Do we live in a holographic world with random noise at the very foundations?
http://en.wikipedia.org/wiki/Holographic_principle
$$\hbar = \frac{h}{2 \pi}$$
$$l_p = \sqrt{\frac{\hbar G}{c^3}}$$
$$\frac{l_p}{2} = \frac{\sqrt{\frac{\hbar G}{c^3}}}{2}$$
$$(\frac{l_p}{2})^2 = \frac{\hbar G}{4c^3}$$
$$\pi (\frac{l_p}{2})^2 = \frac{h G}{6c^3}$$
$$e$$ = base of the natural logarithm
$$\frac{h G}{6c^3} \approx e \times 10^{-70}$$
Circles with pi*[(Planck length)/2]^2 would be the most fundamental building blocks - the informational "bits" of physical existence
http://en.wikipedia.org/wiki/Holographic_principle
In a larger and more speculative sense, the theory suggests that the entire universe can be seen as a two-dimensional information structure "painted" on the cosmological horizon, such that the three dimensions we observe are only an effective description at macroscopic scales and at low energies. Cosmological holography has not been made mathematically precise, partly because the cosmological horizon has a finite area and grows with time.[4][5]
The holographic principle was inspired by black hole thermodynamics, which implies that the maximal entropy in any region scales with the radius squared, and not cubed as might be expected.
...
$$\hbar = \frac{h}{2 \pi}$$
$$l_p = \sqrt{\frac{\hbar G}{c^3}}$$
$$\frac{l_p}{2} = \frac{\sqrt{\frac{\hbar G}{c^3}}}{2}$$
$$(\frac{l_p}{2})^2 = \frac{\hbar G}{4c^3}$$
$$\pi (\frac{l_p}{2})^2 = \frac{h G}{6c^3}$$
$$e$$ = base of the natural logarithm
$$\frac{h G}{6c^3} \approx e \times 10^{-70}$$
Circles with pi*[(Planck length)/2]^2 would be the most fundamental building blocks - the informational "bits" of physical existence