In short, the orbo effect is a convergence or Impedance Match of the L/R Time Constant between the current and the voltage.
The inductance of the coil is 961mH at the beginning of the pulse in the Steorn demo talks. At the end of the pulse, the inductance of the coil is 984mH. The difference in inductance between the start and end of the pulse is 23mH. This difference of 23mH divided by 0.63 is 36.5. Let's round 36.5 up to 37. Watch the first minute of this Steorn video to see what I'm talking about.
Let me explain the significance of 23mH, 0.63 and 37. The L/R TIME CONSTANT determines the time required for current in an inductor to reach a specific value. One L/R time constant is the time required for the current in an inductor to increase to 63 percent (actually 63.2 percent or 0.632) of the maximum current (Voltage source divided by Resistance), thus the reason for dividing 23mH by 0.63. Each time constant is equal to the time required for the current to increase by 63.2 percent of the difference in value between the current flowing in the inductor and the maximum current. Maximum current flows in the inductor after five L/R time constants are completed.
What do you think happens to the voltage in the inductor? The voltage in the inductor will fall approximately 37% of the initial voltage in a time equal to the TIME CONSTANT, thus the reason why 23mH divided by 0.63 equals 37. The voltage will fall another 37% for the next time constant, and so on.
What is the importance in the 23mH? It's the number which relates both the L/R time constant of the voltage and current for an impedance match between them, and may also be the pulse width in degrees. This means when the current rises 100% of its maximum current in the first time constant, the voltage will not drop in a time equal to the time constant. The current will reach 100% of its maximum current in the first time constant, because there is a 100% transfer of energy in the first pass (the complete transfer of energy doesn't occur in 5 L/R time constants, but happens in 1 L/R time constant when there is an impedance match) There is no BEMF or CEMF in this system, not even when building the magnetic field in the coil. When there is an impedance match, then there is a 100% energy transfer in 1 L/R time constant.
I'm not a member of the SKDB or associated with Steorn in any way. I found a correlation between the L/R TIME CONSTANT and A CONVERGENCE OF THE MOTION CONSTANTS in the publication on the "Quantization of Energy" by Frank Znidarsic on page 9 of 12. All credits go to Frank Znidarsic for his research on the quantum transitional speed, so I could make this connection!
GB
The inductance of the coil is 961mH at the beginning of the pulse in the Steorn demo talks. At the end of the pulse, the inductance of the coil is 984mH. The difference in inductance between the start and end of the pulse is 23mH. This difference of 23mH divided by 0.63 is 36.5. Let's round 36.5 up to 37. Watch the first minute of this Steorn video to see what I'm talking about.
Let me explain the significance of 23mH, 0.63 and 37. The L/R TIME CONSTANT determines the time required for current in an inductor to reach a specific value. One L/R time constant is the time required for the current in an inductor to increase to 63 percent (actually 63.2 percent or 0.632) of the maximum current (Voltage source divided by Resistance), thus the reason for dividing 23mH by 0.63. Each time constant is equal to the time required for the current to increase by 63.2 percent of the difference in value between the current flowing in the inductor and the maximum current. Maximum current flows in the inductor after five L/R time constants are completed.
What do you think happens to the voltage in the inductor? The voltage in the inductor will fall approximately 37% of the initial voltage in a time equal to the TIME CONSTANT, thus the reason why 23mH divided by 0.63 equals 37. The voltage will fall another 37% for the next time constant, and so on.
What is the importance in the 23mH? It's the number which relates both the L/R time constant of the voltage and current for an impedance match between them, and may also be the pulse width in degrees. This means when the current rises 100% of its maximum current in the first time constant, the voltage will not drop in a time equal to the time constant. The current will reach 100% of its maximum current in the first time constant, because there is a 100% transfer of energy in the first pass (the complete transfer of energy doesn't occur in 5 L/R time constants, but happens in 1 L/R time constant when there is an impedance match) There is no BEMF or CEMF in this system, not even when building the magnetic field in the coil. When there is an impedance match, then there is a 100% energy transfer in 1 L/R time constant.
I'm not a member of the SKDB or associated with Steorn in any way. I found a correlation between the L/R TIME CONSTANT and A CONVERGENCE OF THE MOTION CONSTANTS in the publication on the "Quantization of Energy" by Frank Znidarsic on page 9 of 12. All credits go to Frank Znidarsic for his research on the quantum transitional speed, so I could make this connection!
GB
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