## Additional file 7.
S. cerevisiae [24] were normalized using the previously published algorithm [19] and the statistical helix polymer model (Equations 1 and 5 was fitted to normalized
data. (a) For AT-rich regions, consistent with previous findings [24], the statistical helix model (red curve) predicted a linear polymer organization
(black curve). In this case, the best fit values obtained for the diameter D and the step P are not relevant, as indicated by large standard deviations. (b) In GC-rich regions, the statistical helix model (red curve), fits with a distended
helical shape. Best-fit parameters are indicated above the graph. They were calculated
using a linear mass density of 11.1 nm/kb [11]. The black curve depicts the best fit of the linear polymer model and the green curve
the best fit of the circular polymer model. Note that the lengths of the statistical
fragments obtained from the statistical helix model (S = 6.060 ± 0.519 kb and 4.558 ± 0.503 kb for AT-rich and GC-rich domains, respectively)
are compatible with the parameters previously obtained with the linear or circular
polymer models (S = 6.4 ± 0.34 kb and 4.7 ± 0.45 kb, respectively) [24]. (b) Using the best-fit parameters obtained for the yeast S. cerevisiae (b), we calculated the expected mean spatial distances (in nm) for increasing site
separation distances (0 to 140 kb) for both the statistical helix (Equation 4c; red
curve) and the linear polymer (Equation 4a; black curve) models. The experimental
spatial distances (in nm) obtained by Bystricky et al. (Table 1 and Supplementary Table of [37]) from high-resolution FISH experiments were plotted into this graph (open squares,
adjusted average distances; black diamonds, average peak distances). The statistical
helix model is in good agreement with these experimental data.
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