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A group G is quasi-unipotent if every element of G of order p is unipotent for all primes p such that G has p-group rank >=3.
A finite group L is quasisimple if L=[L,L] and L/Z(L) is a simple group.
The conjugate of a quaternion a=a_1+a_2i+a_3j+a_4k is defined by a^_=a_1-a_2i-a_3j-a_4k.
The norm n(a) of a quaternion a=a_1+a_2i+a_3j+a_4k is defined by n(a)=sqrt(aa^_)=sqrt(a^_a)=sqrt(a_1^2+a_2^2+a_3^2+a_4^2), where a^_=a_1-a_2i-a_3j-a_4k is the quaternion ...
A quadratic field Q(sqrt(D)) with D>0.
A point at which two noncrossing branches of a curve meet with different tangents.
A property of finite simple groups which is known for all such groups.
Theta(G;A)=<theta(a):a in A-1> is an A-invariant solvable p^'-subgroup of G.
L is a subnormal subgroup of H if there is a "normal series" (in the sense of Jordan-Hölder) from L to H.
A sum in which subsequent terms cancel each other, leaving only initial and final terms. For example, S = sum_(i=1)^(n-1)(a_i-a_(i+1)) (1) = ...
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