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Any items for which difficulties were encountered in the French translation, but not in the original version, were re-worded by the investigators.

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Substantial chronic illness burden (mean number of chronic conditions = 4.3 [SD = 2.2]) and ADL impairment (mean number of ADLs for which difficulty was indicated = 2.74 [SD = 1.82] as well as mean number of ADLs in which the patient was dependent = 1.76 [SD = 1.75]) were reported.

Constitutive UPD 14 maternal is known to cause Temple syndrome, for which feeding difficulties at birth, joint laxity and developmental delay are present (40).

Under the superlinear conditions (1.5), there is no twist condition for, which brings difficulty to the study of the existence of periodic solutions of (1.4).

For such a scenario, all the existing approaches that can achieve full cooperative diversity order are based on antenna/relay selection, for which the difficulty in designing the beamforming lies in the fact that a single beamformer needs to serve two destinations.

Neurology was also rated as the most difficult discipline (Table 1, p < 0.001) with the exception of nephrology, for which the difficulty rating was not statistically different from neurology (p = 0.141).

The ∑p of these intervals was much lower than the ∑p for the complete interval, especially for the QTL for which there were difficulties with status prediction using the complete interval.

Fieldworkers reported the items for which participants had difficulty in understanding the phrase or terms of the question after the pretest interview.

While the Demonstration had hypotheses for the mean number of ADLs in which patients were dependent or for which they reported difficulty, there were no hypotheses for individual ADLs.

Of 146 participants, the median age was 61 years (IQR: 53, 70), 46.6% were women, 84.3% were African American, the median number of comorbidities was 3 (IQR: 2, 4), and the median number of ADLs for which participants reported difficulty was 0 (IQR: 0, 1).

An outcome of the new approach is a reduction of equations of a dynamic system of any complexity to a set of the matrix final equations, linear and bilinear equations, for which the solution's difficulties are fundamentally less than the solution's difficulties of the same problems in conventional representations.

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