Consider a chain of events noted by $\Psi ^{\sf{P}} = \left( \sf{P}_{ 1} , \sf{P}_{2} , \sf{P}_{3} \; \ldots \; \sf{P}_{\it{k}} \; \ldots \; \right)$. If $\sf{\Omega}$ is a finite selection of events from $\Psi$

$\sf{\Omega} ^{\sf{P}} = \left( \sf{P}_{ 1} , \sf{P}_{2} , \sf{P}_{3} \; \ldots \; \sf{P}_{\it{N}} \right)$

that are repeated over and over again so that $\Psi$ can also be written as $\Psi ^{\sf{P}} = \left( \sf{\Omega}_{1} , \sf{\Omega}_{2} , \sf{\Omega}_{3} \; \ldots \; \sf{\Omega}_{\it{j}} \; \ldots \; \right)$ where

$\sf{\Omega}_{1} = \sf{\Omega}_{2} = \sf{\Omega}_{3} = \ldots = \sf{\Omega}_{\it{j}}$

then we say that $\Psi$ is an *orbital* chain of events. Chains like these are used to mathematically describe phenomena that are repetitive or cyclical. The repeated sequence of events $\sf{\Omega}$ is called a single **orbit** or an orbital cycle of $\sf{P}$. Sometimes, $\sf{\Omega}$ is called a **bundle** of sensations because physical events have been defined by sensations. Earlier we compared $\Psi $ to a movie, and to illustrate this idea here is an example that uses an orbital chain of events. Consider that $\sf{P}_{ \it{k}}$ might be an individual sound or pixel in a movie, and perhaps $\sf{\Omega}$ is a single-frame image within the motion picture. The first thing that happens in this example is some sort of sound or pressure that is felt on the right-side

$\sf{P_1} =$ | { | } |

Then the next event is a somatic sensation on the left

$\sf{P_2} =$ | { | } |

These two sensations are bundled together

$\sf{\Omega^{P}} = \left( \sf{P}_{1} , \sf{P}_{2} \right) =$ | ( | , | ) |

and then repeated, over and over again

$\Psi ^{\sf{P}} = \left( \sf{\Omega}_{1} , \sf{\Omega}_{2} , \sf{\Omega}_{3} \; \ldots \; \right) =$ | ( | , | , | , | , | , | … | ) |

Right, left, right, left, right, left and so on … nothing else happens, so this movie is called *The Almost-Dead March.* It might seem a little boring, but as we add more detail, it provides a basic narrative structure for describing more complicated happenings in space and time.

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Orbits |

Summary |

Noun | Definition | |

Orbit | $\sf{\Omega} \equiv \sf{\text{one cycle in a repetitive chain of events.}}$ | 2-15 |

Noun | Definition | |

Bundle | $\sf{\text{an orbit composed of Anaxagorean sensations}}$ | 2-16 |