Most people when they hear the expression, binary recursion, they think of some length of expression comprising 0's and 1's. That is as far as it gets in their thoughts, that is all they can imagine.
But did you ever stop to think, of letting the 1 just fall down flat, and the 0, as one drawn with a compass? Now, Plato started there, he learnt binary recursion by geometry. Take a line segment, draw one with your hand. What can you name of that segment? Well, you can name the ends, where the line starts and stops, and you can name the relative difference between them, I.E. from a simple thing, you can name only its limits, and the material between the limits. Try it, pick up anything, you can name its shape, and you can name the material in the shape.
So, in arithmetic you see 0 and 1, Plato, who set the rules for geometry, saw a straightedge and compass.
Now Plato tried to teach this to people, but he apparently had too high of hope for his fellow man. In Meno, Plato was giving the reader a choice. The topic of Meno was, Can Virtue be taught. Now most people do not even know what that means. The source of that quest to learn virtue, is a Quote preserved in Xenophon from Socrates himself, the Standard of Judgment, the same as the Bible. Socrates virtually repeated in a single paragraph the whole point and reason for the Bible. If one learnt judgment, what standard it is based on, all of mankind would be one and in agreement. No more strife, etc.
So, Plato gives you a very important choice in Meno, he gives you an example, shows you that it works, and then gives you a myth that simple minded people would misunderstand. The myth is true, the mind works by recollection, i.e. memory, but it has to have experience before it can use that memory, so, Plato shows you how to teach grammar by experience using simple geometry, 0 and 1's transformed into straightedge and compass. Plato also pointed to geometry to help one understand the principles of predication in Parmenides, use a geometry to follow the arguments. To date no one has had the wit to understand Plato. Anyone can prove what Plato was saying, but instead, all of Plato's critics, followed the myths and ignored the examples, just as a child is want to do.
Now, Plato invested in Geometers to help him figure out how to put mathematics into geometry. He knew it could be done, just not how, he even mentions Euclid, the geometer, but even though a collection of geometry started and went on after Plato, nobody figured out how to write the grammar of mathematics with geometry. Down to at least the turn of the last century, the greatest craftsmen, famous men, genius in their time, were actively looking for it. Eventually everyone gave up.
So, we see a line segment is a binary expression. And some of the brightest people were looking to develop mathematical grammar using geometry and failed.
I did not. In my work, when you look at the figures, you will see algebra converted to binary recursion using simple straight edge and compass.
I will provide a link at the end.
But how do you show binary recursion in Common Grammar? How do you understand it? Plato gave you a hint, we can only name the two parts of a thing and their combination, Aristotle repeats this, and then blunders away.
So, here it is Noun and Verb. Relative and Correlative.
A cat.
A is t he correlative and cat is the relative. Now let us combine them in grammar.
Tom is a cat.
A noun equals a noun and a verb. Why? The correlative contains the relative difference, we can use it recursively to contain the previous two names.
So, what this means also, geometric figures can also, as Plato pointed out, teach common grammar.
So, if you want to see what a long history of true philosopher were looking for, but could not find:
https://archive.org/download/universal- ... ophecy.iso
There is the link. Or you can go to its main page.
https://archive.org/details/universal-language-2022
From which you can download virtual machines with geometry software to actually study the material with your own hand.
Binary Recursion Demonstrated
Binary Recursion Demonstrated
Last edited by Phil8659 on Fri Jul 08, 2022 11:12 am, edited 5 times in total.
Re: Binary Recursion Demonstrated
Oh, and I forgot.
The Bible also gives you a hint, but instead, like children you get lost in the story,
Line upon Line, precept upon precept. You were told, a long time before the study of geometry, this day was coming.
After all, how in the hell did you expect a unified world, when you have not had the wit to follow the unit?
Adam and Eve are a Conjugate Binary Pair, whereby Complete Induction and Deduction produce the life of man.
Another way of denoting binary recursion, the combination of relative, Adam and correlative Eve, is simply marry them.
And the Sons of God saw that the daughters of men were fair, and took them wives of which they chose.
Imagine that, Adam and Eve are metaphors.
The Bible also gives you a hint, but instead, like children you get lost in the story,
Line upon Line, precept upon precept. You were told, a long time before the study of geometry, this day was coming.
After all, how in the hell did you expect a unified world, when you have not had the wit to follow the unit?
Adam and Eve are a Conjugate Binary Pair, whereby Complete Induction and Deduction produce the life of man.
Another way of denoting binary recursion, the combination of relative, Adam and correlative Eve, is simply marry them.
And the Sons of God saw that the daughters of men were fair, and took them wives of which they chose.
Imagine that, Adam and Eve are metaphors.