Take a reference point immediately before the focusing quadrupole and let matrices act on (x,x′) from the right. With q=1/f, define QF=(1−q01), QD=(1q01) and D(L)=(10L1). One cell isIts determinant is one. A different starting point gives a conjugate matrix with the same trace and stability; the orthogonal transverse plane replaces q by −q.
M=D(L2)QDD(L1)QF=(1−L1q−L1L2q2−L1q2L1+L2+L1L2q1+L1q).
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