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					 NET PAY FROM  CONVENTIONAL CORE DATA "Net Pay" is defined as the thickness of rock that contributes to
			economically viable production with today's technology, today's
			prices, and today's costs. Net pay is obviously a moving target
			since technology, prices, and costs vary almost daily. Tight
			reservoirs or shaly zones that were bypassed in the past are now
			prospective pay zones due to new technology and continued demand for
			hydrocarbons.
 
 We determine net pay by applying appropriate cutoffs to reservoir
			properties so that unproductive or uneconomic layers are not
			counted.
 This can be done with both log and core data.
 
			Routine, or
			conventional,  core analysis data can be summed and averaged to
			obtain mappable reservoir properties, just like log analysis
			results. These mappable properties are also used to compare log
			analysis results to core data. If the mappable properties do not
			match over the same rock interval, some adjustments must be made to
			the log analysis. Be sure to depth match the core to the logs first,
			and take into account macro and micro fractures that the logs cannot
			see. Laminated reservoirs may cause point by point differences but
			the average values of log and core properties should be similar.
 
 Cumulative reservoir properties, after appropriate cut offs are
                applied, provide information about the pore volume (PV), hydrocarbon
                pore volume (HPV), and flow capacity (KH) of a potential pay zone.
                These values are used to calculate hydrocarbon in place, recoverable
                reserves, and productivity of wells.
 
 It is normal to apply cutoffs to each calculated
				result to eliminate poor quality or unproductive zones. Cutoffs
				are usually applied to shale volume, porosity, water saturation,
				and permeability. The layer is not counted as “pay” if it fails
				any one of the four cutoffs.
 
				  
				Typical cutoffs for core data are: 
				      1:  IF (PHIe >= PHImin) * (Sw <= SWmax) * (Perm >= PERMmin)
				= 12: THEN PAYFLAG = 1
 3: ELSE PAYFLAG = 0
 4: Hnet = SUM (PAYFLAG * THICK)
 
				  
				Where: 
				 
				  THICK = individual layer thickmess (ft or
				m)PHImin      = 0.03 – 0.16
 
				
				   SWmax     = 0.30 – 0.70
				 
				
				   PERMmin  = 0.1 – 5.0 mD 
				   COMMENTS: The pay flag may be very sensitive to small changes in cutoffs.
                Any one of the four primary cutoffs can create a "FAIL"
                situation. This is enough to fail the layer even if other cutoffs
                do not fail the zone. The PRODFLAG indicates the most likely production,
                with "H2O" suggesting water cut with the hydrocarbon.
 Some
                cutoffs may be set high enough or low enough so as not to be effective.
                For example, if PERMmin = 0, then no value of Perm could be less
                than PERMmin, so permeability could not fail to pass a layer. More
                than one set of cutoffs are normally run and the results compared
                to find the set that appears to give reasonable results when compared
                to production profiles in the area. The
                cutoff algorithm given above is called a Net Pay algorithm. In
                reservoir simulation work, the Net Reservoir is also needed. In
                this case, set SWmax = 1.00. To map Net Sand, set PHImin = 0.0
                and SWmax = 1.0. 
				The values chosen must be appropriate for the
				rock sequence. 
				  
				Since porosity is somewhat proportional to shale
				volume, saturation somewhat proportional to porosity, and
				permeability somewhat proportional to all three, it is desirable
				to choose a balanced set of cutoffs. Balanced cutoffs in a
				hydrocarbon bearing zone usually will fail a layer with more
				than one cutoff. If only one cutoff fails a layer, the cutoffs
				may need some adjustment. 
				  
				Cutoffs can be tested against production
				flowmeter data and can be tuned, in some cases, based on actual
				production rates 
					 Cumulative and Average Reservoir Properties The reservoir volume and flow capacity per unit area are steps
                toward finding total reservoir volume. Average values for comparing
                the quality of reservoirs are also useful results from log analysis.
                Pore volume (per unit area), hydrocarbon pore volume, flow capacity,
                and the averages of core porosity, water saturation,
                permeability, net pay, net reservoir, net sand, and gross sand
                are called mappable properties, petrophysical properties, or reservoir
                properties.
 
