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Cost and Schedule Integration
               A Practical Perspective



                          Will Jarvis
                         NASA PA&E/IPAO




Presented at the PM Challenge 2010 Conference, February 9-10, 2010,
                           Galvelston, TX
Cost-Schedule Integration

A common wisdom in cost estimating is that “one needs
a good schedule in order to do a good cost estimate”.


   Good cost and schedule estimates are, in turn,
conditional upon the baseline technical definition of the
 Program or Project for which the estimates are being
                      performed.



      Cost = F (Technical, Schedule)
Cost-Schedule Integration

Technical definition influences cost and schedule.



                                schedule


           technical

                                   cost



Technical definition is uncertain; therefore, cost and
            schedule are dependent.
Cost-Schedule Integration

        Variables cost and schedule are dependent.


                                            Independent
                        Dependent


                           Correlated   Uncorrelated




… and they are usually correlated.
70% JCL Frontier
                                                                             0% Correlation
                                                              GPM Core Observatory Total Cost With - RY$ vs Launch Date

                                                                                                 Costs in RY $M, 5000 Iterations


                                             1400.000
GPM Core Observatory Total Cost With - RY$




                                             1200.000




                                             1000.000


                                                                                                                                                     JCL=70%
                                              800.000
                                                                                                                  SRB ICE Conditional
                                                                                                                     Prob = 60.9%
                                                                                                 GPM Project (With
                                              600.000                                               Reserves)




                                              400.000
                                                  26-Jan-13   17-Mar-13   6-May-13   25-Jun-13   14-Aug-13   3-Oct-13    22-Nov-13   11-Jan-14   2-Mar-14   21-Apr-14
                                                                                                    Launch Date
70% JCL Frontier
                                                                          80% Correlation

                                                            GPM Core Observatory Total Cost - RY$ vs Launch Date

                                                                                            Costs in RY $M, 5000 Iterations


                                        1400.000
GPM Core Observatory Total Cost - RY$




                                        1200.000




                                        1000.000


                                                                                                                                              JCL=70%
                                         800.000
                                                                                                              SRB ICE Conditional
                                                                                                                 Prob = 69.2%
                                                                                             GPM Project (With
                                         600.000                                                Reserves)




                                         400.000
                                             26-Jan-13   17-Mar-13   6-May-13   25-Jun-13   14-Aug-13    3-Oct-13    22-Nov-13   11-Jan-14   2-Mar-14   21-Apr-14
                                                                                                Launch Date
Cost-Schedule Integration
By treating cost and schedule as joint random variables, we can reduce
  overall estimating risk by leveraging the dependency between them.
Cost-Schedule Integration
Targets c and s are chosen to achieve a certain confidence
level. For example 70 percent where the cumulative joint
probability,


                P(C        c and S   s)    0.7


We know,


   P(C     c and S    s)     P(C     c|S     s) P(S          s)   Why?

                                           Resource-loaded
                                           Schedule Model
Cost-Schedule Integration




       P(Cost<c)                     P(Schedule<s)



                              P(C    c and S     s)
        P(C     c|S     s)
                                    P( S s )

The cost estimate is improved by making it conditional on the
                      schedule estimate.
Cost-Schedule Integration
If cost and schedule are treated as independent then,

        P(C c and S       s)    P(C c) P(S    s)

In other words, Carl and Sally work independently then combine
their results at the end.
For example,
         Carl finds c so that P(C c) 0.7
         Sally finds s so that P( S s) 0.7
Then,

             P(C c and S         s) 0.49
Cost-Schedule Integration
If cost and schedule are not assumed independent, then

  P(C c and S        s)   P(C c | S      s) P(S    s)

In other words, Carl and Sally work together on a integrated
cost-loaded schedule model.
For example,
        Together, Carl and Sally find that


               P(C c | S      s)   P(C c)
For the same values of c and s, the joint probability is
increased (i.e., estimating confidence is increased).
GPM Conditional Cost
                  Distribution
 • Two plots of P (Cost < x | Schedule < y)     the symbol, | , means “given”

 • The blue curve is the original Cost S-curve, i.e., P (Cost < x | Schedule <   )
 • The pink curve is the modified Cost S-curve, given that we know that the
   launch will occur before 01 Oct 13.



