Sampling: Design and Procedures

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1 Chapter Eleven Sampling: Design and Procedures 11-1

2 Brand name change and re-position Coke to New Coke Legend to Lenovo (2003) Panasonic, National, Technic all to Panasonic Vegemite to isnack 2.0 (social media) Sample representativeness Sample selection bias Self-selection bias (social network media) Minimum sample size to make inferences! 11-2

3 Measurement Accuracy The true score model provides a framework for understanding the accuracy of measurement. X O = X T + X S + X R where X O = the observed score or measurement X T = the true score of the characteristic X S = systematic error X R = random error 11-3

4 Sample Vs. Census Table 11.1 Conditions Favoring the Use of Type of Study Sample Census 1. Budget Small Large 2. Time available Short Long 3. Population size Large Small 4. Variance in the characteristic Small Large 5. Cost of sampling errors Low High 6. Cost of nonsampling errors High Low 7. Nature of measurement Destructive Nondestructive 8. Attention to individual cases Yes No 11-4

5 The Sampling Design Process Fig Define the Population Determine the Sampling Frame Select Sampling Technique(s) Determine the Sample Size Execute the Sampling Process 11-5

6 BUS330_RM_L

7 Define the Target Population The target population is the collection of elements or objects that possess the information sought by the researcher and about which inferences are to be made. The target population should be defined in terms of elements, sampling units, extent, and time. An element is the object about which or from which the information is desired, e.g., the respondent. A sampling unit (e.g., household) is an element, or a unit containing the element, that is available for selection at some stage of the sampling process. Extent refers to the geographical boundaries. Time is the time period under consideration. 11-7

8 Define the Target Population Important qualitative factors in determining the sample size are: the importance of the decision the nature of the research the number of variables (5x) the nature of the analysis sample sizes used in similar studies incidence rates (e.g., buyer of a product) completion rates resource constraints 11-8

9 Sample Sizes Used in Marketing Research Studies Table 11.2 Type of Study Minimum Size Typical Range Problem identification research (e.g. market potential) Problem-solving research (e.g. pricing) 500 1,000-2, Product tests Test marketing studies TV, radio, or print advertising (per commercial or ad tested) Test-market audits 10 stores stores Focus groups 2 groups 6-15 groups 11-9

10 Classification of Sampling Techniques Fig Sampling Techniques Nonprobability Sampling Techniques Probability Sampling Techniques Convenience Sampling Judgmental Sampling Quota Sampling Snowball Sampling Simple Random Sampling Systematic Sampling Stratified Sampling Cluster Sampling Other Sampling Techniques 11-10

11 Convenience Sampling Convenience sampling attempts to obtain a sample of convenient elements. Often, respondents are selected because they happen to be in the right place at the right time. Use of students, and members of social organizations Mall intercept interviews without qualifying the respondents Department stores using charge account lists People on the street interviews 11-11

12 A Graphical Illustration of Convenience Sampling Fig A B C D E Group D happens to assemble at a convenient time and place. So all the elements in this Group are selected. The resulting sample consists of elements 16, 17, 18, 19 and 20. Note, no elements are selected from group A, B, C and E

13 Judgmental Sampling Judgmental sampling is a form of convenience sampling in which the population elements are selected based on the judgment of the researcher. Test markets Purchase engineers selected in industrial marketing research Bellwether precincts selected in voting behavior research Expert witnesses used in court (vs. jury of jurors) 11-13

14 Graphical Illustration of Judgmental Sampling Fig A B C D E The researcher considers groups B, C and E to be typical and convenient. Within each of these groups one or two elements are selected based on typicality and convenience. The resulting sample consists of elements 8, 10, 11, 13, and 24. Note, no elements are selected from groups A and D

15 Quota Sampling Quota sampling may be viewed as two-stage restricted judgmental sampling. The first stage consists of developing control categories, or quotas, of population elements. In the second stage, sample elements are selected based on convenience or judgment. Control Population Sample Variable composition composition Sex Percentage Percentage Number Male Female

