V1005 Egress Coordinates Via Mandelbrot Map Generation From Flux Gate Sensing Of The Teleportation Unit

This video discusses the DIY aspects of building a teleportation unit, focusing specifically on determining egress coordinates using mandelbrot sets. The video posits that teleportation isn't about inventing new technologies, but rather engineering existing ones to achieve a specific goal.

The core concept revolves around using a flux gate technology to measure gravitational influences at a specific time. This data, seemingly random, is then used to generate a mandelbrot set, a fractal pattern revealing order within disorder. The video explains the basic mathematical principles behind mandelbrot sets, using the example of water dripping from a faucet to illustrate how seemingly random events can generate predictable patterns when plotted on a graph. Different parameters used to generate the set will create different visual outputs.

The video emphasizes the importance of consistency in data collection for generating meaningful mandelbrot sets. These sets then act as a "roadmap" for determining egress coordinates. The lecturer explains the complex numbers and iterations behind mandelbrot set generation for visual representations. Changes in the mandelbrot set over time or across geographical locations provide insights into how coordinates themselves change, potentially allowing for extrapolation into the past or future.

The video explores the implications of altering time and space coordinates, cautioning that changing one element can affect others, potentially leading to unexpected outcomes when extrapolating far into the past or future. It suggests comparing mandelbrot sets from different geographical locations at the same time to understand spatial changes.

The presenter recommends caution and methodical testing, especially when altering elements that don't change, as these represent world line coordinates. He advises users to isolate their physical form from the teleportation process to prevent unwanted physical changes upon arrival. While acknowledging the risks associated with trial and error, he suggests making small changes and physically testing the results to understand their effects. Alternatively, astute mathematicians might be able to extrapolate the meaning of the mandelbrot set’s features. The video concludes by announcing that a future video will cover the process of entering and exiting the teleportation unit.

00:01 - 01:27

The speaker introduces the video's topic: the DIY aspects of a teleportation unit, specifically focusing on determining egress coordinates using Mandelbrot sets. They clarify that the project involves combining existing technologies in an innovative way, emphasizing the engineering aspect rather than novel scientific discoveries. The speaker distinguishes between the roles of researchers and engineers, highlighting that this project is an engineering endeavor.

01:27 - 03:46

The speaker provides an overview of the teleportation unit's functionality, explaining that it moves a person from point A to point B by manipulating coordinates in time and space, including appearance. The mechanism involves using flux gate technology to measure gravitational influences, followed by electromagnetic flux alteration via frequency modulation. The speaker emphasizes that the coordinates inputted into the mechanism determine the destination and potential alterations to the traveler.

03:46 - 07:52

The speaker introduces Mandelbrot sets as a tool for determining egress coordinates, explaining their origin in mapping seemingly random occurrences to find underlying order. Using the example of water droplets, the speaker illustrates how plotting seemingly random data points can reveal a pattern, which is the Mandelbrot set. The speaker clarifies that flux gate sensors provide random data, which can be processed by software to generate Mandelbrot sets, and that the specific layout of the data affects the appearance of the set.

07:52 - 14:33

The speaker explains that the generated Mandelbrot set map is used to determine egress coordinates. The video then transitions into a detailed explanation of the mathematical underpinnings of Mandelbrot sets, using complex numbers and the complex plane. The speaker defines the Mandelbrot set as the set of complex numbers for which the iterates of a specific function (z^2 + c) remain bounded, rather than blowing up to infinity.

14:33 - 19:17

The speaker continues explaining the Mandelbrot set, illustrating how points within the set remain bounded while those outside tend towards infinity. The speaker explains that the edges of the set are dynamically interesting because small changes in 'c' can drastically alter the behavior of the iterates. The speaker then transitions to the practical application of Mandelbrot sets in teleportation, explaining how changes in the set can be observed and interpreted.

19:17 - 22:08

The speaker discusses using Mandelbrot sets to construct a time machine by extrapolating changes over time, but cautions that altering the time component can affect other elements. To mitigate this, the speaker suggests comparing Mandelbrot sets from different geographical locations at the same time to establish a frame of reference for geographical changes. This allows for the creation of both a time machine and a teleportation unit, depending on whether time or geography is the primary variable being altered.

22:08 - 24:36

The speaker discusses the variances that occur when altering coordinates for long distances, such as to the moon or other planets. To understand these variances, the speaker suggests comparing Mandelbrot sets and identifying elements that remain constant, which represent world line elements. The speaker then cautions against altering one's appearance during teleportation and reiterates the importance of isolating oneself from the "package" to ensure a safe arrival.

24:36 - 27:53

The speaker emphasizes the importance of identifying and maintaining world line coordinates to avoid unwanted changes during teleportation. The speaker suggests making small changes to these coordinates and physically testing the teleportation unit to observe the effects, acknowledging the inherent risks. The speaker suggests that an astute mathematician might be able to extrapolate the meaning of the swirls and eddies in the Mandelbrot set, but recommends trial and error with safety as the paramount concern.

27:54 - 30:44

The speaker concludes by outlining the final steps: plugging the established egress coordinates into the frequency modulation unit, activating the teleporter, and entering the machine. The speaker announces that the next video will detail the specific procedure for entering and exiting the machine. The speaker summarizes the current video's focus on mapping coordinates using Mandelbrot sets, emphasizing the need for caution due to the many variances involved.