P




                                                    TY$M

• Cost S-curve becomes steeper with increased certainty of the project’s
  duration.
Case Studies


• Constellation Program (CxP) Ground Operations
  Project (GOP)
• Global Precipitation Measurement (GPM)
     Analytic Method
     Simulation Method
     Cost Loaded Schedule Method
• Radiation Belt Storm Probe (RBSP)
Constellation Program (CxP)
Ground Operations Project (GOP)
GOP Case Study

•   Independent Cost Estimate (ICE) & subsequent analysis
    (2007-2008)
•   Initial Attempt to Integrated Cost and Schedule Risk
    Analysis
•   Analysis focused on the Ground Systems Development
    for the IOC phase due to the lack of available detailed
    schedules for future phases
•   Tools
       Cost Model developed in ACEIT
       Schedule Model developed in GOLDPAN
       Cost Schedule Interactions Implement in ACEIT
•   Method
       Cost Risk Analysis adjusted for impact of Schedule Uncertainty
       No Inefficiency Penalty for schedule slips
GOP Case Study Process
•   Cost Estimate
       Facilities Hardware Estimate
          Fixed Price Construction Contracts and GSE Acquisition/Installation
          A Category of Cost Now Referred to as “Time Independent” Costs
       Government Labor Estimate
          FTE and WYE Labor and Related Costs
          Project management, system engineering, acceptance, and activation activities
          A Category of Cost Now Referred to as “Time Dependent” Costs
•   Schedule Estimate
       Durations for Completion of Major Facilities
       Baseline Durations (B) From Deterministic Schedule used for Critical Path Analysis
       CDF for Days of Deviation (D) from Baseline
       Transfer Schedule CDF to ACEIT
•   Cost Schedule Adjustment Factor CSAF=(B+D)/B
       Factor applied to Labor or “Time Dependent” Costs
       Calculated on each iteration of Simulation
       Adjustment
          For D>0  CSAF>1 increases costs
          For D<0  CSAF<1 decreases costs
       Straight Line Adjustment – No penalties for inefficiencies caused by schedule slips
GOP Case Study Results
                                                      Initial Operational Capability (IOC)
                                                            Impact of Schedule Risk



                         100%
                         90%
                         80%
Confidence Level (CDF)




                         70%
                         60%

                         50%
                         40%
                         30%

                         20%
                         10%
                          0%
                            4,000          4,500           5,000     5,500          6,000     6,500        7,000        7,500           8,000
                                                                                    TY $M




                                Discrete Risk Case (cdf)           Point Estimate           Discrete Risk No Schedule Risk Case (cdf)
GOP Case Study Evaluation

•   Strengths
       Incorporates schedule uncertainty into the cost risk analysis
       Can be implemented at detailed levels of WBS
          Implemented at the Major Facility Level (Pad, MLP, VAB, etc.)



•   Weaknesses
       Does not display Joint Cost/Schedule results
          Cost S-curve impacted by schedule
          No visibility into schedule
       Limited Schedule Scope – Did not include the complete program
       Limited WBS Implementation – Schedule Impacts Only included for Facilities
Global Precipitation Measurement
              (GPM)

         Analytic Approach
GPM Case Study

•   Analysis focused on the Core Observatory Satellite due to the lack
    of available detailed schedules for the Low Inclination Satellite

•   Tools
        Cost Model developed in ACEIT
        Schedule Model developed in MS Project and Pertmaster
        Cost Schedule Interactions Implement in EXCEL
           NASA Cost-Schedule Integration Spreadsheet (MCR, Inc.)
•   Method
        Analytical Calculation of Bivariate Log-Normal Distribution
           Cost mean and standard deviation – per GPM analysis (ICE)
           Schedule mean and standard deviation – per GPM analysis (ISA)
           Cost/Schedule correlation coefficient of 0.8 (based on analysis by Aerospace, Corp.)
        Performed at top level for total Core Observatory Satellite
        Calculated Joint Distribution and Conditional Probability Curves
         P(Cost<x|Schedule<y)
SRB ICE S-Curve
                                    CORE Spacecraft
                                GPM Project NASA Costs (Includes Discrete Risks)
                                          CORE Observatory Mission
                                                  Calculated with 5000 iterations
                         100%

                         90%

                         80%
Confidence Level (CDF)




                         70%

                         60%

                         50%

                         40%

                         30%

                         20%

                         10%

                          0%
                            $350    $450   $550     $650       $750       $850      $950       $1,050   $1,150   $1,250
                                                                    TY $M

CORE CDF (includes Discrete Risks)                                      SRB ICE CORE - Parametric Point Estimate
50% Confidence Level                                                    70% Confidence Level
GPM Budget - Core Mission (Excluding Reserves)                          GPM Budget - Core Mission (Including Reserves)
SRB ISA S-Curve
                         CORE Spacecraft
                  GPM Schedule PDR Model
        000260 - Launch Readiness Date : Finish Date
                                                                        100% 31/Mar/14
                                                                        95% 26/Nov/13

       140                                                              90% 28/Oct/13
                                                                        85% 03/Oct/13
                                                                        80% 18/Sep/13
       120
                                                                        75% 06/Sep/13
                                                                        70% 26/Aug/13




