1052.350 Microsystems

1052.351 A point is always a microsystem or a plurality of microsystems—ergo, at minimum one tetrahedron.

1052.352 A line is a relationship between any two microsystems.

1052.353 A tetrahedron is defined topologically by four conceptually locatable microsystems interconnected by six interrelationship lines whose 12 ends are oriented to corner-converge in four groups of three lines each; these lines terminate in one of four infratunable microsystem corners, whose at-minimum-of-three-other comer-defining microsystems lie outside in the tunein-able tetrahedron defined by the six lines. (See Sec. 505.83.)

1052.354 The tetrahedron is the minimum tunable system. A point-to-ability is a tuned-in tetra. Each tuned-in tetra consists of four corners, each of which is an infratunable tetrasystem.

1052.355 The threeness of the quarks shows up at the three minimum convergent lines around each vertex of the minimum system consisting of only six lines.

1052.356 Topological components of systems and their infra-tune-in-able comer-vertex-locating infratunable systems ad infinitum do not and cannot exist independent of systems.

1052.357 The above describes the tunability of corners and is explanatory of the ever-reappearing quarks that disclose the primitive characteristics of all systems, which always—to any one human observer listening at any one tuning-in time—consist of infra- or ultratunable systems ad infinitum.