I present a new low discrepancy quasirandom sequence that offers many substantial improvements over other popular sequences such as the Sobol and Halton sequences.
![](https://sp-ao.shortpixel.ai/client/to_auto,q_glossy,ret_img,w_960,h_630/https://extremelearning.com.au/wp-content/uploads/2018/04/Animated_Comparison_Color.gif)
Continue reading “The Unreasonable Effectiveness of Quasirandom Sequences”
Always curious. Always learning.
I present a new low discrepancy quasirandom sequence that offers many substantial improvements over other popular sequences such as the Sobol and Halton sequences.
Continue reading “The Unreasonable Effectiveness of Quasirandom Sequences”
I show that for the same reason that the golden ratio, $\phi=1.6180334..$, can be considered the most irrational number, that $1+\sqrt{2}$ can be considered the 2nd most irrational number, and indeed why $(9+\sqrt{221})/10$ can be considered the 3rd most irrational number.