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Why Do I Need to Know About Different
Methods?
As a future practitioner…
To be able to intelligently participate in
research projects, evaluations, and
studies undertaken by your institution.
As an educated citizen ...
To understand the difference between
scientifically acquired knowledge and
other kinds of information.
1
What’s the Difference Between “Method” and
“Methodology”?
Method Methodology
•Techniques for
gathering evidence
•The various ways of
proceeding in gathering
information
•The underlying theory
and analysis of how
research does or
should proceed, often
influenced by discipline
2
What is research?
• We ask questions all the time
• Research is a formal way of going about
asking questions
• Uses methodologies
• Many different kinds (e.g. market
research, media research and social
research)
• Basic research methods can be learned
easily
3
Basic Research Methods
• Quantitative research (e.g. survey)
• Qualitative research (e.g. face-to-
face interviews; focus groups; site
visits)
• Case studies
• Participatory research
4
Surveys
• Think clearly about questions (need
to constrain answers as much as
possible)
• Make sure results will answer your
research question
• Can use Internet for conducting
surveys if need to cover wide
geographic reach
5
Quantitative Research
• Involves information or data in the form
of numbers
• Allows us to measure or to quantify
things
• Respondents don’t necessarily give
numbers as answers - answers are
analysed as numbers
• Good example of quantitative research is
the survey 6
Qualitative Research
• Helps us flesh out the story and develop a
deeper understanding of a topic
• Often contrasted to quantitative research
• Together they give us the ‘bigger picture’
• Good examples of qualitative research are
face-to-face interviews, focus groups and
site visits
7
Face-to-face interviews
• Must prepare questions
• Good idea to record your interviews
• Interviews take up time, so plan for an
hour or less (roughly 10 questions)
• Stick to your questions, but be flexible if
relevant or interesting issues arise during
the interview
8
Focus groups
• Take time to arrange, so prepare in
advance (use an intermediary to help
you if you can)
• Who will be in your focus group? (e.g.
age, gender)
• Size of focus group (8-10 is typical)
• Consider whether or not to have
separate focus groups for different ages
or genders (e.g. discussing sex and
sexuality) 9
Site visits and observation
• Site visits involve visiting an organization,
community project etc
• Consider using a guide
• Observation is when you visit a location
and observe what is going on, drawing
your own conclusions
• Both facilitate making your research
more relevant and concrete
10
Case Studies
• Method of capturing and presenting
concrete details of real or fictional
situations in a structured way
• Good for comparative analysis
11
Participatory Research
• Allows participation of community being
researched in research process (e.g.
developing research question; choosing
methodology; analysing results)
• Good way to ensure research does not
simply reinforce prejudices and
presumptions of researcher
• Good for raising awareness in
community and developing appropriate
action plans 12
Planning your research:
Key questions
• What do you want to know?
• How do you find out what you want to
know?
• Where can you get the information?
• Who do you need to ask?
• When does your research need to be
done?
• Why? (Getting the answer)
13
Objectives of presentation
• Definition of sampling
• Why do we use samples?
• Concept of representativeness
• Main methods of sampling
• Sampling error
• Sample size calculation
14
Definition of sampling
Procedure by which some members
of a given population are selected as
representatives of the entire population
15
Definition of sampling terms
• Sampling unit
– Subject under observation on which information
is collected
• Sampling fraction
– Ratio between the sample size and the population
size
• Sampling frame
– Any list of all the sampling units in the population
• Sampling scheme
– Method of selecting sampling units from sampling
frame
16
Why do we use samples ?
Get information from large populations
–At minimal cost
–At maximum speed
–At increased accuracy
–Using enhanced tools
17
Sampling
Precision
Cost
18
What we need to know
• Concepts
– Representativeness
– Sampling methods
– Choice of the right design
• Calculations
– Sampling error
– Design effect
– Sample size
19
Sampling and Representativeness
Sample
Target Population
Sampling
Population
Target Population  Sampling Population  Sample20
Representativeness
• Person
• Demographic characteristics (age, sex…)
• Exposure/susceptibility
• Place (ex : urban vs. rural)
• Time
• Seasonality
• Day of the week
• Time of the day
Ensure representativeness before starting,
confirm once completed !!!!!!
