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  | pdf    = http://archives.datapages.com/data/specpubs/methodo1/images/a095/a0950001/0000/00300.pdf
 
  | pdf    = http://archives.datapages.com/data/specpubs/methodo1/images/a095/a0950001/0000/00300.pdf
 
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Economic analysis of contemplated oil and gas ventures must be carried out on the assumption that the project is successful, with "success" often being expressed as one of several levels of profitability based on the various ranges in geotechnical and economic parameters that impact project commerciality. However, many exploration ventures do not succeed, and not all [[development wells]] and projects succeed either, so the consequences of such failure must be considered in appraising the economic merit of a proposed development venture.
+
Economic analysis of contemplated oil and gas ventures must be carried out on the assumption that the project is successful, with "success" often being expressed as one of several levels of profitability based on the various ranges in geotechnical and economic parameters that impact project commerciality. However, many exploration ventures do not succeed, and not all [[development well]]s and projects succeed either, so the consequences of such failure must be considered in appraising the economic merit of a proposed development venture.
    
Accordingly, the ''expected value'' (EV) of any venture can be expressed as follows:
 
Accordingly, the ''expected value'' (EV) of any venture can be expressed as follows:
:<math>\ \text{EV} = \text{Probability}_\text{success} (\text{Project present value})~-~\text{Probability}_\text{failure} (\text{Cost of failure})</math>
+
:<math>\ \text{EV} = \text{Probability}_\text{success} (\text{Project present value})~-~</math><br><math>\text{Probability}_\text{failure} (\text{Cost of failure})</math>
    
==Expected value concept==
 
==Expected value concept==
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|+ {{table number|1}}Expected value examples (Coin Toss)
 
|+ {{table number|1}}Expected value examples (Coin Toss)
 
|-
 
|-
! Trial
+
! Trial || Outcome || Consequence – Cost || Profit/Loss &times; Probability = || Risked Result
! Outcome
  −
! Consequence – Cost
  −
! Profit/Loss &times; Probability =
  −
! Risked Result
   
|-
 
|-
| Free trial
+
| rowspan=3 | Free trial || Correct call || +[[cost::20,000 USD]] – 0 = || +[[cost::20,000 USD]] × 0.5 = || +[[cost::10,000 USD]]
| Correct call
  −
| +[[cost::20,000 USD]] – 0 =
  −
| +[[cost::20,000 USD]] × 0.5 =
  −
| +[[cost::10,000 USD]]
   
|-
 
|-
|
+
| Incorrect call || 0 – 0 = || 0 × 0.5 = || 0
| Incorrect call
  −
| 0–0 =
  −
| 0 × 0.5 =
  −
| 0
   
|-
 
|-
|
+
| colspan=3 | || EV =+[[cost::10,000 USD]]
|
  −
|
  −
|
  −
| EV =+[[cost::10,000 USD]]
   
|-
 
|-
| [[cost::10,000 USD]] trial
+
| rowspan = 3 | [[cost::10,000 USD]] trial || Correct call || +[[cost::20,000 USD]]–[[cost::10,000 USD]] = || +[[cost::10,000 USD]] × 0.5 = || +[[cost::5,000 USD]]
| Correct call
  −
| +[[cost::20,000 USD]]–[[cost::10,000 USD]] =
  −
| +[[cost::10,000 USD]] × 0.5 =
  −
| +[[cost::5,000 USD]]
   
|-
 
|-
|
+
| Incorrect call || 0 – [[cost::10,000 USD]] = || –[[cost::10,000 USD]] × 0.5 = || –[[cost::5,000 USD]]
| Incorrect call
  −
| 0–[[cost::10,000 USD]] =
  −
| –[[cost::10,000 USD]] × 0.5 =
  −
| –[[cost::5,000 USD]]
   
|-
 
|-
|
+
| colspan = 3 | || EV= 0
|
  −
|
  −
|
  −
| EV= 0
   
|-
 
|-
| [[cost::8,000 USD]] trial
+
| rowspan = 3 | [[cost::8,000 USD]] trial || Correct call || +[[cost::20,000 USD]] – [[cost::8,000 USD]] = || +[[cost::12,000 USD]] × 0.5 = || +[[cost::6,000 USD]]
| Correct call
  −
| +[[cost::20,000 USD]] – [[cost::8,000 USD]] =
  −
| +[[cost::12,000 USD]] × 0.5 =
  −
| +[[cost::6,000 USD]]
   
|-
 
|-
|
+
| Incorrect call || 0 – [[cost::8,000 USD]] = || –[[cost::8,000 USD]] × 0.5 = || –[[cost::4,000 USD]]
 
