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Chapter 676 The journey of female fall, true palm(2/2)

But it has been such a long journey, so Mu Cang doesn't care about such a short time now.

At the same time, [See and I Get] was also activated at the right time, suddenly raising Mu Cang's strength level to Σ129600 fixed point level.

Wait, why hasn’t the essence of life improved?

Hmm... Regarding the most basic life level, there is actually no need to upgrade it.

In fact, in the first moment of acquiring and possessing the endowment of the Taoist clan, Mu Cang's true fundamental essence has completely surpassed all the bases of ?, pa, pri, Σ... and so on, reaching a certain level of extreme greatness.

An extremely profound and mysterious level.

This level is not a big cardinal number. If you have to force a name, it can be called... "Super True Type".

As for the so-called "true class", it can be simply understood as...all sets, or all cardinal numbers.

Generally speaking, if all sets are divided into two categories, then the first type of set has itself as an element, and the second type of set does not have itself as an element.

But true classes can unify these two classes and even all sets.

The "Russell Paradox" that once triggered the third mathematical crisis of human civilization on earth is closely related to this.

If this paradox is described in symbolic language, it is:

Let P={A|A∈A}, Q={A|A?A}, then Q∈P or Q∈Q? (Note: The symbol ∈ represents “belongs to”, while the symbol ? represents “does not

belong")

Obviously, any set here is either in P or in Q, and it is absolutely impossible to be in P and Q at the same time.

But if Q∈P, it means Q?Q, so Q∈Q will cause a contradiction.

This chapter is not over, please click on the next page to continue reading! On the contrary, if Q∈Q, then Q?Q and Q∈P will also produce contradictions.

There is a more popular version of Russell's paradox.

Namely, the barber's paradox.

The content of this paradox is: If a barber claims that he will give haircuts to everyone who does not give him a haircut, should the barber give him a haircut himself?

A brief analysis of this paradox shows that if the barber does not give himself a haircut, then he is a 'person who does not give himself a haircut', so he should give himself a haircut.

If a barber gives himself a haircut, he violates the principle that he only gives haircuts to people who do not give him a haircut.

There are so many contradictions that nothing works.

But the true type that can encompass all sets can perfectly integrate all contradictions, and even everything.

At the same time, although the true class contains all sets, it is not a set.

A true type is a true type.

In short, the true kind represents "everything" and "everything".

All finite and infinite things, all things and phenomena, and all transfinite cardinal numbers are all within it.

The mathematical realm where Mu Cang is located is a "true universe", which can also be called the "Von Neumann Universe", or simply "V".

As for Mu Cang, it can be called..."super-real creature".

It can also be seen from this that the extremely mysterious family of Taoists with unknown members is a super-true species.

No, that's not right. In fact, Mu Cang at this moment should be regarded as a...deteriorated version of the super-real creature after suffering a 'heavy injury'.

It should be called... a pseudo-master, or "pseudo-master" for short.

The one who holds the Tao in perfect state corresponding to this is the "True Palm".
Chapter completed!
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