21
Types of samples
• Non-probability samples
• Probability samples
22
Non probability samples
• Quotas
• Sample reflects population structure
• Time/resources constraints
• Convenience samples (purposive units)
• Biased
• Best or worst scenario
Probability of being chosen : unknown
23
Probability samples
• Random sampling
• Each subject has a known probability of
being chosen
• Reduces possibility of selection bias
• Allows application of statistical theory to
results
24
Sampling error
• No sample is the exact mirror image of
the population
• Magnitude of error can be measured in
probability samples
• Expressed by standard error
– of mean, proportion, differences, etc
• Function of
– amount of variability in measuring factor of
interest
– sample size
25
Methods used in probability samples
• Simple random sampling
• Systematic sampling
• Stratified sampling
• Multistage sampling
• Cluster sampling
26
Quality of an estimate
Precision &
validity
No precision
Random error !
Precision but
no validity
Systematic
error (Bias) !
27
Simple Random Sampling
• Principle
–Equal chance of drawing each unit
• Procedure
–Number all units
–Randomly draw units
28
Simple random sampling
• Advantages
–Simple
–Sampling error easily measured
• Disadvantages
–Need complete list of units
–Does not always achieve best
representativeness
–Units may be scattered
29
Example: evaluate the prevalence of tooth
decay among the 1200 children attending a
school
• List of children attending the school
• Children numerated from 1 to 1200
• Sample size = 100 children
• Random sampling of 100 numbers between 1
and 1200
How to randomly select?
Simple random sampling
30
Simple random sampling
31
57172 42088 70098 11333 26902 29959 43909 49607
33883 87680 28923 15659 09839 45817 89405 70743
77950 67344 10609 87119 15859 74577 42791 75889
11607 11596 01796 24498 17009 67119 00614 49529
56149 55678 38169 47228 49931 94303 67448 31286
80719 65101 77729 83949 83358 75230 56624 27549
93809 19505 82000 79068 45552 86776 48980 56684
40950 86216 48161 17646 24164 35513 94057 51834
12182 59744 65695 83710 41125 14291 74773 66391
13382 48076 73151 48724 35670 38453 63154 58116
38629 94576 48859 75654 17152 66516 78796 73099
60728 32063 12431 23898 23683 10853 04038 75246
01881 99056 46747 08846 01331 88163 74462 14551
23094 29831 95387 23917 07421 97869 88092 72201
15243 21100 48125 05243 16181 39641 36970 99522
53501 58431 68149 25405 23463 49168 02048 31522
07698 24181 01161 01527 17046 31460 91507 16050
22921 25930 79579 43488 13211 71120 91715 49881
68127 00501 37484 99278 28751 80855 02035 10910
55309 10713 36439 65660 72554 77021 46279 22705
92034 90892 69853 06175 61221 76825 18239 47687
50612 84077 41387 54107 09190 74305 68196 75634
81415 98504 32168 17822 49946 37545 47201 85224
38461 44528 30953 08633 08049 68698 08759 45611
07556 24587 88753 71626 64864 54986 38964 83534
60557 50031 75829 05622 30237 77795 41870 26300
Table of random numbers
32
Systematic sampling
• N = 1200, and n = 60
⇒ sampling fraction = 1200/60 = 20
• List persons from 1 to 1200
• Randomly select a number between 1 and
20 (ex : 8)
⇒ 1st
person selected = the 8th
on the
list
⇒ 2nd
person = 8 + 20 = the 28th
etc .....
33
Systematic sampling
34
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 ……..
