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Let’s learn something about…
Six Sigma
This team is Awesome!
Do you agree???
GREAT!!!
Now before we jump to Six Sigma…
How many of us still remember the basics of
STATSTICS???
Do you think it’s IMPORTANT?
AWESOME!!!
Let’s discuss -
• Basics of Statistics
• Data & It’s Types
• Population & Sampling
• Confidence Level & Interval
• Average Mean, Median & Mode
• Data Presentation
• Variance & Standard Deviation
• Six Sigma – DMAIC & DMADV
• DMAIC – an introduction
• Common Quality Tools
Statistics -
The science of collecting,
organizing, presenting,
analyzing & interpreting
Numeric data to assist in
making more effective
decisions.
Statistics -
DESCRIPTIVE – To
summarize & describe ‘data’
or ‘information’ collected
through an experiment, a
survey or historical record.
INFERENTIAL – Techniques
by which decision are made
only on a sample observed.
Probability, hypothesis testing,
correlation & regression
analysis are being used.
Data -
Collection of RAW figures like
numbers, symbols,
characters, images, audio,
video etc. representing an
information.
It gives the status of the past
activities and enables us to
make decisions.
Data must be interpreted by a
human or machine to derive
its meaning.
Data -
QUALITATIVE DATA –
NOMINAL (with no
inherent order)
ORDINAL (with an ordered
series)
BINARY (with two options)
QUANTITATIVE DATA –
DISCRETE (Counted)
CONTINUOUS
(Measured)
• Population is the collection of all
individuals or items under
consideration in a statistical study
• Sample is that part of the
population from which
information is collected.
• Sample is a subset of Population.
• Sample should be a true
representative of population.
• Sample can inform us about the
population
Population & Sample
2 Types of Sampling frame
–
• Probability Sample
• Simple Random Sampling
• Systematic Sampling
• Stratified Sampling etc.
• Non Probability Sample
• Convenience Sampling
• Quota Sampling
• Purposive Sampling etc.
Sampling
Probability Sample
Systematic Sampling
Simple Random Sampling Stratified Sampling
Non Probability Sample
Quota Sampling
Convenience Sampling Purposive Sampling
Confidence Level–
Probability that the value of
statistical parameter (eg arithmetic
mean) for any sample is also TRUE
for the Population
A survey asked 2,000 Indians over 18 years,
years, whether they were in favor of the smoking
the smoking ban in restaurants. Overall, 75% of
Overall, 75% of the respondents answered 'yes'.
answered 'yes'. The confidence level for the
for the survey had been set at 95%, the margin of
the margin of error was set to 2%.
It means that if the survey is conducted again,
there is a 95% probability to get the same result.
Confidence Level & Confidence Interval
Confidence Interval–
Also called as Margin Of Error (+/-)
Probability that the value of statistical
parameter (eg arithmetic mean) of a
sample is between the margin
Interval for the entire Population
A survey asked 2,000 Indians over 18 years,
whether they were in favor of the smoking ban in
restaurants. Overall, 75% of the respondents
answered 'yes'. The confidence level for the
survey had been set at 95%, the margin of error
was set to 2%.
It means that if the responses for the entire
population will be between 73% (75%-2%) and
77% (75%+2%).
• Equal size of each class into
range of a variable is
divided.
• Used to represent data
through Frequency Tables,
Graphs, Histograms, Bell
Curves etc.
Data Presentation – CLASS INTERVAL
Class Interval
(Scores)
Frequency
(occurrence)
Cumulative
Frequency
0-20
21-40
41-60
61-80
81-100
• Number of occurrence
• To summarize large volume
of data
• Used to represent data
through Graphs,
Histograms, Bell Curves etc.
Data Presentation - FREQUENCY
Class Interval
(Scores)
Frequency
(occurrence)
Cumulative
Frequency
0-20 0 0
21-40 0 0
41-60 4 4
61-80 10 14
81-100 13 27
• Number expressing the
central or typical value in
a set of data.
• MEAN = Sum of values /
Count of values (n)
• Also called Arithmetic
Mean
_
• Denoted by X
Average Mean, Median & Mode
• Represents the middle
number in a given
sequence of numbers
when its orders by rank.
