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Sampling Design
 The process of obtaining information from a subset (sample) of
a larger group (population)
 The results for the sample are then used to make estimates of
the larger group
 Faster and cheaper than asking the entire population
 Two keys
1. Selecting the right people
 Have to be selected scientifically so that they are
representative of the population
2. Selecting the right number of the right people
 To minimize sampling errors I.e. choosing the wrong
people by chance
Sampling
SAMPLING
• Sample -- contacting a portion of the
population (e.g., 10% or 25%)
– best with a very large population (n)
– easiest with a homogeneous population
• Census -- the entire population
– most useful is the population ("n") is small
– or the cost of making an error is high
Population Vs. Sample
Population of Interest
Sample
Population Sample
Parameter Statistic
We measure the sample using statistics in order to draw
inferences about the population and its parameters.
Characteristics of Good Samples
• Representative
• Accessible
• Low cost
…this (bad)…
Population
Sample
…or this (VERY bad)…
Population Sample
Right sample
Population
The entire group of people of interest from whom the
researcher needs to obtain information.
Element (sampling unit)
one unit from a population
Sampling
The selection of a subset of the population
Sampling Frame
Listing of population from which a sample is chosen
Census
A polling of the entire population
Survey
A polling of the sample
Terminology
Parameter
 The variable of interest
Statistic
 The information obtained from the sample about the
parameter
Goal
To be able to make inferences about the population parameter
from knowledge of the relevant statistic - to draw general
conclusions about the entire body of units
Critical Assumption
The sample chosen is representative of the population
Terminology
Steps in Sampling Process
1. Define the population
2. Identify the sampling frame
3. Select a sampling design or procedure
4. Determine the sample size
5. Draw the sample
Sampling Design Process
Define Population
Determine Sampling Frame
Determine Sampling Procedure
Probability Sampling
Type of Procedure
Simple Random Sampling
Stratified Sampling
Cluster Sampling
Non-Probability Sampling
Type of Procedure
Convenience
Judgmental
Quota
Determine Appropriate
Sample Size
Execute Sampling
Design
Define the Target Population
It addresses the question “Ideally, who do you
want to survey?” i.e. those who have the
information sought What are their
characteristics. Who should be excluded?
– age, gender, product use, those in industry
– Geographic area
The Element ...... Individuals
families
Sampling Unit…. individuals over 20
families with 2 kids
seminar groups at ”new” university
Extent ............ individuals who have bought “one”
families who eat fast food
Timing .......... bought over the last seven days
1. Define the Target Population
The target population for a toy store can be
defined as all households with children.
What’s wrong with this definition?
1. Define the Target Population
2. Determine the Sampling Frame
 Obtaining a “list” of population (how will you reach
sample)
 Students who eat at McDonalds?
 young people at random in the street?
 phone book
 students union listing
 University mailing list
 Procedures
 E.g. individuals who have spent two or more hours on the
internet in the last week
Select “sample units”
 Individuals
 Household
 Streets
 Telephone numbers
 Companies
2. Determine the Sampling Frame
3. Selecting a Sampling Procedure
 Probability sampling - equal chance of being
included in the sample (random)
– simple random sampling
– systematic sampling
– stratified sampling
– cluster sampling
 Non-probability sampling - - unequal chance of
being included in the sample (non-random)
– convenience sampling
– judgement sampling
– snowball sampling
– quota sampling
Probability Sampling
 An objective procedure in which the probability
of selection is nonzero and is known in advance
for each population unit.
 It is also called random sampling.
