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traits.rs
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traits.rs
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use std::collections::HashMap;
use lambdaworks_crypto::fiat_shamir::is_transcript::IsTranscript;
use lambdaworks_math::{
field::{
element::FieldElement,
traits::{IsFFTField, IsField, IsSubFieldOf},
},
polynomial::Polynomial,
};
use crate::{constraints::transition::TransitionConstraint, domain::Domain};
use super::{
constraints::boundary::BoundaryConstraints, context::AirContext, frame::Frame,
proof::options::ProofOptions, trace::TraceTable,
};
type ZerofierGroupKey = (usize, usize, Option<usize>, Option<usize>, usize);
/// AIR is a representation of the Constraints
pub trait AIR {
type Field: IsFFTField + IsSubFieldOf<Self::FieldExtension> + Send + Sync;
type FieldExtension: IsField + Send + Sync;
type PublicInputs;
const STEP_SIZE: usize;
fn new(
trace_length: usize,
pub_inputs: &Self::PublicInputs,
proof_options: &ProofOptions,
) -> Self;
fn build_auxiliary_trace(
&self,
_main_trace: &mut TraceTable<Self::Field, Self::FieldExtension>,
_rap_challenges: &[FieldElement<Self::FieldExtension>],
) where
Self::FieldExtension: IsFFTField,
{
}
fn build_rap_challenges(
&self,
_transcript: &mut impl IsTranscript<Self::FieldExtension>,
) -> Vec<FieldElement<Self::FieldExtension>> {
Vec::new()
}
/// Returns the amount main trace columns and auxiliary trace columns
fn trace_layout(&self) -> (usize, usize);
fn has_trace_interaction(&self) -> bool {
let (_main_trace_columns, aux_trace_columns) = self.trace_layout();
aux_trace_columns != 0
}
fn num_auxiliary_rap_columns(&self) -> usize {
self.trace_layout().1
}
fn composition_poly_degree_bound(&self) -> usize;
/// The method called by the prover to evaluate the transitions corresponding to an evaluation frame.
/// In the case of the prover, the main evaluation table of the frame takes values in
/// `Self::Field`, since they are the evaluations of the main trace at the LDE domain.
fn compute_transition_prover(
&self,
frame: &Frame<Self::Field, Self::FieldExtension>,
periodic_values: &[FieldElement<Self::Field>],
rap_challenges: &[FieldElement<Self::FieldExtension>],
) -> Vec<FieldElement<Self::FieldExtension>> {
let mut evaluations =
vec![FieldElement::<Self::FieldExtension>::zero(); self.num_transition_constraints()];
self.transition_constraints()
.iter()
.for_each(|c| c.evaluate(frame, &mut evaluations, periodic_values, rap_challenges));
evaluations
}
fn boundary_constraints(
&self,
rap_challenges: &[FieldElement<Self::FieldExtension>],
) -> BoundaryConstraints<Self::FieldExtension>;
/// The method called by the verifier to evaluate the transitions at the out of domain frame.
/// In the case of the verifier, both main and auxiliary tables of the evaluation frame take
/// values in `Self::FieldExtension`, since they are the evaluations of the trace polynomials
/// at the out of domain challenge.
/// In case `Self::Field` coincides with `Self::FieldExtension`, this method and
/// `compute_transition_prover` should return the same values.
fn compute_transition_verifier(
&self,
frame: &Frame<Self::FieldExtension, Self::FieldExtension>,
periodic_values: &[FieldElement<Self::FieldExtension>],
rap_challenges: &[FieldElement<Self::FieldExtension>],
) -> Vec<FieldElement<Self::FieldExtension>>;
fn context(&self) -> &AirContext;
fn trace_length(&self) -> usize;
fn options(&self) -> &ProofOptions {
&self.context().proof_options
}
fn blowup_factor(&self) -> u8 {
self.options().blowup_factor
}
fn coset_offset(&self) -> FieldElement<Self::Field> {
FieldElement::from(self.options().coset_offset)
}
fn trace_primitive_root(&self) -> FieldElement<Self::Field> {
let trace_length = self.trace_length();
let root_of_unity_order = u64::from(trace_length.trailing_zeros());
Self::Field::get_primitive_root_of_unity(root_of_unity_order).unwrap()
}
fn num_transition_constraints(&self) -> usize {
self.context().num_transition_constraints
}
fn pub_inputs(&self) -> &Self::PublicInputs;
fn get_periodic_column_values(&self) -> Vec<Vec<FieldElement<Self::Field>>> {
vec![]
}
fn get_periodic_column_polynomials(&self) -> Vec<Polynomial<FieldElement<Self::Field>>> {
let mut result = Vec::new();
for periodic_column in self.get_periodic_column_values() {
let values: Vec<_> = periodic_column
.iter()
.cycle()
.take(self.trace_length())
.cloned()
.collect();
let poly =
Polynomial::<FieldElement<Self::Field>>::interpolate_fft::<Self::Field>(&values)
.unwrap();
result.push(poly);
}
result
}
fn transition_constraints(
&self,
) -> &Vec<Box<dyn TransitionConstraint<Self::Field, Self::FieldExtension>>>;
fn transition_zerofier_evaluations(
&self,
domain: &Domain<Self::Field>,
) -> Vec<Vec<FieldElement<Self::Field>>> {
let mut evals = vec![Vec::new(); self.num_transition_constraints()];
let mut zerofier_groups: HashMap<ZerofierGroupKey, Vec<FieldElement<Self::Field>>> =
HashMap::new();
self.transition_constraints().iter().for_each(|c| {
let period = c.period();
let offset = c.offset();
let exemptions_period = c.exemptions_period();
let periodic_exemptions_offset = c.periodic_exemptions_offset();
let end_exemptions = c.end_exemptions();
// This hashmap is used to avoid recomputing with an fft the same zerofier evaluation
// If there are multiple domain and subdomains it can be further optimized
// as to share computation between them
let zerofier_group_key = (
period,
offset,
exemptions_period,
periodic_exemptions_offset,
end_exemptions,
);
zerofier_groups
.entry(zerofier_group_key)
.or_insert_with(|| c.zerofier_evaluations_on_extended_domain(domain));
let zerofier_evaluations = zerofier_groups.get(&zerofier_group_key).unwrap();
evals[c.constraint_idx()] = zerofier_evaluations.clone();
});
evals
}
}