Here is a detailed review from 1995:
Dear Professor Harris:
The American Mathematical Society assists the National Security Agency in evaluating the scientific merit of research proposals submitted to the NSA under their program for sponsoring mathematical research at nonprofit institutions. The Society performs this service by convening an advisory panel which, through a combination of peer review and its own expertise, makes recommendations to the NA for funding. The final decision on awarding a grant is made solely by the NSA.
As is customary, I am sending you copies of the reviews which were used by the advisory panel in evaluating the scientific merit of your proposal. In the case of multiple principal investigators, these are only being sent to the PI listed first on the proposal. These copies have been edited to remove any information which may identify the reviewer. The process of peer review, of course, depends on this anonymity to protect its value.
The advisory panel used the information in these reviews to provide consensus recommendations to the NSA. In addition, your proposal as studied by one or more panelist whose own expertise was instrumental in formulating the final recommendation of the panel. A always, reviews, and in particular overall ratings, are open to interpretation and several factors were considered in evaluating the reviews. There was adequate provision for complete discussion of each proposal and the reviews at the panel's meeting.
We hope that these reviews will provide useful information to you.
Cc: National Security Agency
Proposal No.: 95S-035 Principal Investigator: Bruno Harris
Title: Height Pairing of Algebraic Cycles
Please evaluate this proposal using the criteria presented on the enclosed information sheet. Continue on additional sheets and necessary. Please type your review if possible.
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Heat Kernels and Cycles, in "The Ubiquitous Heat Kernel", edited by J. Jorgenson & L. Walling, Contemporary Mathematics AMS, 2006
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Suspension, automorphisms, and division algebras. Algebraic $K$-theory, II: "Classical" algebraic $K$-theory and connections with arithmetic (Proc. Conf., Battelle Seattle Res. Center, Seattle, Wash., 1972), pp. 337--346. Lecture Notes in Math., Vol. 342, Springer, Berlin, 1973 w/Stasheff, J.
The Adams $e$-homomorphism and non-stable homotopy groups. Topology 8 1969 337--344.
$J$-homomorphisms and cobordism groups. Invent. Math. 7 1969 313--320.
The $K$-theory of a class of homogeneous spaces. Trans. Amer. Math. Soc. 131 1968 323--332.
Torsion in Lie groups and related spaces. Topology 5 1966 347--354.
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Centralizers in Jordan algebras. Pacific J. Math. 8 1958 757--790.
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