16 Snowball Sampling In snowball sampling, an initial group of respondents is selected, usually at random. After being interviewed, these respondents are asked to identify others who belong to the target population of interest (family, friends, classmates). Subsequent respondents are selected based on the referrals

17 Probability Sample: Simple Random Sampling Each element in the population has a known and equal probability of being selected. Each possible sample of a given size (n) has a known and equal probability of being the sample actually selected. This implies that every element is selected independently of every other element

18 A Graphical Illustration of Simple Random Sampling Fig A B C D E Select five random numbers from 1 to 25. The resulting sample consists of population elements 3, 7, 9, 16, and 24. Note, there is no element from Group C

19 Systematic Sampling The sample is chosen by selecting a random starting point and then picking every ith element in succession from the sampling frame. The sampling interval, i, is determined by dividing the population size N by the sample size n and rounding to the nearest integer. (people meter for mall intercept) When the ordering of the elements is related to the characteristic of interest, systematic sampling increases the representativeness of the sample

20 Systematic Sampling If the ordering of the elements produces a cyclical pattern, systematic sampling may decrease the representativeness of the sample. For example, there are 100,000 elements in the population and a sample of 1,000 is desired. In this case the sampling interval, i, is 100. A random number between 1 and 100 is selected. If, for example, this number is 23, the sample consists of elements 23, 123, 223, 323, 423, 523, and so on

21 Stratified Sampling A two-step process in which the population is partitioned into subpopulations, or strata. The strata should be mutually exclusive and collectively exhaustive in that every population element should be assigned to one and only one stratum and no population elements should be omitted. Next, elements are selected from each stratum by a random procedure, usually SRS. A major objective of stratified sampling is to increase precision without increasing cost

22 Stratified Sampling The elements within a stratum should be as homogeneous as possible, but the elements in different strata should be as heterogeneous as possible. The stratification variables should also be closely related to the characteristic of interest (state, residents). Finally, the variables should decrease the cost of the stratification process by being easy to measure and apply (opinion poll to predict presidential election)

23 Stratified Sampling In proportionate stratified sampling, the size of the sample drawn from each stratum is proportionate to the relative size of that stratum in the total population. (different states have different population sizes) PPP method (proportionate population probability) In disproportionate stratified sampling, the size of the sample from each stratum is proportionate to the relative size of that stratum and to the standard deviation of the distribution of the characteristic of interest among all the elements in that stratum

24 A Graphical Illustration of Stratified Sampling Fig A B C D E Randomly select a number from 1 to 5 for each stratum, A to E. The resulting sample consists of population elements 4, 7, 13, 19 and 21. Note, one element is selected from each column

25 Cluster Sampling The target population is first divided into mutually exclusive and collectively exhaustive subpopulations, or clusters (by regions). Then a random sample of clusters is selected, based on a probability sampling technique such as SRS. For each selected cluster, either all the elements are included in the sample (onestage) or a sample of elements is drawn probabilistically (two-stage)

26 Cluster Sampling Elements within a cluster should be as heterogeneous as possible, but clusters themselves should be as homogeneous as possible. Ideally, each cluster should be a small-scale representation of the population. In probability proportionate to size sampling, the clusters are sampled with probability proportional to size. In the second stage, the probability of selecting a sampling unit in a selected cluster varies inversely with the size of the cluster

27 Types of Cluster Sampling Fig 11.5 Cluster Sampling One-Stage Sampling Two-Stage Sampling Multistage Sampling Simple Cluster Sampling Probability Proportionate to Size Sampling 11-27

