Quarterly report pursuant to Section 13 or 15(d)

FAIR VALUE MEASUREMENTS

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FAIR VALUE MEASUREMENTS
6 Months Ended
Jun. 30, 2018
Fair Value Disclosures [Abstract]  
Fair Value Measurements
8. FAIR VALUE MEASUREMENTS.

 

The fair value hierarchy prioritizes the inputs used in valuation techniques into three levels, as follows:

 

  Level 1 – Observable inputs – unadjusted quoted prices in active markets for identical assets and liabilities;

 

  Level 2 – Observable inputs other than quoted prices included in Level 1 that are observable for the asset or liability through corroboration with market data; and

 

  Level 3 – Unobservable inputs – includes amounts derived from valuation models where one or more significant inputs are unobservable. For fair value measurements using significant unobservable inputs, a description of the inputs and the information used to develop the inputs is required along with a reconciliation of Level 3 values from the prior reporting period.

 

Pooled separate accounts – Pooled separate accounts invest primarily in domestic and international stocks, commercial paper or single mutual funds. The net asset value is used as a practical expedient to determine fair value for these accounts. Each pooled separate account provides for redemptions by the Retirement Plan at reported net asset values per share, with little to no advance notice requirement, therefore these funds are classified within Level 2 of the valuation hierarchy.

 

Other Derivative Instruments – The Company’s other derivative instruments consist of commodity positions. The fair values of the commodity positions are based on quoted prices on the commodity exchanges and are designated as Level 1 inputs.

 

The following table summarizes recurring fair value measurements by level at June 30, 2018 (in thousands):

 

    Fair Value     Level 1     Level 2     Level 3  
Assets:                        
Derivative instruments   $ 7,634     $ 7,634     $     $  
Liabilities:                                
Derivative instruments   $ (10,157 )   $ (10,157 )   $     $