  −
| Incorrect call
  −
| 0 – [[cost::8,000 USD]] =
  −
| –[[cost::8,000 USD]] × 0.5 =
  −
| –[[cost::4,000 USD]]
   
|-
 
|-
|
+
| colspan=3 | || EV= +[[cost::2,000 USD]]
|
  −
|
  −
|
  −
| EV= +[[cost::2,000 USD]]
   
|}
 
|}
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Faced with choosing among several options, the decision rule is to select the option having the highest EV. Remember, one alternative is to invest in a risk-free project having some minimum return (net present value = 0 discounted at a risk-free interest rate). Obviously, when operators choose to participate in ventures having negative expected values, they are "betting against the House."
 
Faced with choosing among several options, the decision rule is to select the option having the highest EV. Remember, one alternative is to invest in a risk-free project having some minimum return (net present value = 0 discounted at a risk-free interest rate). Obviously, when operators choose to participate in ventures having negative expected values, they are "betting against the House."
   −
In exploratory ventures, cost of failure usually includes dry hole cost, cost of lease bonuses of the condemned leases, and some G &amp; G costs. For development ventures, some substantial additional capital investments may also occur, plus expense items that will have to be written off as well—expenditures that were needed to determine the viability of the project, such as several completed wells, equipment, materials, and supplies.
+
In exploratory ventures, cost of failure usually includes [[dry hole]] cost, cost of lease bonuses of the condemned leases, and some G &amp; G costs. For development ventures, some substantial additional capital investments may also occur, plus expense items that will have to be written off as well—expenditures that were needed to determine the viability of the project, such as several completed wells, equipment, materials, and supplies.
    
==Probability of geological success==
 
==Probability of geological success==
Every expression in the expected value equation requires a responsible geotechnical estimate. [[Uncertainties Impacting Reserves, Revenue, and Costs]] addresses procedures for estimating reserves (the primary component of revenue) and costs (both of success as well as failure). Here we address the problem of assessing the chance of geological success.
+
Every expression in the expected value equation requires a responsible geotechnical estimate. [[Uncertainties impacting reserves, revenue, and costs]] addresses procedures for estimating reserves (the primary component of revenue) and costs (both of success as well as failure). Here we address the problem of assessing the chance of geological success.
    
For exploratory prospects (including shallow pool, deeper pool, and extension wildcats, commonly managed by development geologists), the recommended procedure is for the geotechnical professional to express his or her confidence independently in four critical geological aspects of any prospect:
 
For exploratory prospects (including shallow pool, deeper pool, and extension wildcats, commonly managed by development geologists), the recommended procedure is for the geotechnical professional to express his or her confidence independently in four critical geological aspects of any prospect:
# ''What is the probability (or confidence) that '''reservoir rock '''is present, of sufficient [[porosity]] and [[permeability]] to be productive, and in some minimal thickness and extent sufficient to contain detectable (i.e., measurable) quantities of mobile hydrocarbons, or to tempt a prudent onshore domestic operator to attempt a completion?''
+
# ''What is the probability (or confidence) that '''[[reservoir rock]] '''is present, of sufficient [[porosity]] and [[permeability]] to be productive, and in some minimal thickness and extent sufficient to contain detectable (i.e., measurable) quantities of mobile hydrocarbons, or to tempt a prudent onshore domestic operator to attempt a completion?''
#: One approach is to estimate the minimum required flow rate and relate this flow rate to thickness and [[permeability]]. In any case, what we seek is the geologist's confidence in the existence of at least a minimal reservoir—thickness, extent, [[porosity]], and effective [[permeability]]. Under this approach, encountering a wet, commercial-quality sandstone would not be a failure in the reservoir category, but rather in one of the other categories, such as an unexpected structural low, an absence of hydrocarbon charge, or a leaky trap. However, the presence of a 1-ft-thick tight siltstone where a 10-ft-thick porous sandstone objective had been predicted would be a reservoir failure!
+
#: One approach is to estimate the minimum required flow rate and relate this flow rate to thickness and [[permeability]]. In any case, what we seek is the geologist's confidence in the existence of at least a minimal reservoir—thickness, extent, [[porosity]], and effective [[permeability]]. Under this approach, encountering a wet, commercial-quality [[sandstone]] would not be a failure in the reservoir category, but rather in one of the other categories, such as an unexpected structural low, an absence of [[Calculating charge volume|hydrocarbon charge]], or a leaky trap. However, the presence of a 1-ft-thick tight siltstone where a 10-ft-thick porous sandstone objective had been predicted would be a reservoir failure!
# ''What is the probability (or confidence) that the '''geological structure '''of the reservoir objective is, in reality, essentially as represented on maps and cross sections?''
+
# ''What is the probability (or confidence) that the '''geological structure''' of the reservoir objective is, in reality, essentially as represented on maps and [[cross section]]s?''
#: It is important to note here that we do not require an actual "structure," such as a domal anticline or a fault closure, only that prospect maps and sections accurately depict the structural configuration. For example, if only regular monoclinal south dip is required in the case of a stratigraphic trap prospect, then the geologist should express confidence—as a probabilistic estimate—that the structure in the vicinity of the prospect actually is indeed regular monoclinal south dip.  
+
#: It is important to note here that we do not require an actual "structure," such as a domal anticline or a fault closure, only that prospect maps and sections accurately depict the structural configuration. For example, if only regular monoclinal south [[dip]] is required in the case of a stratigraphic trap prospect, then the geologist should express confidence—as a probabilistic estimate—that the structure in the vicinity of the prospect actually is indeed regular monoclinal south dip.  
 
