RISK MITIGATION IN FAST TRACKING PROJECTS

Similar documents
LONG INTERNATIONAL. Rod C. Carter, CCP, PSP and Richard J. Long, P.E.

STOCHASTIC COST ESTIMATION AND RISK ANALYSIS IN MANAGING SOFTWARE PROJECTS

STOCHASTIC COST ESTIMATION AND RISK ANALYSIS IN MANAGING SOFTWARE PROJECTS

SENSITIVITY ANALYSIS IN CAPITAL BUDGETING USING CRYSTAL BALL. Petter Gokstad 1

Integrated Cost-Schedule Risk Analysis Improves Cost Contingency Calculation ICEAA 2017 Workshop Portland OR June 6 9, 2017

SSC - Appendix A35. South Staffordshire Water PR19. Monte Carlo modelling of ODI RoRE. Issue 3 Final 29/08/18. South Staffordshire Water

February 2010 Office of the Deputy Assistant Secretary of the Army for Cost & Economics (ODASA-CE)

Publication date: 12-Nov-2001 Reprinted from RatingsDirect

Do Not Sum Earned-Value-Based WBS-Element Estimates-at-Completion

Programmatic Risk Management in Space Projects

RISK ANALYSIS AND CONTINGENCY DETERMINATION USING EXPECTED VALUE TCM Framework: 7.6 Risk Management

California Department of Transportation(Caltrans)

Monte Carlo Introduction

Foreign Exchange Risk Management at Merck: Background. Decision Models

Mortality of Beneficiaries of Charitable Gift Annuities 1 Donald F. Behan and Bryan K. Clontz

A Model to Quantify the Return On Information Assurance

CONTROL COSTS Aastha Trehan, Ritika Grover, Prateek Puri Dronacharya College Of Engineering, Gurgaon

The Effects of Inflation and Its Volatility on the Choice of Construction Alternatives

A Probabilistic Approach to Determining the Number of Widgets to Build in a Yield-Constrained Process

PMI - Dallas Chapter. Sample Questions. March 22, 2002

ADVANCED QUANTITATIVE SCHEDULE RISK ANALYSIS

Presented at the 2012 SCEA/ISPA Joint Annual Conference and Training Workshop -

Westfield Boulevard Alternative

Statistical Modeling Techniques for Reserve Ranges: A Simulation Approach

(RISK.03) Integrated Cost and Schedule Risk Analysis: A Draft AACE Recommended Practice. Dr. David T. Hulett

Probabilistic Benefit Cost Ratio A Case Study

Volatility estimation in Real Options with application to the oil and gas industry i

Use of the Risk Driver Method in Monte Carlo Simulation of a Project Schedule

Collective Defined Contribution Plan Contest Model Overview

1.1 Alberta Industry Willingness for Lump Sum Contracting

Coping with Sequence Risk: How Variable Withdrawal and Annuitization Improve Retirement Outcomes

ESTIMATING ECONOMIC BENEFITS OF ALLOWING A FLEXIBLE WINDOW FOR MARYLAND PURCHASES OF SPONGE CRABS

Estimate Considerations. Estimate Considerations

How to Consider Risk Demystifying Monte Carlo Risk Analysis

Getting Beyond Ordinary MANAGING PLAN COSTS IN AUTOMATIC PROGRAMS

The Journal of Applied Business Research May/June 2009 Volume 25, Number 3

Risk vs. Uncertainty: What s the difference?

Learning Le cy Document

Retirement. Optimal Asset Allocation in Retirement: A Downside Risk Perspective. JUne W. Van Harlow, Ph.D., CFA Director of Research ABSTRACT

Risk Video #1. Video 1 Recap

Getting Beyond Ordinary MANAGING PLAN COSTS IN AUTOMATIC PROGRAMS

CASE 6: INTEGRATED RISK ANALYSIS MODEL HOW TO COMBINE SIMULATION, FORECASTING, OPTIMIZATION, AND REAL OPTIONS ANALYSIS INTO A SEAMLESS RISK MODEL

Better decision making under uncertain conditions using Monte Carlo Simulation

ExcelSim 2003 Documentation

Hedge Fund Returns: You Can Make Them Yourself!

2 Exploring Univariate Data

the display, exploration and transformation of the data are demonstrated and biases typically encountered are highlighted.

Economic Capital. Implementing an Internal Model for. Economic Capital ACTUARIAL SERVICES

The Importance (or Non-Importance) of Distributional Assumptions in Monte Carlo Models of Saving. James P. Dow, Jr.