                                                                                         Cumulative Frequency
                                                                        65% 19/Aug/13
       100
                                                                        60% 08/Aug/13
                                                                        55% 03/Aug/13
Hits




       80                                                               50% 29/Jul/13
                                                                        45% 22/Jul/13
                                                                        40% 16/Jul/13
       60
                                                                        35% 10/Jul/13
                                                                        30% 03/Jul/13
       40                                                               25% 25/Jun/13
                                                                        20% 17/Jun/13
                                                                        15% 07/Jun/13
       20
                                                                        10% 30/May/13
                                                                        5% 17/May/13
        0                                                               0% 20/Mar/13
             06/May/13        14/Aug/13      22/Nov/13      02/Mar/14
                         Distribution (start of interval)
GPM Cost-Schedule Correlation
                 While Significant Variability is Evident, for Every 10% of Schedule
                      Growth, there is a Corresponding 12% Increase in Cost

                                     200%
                                                  %Cost Growth = 1.2348 * %Schedule Growth
                                                                  = 0.8
                                                                R2 = 0.6124
                                     150%
                       Cost Growth




                                     100%



                                     50%



                                      0%

                                                          TRMM
                                     -50%
                                            0%           20%          40%           60%      80%        100%
                                                 Schedule Growth for Non-Restricted Launch Window Projects


                © 2008 The Aerospace Corporation                              4



Debra Emmons, Bob Bitten, Claude Freaner, Using Historical NASA Cost and Schedule Growth to Set
Future Program and Project Reserve Guidelines, Presented at the IEEE Aerospace Conference, March 3-10,
2007, Big Sky, Montana
GPM Joint Cost Schedule
                                      Distribution
                                                                                  70-80%
                                                                                 Confidence
                                                                                   Band

                                                                   1.0
                                                                                                                                                                0.9-1
                                                                   0.9                                                                                     66
                                                                   0.8                                                                                          0.8-0.9
                                                                   0.7                                                                                     63
                                                                                                                                                                0.7-0.8
                                                                   0.6                                                                                     60
                                                                   0.5                                                                                          0.6-0.7
                                                                   0.4                                                                                     57   0.5-0.6
                                                                   0.3
                                                                                                                                                           54   0.4-0.5
                                                                   0.2
                                                                   0.1                                                                                     51   0.3-0.4
                                                                   0.0                                                                                          0.2-0.3
    66                                                                                                                                                     48
                                                            1750




         60
                                                     1550




                                                                         550
                                                                               650
                                                                                     750
                                                                                           850
                                                                                                 950
                                                                                                       1050
                                                                                                              1150
                                                                                                                     1250
                                                                                                                            1350
                                                                                                                                   1450
                                                                                                                                          1550
                                                                                                                                                 1650
                                                                                                                                                        1750
                                              1350




           54                                                                                                                                                   0.1-0.2
                                       1150
                                 950




                48
                           750




                                                                                                                                                                0-0.1
                     550




                                   The Point Estimate                    Cost BY2009$M
                                   A 70% Confidence Solution             Schedule Months from PDR
. . . stated that the essence of the new policy is that programs and projects are to be baselined, rebaselined, and
budgeted based on a joint cost and schedule probabilistic analysis; that programs must have a confidence level of 70%
or the level approved by the decision authority, projects must have a confidence level consistent with the program’s
confidence level, and as a minimum, projects are to be funded at a level that is equivalent to a confidence level of 50% or
as approved by the decision authority.
GPM Conditional Cost
                  Distribution
 • Two plots of P (Cost < x | Schedule < y)     the symbol, | , means “given”

 • The blue curve is the original Cost S-curve, i.e., P (Cost < x | Schedule <   )
 • The pink curve is the modified Cost S-curve, given that we know that the
   launch will occur before 01 Oct 13.



P




                                                    TY$M

• Cost S-curve becomes steeper with increased certainty of the project’s
  duration.
GPM Analytic Approach Evaluation


•   Strengths
       Joint Cost and Schedule Results P(C<c and S<s)
       Conditional probability of Cost Given Schedule P(C<c|S<s)
•   Weakness
       Assumption of Bivariate Log-Normal Model for cost and
        schedule variables
       Assumption on Cost and Schedule Correlation parameter for
        model
          Aerospace Study Related Cost Growth and Schedule Growth
       Limited Schedule Scope – Did not include the complete program
          Included Only Core Observatory
       Limited WBS Implementation
          Analysis performed at total Satellite Level
Global Precipitation Measurement
              (GPM)

        Simulation Approach
GPM Simulation Approach

•   Analysis focused on the Core Observatory Satellite due
    to the lack of available detailed schedules for the Low
    Inclination Satellite

