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Sampling MethodsSampling Methods
Dr.A.P.Kulkarni
2
IntroductionIntroduction
Population (Universe): All the persons,
objects or events about which information
is sought for.
Sample: Part of the population drawn by
scientific method, for detailed study.
Objective could be making estimate about
the parameter
Dr.A.P.Kulkarni
3
Need of SamplingNeed of Sampling
Shortage of resources: Personnel,
equipment, time
Detailed examination of smaller units
Population may be infinite.
Reasonable estimates of parameter
required in short time.
Sampling FrameSampling Frame
Defining who enters sample and who does not
Eligibility : Inclusion & Exclusion criteria
Defining sampling frame makes sampling easier
Dr.A.P.Kulkarni
4
Types of Sampling MethodsTypes of Sampling Methods
Cluster
Sampling
Non-Probability
Sampling
Convenience
Probability Sampling
Simple
Random
Systematic
Stratified
Quota
5
Dr.A.P.Kulkarni
May 8, 2018May 8th, 2003May 8th, 2003Dr.A.P.Kulkarni
6
Sampling MethodsSampling Methods
Simple Random SamplingSimple Random Sampling
 Principle
– Equal chance of drawing each unit.
 Merits
– Easy to implement if list frame available or small
population
– Approximately satisfies the sampling model on which
conventional statistics is based, so we can carry out
complex analyses
 Demerits
– Need complete list of units
– Units may be scattered
– Large sample size
7
Dr.A.P.Kulkarni
Dr.A.P.Kulkarni
8
Selection of Random NumbersSelection of Random Numbers
Random Number Table
Lottery
Computer Generation
Dr.A.P.Kulkarni
9
StepsSteps
1. Enumerate all units
2. Decide sample size
3. Selection of row and
column
4. Selection of digits
5. Selection of direction
6. Selection of number if
eligible
1. 500: Say 001 to 500
2. Say 50
3. Say R-2, C-3 (to be
done randomly)
4. Last three (or first 3?)
5. Down words then to
Right & up
Dr.A.P.Kulkarni
10
Dr.A.P.Kulkarni
11
01465 Eligible 1
93054 Eligible 2
55270 Eligible 3
32504 Not Eligible --
78323 Eligible 4
20466 Eligible 5
25276 Eligible 6
98411 Eligible 7
04796 Not eligible --
Simple Random Sampling
12
Dr.A.P.Kulkarni
Dr.A.P.Kulkarni
13
Lottery MethodLottery Method
For small, finite populations
Step-1: Take small papers and write numbers
1 through maximum in population (say
1000)
Step-2: Mix and select papers = sample size
(say 50)
Students selected would enter sample
Dr.A.P.Kulkarni
14
Search word
in Google
search box
Click this option
Down load file &
Install file
You may require
“Unzipping”
Random number: by computerRandom number: by computer
Dr.A.P.Kulkarni
15
Dr.A.P.Kulkarni
16
Dr.A.P.Kulkarni
17
1.
Input entered in
the input box
2.
Press
“Calculate button”
Dr.A.P.Kulkarni
18
Ten numbers in
the range of 1-
500 generated
Generated
numbers saved
to a file
Dr.A.P.Kulkarni
19
Systematic sampling with Random startSystematic sampling with Random start
(Two examples)(Two examples)
1. Enumerate & enlist all units in population
(N) Families: 1000 Students:
400
2. Decide sample size (n)
Families : 50 Students:
40
3. Decide sampling interval (SI) = N /n
Families: 1000 /50 = 20
Students : 400 / 40 = 10
Dr.A.P.Kulkarni
20
5. Decide starting point (SP) randomly in range
of 1 to SI :
Families : 14 (say) Students: 8
(say)
6. Select units for sample:
Unit-No Family Student
1 SP = 14 SP = 8
2 14 +SI =34 8+SI =18
3 34 +SI =54 28 + SI =28
4 74 38
5 94 48
and so on….. 994 398
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15
31 32 33 34 35 36 37 38 39 40 41 42 43 44 45
16 17 18 19 20 21 22 23 24 25 26 27 28 29 30
46 47 48 49 50 51 52 53 54 55 ……..
21
Dr.A.P.Kulkarni
DrawbacksDrawbacks
Periodic effect or cyclic effect
Eg. In a large grocery store divided into the following
8 sections: bakery, pharmacy, dry cleaning etc. Each
section has 10 employees, including a manager. In the
list manager is listed first and then, the other
employees by descending order of seniority.
What happens if starting point is 1 and SI is 10?
22
Dr.A.P.Kulkarni
23
Dr.A.P.Kulkarni
Only
Managers are
Selected !!!
Dr.A.P.Kulkarni
24
Stratified samplingStratified sampling
Indication: Finite
population with
Heterogeneous
groups for
Characteristic
being studied.
There is
within group
homogeneity.
