n = 670 = 2·5·67

Number of selected skew morphism classes of C670 is 0
Total number of skew morphisms of C670 is 1056
Total number of skew morphism classes of C670 is 36
Total number of automorphisms of C670 is 264
  1. Skew morphsim class of size 1
      
      of order 2
      with kernel of order 670
      and smallest kernel generator 1
      and power function values [ 1 ]
      and with periodicity 1
      and with complexity 1
      and with auto-order 2
      φ | √φ | φ' | φ2
    
    
  2. Skew morphsim class of size 2
      
      of order 3
      with kernel of order 670
      and smallest kernel generator 1
      and power function values [ 1 ]
      and with periodicity 1
      and with complexity 1
      and with auto-order 3
      φ | √φ | φ' | φ3
    
    
  3. Skew morphsim class of size 2
      
      of order 4
      with kernel of order 670
      and smallest kernel generator 1
      and power function values [ 1 ]
      and with periodicity 1
      and with complexity 1
      and with auto-order 4
      φ | √φ | φ' | φ4
    
    
  4. Skew morphsim class of size 2
      
      of order 6
      with kernel of order 670
      and smallest kernel generator 1
      and power function values [ 1 ]
      and with periodicity 1
      and with complexity 1
      and with auto-order 6
      φ | √φ | φ' | φ6
    
    
  5. Skew morphsim class of size 10
      
      of order 11
      with kernel of order 670
      and smallest kernel generator 1
      and power function values [ 1 ]
      and with periodicity 1
      and with complexity 1
      and with auto-order 11
      φ | √φ | φ' | φ11
    
    
  6. Skew morphsim class of size 4
      
      of order 12
      with kernel of order 670
      and smallest kernel generator 1
      and power function values [ 1 ]
      and with periodicity 1
      and with complexity 1
      and with auto-order 12
      φ | √φ | φ' | φ12
    
    
  7. Skew morphsim class of size 10
      
      of order 22
      with kernel of order 670
      and smallest kernel generator 1
      and power function values [ 1 ]
      and with periodicity 1
      and with complexity 1
      and with auto-order 22
      φ | √φ | φ' | φ22
    
    
  8. Skew morphsim class of size 20
      
      of order 33
      with kernel of order 670
      and smallest kernel generator 1
      and power function values [ 1 ]
      and with periodicity 1
      and with complexity 1
      and with auto-order 33
      φ | √φ | φ' | φ33
    
    
  9. Skew morphsim class of size 20
      
      of order 44
      with kernel of order 670
      and smallest kernel generator 1
      and power function values [ 1 ]
      and with periodicity 1
      and with complexity 1
      and with auto-order 44
      φ | √φ | φ' | φ44
    
    
  10. Skew morphsim class of size 20
      
      of order 66
      with kernel of order 670
      and smallest kernel generator 1
      and power function values [ 1 ]
      and with periodicity 1
      and with complexity 1
      and with auto-order 66
      φ | √φ | φ' | φ66
    
    
  11. Skew morphsim class of size 40
      
      of order 132
      with kernel of order 670
      and smallest kernel generator 1
      and power function values [ 1 ]
      and with periodicity 1
      and with complexity 1
      and with auto-order 132
      φ | √φ | φ' | φ132
    
    
  12. Skew morphsim class of size 2
      
      of order 4
      with kernel of order 670
      and smallest kernel generator 1
      and power function values [ 1 ]
      and with periodicity 1
      and with complexity 1
      and with auto-order 4
      φ | √φ | φ' | φ4
    
    
  13. Skew morphsim class of size 4
      
      of order 12
      with kernel of order 670
      and smallest kernel generator 1
      and power function values [ 1 ]
      and with periodicity 1
      and with complexity 1
      and with auto-order 12
      φ | √φ | φ' | φ12
    
    
  14. Skew morphsim class of size 20
      
      of order 44
      with kernel of order 670
      and smallest kernel generator 1
      and power function values [ 1 ]
      and with periodicity 1
      and with complexity 1
      and with auto-order 44
      φ | √φ | φ' | φ44
    
    
  15. Skew morphsim class of size 40
      
      of order 132
      with kernel of order 670
      and smallest kernel generator 1
      and power function values [ 1 ]
      and with periodicity 1
      and with complexity 1
      and with auto-order 132
      φ | √φ | φ' | φ132
    
    
  16. Skew morphsim class of size 1
      
      of order 2
      with kernel of order 670
      and smallest kernel generator 1
      and power function values [ 1 ]
      and with periodicity 1
      and with complexity 1
      and with auto-order 2
      φ | √φ | φ' | φ2
    
    
  17. Skew morphsim class of size 2
      
      of order 6
      with kernel of order 670
      and smallest kernel generator 1
      and power function values [ 1 ]
      and with periodicity 1
      and with complexity 1
      and with auto-order 6
      φ | √φ | φ' | φ6
    
