R-a-jones: Created page with "{{groups of order|1029}} ==Statistics at a glance== The number 675 has 3, 7 as its only prime factors. The prime factorization is as follows: $\! 675 = 3 \cdot 7^3$
2023-12-15T21:36:05Z

Created page with "{{groups of order|1029}} ==Statistics at a glance== The number 675 has 3, 7 as its only prime factors. The prime factorization is as follows: <math>\! 675 = 3 \cdot 7^3</ma..."

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{{groups of order|1029}}

==Statistics at a glance==

The number 675 has 3, 7 as its only prime factors. The prime factorization is as follows:

<math>\! 675 = 3 \cdot 7^3</math>

{{only two prime factors hence solvable}}

{| class="sortable" border="1"
! Quantity !! Value
|-
| Total number of groups up to isomorphism || [[count::19]]
|}

==Minimal order attaining number==

<math>1029</math> is the smallest number such that there are precisely <math>19</math> groups of that order up to isomorphism. That is, the value of the [[minimal order attaining function]] at <math>19</math> is <math>1029</math>.

Groups of order 1029 - Revision history