mohab 5bc4c121c1 [script/research/crypsinous] added crypsinous blockchain notes 4 years ago
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ouroboros f9aa5fb20e [script/research/crypsinous] added crypsinous research notes 4 years ago
zerocash 220daa4645 [script/research/crypsinous] fix pour transaction in doc 4 years ago
zk f9aa5fb20e [script/research/crypsinous] added crypsinous research notes 4 years ago
README.md 5bc4c121c1 [script/research/crypsinous] added crypsinous blockchain notes 4 years ago
readme.pdf 5bc4c121c1 [script/research/crypsinous] added crypsinous blockchain notes 4 years ago

README.md

this is an effort to break down the building blocks of crypsinous blockchain

Crypsinous blockchain

Each part $Up$ stores it's own local view of the Blockchain $C{loc}^{Up}$. $C{loc}$ is a sequence of blocks $Bi$ (i>0), where each $B \in C{loc}$ $$ B = (tx{lead},st)$$ $$tx{lead} = (LEAD,st\overrightarrow{x}{ref},stx{proof})$$ $st\overrightarrow{x}{ref}$ it's a vector of $tx{lead}$ that aren't yet in $C{loc}$. $stx{proof}=(cm_{\prime{c}},snc,ep,sl,\rho,h,ptr,\pi)$ the Blocks' $\emph{st}$ is the block data, and $\emph{h}$ is the hash of that data. the commitment of the newly created coin is: $(cm{\prime{c}},r_{\prime{c}})=COMM(pk^{COIN}||\tau||vc||\rho{\prime{c}})$, \emph{$sn_c$} is the coin's serial number revealed to spend the coin. $$snc=PRF{root_{sk}^{COIN}}^{sn}(\rhoc)$$ $$\rho=\eta^{sk{sl}^{COIN}}$$ $\eta$ is is from random oracle evaluated at $(Nonce||\eta_{ep}||sl)$, $\rho$ is the following epoch's seed. $\emph{ptr}$ is the hash of the previous block, $\pi$ is the NIZK proof of the LEAD statement.

LEAD statement

Crypsinous leaderelection

TODO