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Now reading: Chapter 166 135 More Than Just Han Gonglian2 from I Can Meet with Dead Scientists, a Sci-fi novel by Beginner angler.

But aside from Zu Chongzhi, Huaxia also had quite a few standouts in the field of mathematics.

And they can be classified into many categories based on their contributions and directions.

For example, regarding influence on modern mathematics, Qin Jiushao undoubtedly deserves to be at the forefront.

Because only his Great Derivation Technique and Chinese Remainder Theorem from native mathematics are preserved by modern math.

The rest of Huaxia's various ancient mathematical techniques and tools were reinvented by Western mathematicians.

In terms of groundbreaking innovation.

Then unquestionably, Liu Hui and Zhu Shijie lead, as they represent two major leaps on the two mathematical peaks of Huaxia:

Liu Hui organized the entire body of mathematical knowledge from the Qin and Han periods, establishing an overall frawork for ancient Huaxia mathematics, summarizing the overall computational frawork of linear algebra.

Broadly similar to Euclid in Greek mathematics.

Zhu Shijie organized math since the Tang and Song, standardizing the mathematical frawork of Celestial Essence Skill, advancing Huaxia algebra from signless to signed computation.

And in the field of trigonotry, Jia Xian is without a doubt a standout among standouts.

Rember the Yang Hui's Triangle ntioned in Dungeon 1665?

The Yang Hui's Triangle was actually proposed by Jia Xian, which is why so call it Jia Xian's Triangle.

However, due to the loss of his works, his excellent ideas were recorded by another great mathematician, Yang Hui.

Thus, later generations defined this pattern by the na Yang Hui's Triangle.

The reason given by the Asian Mathematics Conference 11 years ago was that Yang Hui's records had physical proof, and there's nothing wrong with this logic actually.

Additionally,

Jia Xian also created the square root thods "Multiplication and Square Root thod" and "Multiplicative Opening thod,"

which are a class of efficient thods for solving nurical solutions to high-degree polynomials.

That's right.

Solving nurical solutions to high-degree polynomials.

You know?

In those years in Europe, they were still using "Roman Nurals."

That's right, nurals, even representing numbers was very difficult, not to ntion such complex square root calculations.

The computational procedure of Jia Xian's Multiplicative Opening thod was roughly the sa as the thod of the European mathematician Horner (1819), but it was 770 years earlier.

And this is precisely an important link in the precision calculation of mirrors, and there are many derivative nurical formulas to solve.

In other words.

From both a capability and a professional perspective, Jia Xian is a much more suitable candidate than Han Gonglian.

But at the sa ti.

He is also a figure outside of Xu Yun's plan, soone Xu Yun never even considered at the beginning.

Because nobody knows Jia Xian's exact birth and death dates either, by most accounts, he passed away before Emperor Huizong of Song ascended the throne.

According to the Song History: Art and Literature,

Jia Xian completed the work Emperor Huang's Nine Chapters on Mathematical Art around 1050, at which ti he held the position of Left Palace Attendant.

Left Palace Attendant is one of the three classes, a Standard Ninth-Rank Official.

According to the comparison table of Song Dynasty official positions and ages collected by later generations, the Left Palace Attendant was generally held by adult n aged 25-35.

anwhile, Wang Shu wrote in the National Annals:

"Xian is now the Left Palace Attendant, Jili Tai Shi. His calculations are mysterious, and there are books passed down in the world."

Wang Shu wrote National Annals in 1043, and it was completed in the autumn of 1045.

So.

In 1045, Jia Xian was at least 25 years old.

It is now 1100, a good 55 years later.

If Jia Xian were still alive, he would be at least eighty, possibly ninety or older.

Old Su, although he's also in his eighties, who is he?

A forr Pri Minister!

His standard of living and access to healthcare could be said to be one in ten thousand or even one in a million.

But Jia Xian was just an ordinary minor official and quit his job not long after.

In terms of living standards, he was far below Old Su, at most at the level of a small landlord, maybe not even that well-off.

Thus, in the later mathematical community, most people believe Jia Xian passed away when Emperor Huizong ascended.

Even in encyclopedic entries, he is defined as an 'outstanding mathematician of the first half of the eleventh century.'

But as it seems now...

Jia Xian is actually still alive?

Moreover, according to Old Su's words,

If persuaded, he might even co over from Yingtian Prefecture!

Yingtian Prefecture is the later Bai Xia, and Bianjing is Junyi.

It is more than six hundred kiloters from Bai Xia to Bianjing; in later tis, a bullet train takes three hours, so in the ancient tis, it would indeed count as a long journey.

So from this, we can reason.

That currently Jia Xian's physical condition is probably quite good; otherwise, he wouldn't be able to handle such long-distance travel.

What can be said...

Though unexpected, this is undoubtedly good news.

After all, Xu Yun's goal is far beyond just an astronomical telescope...

So things, unlike the astronomical telescope, although outwardly claiming incapability, can be easily calculated with their own ability.

For those calculations, even with Xu Yun's personal ability, it is an insurmountable task and external assistance is necessary.

Therefore, in response to Old Su's suggestion, Xu Yun promised on the spot:

"I have long been in spiritual communion with Mr. Tongyu. With his help, the telescope matter may succeed!"

Subsequently, Old Su ntioned a few more nas to Xu Yun, all mathematicians who are leisure and staying within twenty or thirty miles around Bianjing.

Among them, Xu Yun had heard of one or two nas, but their capabilities were much inferior to Jia Xian and Han Gonglian, considered as high-level talent types.

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