#: If the map shows an antithetic fault closure, then what is the probability that such a structural configuration will actually turn out to be present?
 
#: If the map shows an antithetic fault closure, then what is the probability that such a structural configuration will actually turn out to be present?
#: This geological chance factor is formulated to apply to stratigraphic as well as structural traps, and in tacit acknowledgment that the structural map is ordinarily the single most important map involved in most prospects and many development projects. Also, structural "busts" are a common reason for dry holes<ref name=Rose_1987>Rose, P. R., 1987, [http://archives.datapages.com/data/bulletns/1986-87/data/pg/0071/0001/0000/0001.htm Dealing with risk and uncertainty in exploration--how can we improve?]: AAPG Bulletin, v. 71, n. 1, p. 1-16.</ref>.
+
#: This geological chance factor is formulated to apply to stratigraphic as well as structural traps, and in tacit acknowledgment that the structural map is ordinarily the single most important map involved in most prospects and many development projects. Also, structural "busts" are a common reason for [[dry hole]]s.<ref name=Rose_1987>Rose, P. R., 1987, [http://archives.datapages.com/data/bulletns/1986-87/data/pg/0071/0001/0000/0001.htm Dealing with risk and uncertainty in exploration--how can we improve?]: AAPG Bulletin, v. 71, n. 1, p. 1-16.</ref>
#: The geological structure chance factor, in combination with the reservoir requirement, focuses on the geometry of the envisioned oil or gas accumulation and on the volumes of fluids necessary to sustain a production test or prudent drill stem test.
+
#: The geological structure chance factor, in combination with the reservoir requirement, focuses on the geometry of the envisioned oil or gas [[accumulation] and on the volumes of fluids necessary to sustain a production test or prudent drill stem test.
 
# ''What is the probability (or confidence) that hydrocarbons are present in the subsurface geological environment such that the prospect has had access to them in some quantity to provide at least some modicum of '''hydrocarbon charge?'''''
 
# ''What is the probability (or confidence) that hydrocarbons are present in the subsurface geological environment such that the prospect has had access to them in some quantity to provide at least some modicum of '''hydrocarbon charge?'''''
 
#: This geological chance factor deals with such questions as the volumetric adequacy of petroleum source rocks, the generation of oil and/or gas, the migrational pathways to the site of the prospect, and the concentration of hydrocarbons in the reservoir fluid (hydrocarbon saturation of at least 50% is required). The question of timing is ''not'' addressed here. In most frontier basins, the hydrocarbon charge issue is very important. In established basins and producing trends, however, its significance tends to be slightly diminished. Obviously, for development projects, the hydrocarbon charge requirement has ordinarily been satisfied.
 