Characteristic Hb %
Group Mean
Male 13.5
Female 9.0
Characteristic
Immunization coverage
Rural : 50%
Urban : 80%
Dr.A.P.Kulkarni
25
Stratified Sampling: Step-1Stratified Sampling: Step-1
Contribution of each strata to population
A) Hb %:
Total Population : 1000
Males : 600 (60%), Females : 400 (40%)
B) Immunization:
Total Population: 1,00,000
Rural : 70,000 (70%) , Urban : 30,000
(30%)
Dr.A.P.Kulkarni
26
Stratified sampling: Step -2 & 3Stratified sampling: Step -2 & 3
Step -2: Sample size from total population
A) Hb% : 200 B ) Immunization : 1000
Step-3: Allocation to strata : Sample size * proportion
of strata in population
A) Hb% : Males : 200 x 0.60 = 120
Females : 200 x 0.40 = 080
B) Immunization: Rural : 1000 x 0.70 = 700
Urban : 1000 x 0.30 = 300
Dr.A.P.Kulkarni
27
Stratified sampling: Step-4Stratified sampling: Step-4
Each strata is considered as
separate population and required
number of units are drawn from it
by:
Random sampling
Systematic sampling
Multistage SamplingMultistage Sampling
When population is large, scattered and not
homogenous.
Used for large scale surveys.
Sampling is done in different stages and each
stage being selected by some random procedure.
28
Dr.A.P.Kulkarni
Multistage SamplingMultistage Sampling
Eg.
– Immunisation status of children <5yrs of age in
Maharashtra.
– First stage. A sample of district is selected.
– Second stage. A sample of taluka is selected from the
selected district.
– Third Stage. A sample of village is selected from the
selected taluka.
– Fourth Stage. Sample of children <5yrs of age are
selected from the selected village.
29
Dr.A.P.Kulkarni
Multistage SamplingMultistage Sampling
Advantages
– Sample is spread over the entire population.
– Sampling frame is not required so cuts down the cost.
– Every unit has equal chance to be selected.
– Saves time and cost.
Disadvantages
– Sampling error is higher as village population may differ,
culture and religion differ etc
30
Dr.A.P.Kulkarni
Factors Affecting Choice of SamplingFactors Affecting Choice of Sampling
DesignDesign
–Sampling Frame: Existence and Size
–Costs
–Precision Desired
–Sub-Population Comparisons
31
Dr.A.P.Kulkarni
Dr.A.P.Kulkarni
32

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Sampling methods

  • 2. Dr.A.P.Kulkarni 2 IntroductionIntroduction Population (Universe): All the persons, objects or events about which information is sought for. Sample: Part of the population drawn by scientific method, for detailed study. Objective could be making estimate about the parameter
  • 3. Dr.A.P.Kulkarni 3 Need of SamplingNeed of Sampling Shortage of resources: Personnel, equipment, time Detailed examination of smaller units Population may be infinite. Reasonable estimates of parameter required in short time.
  • 4. Sampling FrameSampling Frame Defining who enters sample and who does not Eligibility : Inclusion & Exclusion criteria Defining sampling frame makes sampling easier Dr.A.P.Kulkarni 4
  • 5. Types of Sampling MethodsTypes of Sampling Methods Cluster Sampling Non-Probability Sampling Convenience Probability Sampling Simple Random Systematic Stratified Quota 5 Dr.A.P.Kulkarni
  • 6. May 8, 2018May 8th, 2003May 8th, 2003Dr.A.P.Kulkarni 6 Sampling MethodsSampling Methods
  • 7. Simple Random SamplingSimple Random Sampling  Principle – Equal chance of drawing each unit.  Merits – Easy to implement if list frame available or small population – Approximately satisfies the sampling model on which conventional statistics is based, so we can carry out complex analyses  Demerits – Need complete list of units – Units may be scattered – Large sample size 7 Dr.A.P.Kulkarni
  • 8. Dr.A.P.Kulkarni 8 Selection of Random NumbersSelection of Random Numbers Random Number Table Lottery Computer Generation
  • 10. StepsSteps 1. Enumerate all units 2. Decide sample size 3. Selection of row and column 4. Selection of digits 5. Selection of direction 6. Selection of number if eligible 1. 500: Say 001 to 500 2. Say 50 3. Say R-2, C-3 (to be done randomly) 4. Last three (or first 3?) 5. Down words then to Right & up Dr.A.P.Kulkarni 10
  • 11. Dr.A.P.Kulkarni 11 01465 Eligible 1 93054 Eligible 2 55270 Eligible 3 32504 Not Eligible -- 78323 Eligible 4 20466 Eligible 5 25276 Eligible 6 98411 Eligible 7 04796 Not eligible --
  • 13. Dr.A.P.Kulkarni 13 Lottery MethodLottery Method For small, finite populations Step-1: Take small papers and write numbers 1 through maximum in population (say 1000) Step-2: Mix and select papers = sample size (say 50) Students selected would enter sample
  • 14. Dr.A.P.Kulkarni 14 Search word in Google search box Click this option Down load file & Install file You may require “Unzipping”
  • 15. Random number: by computerRandom number: by computer Dr.A.P.Kulkarni 15
  • 17. Dr.A.P.Kulkarni 17 1. Input entered in the input box 2. Press “Calculate button”
  • 18. Dr.A.P.Kulkarni 18 Ten numbers in the range of 1- 500 generated Generated numbers saved to a file
