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      Hoek Interferometer Simulator:          
    Arm Lengths (m)   Refractive Index:  
    Arm 1 and 3 Arm 3      
    Arm 2 and 4 Arm 1, 2, and 4      
      Method:      
    Laser Wavelength (nm) Galilean = 0, Fresnel = 1  
         
    Ether Wind (m/s) Time Difference (fs)      
    transverse wind (m/s) after turning        
         
    Lorentz Contraction: Fringe Shift (360 deg.)  
    0= YES, 1 = No after turning  
     
    Source W-E direction: Experimental Results - Propagation times for each arm (s)   1 fs = 1E -15 s  
    Arm 1 Arm 2 Arm 3 (R.I. > 1) Arm 4 Total time round trip: t Diff. (fs)  
       
     
    Arm 1 Arm 2 Arm 4 (R.I.>1)) Arm 4  
    Source N-S direction:    
    Arm 1 Arm 2 Arm 3 (R.I. > 1) Arm 4   t Diff. (fs)  
     
     
    Arm 1 Arm 2 Arm 4 (R.I.>1)) Arm 4  
         
         
         
         
     

     

     

      To simulate the original Hoek experiment use the following conditions:

    Arm 1 and 3 = 1 m,   Arm 2 and 4 = 1 m      Wavelength = 5.5 E-007     Ether Wind Velocity = 30,000 m/s (Earth's orbital velocity),  Method = Galilean = 0   

    Lorentz Contraction (= 1). Refractive Index = 1.333  for arm 3, 1.000 for Arms 1,2 and 4. The expected result is a large number of fringe shifts after turning the

    device (calculate) when Galilean velocity addition is used to determine the speed of light in each arm, where c' = c/n +/- v. If the Fresnel Drag Coefficient is used (Method =1), 

    then there is no fringe shift. The actual null result is consistent with using the equation of the Lorentz theory of corresponding states where c' = c/n +/- v/n2 for each

    arm. Test other values to see how they might affect the outcome. This result is discussed at: http://www.conspiracyoflight.com/Premise_Ether/Premise_Ether.html