Simulation Lecture Notes and the Gentle Lentil Case

Measuring Retirement Plan Effectiveness

Introduction to Monte Carlo

RFP 2012 Credit Security Requirements Methodology

Measurable value creation through an advanced approach to ERM

Decommissioning Basis of Estimate Template

Modelling the Sharpe ratio for investment strategies

SIMULATION RESULTS RELATIVE GENEROSITY. Chapter Three

Sampling Distributions and the Central Limit Theorem

Retirement Income: Recovering From Market Devastation

International Project Management. prof.dr MILOŠ D. MILOVANČEVIĆ

DFARS Procedures, Guidance, and Information

Risk & uncertainty management in the context of auction models how to increase success

STATISTICAL FLOOD STANDARDS

PMI - Dallas Chapter. PMP Exam Sample Questions

Quantitative Risk Analysis with Microsoft Project

Optimal Stochastic Recovery for Base Correlation

3. Probability Distributions and Sampling

Lecture 2 Describing Data

F19: Introduction to Monte Carlo simulations. Ebrahim Shayesteh

Full Monte. Looking at your project through rose-colored glasses? Let s get real.

Performance risk evaluation of long term infrastructure projects (PPP-BOT projects) using probabilistic methods

Week 1 Variables: Exploration, Familiarisation and Description. Descriptive Statistics.

Annual risk measures and related statistics

Risk Management Guidelines

David T. Hulett, Ph.D, Hulett & Associates, LLC # Michael R. Nosbisch, CCC, PSP, Project Time & Cost, Inc. # 28568

Web Science & Technologies University of Koblenz Landau, Germany. Lecture Data Science. Statistics and Probabilities JProf. Dr.

Subject CS1 Actuarial Statistics 1 Core Principles. Syllabus. for the 2019 exams. 1 June 2018

Simulating the Need of Working Capital for Decision Making in Investments

Milliman STAR Solutions - NAVI

Measures of Dispersion (Range, standard deviation, standard error) Introduction

THE JOURNAL OF AACE INTERNATIONAL - THE AUTHORITY FOR TOTAL COST MANAGEMENT TM

Brooks, Introductory Econometrics for Finance, 3rd Edition

Sheila Belayutham CHAPTER 6 CONTROL

Accelerated Option Pricing Multiple Scenarios

The Effect of Life Settlement Portfolio Size on Longevity Risk

FISHER TOTAL FACTOR PRODUCTIVITY INDEX FOR TIME SERIES DATA WITH UNKNOWN PRICES. Thanh Ngo ψ School of Aviation, Massey University, New Zealand

Random Variables and Probability Distributions

Using Monte Carlo Integration and Control Variates to Estimate π

-divergences and Monte Carlo methods

JOURNAL OF PUBLIC PROCUREMENT, VOLUME 8, ISSUE 3,

Chapter 5 abbreviated Risk Managment. Introduction to Project Management

Three Numbers to Measure Project Performance

RISK BASED LIFE CYCLE COST ANALYSIS FOR PROJECT LEVEL PAVEMENT MANAGEMENT. Eric Perrone, Dick Clark, Quinn Ness, Xin Chen, Ph.D, Stuart Hudson, P.E.

MONTE CARLO SIMULATION AND PARETO TECHNIQUES FOR CALCULATION OF MULTI- PROJECT OUTTURN-VARIANCE

Using Monte Carlo Analysis in Ecological Risk Assessments

Measuring and managing market risk June 2003

STATISTICAL DISTRIBUTIONS AND THE CALCULATOR

Three Components of a Premium

INSE 6230 Total Quality Project Management. Project Quality Management Project Procurement Management

Minimizing Timing Luck with Portfolio Tranching The Difference Between Hired and Fired

Transcription:

Voorbeeld paper CCE certificering RISK MITIGATION IN FAST TRACKING PROJECTS Author ID # 4396 June 2002 G:\DACE\certificering\AACEI\presentation 2003 page 1 of 17

Table of Contents Abstract...3 Introduction...4 Basics of Monte Carlo Risk Analysis...5 The influence of correlations...7 The project...11 The contractor's approach to risk analysis...12 The owner's approach to risk analysis...13 Target estimate and incentives...14 Project execution and lessons learned...15 Conclusion...16 List of figures...17 List of tables...17 G:\DACE\certificering\AACEI\presentation 2003 page 2 of 17

