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book: Fix internal links in Table16 chip
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@ -439,7 +439,7 @@ $$
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- `s23`:
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- `sr2` (2-bit range check) and `sr3` (3-bit range check)
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- `ss2` (2-bit spread) and `ss3` (3-bit spread)
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(see section [Helper gates](#Helper-gates))
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(see section [Helper gates](#helper-gates))
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Output: $\Sigma_0(A) = R^{even} = R_0^{even} + 2^{16} R_1^{even}$
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@ -487,7 +487,7 @@ $$
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- `s33`:
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- `sr3` and `sr3` (two 3-bit range checks)
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- `ss3` and `ss3` (two 3-bit spreads)
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(see section [Helper gates](#Helper-gates))
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(see section [Helper gates](#helper-gates))
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Output: $\Sigma_1(E) = R^{even} = R_0^{even} + 2^{16} R_1^{even}$
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@ -528,7 +528,7 @@ $$
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- `s3`:
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- `sr3` (3-bit range check)
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- `ss3` (3-bit spread)
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(see section [Helper gates](#Helper-gates))
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(see section [Helper gates](#helper-gates))
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#### v2
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v2 of the $\sigma_0$ gate takes in a word that's split into $(3, 4, 3, 7, 1, 1, 13)$-bit chunks (already constrained by message scheduling). We refer to these chunks respectively as $(a, b, c, d, e, f, g).$ We already have $\mathtt{spread}(e), \mathtt{spread}(g)$ from the message scheduling. The 1-bit $e,f$ remain unchanged by the spread operation and can be used directly. We further split $b$ into two 2-bit chunks $b_0, b_1.$ $a', b'_0, b'_1, c'$ are the spread versions of the small chunks.
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