 Ensures information is obtained from a
representative sample of the population
 Sampling error can be computed
 Survey results can be projected to the population
 More expensive than non-probability samples
3. Selecting a Sampling Procedure
Simple Random Sampling (SRS)
• Population members are selected directly from the
sampling frame
• Equal probability of selection for every member
(sample size/population size)
• 400/10,000 = .04
• Use random number table or random number
generator
3. Selecting a Sampling procedure
 N = the number of cases in the sampling
frame
 n = the number of cases in the sample
N
Cn
= the number of combinations
(subsets) of n from N
 f = n/N = the sampling fraction
Simple Random Sampling
3. Selecting a Sampling procedure
Objective: To select n units out of N
such that each N
Cn
has an equal chance
of being selected
Procedure: Use a table of random
numbers, a computer random number
generator, or a mechanical device to
select the sample
3. Selecting a Sampling Design
Systematic Sampling
• Order all units in the sampling frame based
on some variable and number them from 1 to
N
• Choose a random starting place from 1 to N
and then sample every k units after that
3. Selecting a Sampling Design
systematic random sample
number the units in the
population from 1 to N
decide on the n (sample size)
that you want or need
k = N/n = the interval size
randomly select an integer
between
1 to k
then take
every kth unit
Stratified Sampling (I)
• The chosen sample is forced to contain units from
each of the segments, or strata, of the population
– equalizing "important" variables
• year in school, geographic area, product use, etc.
• Steps:
– Population is divided into mutually exclusive and
exhaustive strata based on an appropriate population
characteristic. (e.g. race, age, gender etc.)
– Simple random samples are then drawn from each
stratum.
3. Selecting a Sampling Design
Stratified Random Sampling
Stratified Random Sampling
Population is divided on the basis of
characteristic of interest in the population e.g. male
and female may have different consumption
patterns
Has a smaller sampling error than simple
random sample since a source of variation is
eliminated
Ensures representativeness when proportional
sampling used
Stratified Sampling (II)
• Direct Proportional Stratified Sampling
– The sample size in each stratum is proportional to the
stratum size in the population
• Disproportional Stratified Sampling
– The sample size in each stratum is NOT proportional
to the stratum size in the population
– Used if
1) some strata are too small
2) some strata are more important than others
3) some strata are more diversified than others
3. Selecting a Sampling Design
Cluster Sampling
• Clusters of population units are selected at random
and then all or some randomly chosen units in the
selected clusters are studied.
• Steps:
– Population is divided into mutually exclusive and
exhaustive subgroups, or clusters. Ideally, each
cluster adequately represents the population.
– A simple random sample of a few clusters is
selected.
– All or some randomly chosen units in the selected
clusters are studied.
3. Selecting a Sampling Design
cluster or area random sampling
divide population into
clusters (usually along
geographic boundaries)
randomly sample clusters
measure units within
sampled clusters
When to use stratified sampling
• If primary research objective is to compare groups
• Using stratified sampling may reduce sampling
errors
When to use cluster sampling
• If there are substantial fixed costs associated with
each data collection location
• When there is a list of clusters but not of individual
population members
3. Selecting a Sampling Design
Non-Probability Sampling
 Subjective procedure in which the probability of
selection for some population units are zero or
unknown before drawing the sample.
 information is obtained from a non-representative
sample of the population
 Sampling error can not be computed
 Survey results cannot be projected to the
population
3. Selecting a Sampling Design
Non-Probability Sampling
3. Selecting a Sampling Design
Advantages
 Cheaper and faster than probability
 Reasonably representative if collected in a thorough
manner
Types of Non-Probability
Sampling (I)
• Convenience Sampling
– A researcher's convenience forms the basis for
selecting a sample.
• people in my classes
• Mall intercepts
• People with some specific characteristic (e.g. bald)
• Judgement Sampling
– A researcher exerts some effort in selecting a
sample that seems to be most appropriate for
the study.
Types of Non-Probability Sampling
• Snowball Sampling
– Selection of additional respondents is based on referrals
from the initial respondents.
• friends of friends
– Used to sample from low incidence or rare populations.
• Quota Sampling
– The population is divided into cells on the basis of relevant
control characteristics.
– A quota of sample units is established for each cell.
• 50 women, 50 men
– A convenience sample is drawn for each cell until the quota
is met.
(similar to stratified sampling)
Let us assume you wanted to interview tourists coming to a
community to study their activities and spending. Based on
national research you know that 60% come for
vacation/pleasure, 20% are VFR (visiting friends and relatives),
15% come for business and 5% for conventions and meetings.
