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+- renegade implemented for erc20 transparent token to be swapped between two parties, each party create a wallet $W = (B,O,F,K,r)$ of balance, order, fee, public keys, blinding value with transition state for every internal (within-darkpool) $T_I=(\telda(m_I),\telda(v_i))$ encrypted by the receiver key, or external transaction (transparent) $T_E=(\telda(m_E),\telda(v_E),\telda(d_E))$, each trader picks order o to be matched, it's corresponding covering balance b, and fee f, blinding r, and create commitments to o, b, f, r as $H_o$, $H_b$, $H_f$, $H_r$ and a VALID-COMMITMENT zk-snark proof that those commitments are derived from known private witnesses.
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+- reconstruct commitment over MPC through secret shares [o], [b], [f], [r], first construct match tuple $M=(\telda(m_1), \telda(m_2), \telda(v_1), \telda(v_2), d, f_1, f_2)$ validate exchange coins match, $v_1==v_2$, directions, and that fee covers relay fee. reconstruct commitments shares $H_{o_1}$, $H_{b_1}$, $H_{f_1}$, $H_{o_2}$, $H_{b_2}$, $H_{f_2}$, open shares through third party, then exchange notes.
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