เอกภพสัมพัทธ์ (Relative Universe)เอ

เอกภพสัมพัทธ์ (Relative Universe)
เอกภพสัมพัทธ์ คือ เซตที่กำหนดขอบเขตของสิ่งที่ต้องการศึกษา ซึ่งถือว่าเป็นเซตที่ใหญ่ที่สุด โดยมีข้อตกลงว่า ต่อไปจะกล่าวถึงสมาชิกของเซตนี้เท่านั้น จะไม่มีการกล่าวถึงสิ่งใดที่นอกเหนือไปจากสมาชิกของเซตที่กำหนดขึ้นนี้ โดยทั่วไปนิยมใช้สัญลักษณ์ U แทนเอกภพสัมพัทธ์
เช่น กำหนดให้ U = {1,2,3,4,5,6,7,8}
A = {1,3,5,7}
B = {2,4,8}
หรือกำหนดให้ U = {x ε I+ | 1

ผลลัพธ์ (อังกฤษ) 1:

The universe relative (Relative Universe.)The universe is the set that defines the relative scope of what you want to study, which is considered the largest set, with an agreement that will say to the members of the set. There is no mention of anything other than the members of this set. In General, use the symbol U, rather than the relative universe.For example, a given U = {1, 2, 3, 4, 5, 6, 7, 8}.A = {1,3,5,7}B = {2,4,8}Or I + ε U = {x |A = {x | x ε U = n + 3, n is odd when you remember the full positive notwon}B = {x | x ε U = n + 3, n is required in full when you double plus notwon}That is, both A and B is the set of choppers U.

ผลลัพธ์ (อังกฤษ) 2:

Fluctuations relative (Relative Universe)
relative universe is set to define the scope of the study. This is the largest set. The Agreement The following are the members of this set. There is no mention of anything other than the members of a given set this up. U is the most common symbol of the relative universe
as U = {1,2,3,4,5,6,7,8} the
{1,3,5,7} A =
B = {2,4,8. }
or the U = {x ε I + | 1.A = {x ε U | x = n + 3 n is recognized as a garden full of odd}
B = {x epsilon U | x = n + 3 n is recognized as a full part both positive}
is that both A and B. a subset of U

ผลลัพธ์ (อังกฤษ) 3:

nonrepudiation (Relative Universe)
.Relative universe is set in defining the scope of things like education. Which is considered to be the largest set by agreement that will further discuss this souvenir only.Generally used the symbol U instead nonrepudiation
.Such as the U = {1 2 3 4,,,,,,, 5 6 7 8}
A = {,,, 1 3 5 7}
B = {,,}
2 4 8 or set to U = {x ε I | 1 < x < 20}
A = {x ε U | x = n 3 when. N recognize two full of odd positive}
B = {x ε U | x = n 3 when n recognize two pairs of full positive}
that is both a subset of A B and U.