• MEDIAN = n/2 OR
(n+1)/2
• Most frequent value in a
set of data.
• Presents grouped data with
rectangular bars
• Lengths proportional to the
values that they represent
Data Presentation – Bar Charts
0
10
20
30
40
50
60
70
80
90
100
A B C D E F G H I J K L M N O P Q R S T
TEST SCORES
Scores %
• Diagram consisting of
rectangles whose area is
proportional to the
frequency of a variable.
• Width is equal to the class
interval
Data Presentation – Histogram
• Shows distribution for
variable from the mean
value
• The most common is also
called Normal Distribution
Data Presentation – BellCurve
• Difference between expected and
actual output.
• Variance is everywhere….every
process has variance.
• The least the Variance, better the
process efficiency.
• Always aim to control the
variance.
• Sum of squared differences from
the mean divided by the total
sample count.
• Used to calculate Standard
Deviation
Variance
• Shows the variation in data
• If the data is close together,
standard deviation will be small
• Denoted by a greek letter SIGMA
Standard Deviation
Normal Distribution & Standard Deviation
1 Sigma - 68%
2 Sigma - 95%
3 Sigma - 99.73 %
Class Interval
Mid Number
(M)
Frequency
(F)
(FM)
MEAN
_
X
Deviation from
Mean
_
( M – x )
Squared
Difference from
Mean
X2
( FX2 )
0-10 5 2 10 49.33 -44.3 1962.49 3924.98
11-20 15 6 90 49.33 -34.3 1176.49 7058.94
21-30 25 12 300 49.33 -24.3 590.49 7085.88
31-40 35 25 875 49.33 -14.3 204.49 5112.25
41-50 45 34 1530 49.33 -4.3 18.49 628.66
51-60 55 30 1650 49.33 5.7 32.49 974.7
61-70 65 20 1300 49.33 15.7 246.49 4929.8
71-80 75 15 1125 49.33 25.7 660.49 9907.35
81-90 85 5 425 49.33 35.7 1274.49 6372.45
91-100 95 1 95 49.33 45.7 2088.49 2088.49
n=150 7400 48083.5
Calculating Standard Deviation -
Average Mean = FM/Sum of Frequency (F) = 7400/150 = 49.33
Standard Deviation (Sigma) = = 48083.5/150 = 17.9
Mean49.3
1123 2 3
(49.3+17.9)
67.2
(49.3-17.9)
31.4
(31.4-17.9)
13.5
(67.2+17.9)
85.1
=17.9
Understanding Standard Deviation -
1 Sigma - 68%
2 Sigma - 95%
3 Sigma - 99.73 %
Target
Customer
Specification
Target Customer
Specification
1
2
3
0.27% Defects
3






After
6 
No Defects!
Reducing Variability Is The Key To Six Sigma
How Six Sigma works?
Do we know?
Defect & Defective
Cost Of Poor Quality
Process Capability
The Process Capability is a measurable
property of a process to the specification.
Expressed as a process capability index
(e.g., Cpk or Cpm)
Two parts of process capability are:
1) Measure the variability of the output of a
process
2) Compare that variability with a
specification or product tolerance.
Process Capability
Cpk = (USL – LSL)/ 6 σ
FOCUS Of Six Sigma
Which one should be
controlled???
Input
OR
Output
‘Y’
OUTPUT
EFFECT
RESULT
Dependent
Symptom
Monitor
‘X’
INPUT
CAUSE
FACTOR
Independent
Problem
Infuse
Six Sigma
Increase
Profits
3.4 Defects per
Million
Opportunities
History– Six Sigma
Overview of Six Sigma
Overview of Six Sigma
DMAIC vs DMADV
DMAIC
DMAIC
DEFINE
Identify Customers & Project CTQ
Develop Project Charter
Project Scope
• VOC to be further transformed
into CTQs.
• EG. A requirement of the
customer is that the tiffins
should be delivered on time.
Thus for the customer, Delivery
is Critical to the Quality
(CTQ).