28 Strengths and Weaknesses of Basic Sampling Techniques Table 11.4 Technique Strengths Weaknesses Nonprobability Sampling Convenience sampling Judgmental sampling Quota sampling Snowball sampling Least expensive, least time-consuming, most convenient Low cost, convenient, not time-consuming Sample can be controlled for certain characteristics Can estimate rare characteristics Selection bias, sample not representative, not recommended for descriptive or causal research Does not allow generalization, subjective Selection bias, no assurance of representativeness Time-consuming Probability sampling Simple random sampling (SRS) Systematic sampling Stratified sampling Cluster sampling Easily understood, results projectable Can increase representativeness, easier to implement than SRS, sampling frame not necessary Include all important subpopulations, precision Easy to implement, cost effective Difficult to construct sampling frame, expensive, lower precision, no assurance of representativeness Can decrease representativeness Difficult to select relevant stratification variables, not feasible to stratify on many variables, expensive Imprecise, difficult to compute and interpret results 11-28

29 A Classification of Internet Sampling Fig Internet Sampling Online Intercept Sampling Recruited Online Sampling Other Techniques Nonrandom Random Panel Nonpanel Recruited Panels Opt-in Panels Opt-in List Rentals 11-29

30 Procedures for Drawing Probability Samples Exhibit 11.1 Simple Random Sampling Simple Random Sampling 1. Select a suitable sampling frame. 2. Each element is assigned a number from 1 to N (pop. size). 3. Generate n (sample size) different random numbers between 1 and N. 4. The numbers generated denote the elements that should be included in the sample

31 Procedures for Drawing Probability Samples Exhibit 11.1, cont. Systematic Sampling 1. Select a suitable sampling frame. 2. Each element is assigned a number from 1 to N (pop. size). 3. Determine the sampling interval i:i=n/n. If i is a fraction, round to the nearest integer. 4. Select a random number, r, between 1 and i, as explained in simple random sampling. 5. The elements with the following numbers will comprise the systematic random sample: r, r+i,r+2i,r+3i,r+4i,...,r+(n-1)i

32 Procedures for Drawing Probability Samples Exhibit 11.1, cont. Stratified Sampling 1. Select a suitable frame. 2. Select the stratification variable(s) and the number of strata, H. 3. Divide the entire population into H strata. Based on the classification variable, each element of the population is assigned to one of the H strata. 4. In each stratum, number the elements from 1 to N h (the pop. size of stratum h). 5. Determine the sample size of each stratum, n h, based on proportionate or disproportionate stratified sampling, where H h=1 n h = n 6. In each stratum, select a simple random sample of size n h 11-32

33 Procedures for Drawing Probability Samples Cluster Sampling Exhibit 11.1, cont. 1. Assign a number from 1 to N to each element in the population. 2. Divide the population into C clusters of which c will be included in the sample. 3. Calculate the sampling interval i, i=n/c (round to nearest integer). 4. Select a random number r between 1 and i, as explained in simple random sampling. 5. Identify elements with the following numbers: r,r+i,r+2i,... r+(c-1)i. 6. Select the clusters that contain the identified elements. 7. Select sampling units within each selected cluster based on SRS or systematic sampling. 8. Remove clusters exceeding sampling interval i. Calculate new population size N*, number of clusters to be selected c*= c-1, and new sampling interval i*

34 Procedures for Drawing Probability Samples Exhibit 11.1, cont. Cluster Sampling Repeat the process until each of the remaining clusters has a population less than the sampling interval. If b clusters have been selected with certainty, select the remaining c-b clusters according to steps 1 through 7. The fraction of units to be sampled with certainty is the overall sampling fraction = n/n. Thus, for clusters selected with certainty, we would select n s =(n/n)(n 1 +N N b ) units. The units selected from clusters selected under two-stage sampling will therefore be n*=n-n s

35 Choosing Nonprobability Vs. Probability Sampling Table 11.4 Factors Conditions Favoring the Use of Nonprobability sampling Probability sampling Nature of research Exploratory Conclusive Relative magnitude of sampling and nonsampling errors Variability in the population Nonsampling errors are larger Homogeneous (low) Sampling errors are larger Heterogeneous (high) Statistical considerations Unfavorable Favorable Operational considerations Favorable Unfavorable 11-35