•   Tools
       Cost Model developed in ACEIT
       Schedule Model developed in MS Project and Pertmaster
       Cost Schedule Interactions Implemented in ACEIT and EXCEL
          Risk Analysis Performed in ACEIT
          Simulation Draws are Extracted into EXCEL for Analysis and Display


•   Method
       Simulation of unconstrained Cost and Schedule distributions
          Requires Assumption for Correlation between Cost and Schedule
       Performed at top level for total Core Observatory Satellite
       Calculates Joint Distribution
GPM Simulation Results

                                                            GPM Core Observatory Total Cost - RY$ vs Launch Date

                                                                                            Costs in RY $M, 5000 Iterations


                                        1400.000
GPM Core Observatory Total Cost - RY$




                                        1200.000




                                        1000.000


                                                                                                                                             JCL=70%
                                         800.000
                                                                                                              SRB ICE Conditional
                                                                                                                 Prob = 69.2%
                                                                                             GPM Project (With
                                         600.000                                                Reserves)




                                         400.000
                                             26-Jan-13   17-Mar-13   6-May-13   25-Jun-13   14-Aug-13    3-Oct-13    22-Nov-13   11-Jan-14   2-Mar-14   21-Apr-14
                                                                                                Launch Date
GPM Simulation Approach
                      Evaluation

•   Strengths
       Joint Cost and Schedule Results P(C<c and S<s)
       Conditional probability of Cost Given Schedule P(C<c|S<s)
       No Assumption Required for form of Joint Distribution


•   Weaknesses
       Assumption of Cost Growth and Schedule Growth Correlation
       Limited Schedule Scope – Did not include the complete program
          Included Only Core Observatory
       Limited WBS Implementation
          Analysis performed at total Satellite Level
Global Precipitation Measurement
              (GPM)

   Resource Loaded Schedule Approach
GPM Resource Loaded Schedule
                     Approach

•   Analysis focused on the Core Observatory Satellite due
    to the lack of available detailed schedules for the Low
    Inclination Satellite

•   Tools
       Cost Model developed in ACEIT
       Schedule Model developed in MS Project and Pertmaster
       Cost Schedule Interactions Implement in Pertmaster

•   Method
       Estimated Costs/Resources Loaded on Schedule
          No attempt was made to segregate fixed and variable costs
          Costs are dependent on task duration (i.e. cost increases as schedule
           grows)
          Focused on Costs-To-Complete
       Calculates Joint Distribution
Resource Loaded Schedule Results

                                               GPM Schedule PDR Model



                      10%                                                                                        12%
Entire Plan: Cost




                      70%                                                                                        8%

                    17/Mar/13   06/May/13   25/Jun/13   14/Aug/13    03/Oct/13    22/Nov/13   11/Jan/14   02/Mar/14
                                                            Entire Plan: Finish
GPM Resource Loaded Schedule
               Approach Evaluation

•   Strengths
       Joint Cost and Schedule Results P(C<c and S<s)
       No Assumption Required for form of Joint Distribution
       Captures Schedule Logic


•   Weaknesses
       Resource Loading Excludes Cost Estimating Risk and Technical
        Risk impact on Costs
       Did Not Segregate Fixed and Variable Costs
       Costs only scaled by schedule
Radiation Belt Storm Probe (RBSP)
Independent Cost and
                 Schedule Assessment

•   Independent Cost Estimate
       Parametric methodology using Price, NICM and SEER-SEM
       ICE performed to original schedule capturing risks identified
        by the SRB
       Adjusted ICE done to capture results of ISA


•   Independent Schedule Assessment and Risk
    Identification
        Available margin was kept in the schedule
       Ten risks identified from the Project Risk List
       SRB assessed the potential schedule impact due to each
        risk
Independent Schedule Risk
               Assessment Results
     • At the 50th % RBSP launch has a potential of slipping 6.7 months
     • At the 70th % schedule slip is estimated to be 7.0 months




37
RBSP Cost and Schedule Integration

•   ISA results applied to specific WBS items
•   Determined burn-rates (generally FY10) for each affected WBS
•   Time to dollars conversion: ISA Schedule extensions modeled as triangular
    distributions with the burn-rate values
•   Cost of schedule extension shown at the 70th percentile to be consistent with
    cost risk
      $25,000




      $20,000

                                         PM/SE/MA
                                         ECT
                                         RBSPICE
      $15,000                            EFW
                                         EMFISIS
                                         Power Distribution
                                         Thermal Control
      $10,000                            Flight Software
                                         System I&T
                                         Mission Ops Dev


       $5,000




          $0
                2008    2009      2010
Cost / Schedule Integration
                       Results
100%             ICE @ 70% CL
90%
80%
             RBSP Project                                        Adjusted ICE @ 70% CL
70%           w/Reserves

