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friction loss occurs when ropes come into contact with pulleys. If a carabiner is used in
               place of a pulley, then even greater friction loss occurs.

               To calculate the losses due to friction, one must know the efficiency of the pulleys being
               used.  Using the pulley efficiency information, friction loss through the system can be
               calculated.  Figure 183 shows the calculations for a pulley system with pulleys that have
               an efficiency of 0.90.















               Figure 183- Simple 3:1 or 2.7 AMA



               Assuming that the rescuers pull on the pulley system with one unit of
               tension, only 0.90T will be transferred past the first pulley.  When that
               0.9T reaches the second pulley, only 0.81T will be transferred onward
               (0.9 X 0.9 =0.81) as the friction loss is compounded over two pulleys.
               Follow this process all the way through the pulley system.  When you
               are finished, use the T-Method to determine the final AMA, which in
               this situation is 2.71:1


               If higher efficiency pulleys are used (e.g. 95%), the AMA is increased
               to 2.85:1, which is closer to the TMA of 3:1. Also important to note, is
               that if you are using pulleys of different efficiencies, less loss occurs if
               the most efficient pulley is placed closest to the pullers.  This is
               because the loss at the first pulley is compounded throughout the
               entire system.


               PULLEY SYSTEM RIGGING:
               Prusiks (referred to as “soft safeties”) are utilized as haul    Figure 184- Mechanical
                                                                                advantage pulley system
               and ratchet rope connections since they can handle shock         with fixed and moveable

               forces without catastrophically failing a line.  Prusik Hitches   pulleys. From First Principles
                                                                                of Physics.  H. Carhart and H.
                                                                                Chute. 1912.

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