Transcript Slide 1

Risk-based project value analysis – contributed value and procurement cost

3 rd International Conference on Project Management 28 September 2006 Sydney, Hilton

Tomoichi Sato JGC Corporation

(c) Tomoichi Sato, JGC Corporation, 2006 1

Introduction

• Conventional approach: different methodologies for different aspects of evaluation.

Project evaluation DCF method Progress measurement EVMS Procurement cost evaluation Bid tabulation • New approach: single theoretical framework “RPV” Project evaluation Progress measurement Procurement cost evaluation (c) Tomoichi Sato, JGC Corporation, 2006 Risk-based project Value (RPV) 2

Basic concept of the RPV (risk-based project value)

• • • • Simple “project Z” with two tasks.

Initial cost = –20, sales revenue = 100. Risk factor = 50% and 10%.

Task A (development) Task B (sales) $ -20 Risk factor 50% Risk factor 10% $100 If 2 tasks complete successfully, obtained value = 100 – 20 = 80.

Expected revenue = 90 before task B, and 45 before task A due to risk factors. Risk-based project value (RPV) = 70 and 25 respectively.

RPV $25 Task A Contributed value = $45 RPV $70 Task B Contributed value = $10 RPV $80 $ -20 $100 • Obtained (earned) value by task A = 70 – 25 = 45, for B = 80 – 70 = 10.

(c) Tomoichi Sato, JGC Corporation, 2006 3

RPV calculation method

• Initial RPV for single task project:

RPV

S

( 1 

r

) 

C

where, S=revenue, C=cost, r=risk factor (probability of failure).

Risk factor

r

is subjective probability in Bayesian inference.

(1) • • Initial RPV for project with two tasks:

RPV

S

2 ( 1 

r

2 )( 1 

r

1 ) 

S

1 ( 1 

r

) 1 

C

2 ( 1 

r

1 ) 

C

1 (2) RPV before task i for a project with multiple serial tasks :

1 2 i-1 i i+1 n RPV i

 

k N

 

i

 1

C k Q k

 1

Q i

k N

 

i

where,

S i , C i , r i S k Q k

k i

  1

C k

k

 1

i

  1

S k Q i

j i

  1 ( 1 

r j

) (3) are revenue, cost, and risk factor of task

i

(c) Tomoichi Sato, JGC Corporation, 2006 4

Projects with parallel tasks

• Calculation of parallel tasks’ risk factors – If parallel tasks exists in a project (normally they do), combine them to make a single task.

r i r j r m r i r j*k r m r k – Risk factor for the combined task (j*k) :

r j

*

k

 1  ( 1 

r j

)( 1 

r k

) 

r j

r k

r j r k

• Value contribution of parallel tasks – First, obtain value contribution of the combined task (j*k) : 

RPV j

*

k

(4) – Then, divide it in proportion to the risk factors of task j and task k : 

RPV j

*

k r j r

j r k

, and 

RPV j

*

k r j r

k r k

(5) (c) Tomoichi Sato, JGC Corporation, 2006 5

RPV and NPV in DCF method

• • • • • Net present value (NPV) of DCF method is based on “time value of money” concept; future cash flow should be discounted by cut-off rate (COR) to the present value. COR (R) is like interest rate and determined by capital costs. For a simple project with cost C and revenue S, NPV is calculated as:

NPV

 1

S

R

C

(6) Risk-based approach: future revenue is reduced due to risk factor – Investor to this project may require

risk premium R

.

– – R should be determined so that the expected return is not less than loss in failure.

R

( 1 

r

)

C

rC

(7) Hence, as minimum,

R

r

/( 1 

r

) (8) Therefore, two approaches gives the same result

NPV

 1

S

R

C

S

( 1 

r

) 

C

RPV

(9) DCF method assumes flat risk factors throughout the project life cycle.

(c) Tomoichi Sato, JGC Corporation, 2006 6

Value contributed by the task

• • • After successful completion of each task, RPV increases. This increment can be regarded as the value contributed, or “earned”, by the task.

From equation (3), contributed value of task i can be obtained as: If we denote then,

RPV i

 1 

RPV i H i

RPV i

 1 

RPV i

 

RPV i Q i

 

RPV i

r i

(

RPV i

C i

) 

k N

 

i

 1

C k Q k

 1 

k N

 

i S k Q k

r i

(

H i

 1 

S i

) (10) (11) (12) • • These equations show that the value contributed by a task is proportional to its risk factor. If the task has no risk, there is no value contribution. The higher the risk is, the greater the contributed value to project.

