Chapter 332： Uplifting report (1/2)

The content of his report is the automorphism group problem of Witt algebra. Although the final answer was not solved, many conjectures and opinions put forward during the period were very enlightening and attracted countless people's applause.

After the report meeting lasted for about 2 hours, the fifth speaker of Lundao gave a report.

Ye Liang got up slowly, straightened his clothes a little, and stepped onto the stage slowly.

”My topic is the extension of topological functions and the consistency of function space topology.” Ye Liang said with a smile on his face.

Topological function?

Hearing Ye Liang's words, everyone in the lecture hall fell silent again.

The coverage of topological functions is so extensive that it can be said to cover most of the fields of mathematics.

Topological functions have always been known as the most difficult fortress in mathematics.

However, Ye Liang aimed at the topological function!

At this moment, everyone's spirits came instantly.

Ye Liang was not in a hurry. He waited patiently. He waited until everyone’s eyes were focused on him. He finally spoke: ”Function space is the basic structure in Domain theory. The consistency of the space is reasonably derived.”

”First I would like to quote teacher Dou Hui's RW theory and analyze the RW space X, so that the Lsbell topology of the function space (X→L) is consistent with the Scott topology...”

It seems to be for people to hear more clearly, so his speech speed is not fast.

But it fell in everyone's ears like thunder.

They couldn't find the slightest loophole in Ye Liang's report.

About an hour later, when the needle was pointing at 12 o'clock, Ye Liang put down the manuscript in his hand and looked at everyone with scorching eyes.

”I have come to the conclusion that L is a continuous domain with the smallest element with property M, and the function space (X→L) scott topology is consistent with all the core compact spaces X of the ISBELL topology.”

”So the function and the spatial topology are the same! This is my report.”