• TOOLS USED –
• VOICE OF CUSTOMER/CTQ
TREE
• AFFINITY DIAGRAM
DEFINE – IDENTIFY PROJECT CTQ
DEFINE – #CTQ TREE
Delivery
On Time –
Within +/- 30
min of Lunch
Time
• BUSINESS CASE – WHY?
• PROBLEM STATEMENT –
WHAT?
• GOAL STATEMENT – WHEN?
• ROLES – WHO?
• TOOLS USED –
• STAKEHOLDER ANALYSIS
• GNATT CHARTS
DEFINE – DEVELOP PROJECT CHARTER
DEFINE – #PROJECT CHARTER
• Clearly define In & Out of
Scope Items
• TOOLS USED –
• SIPOC
• STRATIFICATION ANALYSIS
DEFINE – IDENTIFY PROJECT SCOPE
DEFINE – #STRATIFICATION ANALYSIS
Is Is Not Distinctions
Geography INDIRAPURAM
VAISHALI &
VASUNDHARA
VAISHALI &
VASUNDHARA
are sub
contracted
Output Delivery time
Mixups, Hygiene,
Temperature
Customer
Lower and Middle
Income Higher Income
Premium service
for higher
income group
Time After Jul’18 Before Jul’18
Increased
employees in
Jul’18
DEFINE – SIPOC
MEASURE
Current Process Flow
Data Collection, Project Y & MSA
Define Performance Standards
• Determine how the current
process performs
• TOOLS USED –
• Value stream mapping
• Process flow diagrams
MEASURE– DETERMINE CURRENT PROCESS FLOW
MEASURE– #PROCESS FLOWCHART
• Collect Data for the identified CTQ
• Translate CTQ to the measurable
output Y
• Eg for delivery –
• No. of deliveries delivered during
shipping window
• Time taken to travel from DABBAWALA
to customer’s place
• Actual delivery time perceived by the
customer
• MEASUREMENT SYSTEM
ASSESSMENT
• TOOLS USED –
• BRAINSTOMING
• CHECK SHEETS
MEASURE– DATA COLLECTION, PROJECT Y & MSA
MEASURE– #Gauge R & R
• What is the definition of a
defect?
• What is customer’s
requirement on delivery time?
EG –
For Delivery
-Capture Target Delivery Time
-Get the allowed specification
limits on Y
MEASURE– DEFINE PERFOMANCE STANDARDS
15 15 30 45
LATE DELIVERY
LSL USL
Visualize customer requirements
Customer
does not want
earlier than
this
The
customer
tolerance
window is 30
minutes on
either side
This is the
target
delivery time
45 30
EARLY DELIVERY
0
(MINUTES)
Customer
does not want
later than this
MEASURE– DEFINE PERFOMANCE STANDARDS
ANALYZE
ESTABLISH PROCESS CAPABILITY
DEFINE PERFORMANCE
OBJECTIVES
IDENTIFY SOURCES OF VARIATION
ANALYZE – ESTABLISH PROCESS CAPABILITY
• What are the chances of your
process creating defects?
• Measure Variation in the
current process
• TOOLS USED –
• HISTOGRAM
• BOX PLOT
• STANDARD DEVIATION
ANALYZE – #HISTOGRAM
Target time
hrs
Delivery time
hrs
12:30 12:18
12:30 12:26
13:30 13:34
13:30 13:42
13:00 13:07
13:00 13:06
13:30 13:23
13:30 13:41
12:30 12:26
12:30 12:37
Target time
hrs
Delivery time
hrs
13:00 12:38
13:00 13:09
13:00 12:49
13:00 13:05
13:30 13:31
12:00 12:04
12:00 12:08
12:00 12:10
13:00 13:18
13:00 13:01
Target time
hrs
Delivery time
hrs
13:30 13:45
13:30 13:21
12:00 12:17
12:00 11:58
12:00 12:17
12:00 11:46
12:00 11:53
12:30 12:33
12:30 12:30
13:30 13:28
25-25 -15 -5 5 15
15 30
LATE DELIVERY
45
Measure the process output
45 30 15
EARLY DELIVERY
0
(MINUTES)
NUMBEROFDATAPOINTS
Dabbawala has an
average delivery time ()
2 minutes late and a
standard deviation () of
10 minutes


ANALYZE – #HISTOGRAM
15 30
LATE DELIVERY
45
Measure the Process Output
45 30 15
EARLY DELIVERY
0
(MINUTES)


USLLSL
30 minutes
10 minutesZ =
Process standard deviation
Customer tolerance
Z =
Z = 3
ANALYZE – #STANDARD DEVIATION
ANALYZE – #SIGMA LEVEL
• Z OR SIGMA LEVEL
determines the
process capability.