Abstract In an expanding market for polyolefin's, a business opportunity developed for a Netherlands based owner/operating company when an existing site in Germany could be taken over. On this site a polyethylene plant and a polypropylene plant had to be constructed in a very short time. This meant that the phased approach (feasibility study, conceptual engineering, basic engineering, EPC-phase) would have taken too much time. As a consequence, the appropriation of the project had to be done before the start of the basic engineering. Because there was no formal appropriation estimate with the required accuracy, the funding was based on a Monte Carlo risk analysis. The risk analysis was performed by the contractor as well as by the owner. The contractor used inputs to the risk analysis that were derived from the project execution plan. The owner used inputs to the risk analysis based on historical cost data of executed projects. Both ways of risk analysis are presented in more detail in this article. The appropriation estimate was chosen as the point on the probability distribution of the total expected cost with a probability of cost overrun of 30%. The contract with the contractors was a designbuild contract with a lump sum part for contractor services and a reimbursable part for material and labor. To further mitigate the risks attached to this non-phased approach the contract contained an incentive on cost underrun. This way of "gain and painsharing" is also described in more detail in this paper. The plants were constructed well within the fast track schedule. A very important lesson learned was to spend more time on scope quantities review, as a large part of the cost under run was caused by quantity under runs on materials and work hours. G:\DACE\certificering\AACEI\presentation 2003 page 3 of 17

Introduction The phased approach to project realization is a thorough, but time consuming process. Not only the sequential phases conceptual engineering, basic engineering and (Detailed) Engineering, Procurement en Construction (EPC-phase) take their time, but also the decision steps in between these phases. Sometimes there is a business opportunity if the time to market can be short enough. In this paper a project is described where the necessary short schedule was enhanced by reducing the number of decision steps and by a continuous change-over from basic engineering to the EPC-phase. Within the owner organization appropriation of major capital projects is normally based on completed basic engineering with a +/- 10% estimate. In this case the +/- 10% estimate was replaced by a Monte Carlo risk analysis, which gave the range of possible capital cost outcomes for the projects. The intent of this paper is to describe the two approaches taken to construct a model of the estimate as input for the risk analysis. Special attention is given to the importance of correlations between inputs to the risk model. If these dependencies are not recognized, the variance of the total project cost (output of the model) will be too small (the range of the possible capital cost outcomes will be too narrow) and wrong conclusions may be drawn from the risk analysis. To further mitigate the project cost risks a design-build contract was developed that contained an incentive for the contractor to underrun the direct (Material & Labor) part of the project budget. This contract will also be described in more detail. G:\DACE\certificering\AACEI\presentation 2003 page 4 of 17

Basics of Monte Carlo risk analysis In applying Monte Carlo risk analysis to an estimate, parts of the estimate are treated as stochastic variables, i.e. variables with a probability distribution. In many cases simple triangular distributions with a "minimum", a most probable (likeliest) and a "maximum" value for the possible costs for that part of the estimate are sufficient: A1 Mean = 56.67 figure 1, triangular distribution 45.00 52.50 60.00 67.50 75.00 In this example the distribution chosen is skewed, showing the expectancy that cost overruns on this part of the estimate are more likely than cost underruns. These probabilities are the inputs to the risk model. The total project cost, being the sum of the stochastic estimate parts, is the output of the model. The risk analysis itself is done in off-the-shelve PC-software. This software calculates a few hundred or even a few thousand times the total project costs, taking at each calculation (iteration) another value from the probability distributions of the estimate parts. This is accomplished by a random number generator within the software; the random numbers are then transformed to simulate a probability distribution. In this way the values from each estimate part are taken according to the form of this distribution, e.g. in the case of the triangular distribution, only few values near the minimum and near the maximum are taken, and most values are taken at the likeliest point of the distribution). In practice 1,000 iterations are sufficient to get enough convergence in the output. The possible outcomes for the total estimate are divided in classes, for instance 2 counts in class 147-148 mln, 6 counts in class 148-149 mln, 10 counts in class 149-150 mln, etc. This in itself is another probability distribution: Forecast: GRAND TOTAL 3,000 Trials Frequency Chart 0 Outliers.097 290.073 217.5.048 145.024 72.5.000 Mean = 169 145 158 170 183 195 Certainty is 80.07% from -Infinity to 176 mln NLG 0 figure 2 distribution of forecast G:\DACE\certificering\AACEI\presentation 2003 page 5 of 17

