Publish a scannable manual and a bibliography that links each paper back to the pages that use it.
Co-authored-by: Cursor <cursoragent@cursor.com>
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@ -5,7 +5,8 @@ A point-programmable vector commitment binds a vector
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after the commitment is published.
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`n` is a power of two, the bit length of the input type, and at most
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2^16. `s` is the `Width` parameter, from 1 to 64.
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2^20, because evaluation stores one entry per domain point. `s` is
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the `Width` parameter, from 1 to 64.
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The manual construction is `dpf::ppvc`. `dpf::k_ppvc<K, ...>` is `K`
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independent copies of that object.
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@ -64,6 +65,12 @@ exactly one place where the two keys disagree, at the recorded index,
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with payload 1.
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`audit` expands a seed and accepts when the published commitment matches
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that expansion and the replica is well formed.
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When many replica seeds sit as leaves of a GGM tree, the audit opening of
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the pool is a [`dpf::pprf_copath`](@ref dpf/pprf.hpp) built by
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`dpf::puncture(master, live…, /*program_hidden=*/false)`: every audited
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leaf re-expands with `dpf::pprf_eval`, and a live seed is never among the
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published nodes. Sampling the audit set and combining live copies stay in
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the protocol, not in this library.
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`k_ppvc` asks for the same checks on every copy, and for distinct hidden
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indices. `combine_rotated` adds the rotated vectors in `Z/2^s Z`.
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@ -79,7 +86,6 @@ The generator is `dpf::prg::aes128` unless another 128-bit PRG is named.
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**Try**\n
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@ref mwe/ppvc.cpp
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Naor's string commitment is Moni Naor, "Bit Commitment Using
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Pseudorandomness," Journal of Cryptology 4(2), 1991, pp. 151–158.
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Naor's string commitment is Moni Naor, [Bit Commitment Using Pseudorandomness](@ref bib_naor), Journal of Cryptology 1991.
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The point keys are the Boyle–Gilboa–Ishai construction named in
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[DPF basics](@ref point_functions).
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