• Z value = 3*CPk
• Z can be calculated as
=(USL – Mean)/Standard
Deviation
Target
LSL USL
Center
Process
Reduce
Spread
Excessive Variation in Process
T a rg e t
U S LL S L
T a rg e t
U S LL S L
Process Off Target
ANALYZE – DEFINE PERFORMANCE OBJECTIVE
• Check the actual
problem of your
process –
• Shift the target OR
reduce the variance
• TOOLS USED –
• DATA DISTRIBUTION
ANALYZE – IDENTIFY SORUCES OF VARIANCE
• Identify possible
factors leading the
problem
• TOOLS USED –
• FISHBONE OR
CAUSE & EFFECT
OR ISHIKAWA
• FMEA
• BRAINSTORMING
• PARETO
ANALYZE – #FISHBONE
Delivery
Time
MACHINE MOTHER NATURE
MAN METHODS
Poor
dispatching
Delivery person gets lost
Delivery person does
not show up
Poor handling of largeorders
Run out of storage space
on vehicles
sacks
Don’tknow
routes
High turnover
Get wrong
Did not
understand
labels
No
teamwork
No training
Unreliable bikes
Delivery persons own junk
Cant locate
employees homes
Not on std routes
Did not
understand
labels
Too few
delivery
persons
Uneven distribution of
delivery loads
No money for
repairs
per person
Too few delivery
persons
Too many orders
Large items
difficult to carry
in bus /bikes
Too many
MATERIALS
Sacks
too small
Too much traffic
Weather
Bus service
unreliable in peak
hours
Parkingspace
problem
ANALYZE – #PARETO
• 80-20 RULE
• Identify VITAL few – CUT
OFF level to be decided
by the team on the basis
of
• Process Knowledge
• Resource Availibility
• TOOLS USED –
• FISHBONE OR CAUSE
& EFFECT OR
ISHIKAWA
• FMEA
• BRAINSTORMING
• PARETO
Others
Location
Order Size
Parking
Traffic
Label
IMPROVE
SCREEN POTENTIAL SOLUTIONS
VALIDATE SOLUTIONS
IMPLEMENT SOLUTIONS
IMPROVE – SCREEN & VALIDATE SOLUTIONS
• Screen all possible
solutions
• Discover casual
relationship & identify
the most effective ones
• TOOLS USED –
• POKA YOKE
• 5S
• SCATTER PLOTS
• REGRESSION
ANALYSIS
DELIVERYTIMESPAN
IMPROVE – #SCATTER PLOT
• TWO dimensional data
visualization
• Dots represents values for
two different variables
• Also called as Correlation
Plots
•
• Discover casual
relationship & identify the
most effective ones
• TOOLS USED –
• POKA YOKE
• 5S
• SCATTER PLOTS
• REGRESSION ANALYSIS
IMPROVE – #5S
IMPROVE – #POKA YOKE
CONTROL
ESTABLISH NEW
PROCESS CAPABILITY
IMPLEMENT PROCESS
CONTROL
CONTROL – ESTABLISH NEW PROCESS CAPABILITY
• Gauge process
performance and
establish new Process
Capability
15 30
LATE DELIVERY
4545 30 15
EARLY DELIVERY
0
(MINUTES)
USLLSL
Z = 4.5
CONTROL – IMPLEMENT PROCESS CONTROL
• Control Plan should be in
place to ensure
sustained improvement
• Use Of Control Charts
• Documentation of
Control Plan
• Standardization
• TOOLS USED –
• CONTROL CHARTS
• RUN CHARTS
• PROCESS FLOW
• SOP
30
20
10
0
No.lunches/person
CONTROL – #RUN CHARTS
• Line Graph of data
plotted over TIME
• Shows Trend and
Pattern in a process
• Shows how the
process is performing
• Unlike Control Charts,
RUN CHARTS cant
say if a process is
stable
CONTROL – #CONTROL CHARTS
• Line Graph of data
plotted over TIME
• Shows Trend and
Pattern in a process
• Central Line for
Average with Upper
Control Limit & Lower
Control Limit, helps to
gauge is process is
stable
• Two Types – XBAR &
RCHARTS
DMAIC
TO BE CONTINUED…
HAPPY LEARNING!

