Pages that link to "Item:Q722086"

The following pages link to Finite 2-groups whose number of subgroups of each order are at most \(2^4\) (Q722086):

Displaying 8 items.

• Finite 2-groups of class 2 in which every product of four elements can be reordered (Q912210) (← links)
• Minimal parabolic systems with diagram \(\circ\diagrbar\circ\diagrbar\circ\overset{}\diagrBar\circ\) (Q1175722) (← links)
• Finite groups with the set of the number of subgroups of possible order containing exactly two elements. (Q2253667) (← links)
• (Q4442429) (← links)
• Finite 2-groups with exactly four cyclic subgroups of order 2n (Q4449492) (← links)
• Finite 2-groups G with |Ω 3(G)|≤ 25 (Q4461258) (← links)
• A note on an “Anzahl” theorem of P. Hall (Q5132343) (← links)
• Finite groups whose set of numbers of subgroups of possible order has exactly 2 elements (Q5496700) (← links)