35
Systematic Sampling
Example: systematic sampling
36
Stratified Sampling
• Principle :
–Classify population into internally
homogeneous subgroups (strata)
–Draw sample in each strata
–Combine results of all strata
37
Stratified Sampling
• Advantages
– More precise if variable associated with
strata
– All subgroups represented, allowing
separate conclusions about each of
them
• Disadvantages
– Sampling error difficult to measure
– Loss of precision if very small numbers
sampled in individual strata
38
Example: Stratified sampling
• Determine vaccination coverage in a
country
• One sample drawn in each region
• Estimates calculated for each stratum
• Each stratum weighted to obtain
estimate for country (average)
39
Multiple Stage Sampling
Principle
• = consecutive samplings
• example :
sampling unit = household
– 1rst
stage : drawing areas or blocks
– 2nd
stage : drawing buildings, houses
– 3rd
stage : drawing households
40
Cluster Sampling
• Principle
–Random sample of groups
(“clusters”) of units
–In selected clusters, all units or
proportion (sample) of units included
41
Example: Cluster sampling
Section 4
Section 5
Section 3
Section 2Section 1
42
Cluster Sampling
• Advantages
– Simple as complete list of sampling units
within population not required
– Less travel/resources required
• Disadvantages
– Imprecise if clusters homogeneous and
therefore sample variation greater than
population variation (large design effect)
– Sampling error difficult to measure
43
Cluster Sampling
To evaluate vaccination coverage:
• Without list of persons
• Total population of villages
• Randomly choose 30 clusters
• 30 cluster of 7 children each= 210 children
44
Drawing the Clusters
You need :
– Map of the region
– Distribution of population (by villages or area)
– Age distribution (population 12-23 m :3%)
1600
220
3200
400
800
200
1200
200
1600
400
53000
7300
106000
13000
26500
6600
40000
6600
53000
13200
A
B
C
D
E
F
G
H
I
J
12-23Pop.Village
45
Distribution of the clusters
A
B
C
D
E
F
G
H
I
J
1600
220
3200
400
800
200
1200
200
1600
400
1600
1820
5020
5420
6220
6420
7620
7820
9420
9820
Total population = 9820
Compute cumulated population
46
Distribution of the clusters
Then compute sampling fraction :
K = = 327
Draw a random number (between 1
and 327)
Example: 62
Start from the village including “62”
and draw the clusters adding the
sampling fraction
9820
30
A
B
C
D
E
F
G
H
I
J
1600
1820
5020
5420
6220
6420
7620
7820
9420
9820
I I I I
I
I I I I I I I I I I
I
I I
I
I I I I
I
I I I I I
I
47
Drawing households and children
On the spot
Go to the center of the village , choose direction
(random)
Number the houses in this direction
 Ex: 21
Draw random number (between 1 and 21) to
identify the first house to visit
From this house progress until finding the 7
children ( itinerary rules fixed beforehand)
48
Selecting a sampling method
• Population to be studied
– Size/geographical distribution
– Heterogeneity with respect to variable
• Level of precision required
• Resources available
• Importance of having a precise estimate
of the sampling error
49
Steps in estimating sample size
• Identify major study variable
• Determine type of estimate (%, mean, ratio,...)
• Indicate expected frequency of factor of interest
• Decide on desired precision of the estimate
• Decide on acceptable risk that estimate will fall
outside its real population value
• Adjust for estimated design effect
• Adjust for expected response rate
• (Adjust for population size? In case of small size
population only)
50
Place of sampling
in descriptive surveys
• Define objectives
• Define resources available
• Identify study population
• Identify variables to study
• Define precision required
• Establish plan of analysis (questionnaire)
• Create sampling frame
• Select sample
• Pilot data collection
• Collect data
• Analyse data
• Communicate results
• Use results
51
Conclusion
• Probability samples are the best
• Beware of …
– refusals
– absentees
– “do not know”
52
• If in doubt…
Call a statistician !!!!