This figure shows the total range of the project cost but also shows the mean value (50% possibility of overrun and underrun) and for instance the value with a probability of overrun of 20%. It makes management aware of the maximum project cost and it enables to decide on how much extra money in the project budget is needed to reduce the risk of overrunning that project budget. G:\DACE\certificering\AACEI\presentation 2003 page 6 of 17

The influence of correlations When performing a risk analysis on an estimate special attention should be given to possible dependencies between estimate parts. For instance, if the possible cost for process equipment is increasing, this could be due to an increase of the number of equipment items or to applying more expensive materials of construction. In either case the cost of piping will also increase. In other words: There is a dependency between the costs of process equipment and the cost of piping. The effects of these dependencies can best be demonstrated using the normal distribution: D25 Mean = 100.00 figure 3 normal distribution as input 70.00 85.00 100.00 115.00 130.00 The above normal distribution has a mean value (also called the expected value) of 100. It represents the "center of gravity" of the distribution, the number 100 has probabilities of over- and underrun of 50% each. The standard deviation is a measure for the spread of the distribution around the mean, a low giving a high peak and a high giving a low and broad distribution. One could say that the standard deviation is the mean of the differences of the various values in a distribution from their own mean. For the above (normal) distribution the standard deviation is 10. Fig. 3 shows the normal distribution when used as input in the software package. When simulated, the forecast will be shown as figure 4: Forecast: norm. distr, stand. dev. 10% of mean 3,000 Trials Frequency Chart 33 Outliers.018 53.013 39.75.009 26.5.004 13.25.000 0 74.42 87.14 99.86 112.57 125.29 Certainty is 68.30% from 90.36 to 109.92 figure 4 normal distribution as forecast From all possible outcomes approx. 68% are contained within the range - to +, which is characteristic for a normal distribution. G:\DACE\certificering\AACEI\presentation 2003 page 7 of 17

The square of the standard deviation, 2, is the variance. If we have stochastic variables x, y and z, and z = x + y, then the following relations are valid: (z) = (x) + (y) (1) Translated to estimates: the mean value of the sum of two (or more) estimate parts is equal to the sum of their means. This relation holds both for independent variables x and y as well for dependent variables x and y. 2 (z) = 2 (x) + 2 (y) (2) For estimates this means that the variance of the sum of two (or more) estimate parts is equal to the variance of the sum of their standard deviations. It also means that the standard deviation of the sum of two (or more) estimate parts equals the square root of the sum of the variances of the estimate parts: (z) = ( 2 (x) + 2 (y)) (3) Relations (2) and (3) are valid only if variables x and y are independent. So, if we have e.g. ten estimate line items each having a mean value = 100 and a standard deviation = 10 (which is 10% of the mean), then the sum has a mean value = 1000 and a standard deviation = (10 x 10 2 ) 32 (which is approx. 3% from mean). This narrowing of the total range is caused by the fact, that the plusses and minuses of the ten estimate line items (if presumed to be independent of each other) tend to compensate each other. In real life however parts of an estimate, representing parts of the scope of work, will not be independent. If for instance process equipment increases, piping and process control will also increase. If these dependencies are not recognized, the variance of the total project cost (output of the model) will be too small (the range of the possible capital cost outcomes will be too narrow) and wrong conclusions may be drawn. Figures 5 and 6 show the impact of the theory above: In figure 5 all 10 estimate parts are dependent, in figure 6 all 10 estimate parts are independent. G:\DACE\certificering\AACEI\presentation 2003 page 8 of 17

Forecast: Total with dependencies 3,000 Trials Frequency Chart 26 Outliers.017 52.013 39.009 26.004 13.000 741.87 871.16 1,000.45 1,129.75 1,259.04 Certainty is 68.30% from 899.32 to 1,099.29 units 0 figure 5 forecast with dependencies Forecast: Total, all estimate parts independent 3,000 Trials Frequency Chart 0 Outliers.049 147.037 110.2.025 73.5.012 36.75.000 Mean = 999.14 742.00 872.25 1,002.50 1,132.75 1,263.00 0 Figure 6 forecast for total range with independent parts In figure 6 the total range is the same as the range in figure 5, in order to clearly demonstrate the narrowing of the range when assuming that all estimate parts are independent. G:\DACE\certificering\AACEI\presentation 2003 page 9 of 17

