Erlotinib: An Quintessential Relaxation!

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Версія від 23:25, 14 грудня 2016, створена Drawer9parade (обговореннявнесок) (Створена сторінка: The age and sex distribution of the 113 subjects used for the type I analysis and the 56 subjects used for the type IIa analysis are depicted in Fig. 2A?and?B,...)

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The age and sex distribution of the 113 subjects used for the type I analysis and the 56 subjects used for the type IIa analysis are depicted in Fig. 2A?and?B, respectively. As expected, the data demonstrated a bimodal distribution of ages with peaks in the 30�C39 and 70�C79 years old age groups. Table 1 contains descriptive statistics for?Po, diameter, depth, CSA and SF for the 1863 type I and 535 type IIa fibres that buy Erlotinib were analysed. These values are similar to those we have previously published. The size (diameter, depth and CSA) is larger for type I fibres, but SF is higher in type IIa fibres (P?MCF2L type I fibres from an individual subject are depicted in Fig. 4; the slope in this particular example is 1.01. Histograms of the slopes from individually fitted least-squares lines for the log?Po?versus?log diameter plot of each subject are shown in Fig. 5A?and?B for type I and IIa fibres, respectively. For both fibre types, the mode falls between 0.75 and 1.25. Table 2 shows the results from the linear mixed effects model for the log�Clog slope in both type I and type IIa fibres. The slope estimate of log?Po?versus?log diameter for type I fibres is 0.99, which almost perfectly corresponds to a power law of?Po as proportional to diameter. The corresponding log�Clog slope for type IIa fibres is 0.94, also close to 1. Thus,?Po is proportional to diameter rather than CSA for both type I and type IIa fibres. If?Po were proportional to CSA, the slope estimate on the log�Clog scale would be approximately 2. We tested the hypothesis that?Po is proportional to diameter, i.e. the log�Clog slope is 1, as well as the hypothesis that?Po is proportional to diameter squared or CSA, i.e. that the log�Clog slope is 2. The first test accepts the null hypothesis of proportionality, i.e. that the slope is 1 on the log�Clog plot (P?= 0.78 for type I and?P?= 0.48 for type IIa fibres). The second test rejects the null hypothesis of a square law, i.e. that the slope relating log?Po to log diameter is 2 (P?Ponatinib clinical trial for type I and?P?