Prehistoric: Hollow Willow, Pangu Struck Me at the Beginning

Come, the author and I read:

There are too many prehistoric novels now, and I want to read the story of Raising My Eyes in Chaos

It's okay to see the latest one. The whole plot has not changed much. Some other plots can be developed. The prehistoric plot can still be enriched.

Why should we support the sky? As a demon god, he is not a native of the ancient times. Isn't it a good idea to leave the ancient times when he becomes Hunyuan?

With or without Shennong, what I hate the most is the kind of person who has become a person with great supernatural powers. They have to work hard for the human race. They don't have the character of a person with great supernatural powers.

Whether it is the author or other readers who like to read Honghuang! Since others say that Honghuang is weak, then just stack the boxes! Why bother telling them so much? Just ask the author to stack the boxes and stack the combat power on top. Anyway, Honghuang can stack the combat power how he wants! When you see a prehistoric novel, just tell the author in the comment area that it's enough to just stack the boxes, and there's no need to quarrel over combat power! Also, the author, since others say that your writing of "Honghuang" is weak, why don't you just add combat power to it, so you don't have to be ridiculed! . . . Below the prehistoric world, there are thousands of worlds, a thousand worlds, a thousand worlds, a thousand worlds, and a world of dust! The world of dust is a universe with endless galaxies! ↓ Every particle in the small world has a dust world. The total number of particles is Aleph zero. I don't know how to type mathematical symbols. Let's use infinity instead! If you compare the Small Thousand World to a hotel, and compare the particles of the Small Thousand World to an endless room, and fill it with endless universes, you only need to lift the hotel up one floor to accommodate the endless universes, and then there are still universes to live in. Keep lifting, lifting Two floors, lift three floors... Lift infinite layers... Lift infinite^ infinite layers... Lift infinite ↑↑ infinite layers... Lift infinite → infinite → infinite layers... Lift infinite 1ck floors..., If you want to fill the room, you need to admit the continuous iteration hypothesis, 2^ Aleph zero universe, you can fill the room! ↓ For every particle in the middle thousand world, there is a small thousand world. What are the total number of particles in the two middle thousand worlds? That is, after the continuous iteration hypothesis of Alev zero, continuous iteration hypothesis, Alev one, Alev two, Alev three, Alev four... Alev infinite... Alev infinite infinite... Alev infinite infinite infinite... ↓ Big Thousand Worlds There is a medium-thousand world in every particle, and the total number of particles in the world is a strong unreachable base (Strong unreachable base The strong unreachable base is a regular base. It is called the unreachable base for short. It is an infinite base that is both regular and a strong limit. That is, if the regular base κ satisfies If κ>N0, and 2λ<κ for any λ<κ, κ is a strongly unreachable cardinality. When the generalized continuum assumption is true, each weakly unreachable cardinality is also strongly unreachable in the ZFC system. The existence of unreachable cardinal numbers cannot be proved. The reason why this cardinal number is called unreachable is that it cannot be obtained from a smaller cardinality than it, using ordinary set theory operations) ↓ There is a vast world in every particle, and the total number of particles is the Berkeley cardinality! (Berkeley Cardinality cardinal) constructions do not exist because they are described by definitions rather than by specific mathematical formulas or algorithms. Berkeley cardinality is a concept in set theory used to describe a special cardinal property. The definition of Berkeley cardinality. Properties Berkeley cardinality κ is a cardinality that satisfies the following condition: for any transitive set M, if κ∈M and for any ordinal α<κ, there is an elementary embedding j≺M such that α<crit(j)<κ. Here, crit(j) represents the critical point of embedding j).