Measure Solutions Normalizing the process The time for

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Measure Solutions

Measure Solutions

Normalizing the process The time for an order acknowledgement is in average 3 days

Normalizing the process The time for an order acknowledgement is in average 3 days for a certain product. The predictability is at 0, 5 days one standard deviation. In a customer contract it is required a: • Order acknowledgement within 4 days Does this request any immediate improvement activity of the order acknowledge process? Commercial in confidence | © Ericsson AB 2010 | 2010 -04 -13 | Page 2

Normalizing the process Average, = 3 days. Standard deviation, s = 0, 5 days.

Normalizing the process Average, = 3 days. Standard deviation, s = 0, 5 days. Order acknowledgement , USL = 4 days. Z = xc - xm sx Z = 4 - 3 = 1 = 2 => Z-table 0, 5 p = 2, 28 E-02 = 2, 28% So approx 2% of the order acknowledgement will be beyond 4 days (consequently 98% will be with in the 4 days). Was this according to the contract? Commercial in confidence | © Ericsson AB 2010 | 2010 -04 -13 | Page 3 s p 1 2 3 x 4 5

Securing deliveries The product from a particular supplier has been late in 5 of

Securing deliveries The product from a particular supplier has been late in 5 of 20 occasions. You have now a very important delivery to make. You want to assure 99% delivery accuracy. How big safety margin should you apply to your supply organization? Std=5 days Commercial in confidence | © Ericsson AB 2010 | 2010 -04 -13 | Page 4

Securing deliveries You can see the Z-value as a safety margin, because it’s the

Securing deliveries You can see the Z-value as a safety margin, because it’s the distance the process is from the customer limit. Z = xc - xm 99% delivery accuracy => p = 1% Sx = 5 days sx p = 1% Z = 2, 32 = Safety margin 5 Commercial in confidence | © Ericsson AB 2010 | 2010 -04 -13 | Page 5 Safety margin = 2, 32 x 5 = 11, 6 days

Securing deliveries You can see the Z-value as a safety margin, because it’s the

Securing deliveries You can see the Z-value as a safety margin, because it’s the distance the process is from the customer limit. sx p Z xm Z = xc - xm sx p = 25% xc late in 5 of 20 occasions => p = 25% Sx = 5 days Z = 0, 67 = Safety margin 5 Commercial in confidence | © Ericsson AB 2010 | 2010 -04 -13 | Page 6 Safety margin = 0, 67 x 5 = 3, 35 days

Securing deliveries sx sx p = 1% Z xm xc Safety margin = 11,

Securing deliveries sx sx p = 1% Z xm xc Safety margin = 11, 6 days p = 25% Z xm xc Safety margin = 3, 35 days Is it possible to release the order 11, 6 - 3, 35 = 8, 25 days earlier to assure the delivery? Commercial in confidence | © Ericsson AB 2010 | 2010 -04 -13 | Page 7

Esercizio 1. Risk calculation. Qual e’ la probabilita di completare il processo descritto in

Esercizio 1. Risk calculation. Qual e’ la probabilita di completare il processo descritto in piu’ di 220 ore note le attuali prestazioni delle singole attivita’? task 1 task 2 task 3 task 4 task 5 task 6 task 7 m (hours) 100 50 25 40 10 15 40 s (hours) 10 10 5 2 3. 5 4 4 2 1 5 3 6 4 Commercial in confidence | © Ericsson AB 2010 | 2010 -04 -13 | Page 8 7

› Esercizio 1. Soluzione › Qual e’ la probabilita di completare il processo descritto

› Esercizio 1. Soluzione › Qual e’ la probabilita di completare il processo descritto in piu’ di 220 ore note le attuali prestazioni delle singole attivita’? m › (hours) › › › Path 1 (task 1, 2, 5, 7) path 2 (task 1, 3, 6, 7) path 3 (task 1, 4, 7) 200 180 108 s (hours) 15. 1 12. 52 10. 95 2 1 5 3 6 › Il cammino critico e’ dato dal path 1 › Z = (220 -200)/15. 1 = 1. 32 => p = 9. 27% 4 Commercial in confidence | © Ericsson AB 2010 | 2010 -04 -13 | Page 9 7