  • 19. Dr.A.P.Kulkarni 19 Systematic sampling with Random startSystematic sampling with Random start (Two examples)(Two examples) 1. Enumerate & enlist all units in population (N) Families: 1000 Students: 400 2. Decide sample size (n) Families : 50 Students: 40 3. Decide sampling interval (SI) = N /n Families: 1000 /50 = 20 Students : 400 / 40 = 10
  • 20. Dr.A.P.Kulkarni 20 5. Decide starting point (SP) randomly in range of 1 to SI : Families : 14 (say) Students: 8 (say) 6. Select units for sample: Unit-No Family Student 1 SP = 14 SP = 8 2 14 +SI =34 8+SI =18 3 34 +SI =54 28 + SI =28 4 74 38 5 94 48 and so on….. 994 398
  • 21. 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 46 47 48 49 50 51 52 53 54 55 …….. 21 Dr.A.P.Kulkarni
  • 22. DrawbacksDrawbacks Periodic effect or cyclic effect Eg. In a large grocery store divided into the following 8 sections: bakery, pharmacy, dry cleaning etc. Each section has 10 employees, including a manager. In the list manager is listed first and then, the other employees by descending order of seniority. What happens if starting point is 1 and SI is 10? 22 Dr.A.P.Kulkarni
  • 24. Dr.A.P.Kulkarni 24 Stratified samplingStratified sampling Indication: Finite population with Heterogeneous groups for Characteristic being studied. There is within group homogeneity. Characteristic Hb % Group Mean Male 13.5 Female 9.0 Characteristic Immunization coverage Rural : 50% Urban : 80%
  • 25. Dr.A.P.Kulkarni 25 Stratified Sampling: Step-1Stratified Sampling: Step-1 Contribution of each strata to population A) Hb %: Total Population : 1000 Males : 600 (60%), Females : 400 (40%) B) Immunization: Total Population: 1,00,000 Rural : 70,000 (70%) , Urban : 30,000 (30%)
  • 26. Dr.A.P.Kulkarni 26 Stratified sampling: Step -2 & 3Stratified sampling: Step -2 & 3 Step -2: Sample size from total population A) Hb% : 200 B ) Immunization : 1000 Step-3: Allocation to strata : Sample size * proportion of strata in population A) Hb% : Males : 200 x 0.60 = 120 Females : 200 x 0.40 = 080 B) Immunization: Rural : 1000 x 0.70 = 700 Urban : 1000 x 0.30 = 300
  • 27. Dr.A.P.Kulkarni 27 Stratified sampling: Step-4Stratified sampling: Step-4 Each strata is considered as separate population and required number of units are drawn from it by: Random sampling Systematic sampling
  • 28. Multistage SamplingMultistage Sampling When population is large, scattered and not homogenous. Used for large scale surveys. Sampling is done in different stages and each stage being selected by some random procedure. 28 Dr.A.P.Kulkarni
  • 29. Multistage SamplingMultistage Sampling Eg. – Immunisation status of children <5yrs of age in Maharashtra. – First stage. A sample of district is selected. – Second stage. A sample of taluka is selected from the selected district. – Third Stage. A sample of village is selected from the selected taluka. – Fourth Stage. Sample of children <5yrs of age are selected from the selected village. 29 Dr.A.P.Kulkarni
  • 30. Multistage SamplingMultistage Sampling Advantages – Sample is spread over the entire population. – Sampling frame is not required so cuts down the cost. – Every unit has equal chance to be selected. – Saves time and cost. Disadvantages – Sampling error is higher as village population may differ, culture and religion differ etc 30 Dr.A.P.Kulkarni
  • 31. Factors Affecting Choice of SamplingFactors Affecting Choice of Sampling DesignDesign –Sampling Frame: Existence and Size –Costs –Precision Desired –Sub-Population Comparisons 31 Dr.A.P.Kulkarni

Hinweis der Redaktion

  1. When we consider methods of sampling, there are basically two kinds of sampling. Now under these two categories, there are many different methods. In today’s session we’ll concentrate on the more commonly used methods.
  2. The biggest drawback of the systematic sampling method is that if there is some cycle in the way the population is arranged on a list and if that cycle coincides in some way with the sampling interval, the possible samples may not be representative of the population. Suppose you run a large grocery store and have a list of the employees in each section. The grocery store is divided into the following 8 sections: bakery, pharmacy, and dry cleaning. Each section has 10 employees, including a manager (making 30 employees in total). Your list is ordered by section, with the manager listed first and then, the other employees by descending order of seniority.If you wanted to survey your employees about their thoughts on their work environment, you might choose a small sample to answer your questions. If you use a systematic sampling approach and your sampling interval is 10, then you could end up selecting only managers. This type of sample would not give you a complete or appropriate picture of your employees&amp;apos; thoughts.
  3. Sometimes it is too expensive to spread a sample across the population as a whole. Travel costs can become expensive if interviewers have to survey people from one end of the country to the other. To reduce costs, statisticians may choose a cluster sampling technique.