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Simplify
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@ -108,17 +108,12 @@ impl<F: Fn(Target) -> usize> TargetPartition<Target, F> {
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});
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});
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let num_wires = partition.iter().map(|v| v.len()).sum();
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WirePartitions {
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partition,
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num_wires,
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}
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WirePartitions { partition }
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}
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}
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pub struct WirePartitions {
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partition: Vec<Vec<Wire>>,
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num_wires: usize,
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}
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impl WirePartitions {
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@ -129,7 +124,7 @@ impl WirePartitions {
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subgroup: &[F],
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) -> Vec<PolynomialValues<F>> {
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let degree = 1 << degree_log;
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let sigma = self.get_sigma_map(degree);
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let sigma = self.get_sigma_map(degree, k_is.len());
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sigma
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.chunks(degree)
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@ -145,10 +140,7 @@ impl WirePartitions {
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/// Generates sigma in the context of Plonk, which is a map from `[kn]` to `[kn]`, where `k` is
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/// the number of routed wires and `n` is the number of gates.
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fn get_sigma_map(&self, degree: usize) -> Vec<usize> {
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debug_assert_eq!(self.num_wires % degree, 0);
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let num_routed_wires = self.num_wires / degree;
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fn get_sigma_map(&self, degree: usize, num_routed_wires: usize) -> Vec<usize> {
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// Find a wire's "neighbor" in the context of Plonk's "extended copy constraints" check. In
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// other words, find the next wire in the given wire's partition. If the given wire is last in
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// its partition, this will loop around. If the given wire has a partition all to itself, it
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