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FSM Frequency Specific Microcurrent Therapy
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  1. FSM Frequency Specific Microcurrent
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7.83 Hz PINEAL GLAND ACTIVATION - Schumann Resonance - (432 Hz)
1:11:11
YouTubeInner Healing
7.83 Hz PINEAL GLAND ACTIVATION - Schumann Resonance - (432 Hz)
RAISE YOUR ENERGETIC LEVEL - 432 Hz + 7.83 Hz Schumann Frequency The Schumann frequency of 7.83 Hz is the fundamental frequency of the earth, which pulsates in this oscillation pattern. The human being is in resonance to this oscillation field, since our pineal gland (epiphysis), pituitary gland and the hippocampus are at the same frequency ...
1.7M viewsJul 18, 2022
Frequency Specific Microcurrent Benefits
How 0.1 Hz Impacts Your Body And Mind!
1:29
How 0.1 Hz Impacts Your Body And Mind!
YouTubeAbove Intelligent | HeartChat
19.1K views1 month ago
What Does 432 Hz Do to The Brain? 🧠🎶 #shorts #brainhealth #brain
0:46
What Does 432 Hz Do to The Brain? 🧠🎶 #shorts #brainhealth #brain
YouTubeDr. Janine Bowring, ND
11.3K views1 month ago
4.3K views · 497 reactions | This is 555 Hz Frequency. Pure Tones are designed to clear your mind from all distraction, bringing mental clarity & peace. Listen at a comfortable volume for as long as needed. How do you feel? Download the 5D Waves app in bio for more Frequency #meditation #frequency | 5D Waves | Facebook
0:12
4.3K views · 497 reactions | This is 555 Hz Frequency. Pure Tones are designed to clear your mind from all distraction, bringing mental clarity & peace. Listen at a comfortable volume for as long as needed. How do you feel? Download the 5D Waves app in bio for more Frequency #meditation #frequency | 5D Waves | Facebook
Facebook5D Waves
7.4K views1 week ago
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A triangle wave can be represented as a sum of sine functions through a Fourier series. The key feature is that only the odd harmonics of the base frequency appear in the expansion. Unlike the square wave, where coefficients decrease in proportion to 1/n, the triangle wave’s coefficients decrease much faster, proportional to 1/n². This means that the higher harmonics contribute very little, so the series converges quickly to the actual shape of the triangle wave. As a result, the Fourier approxi
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A triangle wave can be represented as a sum of sine functions through a Fourier series. The key feature is that only the odd harmonics of the base frequency appear in the expansion. Unlike the square wave, where coefficients decrease in proportion to 1/n, the triangle wave’s coefficients decrease much faster, proportional to 1/n². This means that the higher harmonics contribute very little, so the series converges quickly to the actual shape of the triangle wave. As a result, the Fourier approxi
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