Repunit numbers: Binaurals & Geometry | 111, 222, 333...Hz 

This is the visual expression of basic mirror numbers.
Binaural sine waves of Repunit numbers through an Oscilloscope.
From 111 to 999 hz
Each modulated at 0.0111hz to 0.0999hz
This helps to do a basic calibration on the system by equalizing the waves on their most simple patterns/proportions.
Useful for 'returning' to a neutral state (while maintaining harnessed / expressed energy).
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In mathematics, repeated digit numbers or repunit numbers have some interesting properties and applications:
Divisibility: Some repeated digit numbers have interesting properties related to divisibility. For instance, a number consisting entirely of repeated digits (like 111 or 222) can often be factored in interesting ways. For example, 111 can be factored into 3×373×37, and 222 into 2×3×372×3×37.
Patterns and Sequences: Repeated digit numbers can be part of sequences or patterns studied in recreational mathematics. For example, they might appear in investigations of number patterns, prime numbers, or other mathematical sequences.
Base Representations: In different bases, repeated digit numbers can have various forms and properties. For example, in base 2 (binary), repeated digit numbers can be used to represent certain kinds of patterns or to explore number properties in a binary system.
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Track download on Patreon:
/ scalart