Editing PowerTransmitter
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The Norsec Wireless Power Transmitter is an uni-directional, A-to B, far field microwave electical transmission system. The rotatable base transmitter delivers a narrow, non-lethal Microwave beam to a dedicated base receiver. | The Norsec Wireless Power Transmitter is an uni-directional, A-to B, far field microwave electical transmission system. The rotatable base transmitter delivers a narrow, non-lethal Microwave beam to a dedicated base receiver. | ||
| − | The transmitter must be aligned to the base station in order to transmit any power. The brightness of the transmitter's collimator arc provides an indication of transmission intensity. Note that there is an attrition over longer ranges, so the unit | + | The transmitter must be aligned to the base station in order to transmit any power. The brightness of the transmitter's collimator arc provides an indication of transmission intensity. Note that there is an attrition over longer ranges, so the unit requrires more power over greater distances to deliver the same output. |
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==General behaviour== | ==General behaviour== | ||
*5kW is the maximum PowerPotential that can be transmitted, this amount is reduced by distance. | *5kW is the maximum PowerPotential that can be transmitted, this amount is reduced by distance. | ||
| + | *Device rotation matters. The default placement is to point the data port north (towards 0° on the compass), other directions will require adding or subtracting angles after doing the math below. | ||
| + | *The coordinates of these devices will change when the head moves. | ||
| + | *Both structures and terrain will block the beam, but once a beam is formed it will no longer be blocked by building inbetween (will a power outage break the link?). | ||
*Unaffected by storms. | *Unaffected by storms. | ||
| − | *Using two emitters on the same | + | *Using two emitters on the same reciever doesn't appear to work |
| − | *A Logic Transmitter can mirror | + | *A Logic Transmitter can mirror recievers, but not emitters. |
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==Range== | ==Range== | ||
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==Alignment formulas== | ==Alignment formulas== | ||
| − | All dataports points north, the delta values are calculated from: " | + | All dataports points north, the delta values are calculated from: "reciever coordinate" - "emitter coordinate" |
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| − | + | Horizontal angle at "emitter" (in radians) = atan2( delta-x / delta-z ) | |
| − | + | <br>Horizontal angle at "emitter" (in degrees) = Horizontal angle at "emitter" (in radians) * 180 / pi | |
| − | + | <br>Horizontal angle at "reciever" (in degrees) = 180 + Horizontal angle at "emitter" (in degrees) | |
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| − | + | Horizontal Hypotenuse (option 1) = delta-z / cos(Horizontal angle at "emitter" (in radians)) | |
| − | + | <br>Horizontal Hypotenuse (option 2) = delta-x / sin(Horizontal angle at "emitter" (in radians)) | |
| − | + | <br>Horizontal Hypotenuse (option 3) = use pythagoras theorem | |
| − | + | <br>Vertical angle at "emitter" (in degrees) = 90 + atan( delta-y / Horizontal Hypotenuse ) * 180 / pi | |
| − | + | <br>Vertical angle at "reciever" (in degrees) = 180 - Vertical angle at "emitter" (in degrees) | |
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| − | + | ===Notes=== | |
| − | + | *The vertical calculation uses atan, the horizontal uses atan2. | |
| − | + | *The delta values are not constants, but they only change a little bit. | |
| − | + | *When delta-z = 0, atan2( delta-x / delta-z) still works | |
| − | + | *When calculating the Horizontal Hypotenuse, both trigonometric options gives the same value, but causes divisions by 0 at different angles. The pythagoras option will remove any negative signs but atan still works fine. | |
| − | + | *If you think that atan2( delta-x / delta-z ) looks flipped, it's because it is. What causes the flip are the devices themselves. When the head rotates horizontally in the positive direction they are actually rotating in what is normally considered the negative direction, and when the head points towards the data port it already has a 90° rotation. | |
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</translate> | </translate> | ||