Nghĩa của từ four-colour theorem bằng Tiếng Việt

@Chuyên ngành kỹ thuật
@Lĩnh vực: toán & tin
-định lý bốn màu

Đặt câu có từ "four-colour theorem"

1. There are four colour variations: silver-grey, brown, black, and gold.

Có bốn biến thể màu: xám bạc, nâu, đen và vàng.

2. He tells her about the pencil-case and the four-colour propelling pencil.

3. The books are illustrated in four-colour throughout, with photographs and commissioned artwork.

4. Hilbert's irreducibility theorem.

Bổ đề Zorn Định lý Hilbert

5. The four subtypes of aphasia had similar error scores in the 10 colour tasks.

6. A Corollary is a theorem that follows on from another theorem A Lemma is a small result (less important than a theorem)

7. We investigate properties of four-point colour ordered scattering Amplitudes in D = 6 fishnet CFT

8. The ham sandwich theorem can be proved as follows using the Borsuk–Ulam theorem.

Định lý bánh mì dăm bông có thể được chứng minh bằng cách quy về định lý Borsuk–Ulam.

9. Corollary : Corollary is a theorem which follows its statement from the other theorem

10. In operator algebra, the Koecher–Vinberg theorem is a reconstruction theorem for real Jordan algebras.

11. It may be expressed in several ways, as a theorem of linear algebra, a theorem of integral equations, or as a theorem on Fredholm operators.

12. The non confluent property, comparison theorem and strong comparison theorem of strong solutions are proved.

13. We now finish the theorem.

14. Thus for 16 colour screen, where each pixel requires four bits, each byte would describe two pixels.

15. Conjecture is a synonym of theorem

16. 16 So, that's the divergence theorem.

17. An impossibility theorem for welfarist Axiologies

18. It uses the exact functor theorem.

19. This is the Abel–Ruffini theorem.

20. It is a special case of van Aubel's theorem and a square version of the Napoleon's theorem.

Định lý này là một trường hợp đặc biệt của định lý Van Aubel và là một phiên bản của định lý Napoleon cho tứ giác.

21. The inverse function theorem is not true in Fréchet spaces; a partial substitute is the Nash–Moser theorem.

22. Edmonds’ Theorem on disjoint Branchings is a classical theorem in graph theory, with many distinct existing proofs (e.g

23. This theorem was first established by Sylvester.

24. Title: An elementary proof of Apery's theorem

25. A three critical point theorem is proved.