60%
50%                                                          Revised RBSP Project
40%      Original ICE                                             w/Reserves

30%
20%
                              ICE with Cost of
10%                           Schedule slip
 0%
       450     500      550     600   650        700   750      800    850     900
RBSP Approach Evaluation


•   Strengths
       Easy to implement in ACEIT
       Provided a reasonable result


•   Weaknesses
       Not a true joint probability distribution
       Did not consider time independent costs
Conclusions

• Assuming cost and schedule are independent does not
  allow for improved estimating confidence.
• Overall cost and schedule risk is reduced by observing
  the interaction between cost and schedule.
    Cost as a function of Schedule
    Conditional Probability of Cost given Schedule
    Joint Cost and Schedule Probability

• Correlation between cost and schedule can be modeled
  in different ways:
    Parametric model
    Resource-loaded schedule model
Conclusions (Continued)
•   Parametric JCL Model
        Required Information:
              Cost S-curve
              Schedule S-curve
              Correlation between cost and schedule
        Tools
              ACEIT
              EXCEL
        Issues
              Does not require Mapping of cost to task durations
              Assumption on cost/schedule correlation
              Phasing of costs
              How much schedule slip is included in parametric data

•   Resource-loaded Schedule model
        “JCL Experiment” demonstrated feasibility of calculating joint probability
        Tools
              Pertmaster
        Issues
              Schedule defined to IOC only
              Costs scaled to schedule durations
              Excludes Cost Estimating and Technical Risks

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Cost-Schedule Integration: A Practical Perspective

