Presentation 7-Sampling Flashcards

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1
Q

Sampling

A

All sampling involves attempting to make a judgment about a whole something—a bowl of soup, a brand of pizza, or an inmate population—based on an analysis of a part of the whole.

Scientific sampling, however, is considerably more careful and systematic than casual, everyday sampling.

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2
Q

Sample

A

sample is a subset of a population which should represent the main interest of the study. A population is any precisely defined set of people or collection of items which is under consideration.
A sample is drawn from a population which consists of all possible cases of whatever one is interested in studying. It consists of one or more elements selected from a population. (Population is the area of study/interest- age, women).

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3
Q

Purpose of sampling

A

When the subject of sampling is first encountered, a not uncommon question is, Why bother? Why not just study the whole group? A major reason for studying samples rather than the whole group is that the whole group is sometimes so large it is not feasible to study it.
For example, human service workers might be interested in learning about welfare recipients, the mentally ill, prison inmates, or some other rather large group of people. It would be difficult—and often impossible—to study all members of these groups. Sampling allows us to study a workable number of cases from the large group to derive findings that are relevant for all members of the group.

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4
Q

Another purpose of sampling

A

A second reason for sampling is that, as surprising as it may seem, information based on carefully drawn samples can be better than information from an entire group. This is especially true when the group being studied is extremely large. Between the decennial censuses, the Census Bureau conducts sample surveys to update population statistics and collect data on other matters. The quality of the data gathered by these sample surveys is actually superior to that of the census itself. The reason for this is that, with only a few thousand people to contact, the task is more manageable.
Better-trained interviewers can be used, greater control can be exercised over the interviewers, and fewer hard-to-find respondents are involved.
In fact, the Bureau of the Census even conducts a sample survey after each census as a check on the accuracy of that census.

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5
Q

Research being based on samples

A

Samples make possible a glimpse at the behavior and attitudes of whole groups of people, and the validity and accuracy of research results depend heavily on how samples are drawn.
An improperly drawn sample renders the data collected virtually useless.
An important consideration regarding samples is how representative they are of the population from which they are drawn.

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6
Q

Representative sample

A

A representative sample is one that accurately reflects the distribution of relevant variables in the target population. In a sense, the sample should be considered a small reproduction of the population .Imagine, for example, that you were interested in the success of unmarried teenage mothers in raising their children in order to improve the provision of services to these adolescents. Your sample should reflect the relevant characteristics of unmarried teenage mothers in your community. Such characteristics might include age, years of education, and socioeconomic status.

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7
Q

How is a sample representative

A

To be representative, the sample would have to contain the same proportion of unmarried teenage mothers at each age level, educational level, and socioeconomic status that exists in the community. In short, a representative sample should have all the same characteristics as the population. The representative character of samples allows the conclusions based on them to be legitimately generalized to the populations from which they are drawn. Before comparing the various techniques for drawing samples, we will define some of the major terms used in the field of sampling.

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8
Q

Sampling Terminology

A

A sample is drawn from a population, which infers to all possible cases of what we are interested in studying. In the human services, the target population is often people who have some particular characteristic in common, such as all Trinbagonians, all eligible voters, all school-age children, and so on. A population need not, however, be composed of people. Then, the target population will be all possible cases of whatever our unit of analysis is.

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9
Q

Sample/Population

A

A sample consists of one or more elements selected from a population. The manner in which the elements are selected for the sample has enormous implications for the scientific utility of the research based on that sample. To select a good sample, you need to define clearly the Population from which the sample is to be draw.Failure to define the population clearly can make generalizing from the sample observations highly ambiguous and result in drawing inaccurate conclusions.

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10
Q

The definition of a population should specify four things: content, units, extent, and time

A

content, units, extent, and time

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11
Q

Content of the population

A

First, the content of the population refers to the particular characteristic that the members of the population have in common. For Greenley and Schoenherr, the characteristic held in common by the members of their population was that they were health or social service agencies.

