- Kari kolehmainen Samaa tarkoittava suhdelaskenta

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Kaikella on sijainti

1.   Alphabet


The alphabet describes a calculation with an idea like in letters, meaning everyone letter has its determined place. The letters in the name are in precisely defined places, making the names Laura and Noora, for example, recognizable all over the world. Of the Noora's name can remain or be added letter o. In the alphabet, each letter has an exact, pre-determined place, the order of which we learn first. Letters make up names, things and words. Words form sentences that explain what surrounds us.

It is probably an absurd idea to argue otherwise in this matter?

2. Letters

Similar to the alphabet, numbers are in a defined position relative to each other. We know the number five to be two integers from the number three, as well as the number seven. A similar situation exists with other numbers.

Again, it is probably absurd to argue otherwise?


Just as letters form words, numbers form numbers. For example the number 585 consists of three numbers. The numbers have the same meaning in the calculations as the letters in the words. As an example the name (with great certainty) indicates gender. Another example is the way physics determines force using mass and acceleration. The third is the summation that everyone knows.

Laura = a girl (woman)

F = m x a

3 + 4 = 7

3.   Celestial Bodies

The celestial bodies have their exact positions and the synchronism of their motion determines the time with respect to each other. As an example, predicting lunar eclipses thousands of years ahead. The matter has been known for so long that we do not know it. 

4.   Timestamps


The seconds, minutes, hours, days, months and years are in a known location. Likewise, the seasons come in order, like many things in this world.

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5.   Railway Stations

When traveling by train, the railway stations on the return journey come in the same order in which they are left behind. Even on a circulating train track, the stations are always in the same order, which allows for a schedule for the train. The values ​​are like railway stations, which allows the value to be determined based on its distance.


6.

   Situation today

We can calculate quantities and phenomena, but we cannot calculate change without formulas. What if there is no unambiguous calculation model for the phenomenon? The EP-Calculaton will help here. Everything has a place and also a value has a place from which it can be leveraged.

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21.11.2014*8:19 (864 -750)
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