a man jumps out of a building, we can predict how long it will take him to fall, and that information is part of the truth field. So if we can predict all future truths tending towards infinity we would have the following:

The sum of all truths in the predictable field of cause and effect, tending to infinite generates an infinite truth field.

3 - 5 Universal truth field

V = \ int _ {\ infty} ^ {0} v (t) ightarrow v (t)> v (t-1) ightarrow V = \ infty

It is concluded that

The universal truth field is similar to the absolute truth.

V » V

3 - 6 Similarity between field truth and absolute truth

So if there is no absolute truth, there is no universe as we know it.

So we must understand the existence of an absolute truth. The truth field is only similar to the absolute truth if and only if it is not possible to change the truths in previous periods of time.