#: This geological chance factor deals with such questions as the volumetric adequacy of petroleum source rocks, the generation of oil and/or gas, the migrational pathways to the site of the prospect, and the concentration of hydrocarbons in the reservoir fluid (hydrocarbon saturation of at least 50% is required). The question of timing is ''not'' addressed here. In most frontier basins, the hydrocarbon charge issue is very important. In established basins and producing trends, however, its significance tends to be slightly diminished. Obviously, for development projects, the hydrocarbon charge requirement has ordinarily been satisfied.
# ''What is the probability (or confidence) that a '''sealed trap '''exists, based on the lithologic combinations and structural configurations depicted, and that the trapping configuration was already formed when hydrocarbons were migrating into the area of the prospect?''
+
# ''What is the probability (or confidence) that a '''sealed trap''' exists, based on the lithologic combinations and structural configurations depicted, and that the trapping configuration was already formed when hydrocarbons were migrating into the area of the prospect?''
#: Here we address three questions. First is the idea of the ''sealing capability'' between reservoir and top seals, seat seals, and lateral seals (whether formed by stratigraphic contrasts or sealing faults). Fluid viscosity, bed thickness, differential [[permeability]], and fault history all influence the seal question. The second question is about ''timing,'' as noted in item #3 above: if the trapping configuration came into being after migration occurred, then the gate has been shut only after the horse got out. The third question has to do with ''preservation'' from subsequent freshwater flushing or degradation of reservoired hydrocarbons. As used here, the term ''trap'' has no implications of geometry or configuration—only of containment and sealing. The troublesome issue of "fill-up" (best represented as a percentage) falls into this category. For most development wells, the sealed trap requirement has been satisfied.
+
#: Here we address three questions. First is the idea of the ''sealing capability'' between reservoir and top seals, seat seals, and [[lateral]] seals (whether formed by stratigraphic contrasts or sealing faults). Fluid [[viscosity]], bed thickness, differential [[permeability]], and fault history all influence the seal question. The second question is about ''timing,'' as noted in item #3 above: if the trapping configuration came into being after migration occurred, then the gate has been shut only after the horse got out. The third question has to do with ''preservation'' from subsequent freshwater flushing or degradation of reservoired hydrocarbons. As used here, the term ''trap'' has no implications of geometry or configuration—only of containment and sealing. The troublesome issue of "fill-up" (best represented as a percentage) falls into this category. For most development wells, the sealed trap requirement has been satisfied.
    
The voice of experience warns you that for exploration projects, do not use probabilities of 1.0—you simply cannot be that sure! "Absolute certainty" is 0.9 or 0.95.
 
The voice of experience warns you that for exploration projects, do not use probabilities of 1.0—you simply cannot be that sure! "Absolute certainty" is 0.9 or 0.95.
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==Probability of completion==
 
==Probability of completion==
 
The key question for most development geologists is, "What is the probability that this well will be completed?" Thus, the ''probability of success,'' or ''P''<sub>s</sub>, is really the ''probability of completion.'' The probability of geological success (as defined and derived above) can be made to approximate the probability of completion (or the probability of success) by two linked measures:
 
The key question for most development geologists is, "What is the probability that this well will be completed?" Thus, the ''probability of success,'' or ''P''<sub>s</sub>, is really the ''probability of completion.'' The probability of geological success (as defined and derived above) can be made to approximate the probability of completion (or the probability of success) by two linked measures:
# Minimum but finite dimensions are required for all reserves parameters, such as area, net pay, and hydrocarbon recovery factor. The concept here is that a small but finite volume of oil or natural gas, and some minimum reservoir thickness and quality, must be present for an accumulation even to be ''detected'' by an operator. In other words, the lower limit of an ''accumulation'' thus defined is substantially larger than 1 bbl of oil!
+
# Minimum but finite dimensions are required for all reserves parameters, such as area, net pay, and hydrocarbon recovery factor. The concept here is that a small but finite volume of oil or [[natural gas]], and some minimum reservoir thickness and quality, must be present for an [[accumulation]] even to be ''detected'' by an operator. In other words, the lower limit of an ''accumulation'' thus defined is substantially larger than 1 bbl of oil!
 
# The four geological chance factors are defined so as to include the concept of the ''practical'' lower limit, that is, a modicum of [[porosity]], [[permeability]], and thickness of reservoir rock; a closure sufficient to contain an accumulation large enough to sustain a production test (or even a prudent drill stem test); and a hydrocarbon charge and sealing capability sufficient for at least 50% hydrogen saturation.
 
