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RESEARCH METHOD COHEN ok

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110 SAMPLING<br />

school governors, school secretaries, form teachers;<br />

for pupils this might be friends, gang members,<br />

parents, social workers and so on. It is critical<br />

for researchers to consider not only whether<br />

access is possible but also how access will be<br />

undertaken – to whom does one have to go, both<br />

formally and informally, to gain access to the target<br />

group.<br />

Not only might access be difficult but also<br />

its corollary – release of information – might be<br />

problematic. For example, a researcher might gain<br />

access to a wealth of sensitive information and<br />

appropriate people, but there might be a restriction<br />

on the release of the data collection; in the field<br />

of education in the UK reports have been known<br />

to be suppressed, delayed or ‘doctored’. It is not<br />

always enough to be able to ‘get to’ the sample, the<br />

problem might be to ‘get the information out’ to<br />

the wider public, particularly if it could be critical<br />

of powerful people.<br />

The sampling strategy to be used<br />

There are two main methods of sampling (Cohen<br />

and Holliday 1979; 1982; 1996; Schofield 1996).<br />

The researcher must decide whether to opt for<br />

aprobability(als<strong>ok</strong>nownasarandomsample)<br />

or a non-probability sample (also known as a<br />

purposive sample). The difference between them<br />

is this: in a probability sample the chances of<br />

members of the wider population being selected<br />

for the sample are known, whereas in a nonprobability<br />

sample the chances of members of the<br />

wider population being selected for the sample<br />

are unknown. In the former (probability sample)<br />

every member of the wider population has an<br />

equal chance of being included in the sample;<br />

inclusion or exclusion from the sample is a matter<br />

of chance and nothing else. In the latter (nonprobability<br />

sample) some members of the wider<br />

population definitely will be excluded and others<br />

definitely included (i.e. every member of the wider<br />

population does not have an equal chance of being<br />

included in the sample). In this latter type the<br />

researcher has deliberately – purposely – selected<br />

aparticularsectionofthewiderpopulationto<br />

include in or exclude from the sample.<br />

Probability samples<br />

Aprobabilitysample,becauseitdrawsrandomly<br />

from the wider population, will be useful if the<br />

researcher wishes to be able to make generalizations,<br />

because it seeks representativeness of the<br />

wider population. It also permits two-tailed tests<br />

to be administered in statistical analysis of quantitative<br />

data. Probability sampling is popular in<br />

randomized controlled trials. On the other hand,<br />

anon-probabilitysampledeliberatelyavoidsrepresenting<br />

the wider population; it seeks only to<br />

represent a particular group, a particular named<br />

section of the wider population, such as a class<br />

of students, a group of students who are taking<br />

a particular examination, a group of teachers<br />

(see http://www.routledge.com/textbo<strong>ok</strong>s/<br />

9780415368780 – Chapter 4, file 4.6.ppt).<br />

A probability sample will have less risk of<br />

bias than a non-probability sample, whereas,<br />

by contrast, a non-probability sample, being<br />

unrepresentative of the whole population, may<br />

demonstrate skewness or bias. (For this type of<br />

sample a one-tailed test will be used in processing<br />

statistical data.) This is not to say that the former is<br />

bias free; there is still likely to be sampling error in a<br />

probability sample (discussed below), a feature that<br />

has to be acknowledged, for example opinion polls<br />

usually declare their error factors, e.g. ±3percent.<br />

There are several types of probability samples:<br />

simple random samples; systematic samples; stratified<br />

samples; cluster samples; stage samples, and<br />

multi-phase samples. They all have a measure of<br />

randomness built into them and therefore have a<br />

degree of generalizability.<br />

Simple random sampling<br />

In simple random sampling, each member of the<br />

population under study has an equal chance of<br />

being selected and the probability of a member<br />

of the population being selected is unaffected<br />

by the selection of other members of<br />

the population, i.e. each selection is entirely<br />

independent of the next. The method involves<br />

selecting at random from a list of the population<br />

(a sampling frame) the required number of

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