One-dimensional strings attach to five light-cone-guage quanta, while two-dimensional strings attach to ten light-cone-gauge quanta. When a Planck-Related phenomenon reverberates in terms of its angular momenta indices, both ends of the corresponding Planck-Related phenomenon reverberate. The light-cone-gauge quanta attach to the center of another Planck-Related phenomenon. the light-cone-gauge-eigenstates are much thinner than superstrings, so the spring-like action that is associated with this activitiy is geared to place the strings and their corresponding reversely-holomorphically placed field trajectory back to the same spot, except for the twists in the light-cone-gauge quanta -- when one particularly considers the conditions that exist for phenomena that has a Yang-Mills light-cone-gauge topology. Twists in the light-cone-gauge quanta are produced by the normalization modes of the other substringular phenomena that arbitrarily here are acting upon a given set of Planck-Related phemena. The dilaton, the third-ordered point particle, and the negative-norm point commutator modes act upon the Planck-Related phenonema to directoralize the Poincare, Weyl, and Majorana indices to activate the transfiguration of Planck-Phenomena-based normalization via Ward Caucy differentiation to allow an operand for the given changes in the flow of the associated Planck-Phenomena differentiation over a set of the iterations that happen per instanton. As the affiliated instantons differentiate interactively thru the kinematic operation of time, the described field trajectory of the mentioned arbitrary superstring that I am describing here forms a pattern of normalization differentiation in such a manner that allows chaos, or entropy, to return to harmony. This follows the pattern of anharmonic Planck-Related differentiation to harmonize indirectly the adjacent Planck-Related differentiation, except, this other pattern I have mentioned takes the history of the expansion of the universe.
I hope that you have a phenomenal day!
Sincerely,
Sam.
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