(c) Tomoichi Sato, JGC Corporation, 2006 7

Progress measured by contributed task values

• • • • • • Conventional Earned Value Analysis of each task as its value (BCWS). (EVA) has regarded the budgeted cost Progress measurement of EVA is defined as:

BCWP

BCWS

(13) In product development project, costs for early “soft tasks” are normally smaller. Successful development of product concept earns only small value. RPV approach gives greater values to early soft tasks with higher risks. Progress measurement should base on contributed value, enabling more meaningful progress control.

Progress (%)  

EV EV

N k

   1  1

RPV i

RPV k

 

RPV RPV N

i PRV

0 (14) If Task A successfully completes in “Project Z” in slide 3, project progress = 45 / (80 – 25) = 81.8 %. RPV $25 Task A Contributed value = $45 RPV $70 Task B Contributed value = $10 RPV $80 (c) Tomoichi Sato, JGC Corporation, 2006 8

Procurement cost evaluation process

• Typical process in the project procurement management Procure ment Plan Vendor survey Spec. & Requisition Inquiry Bid Tabulation Order placement • Basic principles: – Inquire from multiple sources – Ensure “apple to apple comparison”. Create requisition to define vendor’s scope of work and technical specification precisely.

• Procedure for the fair competition – bidders should submit technical proposal and commercial proposal separately.

– Technical professionals make technical clarification and evaluation

without

looking commercial prices.

– Select the vendor with the most commercially competent among acceptable vendors. (c) Tomoichi Sato, JGC Corporation, 2006 9

Risk-based cost evaluation

• • • • • Purchasing and outsourcing has always risks associated: fail to deliver products or services, fatal schedule delay, quality anomaly, bankruptcy, etc.

How can we compare vendors: reliable but costly one vs. risky cheap one?

From equation (10) and (11), we can deliver following formula:

RPV i

 1 

H i

 1 1  

r i C i

(15) Note that

H i+1

A should be; is not dependent on

C i

. Therefore, condition to select vendor

H i

 1 1  

r a C a

H i

 1 1  

r b C b

(16) Conventional vendor selection is based on price comparison (Ca < Cb). Equation (14) shows risk factors should also be taken into consideration.

(c) Tomoichi Sato, JGC Corporation, 2006 10

Concept of the critical cost

• • • • • It is not always easy for each buyer to calculate

H i+1

Much simpler approach is needed.

on procurement stage. Consider C* as the maximum cost payable to the procurement task. Its condition is; ( 1 

r i

)

H i

 1 

C i

* 

o

(17) Comparing two vendors, the following relation can be delivered:

H i

 1  1

C a

* 

r a

 1

C b

* 

r b

we can define a new criteria Cr, “Critical Cost”, as follows:

C r

C

1 

r

(18) (19) In comparison of more than one vendors, evaluate each Critical Cost Cr and select the smallest one. (c) Tomoichi Sato, JGC Corporation, 2006 11

Critical cost vs. risk factor

Critical cost vs. risk factor 12 10 8 6 4 2 0 0 0.2

0.4

0.6

0.8

Risk factor (probability of failure) 1 (c) Tomoichi Sato, JGC Corporation, 2006 12

Project portfolio value and “extended DIPP”

• Project portfolio value – Remaining value of an ongoing project :

RPV n

where, n = final task, i = current task 

RPV i

– RPV can be calculated at any timing, unlike DCF method which is limited in the planning phase. Enterprise project portfolio value is summation of all projects’ remaining values.

• Extended DIPP index – S. Devaux proposed “Simple DIPP” as an index to evaluate project profitability; expected revenue divided by cost ETC.

– DIPP can be extended using RPV as follows:

RPV n

RPV i k n

 

i

 1

C k

– Extended DIPP normally reaches peak just before the production start.

(c) Tomoichi Sato, JGC Corporation, 2006 13

Conclusion

• Theoretical framework of risk-based project value (RPV) analysis is proposed. • RPV equals to NPV of DCF method if all tasks are supposed to have the same risk factors per time. • RPV calculation method is presented for projects having complex task networks. • RPV analysis can provide three application fields. – (1) Contributed value of tasks. – (2) Procurement cost analysis. – (3) Portfolio management. • Further development with real project case studies is essential, and the author is glad to have any collaboration opportunities. (c) Tomoichi Sato, JGC Corporation, 2006 14