Second, the unit indicates the unit of analysis, which in our illustration is organizations rather than individuals or groups.

Although Greenley and Schoenherr collected data from practitioners and clients in the organizations, their focus was on comparing the performance of agencies.

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12
Q

Unit of analysis

A

Second, the unit indicates the unit of analysis, which in our illustration is organizations rather than individuals or groups.

Although Greenley and Schoenherr collected data from practitioners and clients in the organizations, their focus was on comparing the performance of agencies.

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13
Q

Extent of the population

A

Third, the extent of the population refers to its spatial or geographic coverage.

For practical reasons, Greenley and Schoenherr limited the extent of their population to health and social agencies serving one county in Wisconsin. It would not have been financially feasible for them to define the extent of their Population as all agencies in Wisconsin or the United States.

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14
Q

Time of the population

A

Finally, the time factor refer to the temporal period during which a unit would have to possess the appropriate characteristic in order to qualify for the sample. So with these four factors clearly defined, a population will normally be adequately delimited, and what is called a sampling frame can be constructed

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15
Q

Sampling frames

A

A sampling frame is a list of the population elements used to draw some types of probability sample.

A sampling frame is a listing of all the elements in a population In many studies, the actual sample is drawn from this listing. The adequacy of the sampling frame is crucial in determining the quality of the sample drawn from it. Of major importance is the degree to which the sampling frame includes all members of the population although there is an endless number of possible sampling frames depending on the research problem a few will lustrations will describe some of the intricacies of developing good sampling frames.

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16
Q

What do people do with sample frames?

A

In human service research, some of the most adequate sampling frames consist of lists of members of organizations.
If we wanted, for example, to expand the study of the impact of behavior modification on inmates, we could draw a larger sample of inmates in that prison.
The sampling frame would be quite straightforward, consisting of all inmates currently listed as residents of that institution.
Given the care with which correctional facilities maintain accurate records of inmates, the sampling frame would undoubtedly be complete and accurate

17
Q

Probability samples

A

Probability sampling techniques are the best for obtaining representative samples.The key characteristic of probability sampling is that every element in the population has a known chance of being selected into the sample examples of probability samples are simple random, systematic, stratified.

Almost any sampling procedure produce a representative sample. Techniques that make use of probability theory can both greatly reduce chances of getting a non representative sample what is more important, permit the researcher to estimate precisely the likelihood that a sample differs from the true population by a given amount.In these samples, known probability samples, each element in the population has some chance of being included in the sample.

Furthermore, probability sampling enables us to calculate sampling error, which is an estimate of the extent to which the values of the sample differ from those of the population from which it was drawn.

18
Q

Simple random sampling

A

Each element in the population has an equal probability of being chosen for the sample.

The simplest technique for drawing probability samples is simple random sampling (SRS), in which each element in the population has an equal probability of being chosen for the sample.

Simple random sampling treats the target population as a unitary whole. One begins with a sampling frame containing a list of the entire population or as complete a list as can be obtained.Simple random sampling is normally limited to fairly small-scale projects dealing with populations of modest size for which adequate sampling frames can be obtained.

The importance of simple random sampling lies not in its wide application.

Rather, simple random sampling is the basic sampling procedure on which statistical theory is based, and it is the standard against which other sampling procedures are measured.

19
Q

Systematic sampling

A

This involves taking each nth element listed in a sampling frame. The value of n is called the sampling interval. A variation on simple random sampling is called systematic sampling. Systematic sampling involves taking every kth element listed in a sampling frame. Systematic sampling uses the table of random numbers to determine a random starting point in the sampling frame. From that random start, we select every kth element into the sample. The value of k is called the sampling interval, and it is determined by dividing the population size by the desired sample size.

20
Q

More on systematic sampling

A

For example, if we wanted a sample of 100 from a population of 1,000, the sampling interval would be 10.
From the random starting point, we would select every tenth element from the sampling frame for the sample.
Systematic sampling is commonly used when samples are drawn by hand rather than by computer. The only advantage of systematic sampling over SRS is in clerical efficiency.
Unfortunately, systematic sampling can produce biased samples, although this is rare.