If figure 6 is expanded, the percentage certainty within the range - to + can be made visible again: Forecast: Total, all estimate parts independent 3,000 Trials Frequency Chart 38 Outliers.019 58.015 43.5.010 29.005 14.5.000 Mean = 1,000.15 920.94 960.15 999.35 1,038.56 1,077.76 Certainty is 68.33% from 969.73 to 1,031.41 0 figure 7 forecast with independent parts As can be seen, the mean value again is 1,000, but the standard variation is indeed approx. 32. G:\DACE\certificering\AACEI\presentation 2003 page 10 of 17

The project In an expanding market for polyolefin's, a business opportunity for a Netherlands based owner/operating company developed when an existing site in Germany could be taken over. On this site a polyethylene plant and a polypropylene plant had to be constructed. Because the plants had to be completed in a very short time the formal, phased approach (after conceptual engineering perform basic engineering, develop a funding estimate, get appropriation and finally start the EPC-phase) with time-consuming decisions in between had to be abandoned because that would have taken too much time. Instead the appropriation was done after conceptual engineering and basic engineering gradually changed over to the EPC-phase without having another decision step. This approach was chosen because the polymer-processes were well known licensorprocesses, and there was a relative good mutual understanding and trust between owner and contractor-organizations. Risk analyses were performed by the contractor as well as by the owner. The contractor, having engineered and constructed comparable plants, loaded the risk analysis with practical, real life possibilities. The owner used historical in-house data to produce the input for the risk analysis. When the two ways of looking at the project risks produced comparable results, confidence grew and the 'go' was given for the project. During basic and detailed engineering (which were not two separate phases in this case) the target estimate for the project was developed. This estimate was checked and challenged by the owner. Any underrun of this target estimate was shared by the contractor. G:\DACE\certificering\AACEI\presentation 2003 page 11 of 17

The contractors' approach to risk analysis The estimate for the project was a semi-quantitive estimate based on provisional quotes for process equipment and quantities and unit rates per trade derived from historical data and metrics. The contractor, from his experience with earlier projects and by making the conceptual estimate and drafting a project execution plan, gained insight in the real risks for the project cost. To these risks probability distributions were assigned. For instance productivity at the project location has a probability of 10 % of being less than 70%, a probability of 50% of being less than 90% and a probability of 90% of being less than 110%. (These numbers refer to cumulative triangular distributions). The determined risks in the form of correction factors and their distributions were tabulated as follows: Risk # Description cumulative probability less than than: 10% 50% 90% 1 Productivity 0.7 0.9 1.1 2 Market situation equipment 0.95 1.0 1.2 3 Quality of Material Take Off 0.8 1.1 1.4 4 etc. table 1 project risks Next, the influence of the various risks on the identified estimate parts was tabulated: Code of account Estimate Influenced by risk(s) # Process equipment 60 2,... Piping labor 30 1, 3,... etc. Grand total 250 (output) table 2 relation between code of accounts and risks Since the standard risk simulation applications are add-ons to spreadsheets, the risk profiles can be easily incorporated in the spreadsheet used to build the estimate. This means that the contents of a cell being for instance the estimate for process equipment can be multiplied with the contents of a cell, being the risk profile for the market situation on process equipment. These products are the inputs to the Monte Carlo risk application, the output being the cell containing the total estimate figure. The possible risks identified by the contractor were independent from each other, so no correlations were needed. G:\DACE\certificering\AACEI\presentation 2003 page 12 of 17

The owners' approach to risk analysis First of all the owner organization checked and challenged the contractors' estimate. Then the major line items from the estimate were taken as a basis for the inputs to the risk model. From historical data of previous projects the actual cost per trade e.g. piping, process control etc. was known. These data were normalized by dividing actual cost for a certain trade by the conceptual base estimate (estimate without contingency) for that trade. Because the database contained approx. 300 projects these data could be shown as probability distributions. These distributions were approximated to triangular distributions and applied to the corresponding numbers for the current estimate as follows: Code of account Base estimate cumulative probability less than: 10% 50% 90% Process equipment 60 60 63 66 Piping 50 45 60 75 Process control 30 24 40 56 etc. Grand total 250 (output) table 3 historical distributions After establishing the distributions for the estimate parts, correlations between the estimate parts were applied. Process equipment was defined as the independent variable, all other trades were defined as variables depending on process equipment with correlations varying from 1 for piping to 0.5 to civil, buildings and structural steel. The output of the risk analysis is shown in figure 6: 1,000 Trials Frequency Chart 1 Outlier.028 Forecast: GRAND TOTAL 28.021 21.014 14.007 7.000 66.99 70.95 74.92 78.88 82.84 Certainty is 70.10% from -Infinity to 76.40 mln NLG 0 figure 8 project forecast This risk profile established by the owner was quite similar to the risk profile established by the contractor. The estimate figure with a probability of overrun of 30% was chosen as the appropriation estimate. G:\DACE\certificering\AACEI\presentation 2003 page 13 of 17