    
  18. Skew morphsim class of size 10
      
      of order 22
      with kernel of order 670
      and smallest kernel generator 1
      and power function values [ 1 ]
      and with periodicity 1
      and with complexity 1
      and with auto-order 22
      φ | √φ | φ' | φ22
    
    
  19. Skew morphsim class of size 20
      
      of order 66
      with kernel of order 670
      and smallest kernel generator 1
      and power function values [ 1 ]
      and with periodicity 1
      and with complexity 1
      and with auto-order 66
      φ | √φ | φ' | φ66
    
    
  20. Skew morphsim class of size 1
      
      of order 2
      with kernel of order 670
      and smallest kernel generator 1
      and power function values [ 1 ]
      and with periodicity 1
      and with complexity 1
      and with auto-order 2
      φ | √φ | φ' | φ2
    
    
  21. Skew morphsim class of size 2
      
      of order 6
      with kernel of order 670
      and smallest kernel generator 1
      and power function values [ 1 ]
      and with periodicity 1
      and with complexity 1
      and with auto-order 6
      φ | √φ | φ' | φ6
    
    
  22. Skew morphsim class of size 10
      
      of order 22
      with kernel of order 670
      and smallest kernel generator 1
      and power function values [ 1 ]
      and with periodicity 1
      and with complexity 1
      and with auto-order 22
      φ | √φ | φ' | φ22
    
    
  23. Skew morphsim class of size 20
      
      of order 66
      with kernel of order 670
      and smallest kernel generator 1
      and power function values [ 1 ]
      and with periodicity 1
      and with complexity 1
      and with auto-order 66
      φ | √φ | φ' | φ66
    
    
  24. Skew morphsim class of size 4
      
      of order 5
      with kernel of order 335
      and smallest kernel generator 2
      and power function values [ 1, 4 ]
      and with periodicity 1
      and with complexity 2
      and with auto-order 2
      φ | √φ | φ' | φ|<2>
    
    
  25. Skew morphsim class of size 66
      
      of order 67
      with kernel of order 335
      and smallest kernel generator 2
      and power function values [ 1, 66 ]
      and with periodicity 1
      and with complexity 2
      and with auto-order 2
      φ | √φ | φ' | φ|<2>
    
    
  26. Skew morphsim class of size 264
      
      of order 335
      with kernel of order 335
      and smallest kernel generator 2
      and power function values [ 1, 334 ]
      and with periodicity 1
      and with complexity 2
      and with auto-order 2
      φ | √φ | φ' | φ|<2>
    
    
  27. Skew morphsim class of size 4
      
      of order 10
      with kernel of order 335
      and smallest kernel generator 2
      and power function values [ 1, 9 ]
      and with periodicity 1
      and with complexity 2
      and with auto-order 2
      φ | √φ | φ' | φ|<2>
    
    
  28. Skew morphsim class of size 40
      
      of order 55
      with kernel of order 335
      and smallest kernel generator 2
      and power function values [ 1, 34 ]
      and with periodicity 1
      and with complexity 2
      and with auto-order 2
      φ | √φ | φ' | φ|<2>
    
    
  29. Skew morphsim class of size 40
      
      of order 110
      with kernel of order 335
      and smallest kernel generator 2
      and power function values [ 1, 89 ]
      and with periodicity 1
      and with complexity 2
      and with auto-order 2
      φ | √φ | φ' | φ|<2>
    
    
  30. Skew morphsim class of size 8
      
      of order 15
      with kernel of order 335
      and smallest kernel generator 2
      and power function values [ 1, 4 ]
      and with periodicity 1
      and with complexity 2
      and with auto-order 2
      φ | √φ | φ' | φ|<2>
    
    
  31. Skew morphsim class of size 80
      
      of order 165
      with kernel of order 335
      and smallest kernel generator 2
      and power function values [ 1, 34 ]
      and with periodicity 1
      and with complexity 2
      and with auto-order 2
      φ | √φ | φ' | φ|<2>
    
    
  32. Skew morphsim class of size 8
      
      of order 30
      with kernel of order 335
      and smallest kernel generator 2
      and power function values [ 1, 19 ]
      and with periodicity 1
      and with complexity 2
      and with auto-order 2
      φ | √φ | φ' | φ|<2>
    
    
  33. Skew morphsim class of size 80
      
      of order 330
      with kernel of order 335
      and smallest kernel generator 2
      and power function values [ 1, 199 ]
      and with periodicity 1
      and with complexity 2
      and with auto-order 2
      φ | √φ | φ' | φ|<2>
    
    
  34. Skew morphsim class of size 66
      
      of order 134
      with kernel of order 335
      and smallest kernel generator 2
      and power function values [ 1, 133 ]
      and with periodicity 1
      and with complexity 2
      and with auto-order 2
      φ | √φ | φ' | φ|<2>
    
    
  35. Skew morphsim class of size 132
      
      of order 268
      with kernel of order 335
      and smallest kernel generator 2
      and power function values [ 1, 133 ]
      and with periodicity 1
      and with complexity 2
      and with auto-order 2
      φ | √φ | φ' | φ|<2>