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Introduction to Six Sigma (Basic)

  • 1.
  • 2. Let’s learn something about… Six Sigma
  • 3. This team is Awesome! Do you agree??? GREAT!!!
  • 4. Now before we jump to Six Sigma…
  • 5. How many of us still remember the basics of STATSTICS???
  • 6. Do you think it’s IMPORTANT?
  • 8. Let’s discuss - • Basics of Statistics • Data & It’s Types • Population & Sampling • Confidence Level & Interval • Average Mean, Median & Mode • Data Presentation • Variance & Standard Deviation • Six Sigma – DMAIC & DMADV • DMAIC – an introduction • Common Quality Tools
  • 9. Statistics - The science of collecting, organizing, presenting, analyzing & interpreting Numeric data to assist in making more effective decisions.
  • 10. Statistics - DESCRIPTIVE – To summarize & describe ‘data’ or ‘information’ collected through an experiment, a survey or historical record. INFERENTIAL – Techniques by which decision are made only on a sample observed. Probability, hypothesis testing, correlation & regression analysis are being used.
  • 11. Data - Collection of RAW figures like numbers, symbols, characters, images, audio, video etc. representing an information. It gives the status of the past activities and enables us to make decisions. Data must be interpreted by a human or machine to derive its meaning.
  • 12. Data - QUALITATIVE DATA – NOMINAL (with no inherent order) ORDINAL (with an ordered series) BINARY (with two options) QUANTITATIVE DATA – DISCRETE (Counted) CONTINUOUS (Measured)
  • 13. • Population is the collection of all individuals or items under consideration in a statistical study • Sample is that part of the population from which information is collected. • Sample is a subset of Population. • Sample should be a true representative of population. • Sample can inform us about the population Population & Sample
  • 14. 2 Types of Sampling frame – • Probability Sample • Simple Random Sampling • Systematic Sampling • Stratified Sampling etc. • Non Probability Sample • Convenience Sampling • Quota Sampling • Purposive Sampling etc. Sampling
  • 15. Probability Sample Systematic Sampling Simple Random Sampling Stratified Sampling
  • 16. Non Probability Sample Quota Sampling Convenience Sampling Purposive Sampling
  • 17. Confidence Level– Probability that the value of statistical parameter (eg arithmetic mean) for any sample is also TRUE for the Population A survey asked 2,000 Indians over 18 years, years, whether they were in favor of the smoking the smoking ban in restaurants. Overall, 75% of Overall, 75% of the respondents answered 'yes'. answered 'yes'. The confidence level for the for the survey had been set at 95%, the margin of the margin of error was set to 2%. It means that if the survey is conducted again, there is a 95% probability to get the same result. Confidence Level & Confidence Interval Confidence Interval– Also called as Margin Of Error (+/-) Probability that the value of statistical parameter (eg arithmetic mean) of a sample is between the margin Interval for the entire Population A survey asked 2,000 Indians over 18 years, whether they were in favor of the smoking ban in restaurants. Overall, 75% of the respondents answered 'yes'. The confidence level for the survey had been set at 95%, the margin of error was set to 2%. It means that if the responses for the entire population will be between 73% (75%-2%) and 77% (75%+2%).
