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@ -1662,6 +1662,8 @@ electronic commerce and payment, financial privacy, proof of work, zero knowledg |
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\newcommand{\ItoLEBSPOf}[2]{\ItoLEBSP{#1}\!\left({#2}\right)} |
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\newcommand{\ItoBEBSP}[1]{\mathsf{I2BEBSP}_{#1}} |
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\newcommand{\ItoBEBSPOf}[2]{\ItoBEBSP{#1}\!\left({#2}\right)} |
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\newcommand{\LEBStoIP}[1]{\mathsf{LEBS2IP}_{#1}} |
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\newcommand{\LEBStoIPOf}[2]{\LEBStoIP{#1}\!\left({#2}\right)} |
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\newcommand{\LEOStoIP}[1]{\mathsf{LEOS2IP}_{#1}} |
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\newcommand{\LEOStoIPOf}[2]{\LEOStoIP{#1}\!\left({#2}\right)} |
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\newcommand{\LEBStoOSP}[1]{\mathsf{LEBS2OSP}_{#1}} |
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@ -5479,6 +5481,9 @@ and integers: |
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\item $\ItoBEBSP{} \typecolon (\ell \typecolon \Nat) \times \binaryrange{\ell} \rightarrow \bitseq{\ell}$ |
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such that $\ItoBEBSPOf{\ell}{x}$ is the sequence of $\ell$ bits representing $x$ in |
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big-endian order. |
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\item $\LEBStoIP{} \typecolon (\ell \typecolon \Nat) \times \bitseq{\ell} \rightarrow \binaryrange{\ell}$ |
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such that $\LEBStoIPOf{\ell}{S}$ is the integer represented in little-endian order by the |
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bit sequence $S$ of length $\ell$. |
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\item $\LEOStoIP{} \typecolon (\ell \typecolon \Nat \suchthat \ell \bmod 8 = 0) \times \byteseq{\ell/8} \rightarrow \binaryrange{\ell}$ |
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such that $\LEOStoIPOf{\ell}{S}$ is the integer represented in little-endian order by the |
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byte sequence $S$ of length $\ell/8$. |
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