Thank You
53

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Research methods presentation

  • 1. Why Do I Need to Know About Different Methods? As a future practitioner… To be able to intelligently participate in research projects, evaluations, and studies undertaken by your institution. As an educated citizen ... To understand the difference between scientifically acquired knowledge and other kinds of information. 1
  • 2. What’s the Difference Between “Method” and “Methodology”? Method Methodology •Techniques for gathering evidence •The various ways of proceeding in gathering information •The underlying theory and analysis of how research does or should proceed, often influenced by discipline 2
  • 3. What is research? • We ask questions all the time • Research is a formal way of going about asking questions • Uses methodologies • Many different kinds (e.g. market research, media research and social research) • Basic research methods can be learned easily 3
  • 4. Basic Research Methods • Quantitative research (e.g. survey) • Qualitative research (e.g. face-to- face interviews; focus groups; site visits) • Case studies • Participatory research 4
  • 5. Surveys • Think clearly about questions (need to constrain answers as much as possible) • Make sure results will answer your research question • Can use Internet for conducting surveys if need to cover wide geographic reach 5
  • 6. Quantitative Research • Involves information or data in the form of numbers • Allows us to measure or to quantify things • Respondents don’t necessarily give numbers as answers - answers are analysed as numbers • Good example of quantitative research is the survey 6
  • 7. Qualitative Research • Helps us flesh out the story and develop a deeper understanding of a topic • Often contrasted to quantitative research • Together they give us the ‘bigger picture’ • Good examples of qualitative research are face-to-face interviews, focus groups and site visits 7
  • 8. Face-to-face interviews • Must prepare questions • Good idea to record your interviews • Interviews take up time, so plan for an hour or less (roughly 10 questions) • Stick to your questions, but be flexible if relevant or interesting issues arise during the interview 8
  • 9. Focus groups • Take time to arrange, so prepare in advance (use an intermediary to help you if you can) • Who will be in your focus group? (e.g. age, gender) • Size of focus group (8-10 is typical) • Consider whether or not to have separate focus groups for different ages or genders (e.g. discussing sex and sexuality) 9
  • 10. Site visits and observation • Site visits involve visiting an organization, community project etc • Consider using a guide • Observation is when you visit a location and observe what is going on, drawing your own conclusions • Both facilitate making your research more relevant and concrete 10
  • 11. Case Studies • Method of capturing and presenting concrete details of real or fictional situations in a structured way • Good for comparative analysis 11
  • 12. Participatory Research • Allows participation of community being researched in research process (e.g. developing research question; choosing methodology; analysing results) • Good way to ensure research does not simply reinforce prejudices and presumptions of researcher • Good for raising awareness in community and developing appropriate action plans 12
  • 13. Planning your research: Key questions • What do you want to know? • How do you find out what you want to know? • Where can you get the information? • Who do you need to ask? • When does your research need to be done? • Why? (Getting the answer) 13
  • 14. Objectives of presentation • Definition of sampling • Why do we use samples? • Concept of representativeness • Main methods of sampling • Sampling error • Sample size calculation 14
  • 15. Definition of sampling Procedure by which some members of a given population are selected as representatives of the entire population 15
  • 16. Definition of sampling terms • Sampling unit – Subject under observation on which information is collected • Sampling fraction – Ratio between the sample size and the population size • Sampling frame – Any list of all the sampling units in the population • Sampling scheme – Method of selecting sampling units from sampling frame 16
