Main Title: Accuracy and Error
Stephanie Grant
Ashford University
Learning and Assessment for the 21st Century
Prof. Darrell Rice
December 13, 2012
Abstract
What is accuracy and
error? Accuracy is the closeness of
agreement between a measured value and the true value, the quality or state of
being correct or precise the ability to perform a task with precision. Whereas an error; is a mistake the state or
condition of being wrong in conduct or judgment. An error is also, a variable in a statistical
and / or mathematical mode, which is created when the model does not fully
represent the actual relationship between the independent variable(s) and the
dependent variable. As a result of this
incomplete relationship, the error term is the amount at which the equation may
differ during empirical analysis.
In this journal I
will discuss what the aurthors (Kubiszyn & Borich 2010) mean by “all tests
and scores are imperfect and subject to error.
The authors of your textbook state
that “all tests and scores are imperfect and are subject to error” (Kubiszyn
& Borich 2010), what do they mean by this?
According to (Kubiszyn & Borich 2010) test and the scores they yield
are fallible. They come with varying
degrees of “goodness,” but no test or score is completely valid or
reliable. In other words, all tests and
scores are imperfect and are subject to error.
If most or all test scores were perfectly reliable, we could put a great
deal of confidence in a person’s score from a single test. The notion of error in testing is very
similar. No test measures perfectly, and
many tests fail to measure as well as we would like them to, that is, tests
make “mistakes.” They are always
associated with some degree of error. If
you think about it if a computer can make an error on a person’s bill so can we
as educators when administering a test, which lets you know no machine or
person is accurate or perfect we all make mistakes. If most or all test scores were perfectly
reliable, we could put a great deal of confidence in a person’s score from a
single test. And if test scores are perfectly reliable a student will always
get exactly the same score. Let’s review the table in chapter 18 which
will give you a demonstration of hypothetical true scores and error scores.
Table 18.1 The Relationship among Obtained Scores,
Hypothetical True Scores, and Hypothetical Error Scores for a Ninth-Grade Math Test
|
Student
|
Obtained Score
|
True Score ~ a
|
Error Score ~ a
|
|
Donna
|
91
|
88
|
+3
|
|
Jack
|
72
|
79
|
-7
|
|
Phyllis
|
68
|
70
|
-2
|
|
Gary
|
85
|
80
|
+5
|
|
Marsha
|
90
|
86
|
+4
|
|
Milton
|
75
|
78
|
-3
|
Hypothetical Values
Why it is important to recognize
that there is no “perfect test”? Knowing
this, what can you do to ensure that you obtain the most accurate assessment
results as possible? It is important to
recognize this because all tests are subject to various sources of error that
impair the reliability of their scores and, consequently their accuracy. If we understand these sources of error in
test scores we should be able to minimize them in constructing tests and
thereby improve test score reliability.
All test scores are fallible; they contain a margin of error there are
many factors that increase error within a test such as: Trick questions,
reading level that is too high, ambiguous questions, items that are too difficult,
and poorly written items, to the extent that test items and tests are poorly
constructed, test score reliability and accuracy will be impaired.
What I would do to obtain the most
accurate assessment results as possible is Assembling the test: based on
chapter 11 (Kubiszyn & Borich 2010):
1. Have
written measurable instructional objectives.
2. Prepare
a test blueprint, specifying the number of items for each content and process
area.
3. Written
test items that match your instructional objectives.
After I complete these activities I
would package the test and reproduce the test.
With packaging the test I would follow the several guidelines they have
listed which are:
1.
Grouping together
all items of similar format.
2.
Arrange test items
from easy to hard.
3.
Space the items for
easy reading.
4.
Keep items and
options on the same page.
5.
Position
illustrations near descriptions.
6.
Check your answer
key
7.
Determine how
students record answers
8.
Provide space for
name and date.
9.
Check test
directions
10. Proofread the test.
Before
I reproduce my test I would also use the checklist which is listed in chapter
11 figure 11.1:
Test assembly
checklist
Put a check in the blank to the right of
each statement after you’ve checked to see that it applies to your test:
|
Put a check in the blank
|
Yes
|
No
|
|
1.
Are
items of similar format grouped together?
|
|
|
|
2.
Are
items arranged from easy-to-hard levels of difficulty?
|
|
|
|
3.
Are
items properly spaced?
|
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4.
Are
items and options on the same page?
|
|
|
|
5.
Are
diagrams, maps, and supporting material above designated items and on the
same page with items?
|
|
|
|
6.
Are
answers random?
|
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|
|
7.
Will
an answer sheet be used?
|
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8.
Are
blanks for name and date included?
|
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9.
Have
the directions been checked for clarity?
|
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10.
Has
the test been proofread for errors?
|
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11.
Do
items avoid racial and gender bias?
|
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|
By
utilizing all of these tools I have listed for packaging my test, I realize my
test can still be subjected to flaws and errors. Why?
For so many reasons I could have been tired that day and overlooked
something, I could have been sick or had personal issues. It doesn’t mean because a teacher test is
flawed and have errors they are not qualified to teach we must realize that
human error does occur just like computer errors.
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