Evaluating the psychometric properties of the Chronic Time Pressure Inventory using Rasch analysis
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Autor/a
Denovan, Andrew
Dagnall, Neil
Drinkwater, Kenneth
Escolà-Gascón, Álex
Otros/as autores/as
Universitat Ramon Llull. Facultat de Comunicació i Relacions Internacionals Blanquerna
Fecha de publicación
2023Resumen
Background: Chronic time pressure is a common source of everyday stress and
anxiety. Noting this, the Chronic Time Pressure Inventory (CTPI) was designed to
measure the construct within general samples. The CTPI was validated using
procedures informed by classical test theory. This identified a bifactor solution,
comprising a general factor encompassing two overlapping factors: Cognitive
Awareness of Time Shortage and Feeling Harried. Furthermore, the CTPI
demonstrated good psychometric integrity. Explicitly, internal consistency,
satisfactory convergent validity with the Perceived Stress Scale, and measurement
invariance. While these outcomes indicated that the CTPI was an effective measure
of chronic time pressure, the scale was not subjected to analysis of item-person
functioning (i.e., Rasch evaluation).
Methods: This study accordingly examined the psychometric properties of the CTPI
using Rasch analysis. A general sample of 748 (595 females, 153 males) participants
completed the measure online.
Results: Initial findings recommended modification of the response scale.
Subsequent analyses revealed unidimensionality, adequate item/person reliability,
and gender invariance. Overall, findings confirmed that the CTPI was a valid
instrument for assessing perceptions of chronic time pressure within general
population samples. Noting the lack of items aligning with higher ability levels, future
work should develop the CTPI by adding more complex positively keyed items.
Tipo de documento
Artículo
Versión del documento
Versión publicada
Lengua
English
Materias (CDU)
159.9 - Psicología
Palabras clave
Mental Health
Psychiatry
Psychology
Chronic time pressure
Chronic Time Pressure Inventory
Dimensionality
Psychometric properties
Rasch analysis
Páginas
17 p.
Publicado por
PeerJ
Publicado en
PeerJ, 7 abril 2023, 11:e15218
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