
Panzer III - Wikipedia
The Panzerkampfwagen III (Pz.Kpfw. III), commonly known as the Panzer III, was a medium tank developed in the 1930s by Germany, and was used extensively in World War II. The official German ordnance designation was Sd.Kfz. 141.
The Panzerkampfwagen III main battle tank (1937)
Planned since the beginning of the thirties, with the rejection of the Versailles treaty, the Panzer III was a medium tank project, destined to comprise the bulk of the German armored forces.
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If $G$ isn't abelian and $|G|=p^{3}$ then $Z(G)=G'$
Jun 27, 2016 · Suppose $G$ is a nonabelian group of order $p^3$ for $p$ prime. Since $G$ is a $p$-group, $Z(G) > 1$; since $G$ is not abelian $Z(G) < G$. So $|Z(G)| = p$ or $p^2$. If $|Z(G)| = p^2$, then $G/Z(G)$ would be a cyclic group of order $p$ and thus implying $G$ is abelian.
Panzer III/IV - Wikipedia
The Panzerkampfwagen III/IV (PzKpfw III/IV) was an experimental medium tank project undertaken by Germany during World War II. The tank was designed to use components of both the Panzer III and Panzer IV, in an attempt to integrate the two projects. The project was cancelled with only the blueprints developed, and no units were ever built. [1]
Pz-3G | Soldiers: Heroes of World War II Wiki | Fandom
The Pz-3G is a German medium tank. The Pz-3G is the older brother of the Pz-4D. Unlike it's younger brother, it is armed with a 50mm gun. It has somewhat good armor (better than the 4D.) The 3G is faster than the 4D by 3 miles. Wikipedia: Panzer_III.
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Automorphisms of non-abelian groups of order $ p^3$
In GAP, I tried for first group with p=3, ( i.e. G=Z/3Z x Z/3Z): Z/3Z); but no output. It gives |Aut (G)|=432, but no structure description. So I am looking theoretically.
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