Resolving comments from ZIP Editors#96
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PaulLaux
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Feb 4, 2025
| We define a function $\mathsf{DeriveIssuedRho} : \mathbb{F}_{q_{\mathbb{P}}} \times \{0 .. 2^{32} - 1\} \times \{0 .. 2^{32} - 1\} \to \mathbb{F}_{q_{\mathbb{P}}}$ for Issue Notes in the OrchardZSA Protocol as follows: | ||
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| .. math:: \mathsf{DeriveIssuedRho}(\mathsf{nf}, \mathsf{i_{A}}, \mathsf{i_{N}}) := \mathsf{ToBase}^{\mathsf{Rho}}(\mathsf{PRF}^{\mathsf{Rho}}(\mathsf{I2LEOSP}_{256}(\mathsf{nf}), [\mathtt{0x84}] \| \mathsf{I2LEOSP}_{32}(\mathsf{i_{A}}) \| \mathsf{I2LEOSP}_{32}(\mathsf{i_{N}}))), | ||
| .. math:: \mathsf{DeriveIssuedRho}(\mathsf{nf}, \mathsf{i_{A}}, \mathsf{i_{N}}) := \mathsf{ToBase}^{\mathsf{Orchard}}(\mathsf{PRF}^{\mathsf{expand}}(\mathsf{I2LEOSP}_{256}(\mathsf{nf}), [\mathtt{0x84}] \| \mathsf{I2LEOSP}_{32}(\mathsf{i_{A}}) \| \mathsf{I2LEOSP}_{32}(\mathsf{i_{N}}))), |
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This PR makes various changes based on the comments on zcash#960 made during ZIP Editor syncs.