  • 18. • Equal size of each class into range of a variable is divided. • Used to represent data through Frequency Tables, Graphs, Histograms, Bell Curves etc. Data Presentation – CLASS INTERVAL Class Interval (Scores) Frequency (occurrence) Cumulative Frequency 0-20 21-40 41-60 61-80 81-100
  • 19. • Number of occurrence • To summarize large volume of data • Used to represent data through Graphs, Histograms, Bell Curves etc. Data Presentation - FREQUENCY Class Interval (Scores) Frequency (occurrence) Cumulative Frequency 0-20 0 0 21-40 0 0 41-60 4 4 61-80 10 14 81-100 13 27
  • 20. • Number expressing the central or typical value in a set of data. • MEAN = Sum of values / Count of values (n) • Also called Arithmetic Mean _ • Denoted by X Average Mean, Median & Mode • Represents the middle number in a given sequence of numbers when its orders by rank. • MEDIAN = n/2 OR (n+1)/2 • Most frequent value in a set of data.
  • 21. • Presents grouped data with rectangular bars • Lengths proportional to the values that they represent Data Presentation – Bar Charts 0 10 20 30 40 50 60 70 80 90 100 A B C D E F G H I J K L M N O P Q R S T TEST SCORES Scores %
  • 22. • Diagram consisting of rectangles whose area is proportional to the frequency of a variable. • Width is equal to the class interval Data Presentation – Histogram
  • 23. • Shows distribution for variable from the mean value • The most common is also called Normal Distribution Data Presentation – BellCurve
  • 24. • Difference between expected and actual output. • Variance is everywhere….every process has variance. • The least the Variance, better the process efficiency. • Always aim to control the variance. • Sum of squared differences from the mean divided by the total sample count. • Used to calculate Standard Deviation Variance
  • 25. • Shows the variation in data • If the data is close together, standard deviation will be small • Denoted by a greek letter SIGMA Standard Deviation
  • 26. Normal Distribution & Standard Deviation 1 Sigma - 68% 2 Sigma - 95% 3 Sigma - 99.73 %
  • 27. Class Interval Mid Number (M) Frequency (F) (FM) MEAN _ X Deviation from Mean _ ( M – x ) Squared Difference from Mean X2 ( FX2 ) 0-10 5 2 10 49.33 -44.3 1962.49 3924.98 11-20 15 6 90 49.33 -34.3 1176.49 7058.94 21-30 25 12 300 49.33 -24.3 590.49 7085.88 31-40 35 25 875 49.33 -14.3 204.49 5112.25 41-50 45 34 1530 49.33 -4.3 18.49 628.66 51-60 55 30 1650 49.33 5.7 32.49 974.7 61-70 65 20 1300 49.33 15.7 246.49 4929.8 71-80 75 15 1125 49.33 25.7 660.49 9907.35 81-90 85 5 425 49.33 35.7 1274.49 6372.45 91-100 95 1 95 49.33 45.7 2088.49 2088.49 n=150 7400 48083.5 Calculating Standard Deviation - Average Mean = FM/Sum of Frequency (F) = 7400/150 = 49.33 Standard Deviation (Sigma) = = 48083.5/150 = 17.9
  • 28. Mean49.3 1123 2 3 (49.3+17.9) 67.2 (49.3-17.9) 31.4 (31.4-17.9) 13.5 (67.2+17.9) 85.1 =17.9 Understanding Standard Deviation - 1 Sigma - 68% 2 Sigma - 95% 3 Sigma - 99.73 %
  • 30. Do we know? Defect & Defective Cost Of Poor Quality Process Capability
  • 31. The Process Capability is a measurable property of a process to the specification. Expressed as a process capability index (e.g., Cpk or Cpm) Two parts of process capability are: 1) Measure the variability of the output of a process 2) Compare that variability with a specification or product tolerance. Process Capability Cpk = (USL – LSL)/ 6 σ
  • 32. FOCUS Of Six Sigma Which one should be controlled??? Input OR Output ‘Y’ OUTPUT EFFECT RESULT Dependent Symptom Monitor ‘X’ INPUT CAUSE FACTOR Independent Problem Infuse
