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book: Fix table formatting
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@ -641,12 +641,14 @@ Let $constrain_n(x) = \prod_{i=0}^n (x-i)$. Constraining this expression to equa
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#### 2-bit range check
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#### 2-bit range check
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`sr2`: $(a - 3)(a - 2)(a - 1)(a) = 0$
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`sr2`: $(a - 3)(a - 2)(a - 1)(a) = 0$
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sr2| $a_0$ |
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sr2| $a_0$ |
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---|-------|
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---|-------|
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1 | a |
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1 | a |
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#### 2-bit spread
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#### 2-bit spread
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`ss2`: $l_1(a) + 4*l_2(a) + 5*l_3(a) - a' = 0$
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`ss2`: $l_1(a) + 4*l_2(a) + 5*l_3(a) - a' = 0$
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ss2| $a_0$ | $a_1$
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ss2| $a_0$ | $a_1$
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---|-------|------
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---|-------|------
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1 | a | a'
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1 | a | a'
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@ -659,12 +661,14 @@ with interpolation polynomials:
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#### 3-bit range check
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#### 3-bit range check
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`sr3`: $(a - 7)(a - 6)(a - 5)(a - 4)(a - 3)(a - 2)(a - 1)(a) = 0$
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`sr3`: $(a - 7)(a - 6)(a - 5)(a - 4)(a - 3)(a - 2)(a - 1)(a) = 0$
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sr3| $a_0$ |
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sr3| $a_0$ |
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---|-------|
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---|-------|
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1 | a |
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1 | a |
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#### 3-bit spread
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#### 3-bit spread
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`ss3`: $l_1(a) + 4*l_2(a) + 5*l_3(a) + 16*l_4(a) + 17*l_5(a) + 20*l_6(a) + 21*l_7(a) - a' = 0$
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`ss3`: $l_1(a) + 4*l_2(a) + 5*l_3(a) + 16*l_4(a) + 17*l_5(a) + 20*l_6(a) + 21*l_7(a) - a' = 0$
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ss3| $a_0$ | $a_1$
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ss3| $a_0$ | $a_1$
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---|-------|------
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---|-------|------
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1 | a | a'
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1 | a | a'
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