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<math>A^2 _{total} = A^2 _1 + A^2 _2 + 2 A _1 A _2 \cos ( d _2 - d _1 ) </math>
 
<math>A^2 _{total} = A^2 _1 + A^2 _2 + 2 A _1 A _2 \cos ( d _2 - d _1 ) </math>
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=
 
=
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<math>A^2 _{total} = 2 A^2 + 2 A^2 \cos ( d _2 - d _1 ) </math>
 
<math>A^2 _{total} = 2 A^2 + 2 A^2 \cos ( d _2 - d _1 ) </math>
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=
 
=
<math>A^2 _{total} = 2 A^2 (1 + \cos ( d _2 - d _1 ) </math>
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<math>A^2 _{total} = 2 A^2 (1 + \cos ( d _2 - d _1 ) ) </math>
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Because the wave reflecting off the back of the diamond travels through the diamond twice, the term <math> d _2 - d _1 </math> is twice the thickness of the diamond, in seconds. Because this measurement is in unhelpful units, we can multiply it by the speed of light in a diamond and divide by two for the thickness.
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<math> ( d _2 - d _1 ) V / 2 = /tau </math>
     
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