Inverse Square Root Computation on 32768 real values in the domain [0.001, 100] (test)
1.18MREHEaaN-STAT
Evaluation results
| Method | Links | ||
|---|---|---|---|
| HEaaN-STATlevel (l)=7, number of Newton’s iterations (i)=212026.06 | 1.18 | 79.7 | |
| PP-STATlevel (l)=12, degree of Chebyshev polynomial (d)=2^9 − 2, number of Newton’s iterations (i)=62026.06 | 2.94 | 40.23 | |
| PP-STAT w/ HE-DAPlevel (l)=12, degree of Chebyshev polynomial (d)=2^5 − 2, Pre-BTS indicator (c)=0, number of Newton’s iterations (i)=82026.06 | 2.96 | 18.47 | |
| PP-STATlevel (l)=7, degree of Chebyshev polynomial (d)=2^9 − 2, number of Newton’s iterations (i)=62026.06 | 3.07 | 55.02 | |
| PP-STAT w/ HE-DAP (A)level (l)=7, degree of Chebyshev polynomial (d)=2^7 − 2, Pre-BTS indicator (c)=0, number of Newton’s iterations (i)=52026.06 | 3.07 | 27.6 | |
| HEaaN-STATlevel (l)=12, number of Newton’s iterations (i)=212026.06 | 6.54 | 26.93 | |
| PP-STAT w/ HE-DAP (S)level (l)=7, degree of Chebyshev polynomial (d)=2^4 − 2, Pre-BTS indicator (c)=1, number of Newton’s iterations (i)=102026.06 | 9.05 | 13.82 |