# 359th Fighter Group by Jack H. Smith

By Jack H. Smith

Nicknamed the 'Unicorns', the 359th FG used to be one of many final teams to reach within the united kingdom for carrier within the ETO with the 8th Air strength. First seeing motion on thirteen December 1943, the gang before everything flew bomber escort sweeps in P-47s, sooner than changing to the ever present P-51 in March/April 1944. all through its time within the ETO, the 359th used to be credited with the destruction of 351 enemy plane destroyed among December 1943 and will 1945. The exploits of all 12 aces created via the crowd are designated, in addition to the main major missions flown. This e-book additionally discusses some of the markings worn by way of the group's 3 squadrons, the 368th, 369th and 370th FSs

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**Example text**

We assume without loss that U4 , u = U5 , + while U4 , v is the only other maximal totally singular subspace in V ∼ = V10 Automorphism group of H [01] 41 which contains U4 (and corresponds to the vertex y of Ω). Then C [1] = L[1] × R[1] ∼ = L4 (2) × 2 ⊥ is the stabilizer of T4 in H [1] (C [1] also stabilizes W2 = U4 , T4 ). The kernel Q[1] of the action of H [1] on U4⊥ is a special 2-group of order 214 . 5) Z [1] and [1] [1] [1] modules. Let A and B be the subgroups in Q generated by the Siegel transformations s u,w and s v,w taken for all w ∈ U4# .

Deﬁne Λ = Λ(F, ϕ, F ) to be a graph such that V (Λ) = F/ϕ(F [0] ), E(Λ) = F/ϕ(F [1] ) with v ∈ V (Λ) and e ∈ E(Λ) incident if and only if their intersection (as cosets) is non-empty. 2 Let id be the identity mapping of H = {H [0] , H [1] } into H. Then Ω is isomorphic to Λ(H, id, H). It turns out (cf. Table 1) that quite a few properties of Ω can be already seen inside the amalgam H. Let α : H → A be an arbitrary faithful generating completion of H. Then it can easily be checked (cf. Exercises 3 and 4 at the end of the chapter) that Λ(H, α, A) has no multiple edges.

Let h : Pn × Pn → GF (2) be deﬁned by h(A, B) = |A ∩ B| mod 2 and put Pnc = {∅, Pn }, Pne = {A | A ⊆ Pn , |A| = 0 mod 2}. The following result is standard. 1 Let R be the symmetric or alternating group of Pn . Then (i) h is bilinear, R-invariant and non-singular; (ii) Pnc and Pne are the only proper R-submodules in Pn . 1) Pn is self-dual, (Pnc )⊥ = Pne and (Pne )⊥ = Pnc . Furthermore, when n is odd Pn = Pnc ⊕ Pne while 0 < Pnc < Pne < Pn is the only R-invariant composition series of Pn when n is even, in particular the heart Hn = Pne , Pnc /Pnc of the permutation module is always irreducible for Altn .