kernel of ring homomorphism造句
例句與造句
- Ideals are important because they appear as kernels of ring homomorphisms and allow one to define factor rings.
- When the algebraic structure is a ideals for kernels of ring homomorphisms ( in the case of non-commutative rings, the kernels are the two-sided ideals ).
- The natural quotient map " p " has " I " as its kernel; since the kernel of every ring homomorphism is a two-sided ideal, we can state that two-sided ideals are precisely the kernels of ring homomorphisms.
- It's difficult to find kernel of ring homomorphism in a sentence. 用kernel of ring homomorphism造句挺難的