The difficulty occurs when the sampling frame consists of a population list that has a cyclical or recurring pattern, called periodicity. If the sampling interval happens to be the same as that of the cycle in the list, it is possible to draw a seriously biased sample.

21
Q

Stratified sampling

A

Stratified Sampling: With simple random and systematic sampling methods that target population is treated as a unitary whole.

Stratified sampling changes this by dividing the population into smaller subgroups called strata.

With simple random and systematic sampling methods, the target population is treated as a unitary whole when sampling from it.

Stratified sampling changes this by dividing the population into smaller subgroups, called strata, prior to drawing the sample, and then separate random samples are drawn from each of the strata.

22
Q

Reasons for stratified sampling

A

One of the major reasons for using a stratified sample is that stratifying has the effect of reducing sampling error for a given sample size to a level lower than that of an SRS of the same size.

This is because of a very simple principle: the more homogeneous a population on the variables being studied, the smaller the sample size needed to represent it accurately.

Stratifying makes each sub-sample more homogeneous by eliminating the variation on the variable that is used for stratifying.

23
Q

Area sampling

A

Area sampling (also called cluster or multistage sampling) is a procedure in which the final units to be included in the sample are obtained by first sampling among larger units, called clusters, in which the smaller sampling units are contained.

24
Q

Non probability samples

A

Probability samples are not required or even appropriate for all studies.

Some research situations call for non-probability samples, samples in which the investigator does not know the probability of each population element being included in the sample.

Although non-probability samples can be very useful, they do have some important limitations.
First, without the use of probability in the selection of elements for the sample, no real claim of representativeness can be made.
There is simply no way of knowing precisely what population, if any, a non-probability sample represents.
This question of representativeness greatly limits the ability to generalize findings beyond the level of the sample cases.

25
Q

Second limitation of non probability samples

A

A second limitation is that the degree of sampling error remains unknown and unknowable.

With no clear population being represented by the sample, there is nothing with which to compare it.
The lack of probability in the selection of cases means that the techniques employed for estimating sampling error with probability samples are not appropriate.
This also means that the techniques for estimating sample size are also not applicable to non-probability samples.
The only factor impacting on sample size for non-probability samples is that sufficient cases be selected to allow the types of data analysis that are planned.

26
Q

Third limitation of non probability samples

A

A final limitation of non-probability samples involves statistical tests of significance.

These commonly used statistics, indicate to the researcher whether relationships found in sample data are sufficiently strong to be generalizable to the whole population.

All these statistical tests, however, are based on various laws of probability and assume that a random process is utilized in selecting sample elements.

Because non-probability samples violate the basic assumption of these tests, they should not be used on data derived from such samples.Despite these limitations, non-probability samples have their uses.

For example, they are especially useful when the goal of research is to see whether there is a relationship between independent and dependent variables and there is no intent to generalize the results from the sample to a larger population,

27
Q

Quota sampling

A

Quota sampling involves dividing a population into various categories and setting quotas on the number of elements to be selected from each category.

Once the quota is reached, no more elements from that category are put in the sample.

Quota sampling is like stratified sampling in that both divide a population into categories, and then samples are taken from the categories, but quota sampling is a non-probability technique, often depending on availability to determine precisely which elements will be in the sample

28
Q

More on quota sampling

A

Quota sampling was at one time the method of choice among many professional pollsters.

Presently, use of quota sampling is best restricted to those situations in which its advantages clearly outweigh its considerable disadvantages.

For example, quota sampling might be used to study crowd behavior, where it is the unstable nature of the phenomenon.

Quota sampling might be justified for a researcher who is studying reaction to disasters such as a flood or tornado, where the need for immediate reaction is critical and takes precedence over sample representativeness

29
Q

Sampling Error

A

This is the difference between sample values and the true population values.