  • 17. Why do we use samples ? Get information from large populations –At minimal cost –At maximum speed –At increased accuracy –Using enhanced tools 17
  • 19. What we need to know • Concepts – Representativeness – Sampling methods – Choice of the right design • Calculations – Sampling error – Design effect – Sample size 19
  • 20. Sampling and Representativeness Sample Target Population Sampling Population Target Population  Sampling Population  Sample20
  • 21. Representativeness • Person • Demographic characteristics (age, sex…) • Exposure/susceptibility • Place (ex : urban vs. rural) • Time • Seasonality • Day of the week • Time of the day Ensure representativeness before starting, confirm once completed !!!!!! 21
  • 22. Types of samples • Non-probability samples • Probability samples 22
  • 23. Non probability samples • Quotas • Sample reflects population structure • Time/resources constraints • Convenience samples (purposive units) • Biased • Best or worst scenario Probability of being chosen : unknown 23
  • 24. Probability samples • Random sampling • Each subject has a known probability of being chosen • Reduces possibility of selection bias • Allows application of statistical theory to results 24
  • 25. Sampling error • No sample is the exact mirror image of the population • Magnitude of error can be measured in probability samples • Expressed by standard error – of mean, proportion, differences, etc • Function of – amount of variability in measuring factor of interest – sample size 25
  • 26. Methods used in probability samples • Simple random sampling • Systematic sampling • Stratified sampling • Multistage sampling • Cluster sampling 26
  • 27. Quality of an estimate Precision & validity No precision Random error ! Precision but no validity Systematic error (Bias) ! 27
  • 28. Simple Random Sampling • Principle –Equal chance of drawing each unit • Procedure –Number all units –Randomly draw units 28
  • 29. Simple random sampling • Advantages –Simple –Sampling error easily measured • Disadvantages –Need complete list of units –Does not always achieve best representativeness –Units may be scattered 29
  • 30. Example: evaluate the prevalence of tooth decay among the 1200 children attending a school • List of children attending the school • Children numerated from 1 to 1200 • Sample size = 100 children • Random sampling of 100 numbers between 1 and 1200 How to randomly select? Simple random sampling 30
  • 32. 57172 42088 70098 11333 26902 29959 43909 49607 33883 87680 28923 15659 09839 45817 89405 70743 77950 67344 10609 87119 15859 74577 42791 75889 11607 11596 01796 24498 17009 67119 00614 49529 56149 55678 38169 47228 49931 94303 67448 31286 80719 65101 77729 83949 83358 75230 56624 27549 93809 19505 82000 79068 45552 86776 48980 56684 40950 86216 48161 17646 24164 35513 94057 51834 12182 59744 65695 83710 41125 14291 74773 66391 13382 48076 73151 48724 35670 38453 63154 58116 38629 94576 48859 75654 17152 66516 78796 73099 60728 32063 12431 23898 23683 10853 04038 75246 01881 99056 46747 08846 01331 88163 74462 14551 23094 29831 95387 23917 07421 97869 88092 72201 15243 21100 48125 05243 16181 39641 36970 99522 53501 58431 68149 25405 23463 49168 02048 31522 07698 24181 01161 01527 17046 31460 91507 16050 22921 25930 79579 43488 13211 71120 91715 49881 68127 00501 37484 99278 28751 80855 02035 10910 55309 10713 36439 65660 72554 77021 46279 22705 92034 90892 69853 06175 61221 76825 18239 47687 50612 84077 41387 54107 09190 74305 68196 75634 81415 98504 32168 17822 49946 37545 47201 85224 38461 44528 30953 08633 08049 68698 08759 45611 07556 24587 88753 71626 64864 54986 38964 83534 60557 50031 75829 05622 30237 77795 41870 26300 Table of random numbers 32
  • 33. Systematic sampling • N = 1200, and n = 60 ⇒ sampling fraction = 1200/60 = 20 • List persons from 1 to 1200 • Randomly select a number between 1 and 20 (ex : 8) ⇒ 1st person selected = the 8th on the list ⇒ 2nd person = 8 + 20 = the 28th etc ..... 33
  • 35. 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 …….. 35
  • 37. Stratified Sampling • Principle : –Classify population into internally homogeneous subgroups (strata) –Draw sample in each strata –Combine results of all strata 37
  • 38. Stratified Sampling • Advantages – More precise if variable associated with strata – All subgroups represented, allowing separate conclusions about each of them • Disadvantages – Sampling error difficult to measure – Loss of precision if very small numbers sampled in individual strata 38
