Primitive Roots Modulo n

Primitive Roots Modulo n

Michael Penn via YouTube Direct link

Number Theory | Order of a^k mod n

4 of 24

4 of 24

Number Theory | Order of a^k mod n

Class Central Classrooms beta

YouTube videos curated by Class Central.

Classroom Contents

Primitive Roots Modulo n

Automatically move to the next video in the Classroom when playback concludes

  1. 1 Number Theory | Order of an integer modulo n: Proposition 1
  2. 2 Number Theory | Primitive Roots modulo n: Definition and Examples
  3. 3 Number Theory | Order of an element modulo n Proposition 2
  4. 4 Number Theory | Order of a^k mod n
  5. 5 Number Theory | Number of Primitive Roots modulo n
  6. 6 Number Theory | All primitive roots modulo 22
  7. 7 Number Theory | Solutions of x^d-1 =0 mod p.
  8. 8 Number Theory | Integers of order d mod p
  9. 9 Number Theory | Products of primitive roots modulo p
  10. 10 Number Theory | If gcd(m,n)=1 there are no primitive roots modulo mn!!
  11. 11 Number Theory | Primitive roots modulo p -- Technical Lemma 1
  12. 12 Number Theory | Primitive roots modulo p -- Technical Lemma 2
  13. 13 Number Theory | There is a primitive root modulo every power of an odd prime!!
  14. 14 Number Theory | There is a primitive root modulo 2p^n!!
  15. 15 Number Theory | When are there primitive roots modulo n?
  16. 16 Number Theory | Primitive roots of 54
  17. 17 Number Theory | A primitive root for 2*5^n
  18. 18 Number Theory | Definition of the index with respect to a primitive root modulo n.
  19. 19 Number Theory | The discrete root -- Example 2
  20. 20 Number Theory | Existence of an mth root modulo n
  21. 21 Number Theory | Solving an exponential congruence with primitive roots: Example 1
  22. 22 Number Theory | Solving an exponential congruence using primitive roots: Example 2.
  23. 23 Number Theory | Existence of a solution to an exponential congruence-- Example
  24. 24 Primitive roots modulo n and the structure of U(n)

Never Stop Learning.

Get personalized course recommendations, track subjects and courses with reminders, and more.

Someone learning on their laptop while sitting on the floor.