  • 1. Cost and Schedule Integration A Practical Perspective Will Jarvis NASA PA&E/IPAO Presented at the PM Challenge 2010 Conference, February 9-10, 2010, Galvelston, TX
  • 2. Cost-Schedule Integration A common wisdom in cost estimating is that “one needs a good schedule in order to do a good cost estimate”. Good cost and schedule estimates are, in turn, conditional upon the baseline technical definition of the Program or Project for which the estimates are being performed. Cost = F (Technical, Schedule)
  • 3. Cost-Schedule Integration Technical definition influences cost and schedule. schedule technical cost Technical definition is uncertain; therefore, cost and schedule are dependent.
  • 4. Cost-Schedule Integration Variables cost and schedule are dependent. Independent Dependent Correlated Uncorrelated … and they are usually correlated.
  • 5. 70% JCL Frontier 0% Correlation GPM Core Observatory Total Cost With - RY$ vs Launch Date Costs in RY $M, 5000 Iterations 1400.000 GPM Core Observatory Total Cost With - RY$ 1200.000 1000.000 JCL=70% 800.000 SRB ICE Conditional Prob = 60.9% GPM Project (With 600.000 Reserves) 400.000 26-Jan-13 17-Mar-13 6-May-13 25-Jun-13 14-Aug-13 3-Oct-13 22-Nov-13 11-Jan-14 2-Mar-14 21-Apr-14 Launch Date
  • 6. 70% JCL Frontier 80% Correlation GPM Core Observatory Total Cost - RY$ vs Launch Date Costs in RY $M, 5000 Iterations 1400.000 GPM Core Observatory Total Cost - RY$ 1200.000 1000.000 JCL=70% 800.000 SRB ICE Conditional Prob = 69.2% GPM Project (With 600.000 Reserves) 400.000 26-Jan-13 17-Mar-13 6-May-13 25-Jun-13 14-Aug-13 3-Oct-13 22-Nov-13 11-Jan-14 2-Mar-14 21-Apr-14 Launch Date
  • 7. Cost-Schedule Integration By treating cost and schedule as joint random variables, we can reduce overall estimating risk by leveraging the dependency between them.
  • 8. Cost-Schedule Integration Targets c and s are chosen to achieve a certain confidence level. For example 70 percent where the cumulative joint probability, P(C c and S s) 0.7 We know, P(C c and S s) P(C c|S s) P(S s) Why? Resource-loaded Schedule Model
  • 9. Cost-Schedule Integration P(Cost<c) P(Schedule<s) P(C c and S s) P(C c|S s) P( S s ) The cost estimate is improved by making it conditional on the schedule estimate.
  • 10. Cost-Schedule Integration If cost and schedule are treated as independent then, P(C c and S s) P(C c) P(S s) In other words, Carl and Sally work independently then combine their results at the end. For example, Carl finds c so that P(C c) 0.7 Sally finds s so that P( S s) 0.7 Then, P(C c and S s) 0.49
  • 11. Cost-Schedule Integration If cost and schedule are not assumed independent, then P(C c and S s) P(C c | S s) P(S s) In other words, Carl and Sally work together on a integrated cost-loaded schedule model. For example, Together, Carl and Sally find that P(C c | S s) P(C c) For the same values of c and s, the joint probability is increased (i.e., estimating confidence is increased).
  • 12. GPM Conditional Cost Distribution • Two plots of P (Cost < x | Schedule < y) the symbol, | , means “given” • The blue curve is the original Cost S-curve, i.e., P (Cost < x | Schedule < ) • The pink curve is the modified Cost S-curve, given that we know that the launch will occur before 01 Oct 13. P TY$M • Cost S-curve becomes steeper with increased certainty of the project’s duration.
  • 13. Case Studies • Constellation Program (CxP) Ground Operations Project (GOP) • Global Precipitation Measurement (GPM)  Analytic Method  Simulation Method  Cost Loaded Schedule Method • Radiation Belt Storm Probe (RBSP)
  • 14. Constellation Program (CxP) Ground Operations Project (GOP)
  • 15. GOP Case Study • Independent Cost Estimate (ICE) & subsequent analysis (2007-2008) • Initial Attempt to Integrated Cost and Schedule Risk Analysis • Analysis focused on the Ground Systems Development for the IOC phase due to the lack of available detailed schedules for future phases • Tools  Cost Model developed in ACEIT  Schedule Model developed in GOLDPAN  Cost Schedule Interactions Implement in ACEIT • Method  Cost Risk Analysis adjusted for impact of Schedule Uncertainty  No Inefficiency Penalty for schedule slips
  • 16. GOP Case Study Process • Cost Estimate  Facilities Hardware Estimate  Fixed Price Construction Contracts and GSE Acquisition/Installation  A Category of Cost Now Referred to as “Time Independent” Costs  Government Labor Estimate  FTE and WYE Labor and Related Costs  Project management, system engineering, acceptance, and activation activities  A Category of Cost Now Referred to as “Time Dependent” Costs • Schedule Estimate  Durations for Completion of Major Facilities  Baseline Durations (B) From Deterministic Schedule used for Critical Path Analysis  CDF for Days of Deviation (D) from Baseline  Transfer Schedule CDF to ACEIT • Cost Schedule Adjustment Factor CSAF=(B+D)/B  Factor applied to Labor or “Time Dependent” Costs  Calculated on each iteration of Simulation  Adjustment  For D>0  CSAF>1 increases costs  For D<0  CSAF<1 decreases costs  Straight Line Adjustment – No penalties for inefficiencies caused by schedule slips