  • 33. Six Sigma Increase Profits 3.4 Defects per Million Opportunities
  • 38. DMAIC
  • 39. DMAIC
  • 40. DEFINE Identify Customers & Project CTQ Develop Project Charter Project Scope
  • 41. • VOC to be further transformed into CTQs. • EG. A requirement of the customer is that the tiffins should be delivered on time. Thus for the customer, Delivery is Critical to the Quality (CTQ). • TOOLS USED – • VOICE OF CUSTOMER/CTQ TREE • AFFINITY DIAGRAM DEFINE – IDENTIFY PROJECT CTQ
  • 42. DEFINE – #CTQ TREE Delivery On Time – Within +/- 30 min of Lunch Time
  • 43. • BUSINESS CASE – WHY? • PROBLEM STATEMENT – WHAT? • GOAL STATEMENT – WHEN? • ROLES – WHO? • TOOLS USED – • STAKEHOLDER ANALYSIS • GNATT CHARTS DEFINE – DEVELOP PROJECT CHARTER
  • 45. • Clearly define In & Out of Scope Items • TOOLS USED – • SIPOC • STRATIFICATION ANALYSIS DEFINE – IDENTIFY PROJECT SCOPE
  • 46. DEFINE – #STRATIFICATION ANALYSIS Is Is Not Distinctions Geography INDIRAPURAM VAISHALI & VASUNDHARA VAISHALI & VASUNDHARA are sub contracted Output Delivery time Mixups, Hygiene, Temperature Customer Lower and Middle Income Higher Income Premium service for higher income group Time After Jul’18 Before Jul’18 Increased employees in Jul’18
  • 48. MEASURE Current Process Flow Data Collection, Project Y & MSA Define Performance Standards
  • 49. • Determine how the current process performs • TOOLS USED – • Value stream mapping • Process flow diagrams MEASURE– DETERMINE CURRENT PROCESS FLOW
  • 51. • Collect Data for the identified CTQ • Translate CTQ to the measurable output Y • Eg for delivery – • No. of deliveries delivered during shipping window • Time taken to travel from DABBAWALA to customer’s place • Actual delivery time perceived by the customer • MEASUREMENT SYSTEM ASSESSMENT • TOOLS USED – • BRAINSTOMING • CHECK SHEETS MEASURE– DATA COLLECTION, PROJECT Y & MSA
  • 53. • What is the definition of a defect? • What is customer’s requirement on delivery time? EG – For Delivery -Capture Target Delivery Time -Get the allowed specification limits on Y MEASURE– DEFINE PERFOMANCE STANDARDS
  • 54. 15 15 30 45 LATE DELIVERY LSL USL Visualize customer requirements Customer does not want earlier than this The customer tolerance window is 30 minutes on either side This is the target delivery time 45 30 EARLY DELIVERY 0 (MINUTES) Customer does not want later than this MEASURE– DEFINE PERFOMANCE STANDARDS
  • 55. ANALYZE ESTABLISH PROCESS CAPABILITY DEFINE PERFORMANCE OBJECTIVES IDENTIFY SOURCES OF VARIATION
  • 56. ANALYZE – ESTABLISH PROCESS CAPABILITY • What are the chances of your process creating defects? • Measure Variation in the current process • TOOLS USED – • HISTOGRAM • BOX PLOT • STANDARD DEVIATION
  • 57. ANALYZE – #HISTOGRAM Target time hrs Delivery time hrs 12:30 12:18 12:30 12:26 13:30 13:34 13:30 13:42 13:00 13:07 13:00 13:06 13:30 13:23 13:30 13:41 12:30 12:26 12:30 12:37 Target time hrs Delivery time hrs 13:00 12:38 13:00 13:09 13:00 12:49 13:00 13:05 13:30 13:31 12:00 12:04 12:00 12:08 12:00 12:10 13:00 13:18 13:00 13:01 Target time hrs Delivery time hrs 13:30 13:45 13:30 13:21 12:00 12:17 12:00 11:58 12:00 12:17 12:00 11:46 12:00 11:53 12:30 12:33 12:30 12:30 13:30 13:28 25-25 -15 -5 5 15
  • 58. 15 30 LATE DELIVERY 45 Measure the process output 45 30 15 EARLY DELIVERY 0 (MINUTES) NUMBEROFDATAPOINTS Dabbawala has an average delivery time () 2 minutes late and a standard deviation () of 10 minutes   ANALYZE – #HISTOGRAM
