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FAIR VALUE (NARRATIVE) (DETAILS) - USD ($)
$ in Millions
 2 Months Ended 3 Months Ended 7 Months Ended
Feb. 28, 2014
Sep. 30, 2016
Dec. 31, 2015
Sep. 30, 2015
Jun. 30, 2015
Dec. 31, 2014
Sep. 30, 2014
Aug. 08, 2014
Business acquisitions, Contingent Consideration [Line Items]                
Average interest rate on annual borrowings   1.50%            
Increase (decrease) in contingent consideration payable   $ (4.3)            
Sofica [Member]                
Business acquisitions, Contingent Consideration [Line Items]                
Future Value of Liabilities Incurred From Business Acquisitions $ 3.8              
Valuation Technique on Contingent Consideration The fair value of the contingent consideration was measured based on significant inputs not observable in the market (Level 3 inputs). Key assumptions include a discount rate of 5.0% and expected future value of payments of $4.0 million. The $4.0 million of expected future payments was calculated using a probability weighted EBITDA assessment with the highest probability associated with Sofica achieving the targeted EBITDA for each earn-out year.              
Increase (decrease) in contingent consideration payable         $ 0.5 $ 0.6 $ 1.8  
rogenSi [Member]                
Business acquisitions, Contingent Consideration [Line Items]                
Future Value of Liabilities Incurred From Business Acquisitions               $ 15.3
Valuation Technique on Contingent Consideration               The fair value of the contingent consideration was measured by applying a probability weighted discounted cash flow model based on significant inputs not observable in the market (Level 3 inputs). Key assumptions include a discount rate of 4.6% and expected future value of payments of $15.3 million. The $15.3 million of expected future payments was calculated using a probability weighted EBITDA assessment with the highest probability associated with rogenSi achieving the targeted EBITDA for each earn-out year
Increase (decrease) in contingent consideration payable     $ (0.3) $ 0.8   $ 0.5