# Conservation of Information

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The Conservation of Information is an incredibly important part of the Extended Theory of Quanta, which also includes time translation asymmetry, which explicitly denies the conservation of information. This leads to an unfortunate paradox.

In theory,

it states that given functions x_{1} and x_{2}, which are converted via entropy into y_{1} and y_{2}, should they interact whether entangled or otherwise, any observer will still be able to deduce the sources of y_{1} and y_{2} and connect them with x_{1} and x_{2} with sufficient time and equipment. However, this is not true given time translation asymmetry, but it is true on a local reference frame.