2018
DOI: 10.1186/s13550-018-0366-8
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Statistical evaluation of test-retest studies in PET brain imaging

Abstract: BackgroundPositron emission tomography (PET) is a molecular imaging technology that enables in vivo quantification of metabolic activity or receptor density, among other applications. Examples of applications of PET imaging in neuroscience include studies of neuroreceptor/neurotransmitter levels in neuropsychiatric diseases (e.g., measuring receptor expression in schizophrenia) and of misfolded protein levels in neurodegenerative diseases (e.g., beta amyloid and tau deposits in Alzheimer’s disease). Assessment… Show more

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Cited by 28 publications
(35 citation statements)
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“…We found excellent agreement between binding estimates computed using both tools, with a median ICC of 0.98 (range: 0.81-1.00) ( Table 1, Supplementary Materials S3) [50]. Likewise, we found high correlations between kinfitr and PMOD, with a median correlation coefficient of 0.99 (range: 0.95-1.00) ( Table 1).…”
supporting
confidence: 59%
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“…We found excellent agreement between binding estimates computed using both tools, with a median ICC of 0.98 (range: 0.81-1.00) ( Table 1, Supplementary Materials S3) [50]. Likewise, we found high correlations between kinfitr and PMOD, with a median correlation coefficient of 0.99 (range: 0.95-1.00) ( Table 1).…”
supporting
confidence: 59%
“…This metric can be considered as an approximation of the WSCV above. While not as useful as the WSCV [50], AV has traditionally been applied within the PET field, and is included for historical comparability.…”
Section: Statisticsmentioning
confidence: 99%
“…Each measurement is made with an associated error, which can be described by its standard error ( σ e ). It can be estimated as the square root of the within subject mean sum of squares (MS W ), which is used in the calculation of the ICC above (Baumgartner et al 2018). where n represents the number of participants, i represents the subject number, j represents the measurement number, k represents the number of measurements per subject, y represents the outcome and ȳ i represents the mean outcome for that subject.…”
Section: Methodsmentioning
confidence: 99%
“…The relative or absolute uncertainty can be used to calculate the smallest detectable difference (SDD) between two measurements in a given subject which could be considered sufficiently large that it is unlikely to have been due to chance alone (say, according to a 95% confidence interval, i.e. using z (1− α /2) =1.96 below) (Weir 2005; Baumgartner et al 2018). This is calculated using the following equation.…”
Section: Methodsmentioning
confidence: 99%
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