36 11-36

37 Chapter Twelve Sampling: Final and Initial Sample Size Determination 12-37

38 Definitions and Symbols Parameter: A parameter is a summary description of a fixed characteristic or measure of the target population. A parameter denotes the true value which would be obtained if a census rather than a sample was undertaken (estimate). Statistic: A statistic is a summary description of a characteristic or measure of the sample. The sample statistic is used as an estimate of the population parameter. Finite Population Correction: The finite population correction (fpc) is a correction for overestimation of the variance of a population parameter, e.g., a mean or proportion, when the sample size is 10% or more of the population size

39 Definitions and Symbols Precision level: When estimating a population parameter by using a sample statistic, the precision level is the desired size of the estimating interval. This is the maximum permissible (tolerable) difference between the sample statistic and the population parameter. Confidence interval: The confidence interval is the range into which the true population parameter will fall, assuming a given level of confidence. Confidence level: The confidence level is the probability that a confidence interval will include the population parameter

40 Symbols for Population and Sample Variables Table 12.1 Variable Population Sample Mean µ X Proportion p Variance σ 2 s 2 Standard deviation σ s Size N n Standard error of the mean σ x S x Standard error of the proportion σ p S p Standardized variate (z) (X-µ)/σ (X-X)/S Coefficient of variation (CV) σ/µ S/X _

41 The Confidence Interval Approach Calculation of the confidence interval involves determining a distance below ( X L) and above( X U) the population mean (μ), which contains a specified area of the normal curve (Figure 12.1). The z values corresponding to X L and X U may be calculated as z L = X L - µ σ x zu = X U - µ σ x where Z L = -z and Z U =+z. Therefore, the lower value of is X L = µ - zσ x X and the upper value of X U = µ+ zσ x X is 12-41

42 The Confidence Interval Approach Note that µ X is estimated by. The confidence interval is given by X ± zσ x We can now set a 95% confidence interval around the sample mean of \$182. As a first step, we compute the standard error of the mean: σ x = σ = 55/ 300 = 3.18 n From Table 2 in the Appendix of Statistical Tables, it can be seen that the central 95% of the normal distribution lies within z values. The 95% confidence interval is given by X σ x = (3.18) = Thus the 95% confidence interval ranges from \$ to \$ The probability of finding the true population mean to be within \$ and \$ is 95%

43 95% Confidence Interval Figure _ X L _ X _ X U

44 Sample Size Determination for Means and Proportions Table 12.2 Steps Means Proportions 1. Specify the level of precision. D = ±\$5.00 D = p - = ± Specify the confidence level (CL). CL = 95% CL = 95% 3. Determine the z value associated with CL. z value is 1.96 z value is Determine the standard deviation of the population. 5. Determine the sample size using the formula for the standard error. Estimate σ: σ = 55 Estimate : = 0.64 n = σ 2 z 2 /D 2 = 465 n = (1- ) z 2 /D 2 = If the sample size represents 10% of the population, apply the finite population correction. 7. If necessary, reestimate the confidence n c = nn/(n+n-1) n c = nn/(n+n-1) interval by employing s to estimate σ. = Χ ± zs x = p ± zs p 8. If precision is specified in relative rather than absolute terms, determine the sample size by substituting for D. _ D = Rµ n = CV 2 z 2 /R 2 - D = R n = z 2 (1- )/(R 2 ) 12-44

45 Sample Size for Estimating Multiple Parameters Table 12.3 Variable Mean Household Monthly Expense On Department store shopping Clothes Gifts Confidence level 95% 95% 95% z value (no of average distance from the mean) Precision level (D) \$5 \$5 \$4 Standard deviation of the population (σ) (average distance from the mean) \$55 \$40 \$30 Required sample size (n)

