## reverse polyhash

In $\mathbb{F}_{999,999,000,001}$

$R = 147000143251$
$T = aR + bR^2 + cR^3$

Choose a random $T = 120491904125$

**If** we can solve

$120491904125 = a \times 147000143251 + b \times 856635785277 + c \times 235026006452$

We have decompressed 3 numbers ($a, b, c$) from 2 numbers ($R, T$).

In this example $T$ is chosen as a random value. We're decompressing random data. Implying that we can compress random data by calculating a polynomial that represents it.