Generalizability Theory: A Primer: Measurement Methods for the Social Science, cartea 1
Autor Richard J. Shavelson, Noreen M. Webben Limba Engleză Electronic book text – 23 sep 2012
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Specificații
ISBN-13: 9781452253145
ISBN-10: 1452253145
Pagini: 152
Dimensiuni: 140 x 216 mm
Ediția:1
Editura: SAGE Publications
Colecția Sage Publications, Inc
Seria Measurement Methods for the Social Science
Locul publicării:Thousand Oaks, United States
ISBN-10: 1452253145
Pagini: 152
Dimensiuni: 140 x 216 mm
Ediția:1
Editura: SAGE Publications
Colecția Sage Publications, Inc
Seria Measurement Methods for the Social Science
Locul publicării:Thousand Oaks, United States
Cuprins
Concepts
in
Generalizability
Theory
Statistical Model Underlying Generalizability Theory
Generalizability Studies with Crossed Facets
Generalizability Studies with Nested Facets
Generalizability Studies with Fixed Facets
Decision Studies
Measurement Error and Generalizability Coefficients
Generalizability and Decision Studies with the Same Design
Generalizability and Decision Studies with Different Designs
Summary and Next Steps
Statistical Model Underlying Generalizability Theory
Generalizability Studies with Crossed Facets
Generalizability Studies with Nested Facets
Generalizability Studies with Fixed Facets
Decision Studies
Measurement Error and Generalizability Coefficients
Generalizability and Decision Studies with the Same Design
Generalizability and Decision Studies with Different Designs
Summary and Next Steps
Descriere
In
this
volume,
Shavelson
and
Webb
offer
an
intuitive
development
of
generalizability
theory
and
cover
a
wide
variety
of
topics
such
as
generalizability
studies
with
nested
facets
and
with
fixed
facets,
measurement
error
and
generalizability
coefficients,
and
decision
studies
with
same
and
with
different
designs.
Detailed
illustrations,
examples
and
exercises
all
serve
to
clearly
describe
the
logic
underlying
major
concepts
in
generalizability
theory
and
assist
readers
in
applying
these
methods
when
investigating
the
consistency
of
their
own
measurements.