You also know that 80% come from within the province. 10%
from other parts of Canada, and 10% are international. A total
of 500 tourists are to be intercepted at major tourist spots
(attractions, events, hotels, convention centre, etc.), as you
would in a convenience sample. The number of interviews could
therefore be determined based on the proportion a given
characteristic represents in the population. For instance, once
300 pleasure travellers have been interviewed, this category
would no longer be pursued, and only those who state that one
of the other purposes was their reason for coming would be
interviewed until these quotas were filled.
Quota Sampling
Alberta Canada International Totals
Pleasure .48 .06 .06 .60
Visiting .16 .02 .02 .20
Business .12 .015 .015 .15
Convention .04 .005 .005 .05
Totals .80 .10 .10 100
Probability Vs. Non-
Probability Sampling
• Non-probability sampling is less time consuming
and less expensive.
• The probability of selecting one element over
another is not known and therefore the estimates
cannot be projected to the population with any
specified level of confidence. Quantitative
generalizations about population can only be done
under probability sampling.
• However, in practice, marketing researchers also
apply statistics to study non-probability samples.
Generalization
• You can only generalize to the population
from which you sampled
– U of L students not college students
• geographic, different majors, different jobs, etc.
– College students not Canadian population
• younger, poorer, etc.
– Canadians not people everywhere
• less traditional, more affluent, etc.
Drawing inferences from samples
• Population estimates
– % who smoke, buy your product, etc
• 25% of sample
• what % of population?
– very dangerous with a non-representative
sample or with low response rates
Errors in Survey
Random Sampling Error
– random error- the sample selected is not
representative of the population due to chance
– the level of it is controlled by sample size
– a larger sample size leads to a smaller sampling
error.
Population mean (μ) gross income = $42,300
Sample 1 (400/250,000) mean (Χ) = $41,100
Sample 1 (400/250,000) mean (Χ) = $43,400
Non-Sampling Errors (I)
• The basic types of non-sampling error
– Non-response error
– Response or data error
• A non-response error occurs when units selected as
part of the sampling procedure do not respond in
whole or in part
– If non-respondents are not different from those that did
respond, there is no non-response error
Non-sampling Error
–systematic Error
–the level of it is NOT controlled by sample size.
Non-Sampling Errors (II)
• A response or data error is any systematic
bias that occurs during data collection,
analysis or interpretation
– Respondent error (e.g., lying, forgetting, etc.)
– Interviewer bias
– Recording errors
– Poorly designed questionnaires

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Sampling design ppt

  • 2.  The process of obtaining information from a subset (sample) of a larger group (population)  The results for the sample are then used to make estimates of the larger group  Faster and cheaper than asking the entire population  Two keys 1. Selecting the right people  Have to be selected scientifically so that they are representative of the population 2. Selecting the right number of the right people  To minimize sampling errors I.e. choosing the wrong people by chance Sampling
  • 3. SAMPLING • Sample -- contacting a portion of the population (e.g., 10% or 25%) – best with a very large population (n) – easiest with a homogeneous population • Census -- the entire population – most useful is the population ("n") is small – or the cost of making an error is high
  • 4. Population Vs. Sample Population of Interest Sample Population Sample Parameter Statistic We measure the sample using statistics in order to draw inferences about the population and its parameters.
