The imagination VS the strongest mathematical axioms

Hello everyone and nothing,

Imagine mathematics as the world of manga One piece and there are ancient weapons axioms that can be used to found spaces for demonstrations and games and mathematical theories under that protection as territory arithmetic and geometry … and only theories that use a society of strong axioms and know how to use them can reign and have a great territory and it’s possible just for humans with a will to challenge the axioms and eliminate it and impose its new axiom.

In the forgotten history of mathematics before the discovery of ancient axiom weapons there are many humans with a will of D with theories demonstrations and mathematical games and theories as he had great territory under free protection and new to discover.

The will D is reduced in 2019 there is not much space again to put under this protection and the mathematics loses its brightness and the will D become rare to find new big spaces for mathematics.

Our mathematical world is governed by the Navy axiom ZF which dictates strict rules to theories and mathematical games and even axioms to make theories and mathematical games unbeatable according to the perfect vision of society of axiom ZF.

Unfortunately in our time the ZF has lost its luster and novelty and is focused on solving useless problems like demonstrating a conjecture if it’s real or not and forgetting that can already use it for real until proven otherwise without losing the time to make a useless demonstration.

Here I am Luffy lol by pure imagination I declare that I am equal to the axiom ZF by posing a new axiom Z which can work with all possible axioms all together even the bad ZF to have large spaces under protection and new mathematics.

The axiom Z:

I define it as the axiom ZF but without putting any rules.

I add a new limited space X by rules and laws like our universe to this axiom Z.

If the axiom Z = axiom ZF in my new limited world E by rules and laws my axiom Z can all do in this limited world with rules and axiom ZF do anything.

The in the current math ZF can do anything in mathematics and the Z axiom can not do anything because it is not even yet create in the imaginary space E.

Here is a discourse between a mathematician who believes purely in Axiom as pure truth and a human who believes purely in his imagination as pure truth.

Mathematician who believes purely in Axiom as truth:

The distance between two different and non-zero points and there is a lot of demonstration and mathematical theories that demonstrates that.

A human who believes purely in his imagination as truth:

What is the basis for founding his demonstrations and on what truth they are made his demonstrations.

Mathematician who believes purely in Axiom as truth:

In our mathematics in fact axioms that fight each other to let the strongest axioms and use it to form a sort of society between perfect axioms that makes demonstrations and mathematical theories brilliant.

A human who believes purely in his imagination as truth:

What is this Axiom stuff really true to found mathematics?

Mathematician who believes purely in Axiom as truth:

No, we suppose that are true to make rules with to base theories and mathematical demonstrations.

A human who believes purely in his imagination as truth:

Cool it’s great but me too and like all humans I can ask a truth true (imagine in my head that the distance between any different points is zero) and since my imagination make rules to found theories and demonstrations and where I make a theory or all the distances between the points are null.

With as axiom used a truth really true because it in my head and not supposed true as in mathematics

Axiom definition: my imagination that all distances between points are zero.

Axiom rule: no rules with the imagination to show that all the distances between the points are zero because they can all do in the head.

place head.

Mathematician who believes purely in Axiom as truth:

waiting for an answer …

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