46 Adjusting the Statistically Determined Sample Size Incidence rate refers to the rate of occurrence or the percentage, of persons eligible to participate in the study. In general, if there are c qualifying factors with an incidence of Q 1, Q 2, Q 3,...Q C, each expressed as a proportion: Incidence rate = Q 1 x Q 2 x Q 3...x Q C Initial sample size = Final sample size. Incidence rate x Completion rate The eventual sample size is larger than the required sample size! (Remember the eligibility requirement)! 12-46

47 Improving Response Rates Fig Methods of Improving Response Rates Reducing Refusals Reducing Not-at-Homes Prior Notification Motivating Respondents Incentives Questionnaire Design and Administration Follow-Up Other Facilitators Callbacks 12-47

48 Arbitron Responds to Low Response Rates Arbitron (for radio scores, Starch for magazine scores), a major marketing research supplier, was trying to improve response rates in order to get more meaningful results from its surveys. Arbitron created a special crossfunctional team of employees to work on the response rate problem. Their method was named the breakthrough method, and the whole Arbitron system concerning the response rates was put in question and changed. The team suggested six major strategies for improving response rates: 1. Maximize the effectiveness of placement/follow-up calls. 2. Make materials more appealing and easy to complete. 3. Increase Arbitron name awareness. 4. Improve survey participant rewards. 5. Optimize the arrival of respondent materials. 6. Increase usability of returned diaries. Eighty initiatives were launched to implement these six strategies. As a result, response rates improved significantly. However, in spite of those encouraging results, people at Arbitron remain very cautious. They know that they are not done yet and that it is an everyday fight to keep those response rates high

49 Adjusting for Nonresponse Subsampling of Nonrespondents the researcher contacts a subsample of the nonrespondents, usually by means of telephone or personal interviews (to minimize nonresponse bias). In replacement, the nonrespondents in the current survey are replaced with nonrespondents from an earlier, similar survey. The researcher attempts to contact these nonrespondents from the earlier survey and administer the current survey questionnaire to them, possibly by offering a suitable incentive

50 Adjusting for Nonresponse (Bias!) In substitution, the researcher substitutes for nonrespondents other elements from the sampling frame that are expected to respond. The sampling frame is divided into subgroups that are internally homogeneous in terms of respondent characteristics but heterogeneous in terms of response rates. These subgroups are then used to identify substitutes who are similar to particular nonrespondents but dissimilar to respondents already in the sample

51 Adjusting for Nonresponse Subjective Estimates When it is no longer feasible to increase the response rate by subsampling, replacement, or substitution, it may be possible to arrive at subjective estimates of the nature and effect of nonresponse bias. This involves evaluating the likely effects of nonresponse based on experience and available information. Trend analysis is an attempt to discern a trend between early and late respondents. This trend is projected to nonrespondents to estimate where they stand on the characteristic of interest

52 Adjusting for Nonresponse Weighting attempts to account for nonresponse by assigning differential weights to the data depending on the response rates. For example, in a survey the response rates were 85, 70, and 40%, respectively, for the high-, medium-, and low-income groups. In analyzing the data, these subgroups are assigned weights inversely proportional to their response rates. That is, the weights assigned would be (100/85), (100/70), and (100/40), respectively, for the high-, medium-, and lowincome groups

53 Adjusting for Nonresponse Imputation involves imputing, or assigning, the characteristic of interest to the nonrespondents based on the similarity of the variables available for both nonrespondents and respondents. For example, a respondent who does not report brand usage may be imputed the usage of a respondent with similar demographic characteristics (fill-in missing values by regression)

54 Group Project 6 If you are going to collect primary data (i.e., a survey): 1) What is your population, sampling frame, and sampling unit? 2) What kind of sampling method would you use: probability vs nonprobability sampling? 3) What is the required sample size? 4) How about incident rate, response rate, and completion rate? 12-54

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