Sentence examples for width of the bin from inspiring English sources

where W is the width of the bin, x is the RSSI value at the left edge of bin.

During the analysis of power output characteristic, the width of the bin interval and the number of the data points in the interval determine the representation of the data, which are the basis of curve fitting of power characteristic.

To this end, Wicks et al. (2007) selected equal-width bins, using an intuitive length scale of 2R as the width of the bin (with number of bins equal to the L 2R).

The presented analysis underlines the dependence of dX and dY residuals on B y, but due to the width of the bin used for magnetic residuals (10 nT) we are not able to solve definitively the controversy between those supporting the hypothesis of a direct penetration and those supporting that of the long-range effect of field-aligned currents.

The width of the bin is assumed to be small enough so that the removal of genes from the bin due to deletion is negligible in comparison to that due to the drift in their sequences.

New pairs with PID = 100% are created at a rate r dup ∗ Ngenes, while they leave the bin containing PID = 100% at a rate 2 μ ¯ N a (100%)/Δ p. Here Δ p is the width of the bin and N a (100%) is the number of pairs in this last bin.

The width of the bins is δ ϕ = 2 π / ( Ω M ).

After setting the width of the bins into which IMF B z and dH are classified (1 nT for B z and of 10 nT for dH), we count the number of points falling in each bin.

Since a nematode always advances 10 12 bins with the same transfer probabilities, allowing the growth rate to change requires allowing the size or width of the bins to change: larger bins correspond to faster growth rates.

This happens with a rate where D is the diffusion constant and h is the width of the bins making up the system.

These methods can be problematic as histograms are not smooth and can be strongly affected by the start/end points of the bins and the width of the bins (Fig. 1A and B).