  • 5. Characteristics of Good Samples • Representative • Accessible • Low cost
  • 7. …or this (VERY bad)… Population Sample Right sample
  • 8. Population The entire group of people of interest from whom the researcher needs to obtain information. Element (sampling unit) one unit from a population Sampling The selection of a subset of the population Sampling Frame Listing of population from which a sample is chosen Census A polling of the entire population Survey A polling of the sample Terminology
  • 9. Parameter  The variable of interest Statistic  The information obtained from the sample about the parameter Goal To be able to make inferences about the population parameter from knowledge of the relevant statistic - to draw general conclusions about the entire body of units Critical Assumption The sample chosen is representative of the population Terminology
  • 10. Steps in Sampling Process 1. Define the population 2. Identify the sampling frame 3. Select a sampling design or procedure 4. Determine the sample size 5. Draw the sample
  • 11. Sampling Design Process Define Population Determine Sampling Frame Determine Sampling Procedure Probability Sampling Type of Procedure Simple Random Sampling Stratified Sampling Cluster Sampling Non-Probability Sampling Type of Procedure Convenience Judgmental Quota Determine Appropriate Sample Size Execute Sampling Design
  • 12. Define the Target Population It addresses the question “Ideally, who do you want to survey?” i.e. those who have the information sought What are their characteristics. Who should be excluded? – age, gender, product use, those in industry – Geographic area
  • 13. The Element ...... Individuals families Sampling Unit…. individuals over 20 families with 2 kids seminar groups at ”new” university Extent ............ individuals who have bought “one” families who eat fast food Timing .......... bought over the last seven days 1. Define the Target Population
  • 14. The target population for a toy store can be defined as all households with children. What’s wrong with this definition? 1. Define the Target Population
  • 15. 2. Determine the Sampling Frame  Obtaining a “list” of population (how will you reach sample)  Students who eat at McDonalds?  young people at random in the street?  phone book  students union listing  University mailing list  Procedures  E.g. individuals who have spent two or more hours on the internet in the last week
  • 16. Select “sample units”  Individuals  Household  Streets  Telephone numbers  Companies 2. Determine the Sampling Frame
  • 17. 3. Selecting a Sampling Procedure  Probability sampling - equal chance of being included in the sample (random) – simple random sampling – systematic sampling – stratified sampling – cluster sampling  Non-probability sampling - - unequal chance of being included in the sample (non-random) – convenience sampling – judgement sampling – snowball sampling – quota sampling
  • 18. Probability Sampling  An objective procedure in which the probability of selection is nonzero and is known in advance for each population unit.  It is also called random sampling.  Ensures information is obtained from a representative sample of the population  Sampling error can be computed  Survey results can be projected to the population  More expensive than non-probability samples 3. Selecting a Sampling Procedure
  • 19. Simple Random Sampling (SRS) • Population members are selected directly from the sampling frame • Equal probability of selection for every member (sample size/population size) • 400/10,000 = .04 • Use random number table or random number generator 3. Selecting a Sampling procedure
  • 20.  N = the number of cases in the sampling frame  n = the number of cases in the sample N Cn = the number of combinations (subsets) of n from N  f = n/N = the sampling fraction Simple Random Sampling 3. Selecting a Sampling procedure
  • 21. Objective: To select n units out of N such that each N Cn has an equal chance of being selected Procedure: Use a table of random numbers, a computer random number generator, or a mechanical device to select the sample 3. Selecting a Sampling Design
  • 22. Systematic Sampling • Order all units in the sampling frame based on some variable and number them from 1 to N • Choose a random starting place from 1 to N and then sample every k units after that 3. Selecting a Sampling Design
  • 23. systematic random sample number the units in the population from 1 to N decide on the n (sample size) that you want or need k = N/n = the interval size randomly select an integer between 1 to k then take every kth unit
  • 24. Stratified Sampling (I) • The chosen sample is forced to contain units from each of the segments, or strata, of the population – equalizing "important" variables • year in school, geographic area, product use, etc. • Steps: – Population is divided into mutually exclusive and exhaustive strata based on an appropriate population characteristic. (e.g. race, age, gender etc.) – Simple random samples are then drawn from each stratum. 3. Selecting a Sampling Design
  • 26. Stratified Random Sampling Population is divided on the basis of characteristic of interest in the population e.g. male and female may have different consumption patterns Has a smaller sampling error than simple random sample since a source of variation is eliminated Ensures representativeness when proportional sampling used
  • 27. Stratified Sampling (II) • Direct Proportional Stratified Sampling – The sample size in each stratum is proportional to the stratum size in the population • Disproportional Stratified Sampling – The sample size in each stratum is NOT proportional to the stratum size in the population – Used if 1) some strata are too small 2) some strata are more important than others 3) some strata are more diversified than others 3. Selecting a Sampling Design
  • 28. Cluster Sampling • Clusters of population units are selected at random and then all or some randomly chosen units in the selected clusters are studied. • Steps: – Population is divided into mutually exclusive and exhaustive subgroups, or clusters. Ideally, each cluster adequately represents the population. – A simple random sample of a few clusters is selected. – All or some randomly chosen units in the selected clusters are studied. 3. Selecting a Sampling Design
  • 29. cluster or area random sampling divide population into clusters (usually along geographic boundaries) randomly sample clusters measure units within sampled clusters
  • 30. When to use stratified sampling • If primary research objective is to compare groups • Using stratified sampling may reduce sampling errors When to use cluster sampling • If there are substantial fixed costs associated with each data collection location • When there is a list of clusters but not of individual population members 3. Selecting a Sampling Design
  • 31. Non-Probability Sampling  Subjective procedure in which the probability of selection for some population units are zero or unknown before drawing the sample.  information is obtained from a non-representative sample of the population  Sampling error can not be computed  Survey results cannot be projected to the population 3. Selecting a Sampling Design
  • 32. Non-Probability Sampling 3. Selecting a Sampling Design Advantages  Cheaper and faster than probability  Reasonably representative if collected in a thorough manner
  • 33. Types of Non-Probability Sampling (I) • Convenience Sampling – A researcher's convenience forms the basis for selecting a sample. • people in my classes • Mall intercepts • People with some specific characteristic (e.g. bald) • Judgement Sampling – A researcher exerts some effort in selecting a sample that seems to be most appropriate for the study.