Target estimate and incentives Because of the fast tracking approach the scope was not very well defined when the contractor became involved. Hence the contract chosen was reimbursable for material and labor. This kind of contract has a relative large probability of cost overrun on material and labor which of course is the larger part of the project cost. To further minimize this risk the contract contained an incentive for the contractor to minimize actual cost. During the basic engineering a target estimate was developed. Again this estimate was checked and challenged by the owner. The target estimate proved to be somewhat lower than the appropriation figure, which was not surprising since the appropriation figure was chosen such that only 30% probability of overrun was foreseen. This also meant that some management reserve was available. The incentive for the contractor to achieve a low capital cost project was that a possible underrun was shared between owner and contractor. Underrun is defined as the target estimate minus the actual cost. On the other hand also the sharing of the possible overrun was included in the contract, providing a penalty to the contractor. However, as the power of an incentive is thought to be greater than the power of a penalty, the contractors' share in the overrun was substantially smaller than his share in the underrun. This way of "gain and pain sharing" is shown in figure 9. cap. gain possible project cost e.g. actual cost target pain cap figure 9 incentive scheme In case of underrunning the target (Note that in this incentive scheme underrun is anticipated and it should not be seen in the usual negative context) the actual cost is lower than the target and the contractor gains his share of this underrun. The contractor's share in the underrun as well as his share in the overrun are capped to a maximum. G:\DACE\certificering\AACEI\presentation 2003 page 14 of 17

Project execution and lessons learned Project execution ran smooth and the project was mechanical complete well within the schedule and with good safety records during construction. There were no major start-up problems. The actual cost was approx.10% lower than the target estimate. The purpose of realizing a project within schedule and budget was achieved. The risks that have been taken by skipping a formal appropriation estimate were successfully mitigated by the Monte Carlo risk analysis and by the selected contracting strategy. The underrun being as high as approx. 10% is due to the following reasons, which can be split in two groups: 1. There was a fierce competition for major process equipment, resulting in low bids Also the project experienced favorable market conditions at the time of placing the orders for materials and subcontracts These conditions are more or less exogenous, some projects are lucky to experience these conditions, others do not. 2.The location factor for Germany versus Netherlands was thought to be greater than 1, but proved to be slightly less than 1. The underrun on cost was not only due to favorable market conditions, but also caused by a large underrun on scope quantities. Since these processes were licensed processes, it means many plants of the same type were built "on a row". This leads to learning effects and hence to lower cost, which was not anticipated in the estimate. These findings led to the following lessons learned: have a thorough check on scope quantities supplied by the contractor by the owners' discipline engineers have a contract clause that stipulates that quantity underrun not caused by design optimizations can lead to lower (quantity adjusted) target-estimates G:\DACE\certificering\AACEI\presentation 2003 page 15 of 17

Conclusion If the phased approach does not fit with the scheduled start-up date of the plant, the funding decision may be taken earlier in the project development. This decision was enhanced by performing a risk analysis. This analysis provided management with a graphical representation of the risks with regard to project capital cost. It showed the maximum exposure and the trade-off between extra budget versus less probability of overrunning the project budget. It was shown that in a Monte Carlo risk analysis it is very important to be aware of the various dependencies between parts of the estimate. Also shown is the importance of having appropriate contracts to further mitigate the risks of overrunning the project budget. In this particular project the chosen approach worked well, having proven licensor processes and a good working relationship with the contractor. One of the lessons learned is that it is imperative for the owner to check and challenge scope quantities, or to have a target estimate that may be adjusted for quantity variations. G:\DACE\certificering\AACEI\presentation 2003 page 16 of 17

List of figures fig 1 Triangular distribution...5 fig 2 Distribution of forecast...5 fig 3 Normal distribution as input...7 fig 4 Normal distribution as forecast...7 fig 5 Forecast with dependencies...9 fig 6 Forecast for total range with independent parts...9 fig 7 Forecast with independent parts...10 fig 8 Project forecast...13 fig 9 Incentive scheme...14 List of tables table 1 Project risks...12 table 2 Relation between code of accounts and risks...12 table 3 Historical distributions...13 G:\DACE\certificering\AACEI\presentation 2003 page 17 of 17