Manifolds of Superstrings That Act As Groups

The key to substringular phenomena moving together in sets or groups is the concept of orbifolds and orbifold eigensets. Superstrings tend to move together in groups that exist in membranes that may be described of as orbifolds. Orbifolds tend to exist in groups that may be described of as orbifold eigensets. Subatomic particles known of as quarks and leptons are comprised of certain basic orbifold eigensets. Such groups of membranes that are comprised of superstrings that work together for a common codifferentiable purpose act as sets of covariant interactive sets of substringular phenomena that work to fulfill their given respective operations. Often, in other cases, certain superstrings act to an extent alone in terms of an independant operator that is covariantly codifferentiable with its surrounding phenomena in order to fulfill a given arbitrary operation. Often, too, certain substringular phenomena other than superstrings work as sets in such a manner so as to fulfill other given arbitrary operations. Norm-States often tend to be comprised of multiple first-ordered point particles that work together as a group in order to permorm a certain operation. Norm-States often work in projections that operate as groups of norm-states that perform given arbitrary operations. Often, too, point commutators act in projections that behave as groups or sets of such said commutators in order to perform certain essential operations. All of the operations of the substringular act as a multiplicit covariantly codifferentiable group or set of smaller substringular phenomena that act in such a manner over time in such a fashion so that phenomena may coexist as a rather interconnected whole that allows the substringular to function. Enough for now.