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Last modified
7/14/2009 5:02:36 PM
Creation date
5/20/2009 3:01:13 PM
Metadata
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UCREFRP
UCREFRP Catalog Number
9597
Author
U.S. Environmental Protection Agency.
Title
Biological Field and Laboratory Methods for Measuring the Quality of Surface Waters and Effluents.
USFW Year
1973.
USFW - Doc Type
Cincinnati, OH.
Copyright Material
NO
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<br />t <br /> <br />in such a manner that a unit of space may be <br />used, so that random sampling may be more <br />easily carried out. <br /> <br />For example, suppose the problem is to <br />estimate the chlorophyll content of algae in a <br />pond at a particular time of year. The measure- <br />ment is upon algae, yet the sample consists of a <br />volume of water. We could use our knowledge of <br />the way the algae are spatially distributed or <br />make some reasonable assumptions, tnen <br />construct a random sampling scheme based upon <br />a unit of volume (liter) as the basic sampling <br />unit. <br />It is not always a simple or straightforward <br />matter to define sampling units, because of the <br />dynamic nature of living populations. Many <br />aquatic organisms are mobile, and even rooted <br />or sessile forms change with time, so that <br />changes occurring during the study often make <br />data interpretation difficult. Thus the benefit to <br />be derived from any attempt to consider such <br />factors in the planning stage will be consider- <br />able. <br />Random sample selection is a subject apart <br />from the selection of the study site. It is of use <br />only after the study objectives have been <br />defined, the type of measurements have been <br />selected, and the sampling units have been <br />defined. At this point, random sampling pro- <br />vides an objective means of obtaining informa- <br />tion to achieve the objectives of the study. <br />One satisfactory method of random sample <br />selection is described. First, number the universe <br />or entire set of sampling units from which the <br />sample will be selected. This number is N. Then <br />from a table of random numbers select as many <br />random numbers, n, as there will be sampling <br />units selected for the sample. Random numbers <br />tables are available in most applied statistics <br />texts or books of mathematical tables. Select a <br />starting point in the table and read the numbers <br />consecutively in any direction (across, diagonal, <br />down, up). The number of observations, n <br />(sample size), must be determined prior to <br />sampling. For example, if n is a two-digit <br />number, select two-digit numbers ignoring any <br />number greater than n or any number that has <br />already been selected. These numbers will be the <br />numbers of the sampling units to be selected. <br />To obtain reliable data, information about the <br /> <br />- <br /> <br />t <br /> <br />BIOMETRICS - RANDOM SAMPLING <br /> <br />statistical population is needed in advance of the <br />full scale study. This information may be <br />obtained from prior related studies, gained by <br />pre-study reconnaissance, or if no direct in- <br />formation is available, professional opinion <br />about the characteristics of the population may <br />be relied upon. <br /> <br />2.1.1 Simple random sampling <br /> <br />Simple (or unrestricted) random sampling is <br />used when there is no reason to subdivide the <br />population from which the sample is drawn. The <br />sample is drawn such that every unit of the <br />population has an equal chance of being <br />selected. This may be accomplished by using the <br />random selection scheme already described., <br /> <br />2.1.2 Stratified random sampling <br /> <br />If any knowledge of the expected size or <br />variation of the observations is available, it can <br />often be used as a guide in subdividing the <br />population into subpopulations (strata) with a <br />resulting increase in efficiency of estimation. <br />Perhaps the most profitable means of obtaining <br />information for stratification is through a pre- <br />study reconnaissance (a pilot study). The pilot <br />study planning should be done carefully, <br />perhaps stratifying based upon suspected varia- <br />bility. The results of the pilot study may be used <br />to obtain estimates of variances needed to <br />establish sample size. Other advantages of the <br />pilot study are that it accomplishes a detailed <br />reconnaissance, and it provides the opportunity <br />to obtain experience in the actual field situation <br />where the final study will be made. Information <br />obtained and difficulties encountered may often <br />be used to set up a more realistic study and <br />avoid costly and needless expenditures. To maxi- <br />mize precision, strata should be constructed <br />such that the observations are most alike within <br />strata and most different among strata, i.e., <br />minimum variance within strata and maximum <br />variance among strata. In practice, the informa- <br />tion used to form strata will usually be from <br />previously obtained data, or information about <br />characteristics correlated with the characteristic <br />of interest. In aquatic field situations, stratifica- <br />tion may be based upon depth, bottom type, <br />isotherms, and numerous other variables sus- <br />pected of being correlated with the character- <br /> <br />3 <br />
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