Tuesday, October 13, 2009

FTAAN, Session 6

A one-dimensional superstring has a topology. A one-dimensional superstring also iterates each time during the core of BRST. The topology of a one-dimensional superstring exists during each iteration. Yet, a one-dimensional superstring does not always remain as a one-dimensional superstring. Often, one-dimensional superstrings convert into two-dimensional superstrings and two-dimensional superstrings often convert into one-dimensional strings. One-dimensional superstrings often have a hermitian topology. When a one-dimensional superstring maintains a homotopological hermitian topology during consecutive iterations, then the given one-dimensional superstring is said to have Wess-Zumino conditions. When a one-dimensional superstring maintains the same topology during consecutive iterations,k then the given one-dimensional superstring is said to have Wess-Zumino conditions. The energy used to cause a superstring to go into Wess-Zumino conditions is said to be an Anti-Cevita energy. Such an energy is not an actual energy because it does not consist of Planck phenomenon related phenomena, so this energy is actually a gauge-metric that acts through a multiplicit substringular metric. This gauge-metric acts as a sub-energy that redistributes topological indices via mini-string differential wave-tugs that happen at the proper angles and with the proper quantum and with the proper metric-gauge quantums and with the appropriate abelian nature to allow a given one or two-dimensional superstring to go from a perturbative topological nature per iteration to a non-perturbative topological nature per iteration as these go from a swiveled oriented Chern-Simmons anharmonic condition per iteration to a hermitian harmonic condition per iteration. This nature of going from Cevita conditions to Wess-Zumino conditions during a series of iterations goes for both one and two-dimensional superstrings, since all two-dimensions since two-dimensional superstring always have a topology. Superstrings as a unit always have homotopy when not at the space-hole. The space-hole always happens right before instanton-quaternionic-field-impulse unless phenomena given goes into a black-hole.

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