					
			 HPV - Cumulative Reservoir Properties Pore
                volume (PV).
 5: PV = SUM (PHIe * THICK * PAYFLAG)
 
 Hydrocarbon pore volume (HPV).
 6: HPV = SUM (PHIe * (1 - Sw) * THICK * PAYFLAG)
 
 Flow capacity (KH).
 7: KH = SUM (Perm * THICK * PAYFLAG)
 
 Average porosity.
 8: PHIavg = PV / Hnet
 
 Average water saturation.
 9: SWavg = 1 - (HPV / PV)
 
 Average permeability.
 a. Arithmetic average:
 10: Kavg = KH / Hnet
 
 b. Geometric average:
 11: Kgeo = (PROD (Perm * THICK)) ^ (1 / Ns)
 
 c. Harmonic average:
 12: Khar = Hnet / (SUM (1 / (Perm * THICK)))
 Where:Hnet = net pay thickness (ft or m)
 HPV = hydrocarbon volume (ft or m per unit area)
 Kavg = arithmetic average permeability (md)
 Kgeo = geometric average permeability (md)
 KH = flow capacity (md-ft or md-m per unit area)
 Khar = harmonic average permeability (md)
 Ns = number of samples in product
 Perm = permeability (md)
 PHIavg = average porosity (fractional)
 PHIe = effective porosity (fractional)
 PV = pore volume (ft or m per unit area)
 SWavg = average water saturation (fractional)
 THICK = individual layer thickness (ft or m)
  COMMENTS: Do
                not use the following algorithm in thinly laminated shaly sands
                - see alternate method shown below.
 The
                harmonic average most closely reflects radial flow into a borehole.
                If equal sample intervals are used, this geometric formula becomes:
                Kgeo = (PROD (Perm * INCR)) ^ (1 / INCR). where INCR = data
			digitizing increment. It
                does not give the same result as the previous version if layer
                thicknesses are unequal.  NUMERICAL
                EXAMPLE: 1. Assume three layers as follows:
 Layer       PHIe      Sw      Perm      THICK (ft)
 1           0.10      0.60        10            2
 2           0.20      0.50      100            4
 3           0.30      0.40    1000            6
 Assume
                all layers pass all cutoffs:PV = 0.10 * 2 + 0.20 * 4 + 0.30 * 6 = 2.8 ft
 HPV = 0.10 * (1 - 0.60) * 2 + 0.20 * (1 - 0.50) * 4 + 0.30 *
                (1 - 0.40) * 6 = 1.56 ft
 KH = 10 * 2 + 100 * 4 + 1000 * 6 = 6420 md-ft
 Hnet = 2 + 4 + 6 = 12 ft
 PHIavg = 2.8 / 12 = 0.233
 SWavg = 1 - 1.56 / 2.8 = 0.443
 Kavg = 6420 / 12 = 535 md
 Kgeo = (10 * 2 * 100 * 4 * 1000 * 6) ^ (1 / 3) = 363 md
 Khar = 12 / (1 / (10 * 2) + 1 / (100 * 4) + 1 / (1000 * 6)) =
                228 md
 If
                equal sample intervals are used, (with INCR = 1.0),Kgeo = 215 md
 
 
										
										
			
			
			
										
			
			 META/LOG "COR" SPREADSHEET -- Core Analysis
										Sums and Averages This spreadsheet
										provides a tool for summarizing core
										data in a consistent format. It
										calculates porosity and permeability
										averages, suns pore volume, hydrocarbon
										pore volume, flow capacity, and net pay
										with user defined cutoffs in a table
										identical to that created by the
										META/LOG spreadsheet for log analysis,
										making it easy to compare log analysis
										results to core data.
 
 Download this spreadsheet:
 SPR-06 META/LOG Core S
 
										
										
										
										ums Averagges Oil Gas Metric and USAConventional Core Analysis -- sums, averages with cutoffs, 
			crossplots, same layout as META/LOG ESP for easy comparison to log
						analysis results.
 
 
										 
  Exanple of "META/COR" input data and
										crossplots. Intermediate calculations
										are performed offscreen to the right.
										The Summary Table (shown below0 is also
										off to the right.
 
 
  Summary Table from "META/COR". Compare
										values to "META/LOG" log analysis
										Summary Table shown below.
 
 
  Individual Answers and Summary Table
										from "META/LOG" log analysis
										spreadsheet. Compare to core analysis
										results shown above.
 
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