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Table 3: Worst cases for the natural (radix CT) logarithm in the full range.

in SPI Worst Cases for Correct Rounding of the Elementary Functions in Double Precision
by École Normale, Supérieure Lyon, Vincent Lefèvre, Jean-michel Muller November, École Normale, Supérieure Lyon, Vincent Lefèvre, Jean-michel Muller 2000

Table 3: Worst cases for the natural (radix CT) logarithm in the full range.

in Worst Cases for Correct Rounding of the Elementary Functions in Double Precision
by Jean-michel Muller, Vincent Lefevre Jean-Michel, Vincent Lefèvre, Jean-michel Muller Ý, Thème Génie Logiciel, Projet Arénaire

Table 4: Worst cases for the radix-2 exponential function BE DC in the full range. Integer values of DC are omitted.

in Worst Cases for Correct Rounding of the Elementary Functions in Double Precision
by Jean-michel Muller, Vincent Lefevre Jean-Michel, Vincent Lefèvre, Jean-michel Muller Ý, Thème Génie Logiciel, Projet Arénaire
"... In PAGE 15: ... The worst cases for CYDCCY BO BD were obtained through the radix-BE logarithm in B4BDBPBEBN BEB5. These results, given in Table4 , allow to deduce the following property. Property 3 (Computation of radix-2 exponentials) Let DD be the radix-2 exponential BE DC of a double-precision number DC.... ..."

Table 1: Sample composition averaged over the full s range, and in various subranges, estimated from the simulation.

in DELPHI Collaboration
by unknown authors 1998
"... In PAGE 6: ...rom four-fermion events. Both were estimated from simulation. The hadronic Z decays were generated using the JETSET Parton Shower model [12], and the four-fermion events using the BDK generator [13]. The e ciency inside j cos j lt; 0:73 was found to be 36% with a background of 20%, whose composition is detailed in Table1 . Note, however, that the background is not at in s; at high values, the sample is essentially pure.... ..."

Table IV. Test balance full-scale load range. Component Full-scale

in A Single-Vector Force Calibration Method Featuring the Modern
by P. A. Parker, M. Morton, N. Draper, W. Line 2001
Cited by 1

Table 1. Direction and magnitude error of the computed full, line and plane range velocities wrt the estimated \correct quot; full, line and range flow for the synthetic range sequence.

in The Fusion of Image and Range Flow
by John L. Barron, Hagen Spies
"... In PAGE 8: ...ig. 1. Synthetic depth map without texture and (b) a sinusoid texture. Figure 2a through 2e show the computed XY and XZ full, line and planar range flow for this sequence (section 3) while Table1 gives their quantitative magnitude (percentage) and direction (angle) error measures. We use the pro- jected correct flow in the direction of computed eigenvectors as \correct quot; line and plane flow.... ..."

Table 4. Direction and magnitude error of the computed full, line and plane range velocities wrt the estimated \correct quot; full, line and range ow for the NRC real range sequence.

in The Fusion of Image and Range Flow
by J.L. Barron, H. Spies
"... In PAGE 16: ... The plane ows are quite small and not shown here. Table4 give the quantitative results for these full, line normal and plane normal elds. Because the plane normal ow is so small we just give its absolute error.... ..."

Table 4. Direction and magnitude error of the computed full, line and plane range velocities wrt the estimated \correct quot; full, line and range flow for the NRC real range sequence.

in The Fusion of Image and Range Flow
by John L. Barron, Hagen Spies
"... In PAGE 16: ... The plane flows are quite small and not shown here. Table4 give the quantitative results for these full, line normal and plane normal elds. Because the plane normal flow is so small we just give its absolute error.... ..."

Table 3. Cost of range anlaysis. (a) Percent compilation time of range analysis. The analysis time spans from 0.63 seconds to 153 seconds with full range dictionary, and from 0.38 seconds to 21 seconds only with control range dictionary. (b) Normalized memory requirement (1=No range analysis). The memory requirement spans from 33 Megabytes to 266 Megabytes with full range dictionary, and from 33 Megabytes to 125 Megabytes only with control range dictionary

in Performance Analysis of Symbolic Analysis Techniques for Parallelizing Compilers
by Hansang Bae, Rudolf Eigenmann

Table 8. PCA full-flight envelope parameter test ranges

in unknown title
by unknown authors 1997
"... In PAGE 4: ...able 7. PCA full-flight envelope test matrix ....................................................................................................... Table8 .... ..."
Cited by 6
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