# The four geological chance factors are defined so as to include the concept of the ''practical'' lower limit, that is, a modicum of [[porosity]], [[permeability]], and thickness of reservoir rock; a closure sufficient to contain an accumulation large enough to sustain a production test (or even a prudent drill stem test); and a hydrocarbon charge and sealing capability sufficient for at least 50% hydrogen saturation.
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{| class = "wikitable"
 
{| class = "wikitable"
 
|-
 
|-
|+ {{table number|2}}1988 success rates, united states and Canada{{update after}}
+
|+ {{table number|2}}1988 success rates, United States and Canada{{update after}}
 
|-
 
|-
! Well Class
+
! Well Class || U.S. || Canada
! U.S.
  −
! Canada
   
|-
 
|-
| New pool wildcats
+
| New pool wildcats || 0.53 || 0.48
| 0.53
  −
| 0.48
   
|-
 
|-
| Deeper pool wildcats
+
| Deeper pool wildcats || 0.15 || 0.54
| 0.15
  −
| 0.54
   
|-
 
|-
| Shallower pool wildcats
+
| Shallower pool wildcats || 0.62 || None reported
| 0.62
  −
| None reported
   
|-
 
|-
| Outpost (extension) wildcats
+
| Outpost (extension) wildcats || 0.42 || 0.68
| 0.42
  −
| 0.68
   
|-
 
|-
| New field wildcats
+
| New field wildcats || 0.14 || 0.30
| 0.14
  −
| 0.30
   
|-
 
|-
| All exploratory wells
+
| All exploratory wells || 0.30 || 0.56
| 0.30
  −
| 0.56
   
|-
 
|-
| All development wells
+
| All development wells || 0.79 || 0.85
| 0.79
  −
| 0.85
   
|}
 
|}
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==Probability of commercial success==
 
==Probability of commercial success==
For exploration ventures, the recommended method to assess the chance of commercial success is to first identify the minimum field size associated with your firm's definition of the threshold of commerciality, and then to determine what proportion of such fields occur in the natural population of counterpart accumulations in the subject trend, play, or basin. This requires the geologist or engineer to construct a field size distribution, as previously discussed.
+
For exploration ventures, the recommended method to assess the chance of commercial success is to first identify the minimum field size associated with your firm's definition of the threshold of commerciality, and then to determine what proportion of such fields occur in the natural population of counterpart [[accumulation]]s in the subject trend, play, or basin. This requires the geologist or engineer to construct a field size distribution, as previously discussed.
    
===Example===
 
===Example===
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==Applications to development projects==
 
==Applications to development projects==
In development projects, just as in exploration projects, the geological chance factors must be derived from the study of maps, cross sections, and well data. They cannot be "pulled out of the air." However, there is an important difference: the fact that development is contemplated at all implies that a petroleum accumulation exists, so the hydrocarbon charge and seal/trap requirements have generally been satisfied. The only remaining geological risks have to do with (1) structural variations that may depress the reservoir below the oil-water contact and (2) stratigraphic variations affecting both thickness and quality of the reservoir section.
+
In development projects, just as in exploration projects, the geological chance factors must be derived from the study of maps, cross sections, and well data. They cannot be "pulled out of the air." However, there is an important difference: the fact that development is contemplated at all implies that a petroleum [[accumulation]] exists, so the hydrocarbon charge and seal/trap requirements have generally been satisfied. The only remaining geological risks have to do with (1) structural variations that may depress the reservoir below the [http://www.glossary.oilfield.slb.com/en/Terms.aspx?LookIn=term%20name&filter=oil-water%20contact oil-water contact] and (2) stratigraphic variations affecting both thickness and quality of the reservoir section.
   −
Although individual development wells have a high probability of success, some development dry holes are drilled. Naturally, the proportion of development dry holes will vary according to the geological characteristics of individual fields and trends. Nevertheless, this failure rate is significant and must be anticipated in
+
Although individual development wells have a high probability of success, some development [[dry hole]]s are drilled. Naturally, the proportion of development dry holes will vary according to the geological characteristics of individual fields and trends. Nevertheless, this failure rate is significant and must be anticipated in
 
# constructing the cash flow model of the development project;
 
# constructing the cash flow model of the development project;
 
# determining the expected net present value of each development well; and
 
# determining the expected net present value of each development well; and
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The expected value concept also has important applicability in the analysis of complex and sequential decisions. Here the basic idea is to "map out" the sequence of events, indicating decision and chance nodes as follows:
 
The expected value concept also has important applicability in the analysis of complex and sequential decisions. Here the basic idea is to "map out" the sequence of events, indicating decision and chance nodes as follows:
   −
Figure
+
[[File:ExpectedValueSuccessUfig1.png|center]]
    
Probabilities must be assigned to all possible outcomes emanating from chance nodes, but not to branches from decision nodes. Risked values are assigned to each foreseen decision. Decision trees are constructed from left to right and solved from right to left.
 
Probabilities must be assigned to all possible outcomes emanating from chance nodes, but not to branches from decision nodes. Risked values are assigned to each foreseen decision. Decision trees are constructed from left to right and solved from right to left.
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Theoretically, the basic decision rule is to always choose the branch having the highest expected value. In practice, however, capital-constrained companies often select a less desirable option due to capital requirements of a higher EV alternative.
 
