06-25-2025, 10:18 AM
What about the cat and the double slit experiment?
Here is a fun one with the double slit, the universe doesn't know wtf is potting either so it it packs in error checking, observing decodes the signal
https://en.wikipedia.org/wiki/Error_correction_code
https://en.wikipedia.org/wiki/Leech_lattice
https://en.wikipedia.org/wiki/Kissing_number
https://en.wikipedia.org/wiki/Binary_Golay_code
Here is a fun one with the double slit, the universe doesn't know wtf is potting either so it it packs in error checking, observing decodes the signal
https://en.wikipedia.org/wiki/Error_correction_code
Quote:The central idea is that the sender encodes the message in a redundant way, most often by using an error correction code, or error correcting code (ECC).[sup][4][/sup][sup][5][/sup] The redundancy allows the receiver not only to detect errors that may occur anywhere in the message, but often to correct a limited number of errors. Therefore a reverse channel to request re-transmission may not be needed. The cost is a fixed, higher forward channel bandwidth.
The American mathematician Richard Hamming pioneered this field in the 1940s and invented the first error-correcting code in 1950: the Hamming (7,4) code.[sup][5][/sup]
FEC can be applied in situations where re-transmissions are costly or impossible, such as one-way communication links or when transmitting to multiple receivers in multicast.
https://en.wikipedia.org/wiki/Leech_lattice
Quote:In mathematics, the Leech lattice is an even unimodular lattice Λ[sub]24[/sub] in 24-dimensional Euclidean space which is one of the best models for the kissing number problem. It was discovered by John Leech (1967). It may also have been discovered (but not published) by Ernst Witt in 1940.
https://en.wikipedia.org/wiki/Kissing_number
Quote:In geometry, the kissing number of a mathematical space is defined as the greatest number of non-overlapping unit spheres that can be arranged in that space such that they each touch a common unit sphere. For a given sphere packing (arrangement of spheres) in a given space, a kissing number can also be defined for each individual sphere as the number of spheres it touches. For a lattice packing the kissing number is the same for every sphere, but for an arbitrary sphere packing the kissing number may vary from one sphere to another.
https://en.wikipedia.org/wiki/Binary_Golay_code
Quote:In mathematics and electronics engineering, a binary Golay code is a type of linear error-correcting code used in digital communications. The binary Golay code, along with the ternary Golay code, has a particularly deep and interesting connection to the theory of finite sporadic groups in mathematics.[sup][1][/sup] These codes are named in honor of Marcel J. E. Golay whose 1949 paper[sup][2][/sup] introducing them has been called, by E. R. Berlekamp, the "best single published page" in coding theory.[sup][3][/sup]


you have to go focus 10 and then wait for the beetles