  • 17. GOP Case Study Results Initial Operational Capability (IOC) Impact of Schedule Risk 100% 90% 80% Confidence Level (CDF) 70% 60% 50% 40% 30% 20% 10% 0% 4,000 4,500 5,000 5,500 6,000 6,500 7,000 7,500 8,000 TY $M Discrete Risk Case (cdf) Point Estimate Discrete Risk No Schedule Risk Case (cdf)
  • 18. GOP Case Study Evaluation • Strengths  Incorporates schedule uncertainty into the cost risk analysis  Can be implemented at detailed levels of WBS  Implemented at the Major Facility Level (Pad, MLP, VAB, etc.) • Weaknesses  Does not display Joint Cost/Schedule results  Cost S-curve impacted by schedule  No visibility into schedule  Limited Schedule Scope – Did not include the complete program  Limited WBS Implementation – Schedule Impacts Only included for Facilities
  • 19. Global Precipitation Measurement (GPM) Analytic Approach
  • 20. GPM Case Study • Analysis focused on the Core Observatory Satellite due to the lack of available detailed schedules for the Low Inclination Satellite • Tools  Cost Model developed in ACEIT  Schedule Model developed in MS Project and Pertmaster  Cost Schedule Interactions Implement in EXCEL  NASA Cost-Schedule Integration Spreadsheet (MCR, Inc.) • Method  Analytical Calculation of Bivariate Log-Normal Distribution  Cost mean and standard deviation – per GPM analysis (ICE)  Schedule mean and standard deviation – per GPM analysis (ISA)  Cost/Schedule correlation coefficient of 0.8 (based on analysis by Aerospace, Corp.)  Performed at top level for total Core Observatory Satellite  Calculated Joint Distribution and Conditional Probability Curves P(Cost<x|Schedule<y)
  • 21. SRB ICE S-Curve CORE Spacecraft GPM Project NASA Costs (Includes Discrete Risks) CORE Observatory Mission Calculated with 5000 iterations 100% 90% 80% Confidence Level (CDF) 70% 60% 50% 40% 30% 20% 10% 0% $350 $450 $550 $650 $750 $850 $950 $1,050 $1,150 $1,250 TY $M CORE CDF (includes Discrete Risks) SRB ICE CORE - Parametric Point Estimate 50% Confidence Level 70% Confidence Level GPM Budget - Core Mission (Excluding Reserves) GPM Budget - Core Mission (Including Reserves)
  • 22. SRB ISA S-Curve CORE Spacecraft GPM Schedule PDR Model 000260 - Launch Readiness Date : Finish Date 100% 31/Mar/14 95% 26/Nov/13 140 90% 28/Oct/13 85% 03/Oct/13 80% 18/Sep/13 120 75% 06/Sep/13 70% 26/Aug/13 Cumulative Frequency 65% 19/Aug/13 100 60% 08/Aug/13 55% 03/Aug/13 Hits 80 50% 29/Jul/13 45% 22/Jul/13 40% 16/Jul/13 60 35% 10/Jul/13 30% 03/Jul/13 40 25% 25/Jun/13 20% 17/Jun/13 15% 07/Jun/13 20 10% 30/May/13 5% 17/May/13 0 0% 20/Mar/13 06/May/13 14/Aug/13 22/Nov/13 02/Mar/14 Distribution (start of interval)
  • 23. GPM Cost-Schedule Correlation While Significant Variability is Evident, for Every 10% of Schedule Growth, there is a Corresponding 12% Increase in Cost 200% %Cost Growth = 1.2348 * %Schedule Growth = 0.8 R2 = 0.6124 150% Cost Growth 100% 50% 0% TRMM -50% 0% 20% 40% 60% 80% 100% Schedule Growth for Non-Restricted Launch Window Projects © 2008 The Aerospace Corporation 4 Debra Emmons, Bob Bitten, Claude Freaner, Using Historical NASA Cost and Schedule Growth to Set Future Program and Project Reserve Guidelines, Presented at the IEEE Aerospace Conference, March 3-10, 2007, Big Sky, Montana
  • 24. GPM Joint Cost Schedule Distribution 70-80% Confidence Band 1.0 0.9-1 0.9 66 0.8 0.8-0.9 0.7 63 0.7-0.8 0.6 60 0.5 0.6-0.7 0.4 57 0.5-0.6 0.3 54 0.4-0.5 0.2 0.1 51 0.3-0.4 0.0 0.2-0.3 66 48 1750 60 1550 550 650 750 850 950 1050 1150 1250 1350 1450 1550 1650 1750 1350 54 0.1-0.2 1150 950 48 750 0-0.1 550 The Point Estimate Cost BY2009$M A 70% Confidence Solution Schedule Months from PDR . . . stated that the essence of the new policy is that programs and projects are to be baselined, rebaselined, and budgeted based on a joint cost and schedule probabilistic analysis; that programs must have a confidence level of 70% or the level approved by the decision authority, projects must have a confidence level consistent with the program’s confidence level, and as a minimum, projects are to be funded at a level that is equivalent to a confidence level of 50% or as approved by the decision authority.
  • 25. GPM Conditional Cost Distribution • Two plots of P (Cost < x | Schedule < y) the symbol, | , means “given” • The blue curve is the original Cost S-curve, i.e., P (Cost < x | Schedule < ) • The pink curve is the modified Cost S-curve, given that we know that the launch will occur before 01 Oct 13. P TY$M • Cost S-curve becomes steeper with increased certainty of the project’s duration.
  • 26. GPM Analytic Approach Evaluation • Strengths  Joint Cost and Schedule Results P(C<c and S<s)  Conditional probability of Cost Given Schedule P(C<c|S<s) • Weakness  Assumption of Bivariate Log-Normal Model for cost and schedule variables  Assumption on Cost and Schedule Correlation parameter for model  Aerospace Study Related Cost Growth and Schedule Growth  Limited Schedule Scope – Did not include the complete program  Included Only Core Observatory  Limited WBS Implementation  Analysis performed at total Satellite Level
  • 27. Global Precipitation Measurement (GPM) Simulation Approach
