Proof that Congruence Modulo is an Equivalence Relation (Reflexive, Symmetric, Transitive)
In this exercise we will proof that congruence modulo for the natural numbers a equivalence relation, meaning that we have to show that it is reflexive, symmetric and transitive.
ā° Timeline 00:00 Exercise 00:11 Definition congruence modulo 01:40 Equivalence relation 01:55 Reflexitivity 02:35 Symmetry 03:25 Transitivity 05:09 Conclusion
š All Discrete Mathematics Exercises https://www.youtube.com/playlist?list=PLY9Po-aXYcD6LdOzLeBhcHIShPwCQNeSD
š All Linear Algebra Exercises https://www.youtube.com/playlist?list=PLY9Po-aXYcD5BnL_9CcYy421JLvwn9XHH
šµ Music Reverie by Nomyn https://soundcloud.com/nomyn Creative Commons ā Attribution 3.0 Unported ā CC BY 3.0 Free Download / Stream: http://bit.ly/2RM3qu4 Music promoted by Audio Library https://youtu.be/LRNX-lgE8mo ... https://www.youtube.com/watch?v=biMhJZbD9Jo
9064151 Bytes