Schwarz, Caratheodory, Banach, Lovelace, Russel, Fermat... Yeah and that Euler guy who is arguably the most influencial mathematician ever...

Yea sir ramanujun too

part 2

Ramanujan?

Also, Sophus Lie, he mentions Lie Groups but mispronounces Lie like lie instead of lee

Yup - Fourier transforms is the most important algorithms used by mankind. If you are watching this on a computer - then you are running Fourier transforms. L Euler - The greatest of them all... I think we're missing many many other's such as Godel (perhaps he's a philosopher) and Lagrange...

Especially Euler.

they are in part 2: kzfaq.info/get/bejne/aJeZeJWJtp_LcYk.html

Part 2

I think same if you look at ancient Egypt, sumerian, ancient India and China you can easily found that all are very good in mathematics and science. Old Babylonian Period (circa 1900-1600 BCE): The evidence of Babylonian knowledge of the Pythagorean theorem comes primarily from clay tablets written in cuneiform script. These tablets contain mathematical problems and their solutions. The most famous tablet is Plimpton 322, which dates to around 1800 BCE. This tablet lists several sets of numbers that satisfy the Pythagorean relationship (a^2 + b^2 = c^2), indicating that the Babylonians were aware of these relationships and could generate Pythagorean triples. Plimpton 322: This clay tablet contains a table of numbers written in base 60 (sexagesimal) that are now understood to be Pythagorean triples. The tablet consists of 15 rows and 4 columns. The first three columns are thought to represent lengths of the sides of right triangles. The fourth column may be an index or another variable related to the entries. Scholars believe the Babylonians used these triples for practical purposes, such as construction and land measurement. Mathematical Techniques: Babylonian mathematics was heavily arithmetic-based. They used algebraic methods to solve geometric problems, and their approach was highly procedural, involving step-by-step instructions. They did not necessarily abstractly formulate mathematical theorems as Greeks later did, but their work clearly shows an understanding of the principles underlying the Pythagorean theorem. While the Babylonians did not leave theoretical proofs in the style of Greek mathematics, their practical knowledge and the mathematical records they left behind provide strong evidence that they understood the Pythagorean relationship well before Pythagoras. This ancient knowledge was likely passed down and influenced later Greek mathematicians. Another example India: Sulba Sutras (circa 800-500 BCE): The Sulba Sutras are a collection of ancient Indian texts that provide guidelines for constructing altars and other structures for Vedic rituals. These texts contain several mathematical principles, including those related to geometry. The most notable Sulba Sutras that reference principles similar to the Pythagorean theorem are the ones attributed to Baudhayana, Apastamba, and Katyayana. Baudhayana Sulba Sutra: The Baudhayana Sulba Sutra, believed to date back to around 800 BCE, explicitly states a version of the Pythagorean theorem. It describes that a rope stretched across the diagonal of a rectangle creates an area equal to the sum of the areas on the sides. A specific passage from the Baudhayana Sulba Sutra (1.12) states: "The diagonal of a rectangle produces by itself the same area as produced by the two sides. Apastamba Sulba Sutra: The Apastamba Sulba Sutra also contains references to geometric principles that include versions of the Pythagorean theorem. It includes methods for constructing right angles and describes properties of triangles and other geometric shapes. Practical Applications: Like the Babylonians, Indian mathematicians applied these geometric principles in practical ways, particularly in the construction of altars and other religious structures. Their work was primarily driven by ritualistic needs but demonstrated a deep understanding of mathematical concepts. Geometric and Algebraic Techniques: The Sulba Sutras use a combination of geometric and algebraic techniques to solve problems related to lengths, areas, and volumes. They provide procedures for creating right angles, doubling the square, and other geometric constructions that rely on the properties of right triangles. The knowledge and use of the Pythagorean theorem by ancient Indian mathematicians show that this geometric principle was independently discovered and applied in different cultures long before Pythagoras's time. The contributions from the Sulba Sutras highlight the sophisticated understanding of geometry in ancient India.

These top 10 lists are always biased

​@@vikraal6974yes

There is a part 2

Sir, he is in part 2

No Euler is a crime.

they are in part 2

No Ramanujan

​@@yushpiHe is in the list lol watch properly

Woww

part 2

Check Part 2

He is in part 2

@@ThoughtThrill365 Oh, I see. My apologies

part 2

@@ThoughtThrill365 euler deserved to be in part 1 he was the greatest mathematician of all time

Part 2

They are in part 2

@@ThoughtThrill365 Ok, I can breathe now. Thx for letting me know.

You're so welcome!

Part 2

Agree. Especially when he didn't even mention Euler at all.

Agreed for Banneker, but Germain's work really is astounding

And Godel

check part 2

Part 2

Part 2

Also physics that you mentioned, are not the mathematicians

cry about it indian

I agree with your point but he has mentioned Srinivasa Ramanujan

Thanks

They are in part 2

part 2

Lo hizo para meter a un afroamericano que nunca menciono que hizo por la matemática.

they are in part 2

part 2

Next time!

i mean he just gathered algebra knowledge from various source and put them accordingly

please dont forgot euler and alexander grotendek​@@ThoughtThrill365

@@user-bs6ft5ye5z So did Euclid, and he's in. So don't panic.

and a healthy body .

Indian guy detected

Same goes to other mathematicians...😊

I think it would have killed all the good math in him. The real tragedy is that he didn't live longer.

underrated