  • 39. Example: Stratified sampling • Determine vaccination coverage in a country • One sample drawn in each region • Estimates calculated for each stratum • Each stratum weighted to obtain estimate for country (average) 39
  • 40. Multiple Stage Sampling Principle • = consecutive samplings • example : sampling unit = household – 1rst stage : drawing areas or blocks – 2nd stage : drawing buildings, houses – 3rd stage : drawing households 40
  • 41. Cluster Sampling • Principle –Random sample of groups (“clusters”) of units –In selected clusters, all units or proportion (sample) of units included 41
  • 42. Example: Cluster sampling Section 4 Section 5 Section 3 Section 2Section 1 42
  • 43. Cluster Sampling • Advantages – Simple as complete list of sampling units within population not required – Less travel/resources required • Disadvantages – Imprecise if clusters homogeneous and therefore sample variation greater than population variation (large design effect) – Sampling error difficult to measure 43
  • 44. Cluster Sampling To evaluate vaccination coverage: • Without list of persons • Total population of villages • Randomly choose 30 clusters • 30 cluster of 7 children each= 210 children 44
  • 45. Drawing the Clusters You need : – Map of the region – Distribution of population (by villages or area) – Age distribution (population 12-23 m :3%) 1600 220 3200 400 800 200 1200 200 1600 400 53000 7300 106000 13000 26500 6600 40000 6600 53000 13200 A B C D E F G H I J 12-23Pop.Village 45
  • 46. Distribution of the clusters A B C D E F G H I J 1600 220 3200 400 800 200 1200 200 1600 400 1600 1820 5020 5420 6220 6420 7620 7820 9420 9820 Total population = 9820 Compute cumulated population 46
  • 47. Distribution of the clusters Then compute sampling fraction : K = = 327 Draw a random number (between 1 and 327) Example: 62 Start from the village including “62” and draw the clusters adding the sampling fraction 9820 30 A B C D E F G H I J 1600 1820 5020 5420 6220 6420 7620 7820 9420 9820 I I I I I I I I I I I I I I I I I I I I I I I I I I I I I I 47
  • 48. Drawing households and children On the spot Go to the center of the village , choose direction (random) Number the houses in this direction  Ex: 21 Draw random number (between 1 and 21) to identify the first house to visit From this house progress until finding the 7 children ( itinerary rules fixed beforehand) 48
  • 49. Selecting a sampling method • Population to be studied – Size/geographical distribution – Heterogeneity with respect to variable • Level of precision required • Resources available • Importance of having a precise estimate of the sampling error 49
  • 50. Steps in estimating sample size • Identify major study variable • Determine type of estimate (%, mean, ratio,...) • Indicate expected frequency of factor of interest • Decide on desired precision of the estimate • Decide on acceptable risk that estimate will fall outside its real population value • Adjust for estimated design effect • Adjust for expected response rate • (Adjust for population size? In case of small size population only) 50
  • 51. Place of sampling in descriptive surveys • Define objectives • Define resources available • Identify study population • Identify variables to study • Define precision required • Establish plan of analysis (questionnaire) • Create sampling frame • Select sample • Pilot data collection • Collect data • Analyse data • Communicate results • Use results 51
  • 52. Conclusion • Probability samples are the best • Beware of … – refusals – absentees – “do not know” 52
  • 53. • If in doubt… Call a statistician !!!! Thank You 53

Editor's Notes

  1. précision = si on répète les mesures, on obtient des estimations proches (mesurée par la variance de l’échantillon) validité = capacité à estimer la vraie valeur du paramètre dans la population
  2. pour chaque individu, probabilité égale d'être désigné dans l'échantillon il y a 1200 individus donc tout chiffre entre 1 et 1200 doit pouvoir être tiré on décide de prendre les 4 derniers chiffres de chaque série à partir d'un chiffre pris au hasard, on descend jusqu'à rencontrer un nombre (à 4 chiffres) compris entre 1 et 1200 : ce nombre est alors retenu pour l'échantillon on continue jusqu'à obtenir 60 enfants.