N. LEVASHOV'S «SVETL BROOM» IN A. KHATYBOV'S «BATH SCHOOL» AND A LABOUR SPADE. BOOK 4. THE PHYSICS OF THE REALITIES

F. Shkrudnev N. Levashov's "SvetL Broom" in A. Khatybov's "Bath School" and A Labour Spade 225 System Information exchange Control 3 Complex – biostructures Complex ® biostructures 6 Complex –Objects (UFO) Complex « Objects(UFO) 12 Complex – Complex (including the Moon) Complex « Complex (including the Moon) 8 Complex’s Inner work Do not rack your brains about where the signal comes from, and there's no need to create recognition monsters. As can be seen from the table, BIOSTRUCTURES CAN NOT CONTROL THE COMLEXES. In comparison – Man, with sufficient abilities, can control the Programs of the Complex "SvetL", but under certain circumstances – if he uses the Broom of Knowledge and is already in the “list" to the Dressing room of the Bath , at least. The fact that biostructures can not control Complexes was first noticed by A.S. Pushkin: An aged woman knows the secret of 3 cards , with which you can win everything. A certain Herman killed the aged woman, but could not know the secret of the cards. It is known that there were 3 cards there: 3, 7, Ace . But there was one card that spoiled everything – the Queen of Spades. The secret of these cards is still a mystery and tortures all the card-players. In addition, there is a game "Pip", when you have to collect 21 pips (or 3,7, Ace). Staging without tales There is a definite sequence (arrangement) of prime numbers along the triad: 775, 777, 001 . The outside numbers are adjacent to the center. The maximum size of the number is 2 128 -1, or 340282366920938463463374607431768211455. In the 12th system: 5916B64B41143526A777873841863A6A6993. The end in the 10th number system – a triad . For 10,000 prime numbers – about 1 triad (the number and adjacent). The whole set of up to octave 128 is both the Mendeleev table and the living cell. The central frequency is the end of 777 – this is the base, the left one with the end of 775 is destruction (frequency removal), the right one – development. 4 suits of cards are two prime numbers and 2 adjacent ones. The suit of spades falls on the second adjacent, by which you can remove the frequency,