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Updated 无进位乘法和GHASH (markdown)
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@ -19,7 +19,7 @@ $A_1 \cdot B_1 = [C_1 : C_0], \ A_0 \cdot B_0 = [D_1 : D_0]$
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$(A_1 \oplus A_0) \cdot (B_1 \oplus B_0) = [E_1 : E_0]$
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$[A_1 : A_0] \cdot [B_1 : B_0] = [C_1:C_0 \oplus C_1 \oplus D_1 \oplus E_1 : D_1 \oplus C_0 \oplus D_0 \oplus E_0 : D_0]$
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* A new interpretation to GHASH operations
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* GHASH does not use $GF(2^{128})$ COMPUTATIONS "as expected"
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* GHASH does not use $GF(2^{128})$ computations "as expected"
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* Not in the usual polynomial representation convention
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* The bits inside the 128-bit operands are reflected
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* Actually - it is an operation on a permutation of elements of $GF(2^{128})$
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