The principle of reduction
Reducing a number means adding its digits together until a simple result is obtained.
Examples:
28 → 2 + 8 = 10 → 1 + 0 = 1 42 → 4 + 2 = 6 137 → 1 + 3 + 7 = 11 → 11 (special case)
This method is known as theosophical reduction.
Why reduce a number?
Multi-digit numbers contain several levels of information, but reduction makes it possible to identify their dominant energy.
The complete number shows a structure The reduced number shows a primary tendency
Both can be useful, but the final digit remains the basis of the interpretation.
The special case of master numbers
Certain numbers are not always reduced:
11 22 sometimes 33
These are known as master numbers.
Example:
29 → 2 + 9 = 11 You may retain 11 or reduce it to 2
The choice depends on the method being used.
Simple reduction vs. dual interpretation
In practice, there are two approaches:
1. Complete reduction
The number is always reduced to a single digit.
38 → 3 + 8 = 11 → 1 + 1 = 2
2. Dual interpretation
Both the intermediate number and the reduced digit are retained.
38 → 11 / 2
This allows for a more nuanced interpretation.
Common mistakes
Reducing too early without examining the total Mixing several methods within the same calculation Ignoring master numbers inconsistently
The key is to remain consistent in your method.
In summary
Numerological reduction consists of adding the digits of a number to reveal its primary vibration. It is used in every calculation and forms the basis of all interpretation.
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Exemple de bloc média injecté à l’intérieur d’une section H2.
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Exemple de bloc média principal pour les `NV_MEDIA`.