Theoretically, the basic decision rule is to always choose the branch having the highest expected value. In practice, however, capital-constrained companies often select a less desirable option due to capital requirements of a higher EV alternative.
   −
[[File:Rose__expected-value-and-chance-of-success__Fig_1.png|thumb|{{figure_number|1}}Development well decision tree problem.]]
+
[[File:Expected-value-and-chance-of-success_fig1.png|thumb|400px|{{figure_number|1}}Development well decision tree problem.]]
   −
Figure 1 shows a decision tree for a simple development well problem. The problem here is whether to drill a well at the edge of a developing oil field or to shoot a seismic line first to try to determine whether the location may be structurally low and wet and thus move the drill site to the most favorable location. There is also uncertainty about [[reservoir quality]], which cannot be resolved without drilling. The costs in this example are as follows: cost of seismic ($100,000), cost of deferring production to allow time to shoot, process, and interpret seismic ($25,000), cost of dry hole ($400,000), and mean present value of producing well ($800,000, including drilling costs). An analysis of this problem shows two options:
+
[[:file:Expected-value-and-chance-of-success_fig1.png|Figure 1]] shows a decision tree for a simple development well problem. The problem here is whether to drill a well at the edge of a developing oil field or to shoot a seismic line first to try to determine whether the location may be structurally low and wet and thus move the drill site to the most favorable location. There is also uncertainty about [[reservoir quality]], which cannot be resolved without drilling. The costs in this example are as follows: cost of seismic ($100,000), cost of deferring production to allow time to shoot, process, and interpret seismic ($25,000), cost of [[dry hole]] ($400,000), and mean present value of producing well ($800,000, including drilling costs). An analysis of this problem shows two options:
    
* ''Option A''
 
* ''Option A''
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*: If you first shoot a seismic line, your staff sees the following possible outcomes: (1) a 33% chance of getting a negative seismic result (that is, a structural low) and aborting the project or (2) a 67% chance of getting an encouraging seismic result and therefore drilling the well in the most favorable location. Positive seismic results would be expected to change the odds to an 80% chance of a profitable producer and a 20% chance of a dry hole.
 
*: If you first shoot a seismic line, your staff sees the following possible outcomes: (1) a 33% chance of getting a negative seismic result (that is, a structural low) and aborting the project or (2) a 67% chance of getting an encouraging seismic result and therefore drilling the well in the most favorable location. Positive seismic results would be expected to change the odds to an 80% chance of a profitable producer and a 20% chance of a dry hole.
   −
The solution to the problem shown in Figure 1 is option B. It is the preferred choice because it has the higher estimated present value ($262,000 versus $200,000). Thus, the value (or profit) to the project of the additional seismic is +$62,000. Note, however, that if the proposed seismic line costs $200,000, option A becomes the preferred choice ($200,000 versus $161,000), so it would be more cost effective to drill rather than to shoot.  
+
The solution to the problem shown in Figure 1 is option B. It is the preferred choice because it has the higher estimated present value ($262,000 versus $200,000). Thus, the value (or profit) to the project of the additional seismic is +$62,000. Note, however, that if the proposed seismic line costs $200,000, option A becomes the preferred choice ($200,000 versus $161,000), so it would be more cost effective to drill rather than to shoot.
    
==See also==
 
==See also==
* [[Introduction to economics and risk assessment]]
+
 
* [[The time value of money]]
+
* [[Economics: time value of money]]
* [[Dealing with risk aversion]]
+
* [[Risk: dealing with risk aversion]]
* [[Fundamental economic equations for oil and gas property evaluation]]
+
* [[Economics: fundamental equations for oil and gas property evaluation]]
* [[Key economic parameters]]
+
* [[Economics: key parameters]]
 
* [[Economics of property acquisitions]]
 
* [[Economics of property acquisitions]]
* [[About taxes]]
+
* [[Taxes]]
 
* [[Uncertainties impacting reserves, revenue, and costs]]
 
* [[Uncertainties impacting reserves, revenue, and costs]]
* [[Building a cash flow model]]
+
* [[Cash flow model]]
    
==References==
 
==References==
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[[Category:Economics and risk assessment]] [[Category:Pages with unformatted equations]]
 
[[Category:Economics and risk assessment]] [[Category:Pages with unformatted equations]]
 +
[[Category:Methods in Exploration 10]]

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