Monthly Archives: May 2024
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In the 1980s fewer than 3% of people used a mobile phone; today almost everyone does. We live surrounded by artificial electromagnetic signals: wifi, mobile networks and all the devices in our homes. Beneath them sounds a much older, natural signal that has always been there: the Schumann resonance. In this blog you can read what it is, how it was discovered and why it fascinates so many people.
What is Schumann Resonance?
The Schumann resonance is a natural electromagnetic vibration in the space between the Earth's surface and the ionosphere, a charged layer high up in the atmosphere. It is also called the frequency of the Earth. Its strongest tone is around 7.83 Hz, with overtones around 14, 21, 27 and 34 Hz.
In 1952 the German physicist Winfried Otto Schumann calculated that the space between the Earth and the ionosphere behaves like a sound box with a tone of its own. He arrived at just over 10 Hz. Two years later he and his student Herbert König published the first measurement results.
- Posted: 3 May 2024Read more »
Lakhovsky's theories on cell regeneration and repair particularly focus on the use of his specially designed antennas with opened rings. According to Lakhovsky, these antennas can enhance the natural frequencies of cells, leading to improved cell health and vitality. The crucial element here is the opened rings of the antenna, which, according to Lakhovsky, have a specific reason for their effectiveness. In this blog, we will delve deeper into why these opened rings are essential and why closed rings would not have the same effect.
The Basis of Lakhovsky's Theory
Georges Lakhovsky, a Russian-French engineer, introduced the idea that living cells behave as oscillators, each with their own natural frequency. According to his theory, external oscillations that resonate with the natural frequencies of cells can enhance these, thus contributing to the health and vitality of the organism. Lakhovsky developed the MWO with ring-shaped antennas designed to produce a wide spectrum of frequencies,