  • 34. Types of Non-Probability Sampling • Snowball Sampling – Selection of additional respondents is based on referrals from the initial respondents. • friends of friends – Used to sample from low incidence or rare populations. • Quota Sampling – The population is divided into cells on the basis of relevant control characteristics. – A quota of sample units is established for each cell. • 50 women, 50 men – A convenience sample is drawn for each cell until the quota is met. (similar to stratified sampling)
  • 35. Let us assume you wanted to interview tourists coming to a community to study their activities and spending. Based on national research you know that 60% come for vacation/pleasure, 20% are VFR (visiting friends and relatives), 15% come for business and 5% for conventions and meetings. You also know that 80% come from within the province. 10% from other parts of Canada, and 10% are international. A total of 500 tourists are to be intercepted at major tourist spots (attractions, events, hotels, convention centre, etc.), as you would in a convenience sample. The number of interviews could therefore be determined based on the proportion a given characteristic represents in the population. For instance, once 300 pleasure travellers have been interviewed, this category would no longer be pursued, and only those who state that one of the other purposes was their reason for coming would be interviewed until these quotas were filled. Quota Sampling
  • 36. Alberta Canada International Totals Pleasure .48 .06 .06 .60 Visiting .16 .02 .02 .20 Business .12 .015 .015 .15 Convention .04 .005 .005 .05 Totals .80 .10 .10 100
  • 37. Probability Vs. Non- Probability Sampling • Non-probability sampling is less time consuming and less expensive. • The probability of selecting one element over another is not known and therefore the estimates cannot be projected to the population with any specified level of confidence. Quantitative generalizations about population can only be done under probability sampling. • However, in practice, marketing researchers also apply statistics to study non-probability samples.
  • 38. Generalization • You can only generalize to the population from which you sampled – U of L students not college students • geographic, different majors, different jobs, etc. – College students not Canadian population • younger, poorer, etc. – Canadians not people everywhere • less traditional, more affluent, etc.
  • 39. Drawing inferences from samples • Population estimates – % who smoke, buy your product, etc • 25% of sample • what % of population? – very dangerous with a non-representative sample or with low response rates
  • 40. Errors in Survey Random Sampling Error – random error- the sample selected is not representative of the population due to chance – the level of it is controlled by sample size – a larger sample size leads to a smaller sampling error. Population mean (μ) gross income = $42,300 Sample 1 (400/250,000) mean (Χ) = $41,100 Sample 1 (400/250,000) mean (Χ) = $43,400
  • 41. Non-Sampling Errors (I) • The basic types of non-sampling error – Non-response error – Response or data error • A non-response error occurs when units selected as part of the sampling procedure do not respond in whole or in part – If non-respondents are not different from those that did respond, there is no non-response error Non-sampling Error –systematic Error –the level of it is NOT controlled by sample size.
  • 42. Non-Sampling Errors (II) • A response or data error is any systematic bias that occurs during data collection, analysis or interpretation – Respondent error (e.g., lying, forgetting, etc.) – Interviewer bias – Recording errors – Poorly designed questionnaires