  • 28. GPM Simulation Approach • Analysis focused on the Core Observatory Satellite due to the lack of available detailed schedules for the Low Inclination Satellite • Tools  Cost Model developed in ACEIT  Schedule Model developed in MS Project and Pertmaster  Cost Schedule Interactions Implemented in ACEIT and EXCEL  Risk Analysis Performed in ACEIT  Simulation Draws are Extracted into EXCEL for Analysis and Display • Method  Simulation of unconstrained Cost and Schedule distributions  Requires Assumption for Correlation between Cost and Schedule  Performed at top level for total Core Observatory Satellite  Calculates Joint Distribution
  • 29. GPM Simulation Results GPM Core Observatory Total Cost - RY$ vs Launch Date Costs in RY $M, 5000 Iterations 1400.000 GPM Core Observatory Total Cost - RY$ 1200.000 1000.000 JCL=70% 800.000 SRB ICE Conditional Prob = 69.2% GPM Project (With 600.000 Reserves) 400.000 26-Jan-13 17-Mar-13 6-May-13 25-Jun-13 14-Aug-13 3-Oct-13 22-Nov-13 11-Jan-14 2-Mar-14 21-Apr-14 Launch Date
  • 30. GPM Simulation Approach Evaluation • Strengths  Joint Cost and Schedule Results P(C<c and S<s)  Conditional probability of Cost Given Schedule P(C<c|S<s)  No Assumption Required for form of Joint Distribution • Weaknesses  Assumption of Cost Growth and Schedule Growth Correlation  Limited Schedule Scope – Did not include the complete program  Included Only Core Observatory  Limited WBS Implementation  Analysis performed at total Satellite Level
  • 31. Global Precipitation Measurement (GPM) Resource Loaded Schedule Approach
  • 32. GPM Resource Loaded Schedule Approach • Analysis focused on the Core Observatory Satellite due to the lack of available detailed schedules for the Low Inclination Satellite • Tools  Cost Model developed in ACEIT  Schedule Model developed in MS Project and Pertmaster  Cost Schedule Interactions Implement in Pertmaster • Method  Estimated Costs/Resources Loaded on Schedule  No attempt was made to segregate fixed and variable costs  Costs are dependent on task duration (i.e. cost increases as schedule grows)  Focused on Costs-To-Complete  Calculates Joint Distribution
  • 33. Resource Loaded Schedule Results GPM Schedule PDR Model 10% 12% Entire Plan: Cost 70% 8% 17/Mar/13 06/May/13 25/Jun/13 14/Aug/13 03/Oct/13 22/Nov/13 11/Jan/14 02/Mar/14 Entire Plan: Finish
  • 34. GPM Resource Loaded Schedule Approach Evaluation • Strengths  Joint Cost and Schedule Results P(C<c and S<s)  No Assumption Required for form of Joint Distribution  Captures Schedule Logic • Weaknesses  Resource Loading Excludes Cost Estimating Risk and Technical Risk impact on Costs  Did Not Segregate Fixed and Variable Costs  Costs only scaled by schedule
  • 35. Radiation Belt Storm Probe (RBSP)
  • 36. Independent Cost and Schedule Assessment • Independent Cost Estimate  Parametric methodology using Price, NICM and SEER-SEM  ICE performed to original schedule capturing risks identified by the SRB  Adjusted ICE done to capture results of ISA • Independent Schedule Assessment and Risk Identification  Available margin was kept in the schedule  Ten risks identified from the Project Risk List  SRB assessed the potential schedule impact due to each risk
  • 37. Independent Schedule Risk Assessment Results • At the 50th % RBSP launch has a potential of slipping 6.7 months • At the 70th % schedule slip is estimated to be 7.0 months 37
  • 38. RBSP Cost and Schedule Integration • ISA results applied to specific WBS items • Determined burn-rates (generally FY10) for each affected WBS • Time to dollars conversion: ISA Schedule extensions modeled as triangular distributions with the burn-rate values • Cost of schedule extension shown at the 70th percentile to be consistent with cost risk $25,000 $20,000 PM/SE/MA ECT RBSPICE $15,000 EFW EMFISIS Power Distribution Thermal Control $10,000 Flight Software System I&T Mission Ops Dev $5,000 $0 2008 2009 2010
  • 39. Cost / Schedule Integration Results 100% ICE @ 70% CL 90% 80% RBSP Project Adjusted ICE @ 70% CL 70% w/Reserves 60% 50% Revised RBSP Project 40% Original ICE w/Reserves 30% 20% ICE with Cost of 10% Schedule slip 0% 450 500 550 600 650 700 750 800 850 900
  • 40. RBSP Approach Evaluation • Strengths  Easy to implement in ACEIT  Provided a reasonable result • Weaknesses  Not a true joint probability distribution  Did not consider time independent costs
  • 41. Conclusions • Assuming cost and schedule are independent does not allow for improved estimating confidence. • Overall cost and schedule risk is reduced by observing the interaction between cost and schedule.  Cost as a function of Schedule  Conditional Probability of Cost given Schedule  Joint Cost and Schedule Probability • Correlation between cost and schedule can be modeled in different ways:  Parametric model  Resource-loaded schedule model
  • 42. Conclusions (Continued) • Parametric JCL Model  Required Information:  Cost S-curve  Schedule S-curve  Correlation between cost and schedule  Tools  ACEIT  EXCEL  Issues  Does not require Mapping of cost to task durations  Assumption on cost/schedule correlation  Phasing of costs  How much schedule slip is included in parametric data • Resource-loaded Schedule model  “JCL Experiment” demonstrated feasibility of calculating joint probability  Tools  Pertmaster  Issues  Schedule defined to IOC only  Costs scaled to schedule durations  Excludes Cost Estimating and Technical Risks