  • 59. 15 30 LATE DELIVERY 45 Measure the Process Output 45 30 15 EARLY DELIVERY 0 (MINUTES)   USLLSL 30 minutes 10 minutesZ = Process standard deviation Customer tolerance Z = Z = 3 ANALYZE – #STANDARD DEVIATION
  • 60. ANALYZE – #SIGMA LEVEL • Z OR SIGMA LEVEL determines the process capability. • Z value = 3*CPk • Z can be calculated as =(USL – Mean)/Standard Deviation
  • 61. Target LSL USL Center Process Reduce Spread Excessive Variation in Process T a rg e t U S LL S L T a rg e t U S LL S L Process Off Target ANALYZE – DEFINE PERFORMANCE OBJECTIVE • Check the actual problem of your process – • Shift the target OR reduce the variance • TOOLS USED – • DATA DISTRIBUTION
  • 62. ANALYZE – IDENTIFY SORUCES OF VARIANCE • Identify possible factors leading the problem • TOOLS USED – • FISHBONE OR CAUSE & EFFECT OR ISHIKAWA • FMEA • BRAINSTORMING • PARETO
  • 63. ANALYZE – #FISHBONE Delivery Time MACHINE MOTHER NATURE MAN METHODS Poor dispatching Delivery person gets lost Delivery person does not show up Poor handling of largeorders Run out of storage space on vehicles sacks Don’tknow routes High turnover Get wrong Did not understand labels No teamwork No training Unreliable bikes Delivery persons own junk Cant locate employees homes Not on std routes Did not understand labels Too few delivery persons Uneven distribution of delivery loads No money for repairs per person Too few delivery persons Too many orders Large items difficult to carry in bus /bikes Too many MATERIALS Sacks too small Too much traffic Weather Bus service unreliable in peak hours Parkingspace problem
  • 64. ANALYZE – #PARETO • 80-20 RULE • Identify VITAL few – CUT OFF level to be decided by the team on the basis of • Process Knowledge • Resource Availibility • TOOLS USED – • FISHBONE OR CAUSE & EFFECT OR ISHIKAWA • FMEA • BRAINSTORMING • PARETO Others Location Order Size Parking Traffic Label
  • 65. IMPROVE SCREEN POTENTIAL SOLUTIONS VALIDATE SOLUTIONS IMPLEMENT SOLUTIONS
  • 66. IMPROVE – SCREEN & VALIDATE SOLUTIONS • Screen all possible solutions • Discover casual relationship & identify the most effective ones • TOOLS USED – • POKA YOKE • 5S • SCATTER PLOTS • REGRESSION ANALYSIS DELIVERYTIMESPAN
  • 67. IMPROVE – #SCATTER PLOT • TWO dimensional data visualization • Dots represents values for two different variables • Also called as Correlation Plots • • Discover casual relationship & identify the most effective ones • TOOLS USED – • POKA YOKE • 5S • SCATTER PLOTS • REGRESSION ANALYSIS
  • 71. CONTROL – ESTABLISH NEW PROCESS CAPABILITY • Gauge process performance and establish new Process Capability 15 30 LATE DELIVERY 4545 30 15 EARLY DELIVERY 0 (MINUTES) USLLSL Z = 4.5
  • 72. CONTROL – IMPLEMENT PROCESS CONTROL • Control Plan should be in place to ensure sustained improvement • Use Of Control Charts • Documentation of Control Plan • Standardization • TOOLS USED – • CONTROL CHARTS • RUN CHARTS • PROCESS FLOW • SOP 30 20 10 0 No.lunches/person
  • 73. CONTROL – #RUN CHARTS • Line Graph of data plotted over TIME • Shows Trend and Pattern in a process • Shows how the process is performing • Unlike Control Charts, RUN CHARTS cant say if a process is stable
  • 74. CONTROL – #CONTROL CHARTS • Line Graph of data plotted over TIME • Shows Trend and Pattern in a process • Central Line for Average with Upper Control Limit & Lower Control Limit, helps to gauge is process is stable • Two Types – XBAR & RCHARTS
  • 75. DMAIC