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\begin{document}
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\parbox[b]{3.5in}{
  {\LARGE\bf CS to FT, Missing Links}
  }
\hfill\parbox[b]{4.5in}{\small
  \null\hfill\sheeturl
  \newline\null\hfill initiated 7/9/13; modified \today, \ampmtime
}

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\begin{multicols}{2}

{\bf The Milnor-Moore Theorem.}

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{\bf ``Asymptotics'' Done Right.}

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{\bf Faddeev-Popov Done Right.}

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{\bf The Berezin Integral.} Srednicki's sec.\ 44, pp.\ 276; Weinberg's vol I sec.\ 9.5 pp.\ 399(423); \href{http://en.wikipedia.org/wiki/Berezin_integral}{Wikipedia: Berezin integral}; \href{http://en.wikipedia.org/wiki/Grassmann_integral}{Wikipedia: Grassmann integral}.

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{\bf The ``Extra'' Supersymmetry.} --- From Delduc-Gieres-Sorella:
With $\calD_\mu c=\partial_\mu c+[A_\mu,c]$,
\[ CS(A) =
  -\frac12\int\tr[\epsilon^{\mu\nu\rho}A_\mu\partial_\nu A_\rho+\frac13A_\mu[A_\nu,A_\rho])]
\]
\[ S(A,d,b,c) = CS(A)+\int\tr[d\partial_\mu A^\mu+b\partial^\mu\calD_\mu c]
\]
\[ sA_\mu=-\calD_\mu c,
  \quad sc=cc,
  \quad sb=d,
  \quad sd=0
\]
\[
  \delta_\rho A_\mu=\epsilon_{\mu\rho\nu}\partial^\nu c,
  \quad \delta_\rho c=0,
  \quad \delta_\rho b=A_\rho,
  \quad \delta_\rho d=\calD_\rho c
\]

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--- From Axelrod-Singer 1:
\[ CS(A)=\frac{1}{4\pi}\int_M Tr\left(A\wedge dA+\frac23A^3\right) \]

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{\bf The Shift in $k$.}

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{\bf Fulton-MacPherson in detail.}

--- Mostly done in \url{Compactification.pdf}, though more can be done regarding diagram-dependent compactifications, regarding curve ($\gamma$)-dependent compactifications, and regarding infra-red.

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