1/x
x²
√x
This observation also falls prey to my interpretation of numerous glazed-over math presentations.
I am finding that much of what mathematics does is to calculate or analyze plots in a three dimensional volume.
Finally, as we've been beholden to 2 dimensional graphical means for representing thought/calculation/analysis so long, the big discoveries in the past century have been attempts to transcend those 2 dimensions while working within them representationally.
Computers allow us to serially compute vast points in three dimensional volumes in order to test hypotheses about the probabilities represented by those points in space as a matter of a behavior imputed to those points.
Quantum computing represents the next step in modeling points in a three dimensional volume such that it need not go through step-by-step modeling, via math, of points in three dimensional space but can do multiple points simultaneously, thus adding 'volume' as a baked in feature of its compute cycle.
Classical computing is flattening of calculation to logic gates on atoms-thick wafers to maximize serial calculations within two-dimensional space. Quantum computing pushes through that miniscule control arena of two dimensions into quantum space, thus opening up multi-matrix calculation by having qubits masquerade as the control conditions for information.
This is a mess, and I will return to it.
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