Circuit Environment

pub trait Environment: 'static + Copy + Clone + fmt::Debug + fmt::Display + Eq + PartialEq + hash::Hash {
    type Network: console::Network<
        Affine = Self::Affine,
        Field = Self::BaseField,
        Scalar = Self::ScalarField
    >;
    
    type Affine: AffineCurve<
        BaseField = Self::BaseField,
        ScalarField = Self::ScalarField,
        Coordinates = (Self::BaseField, Self::BaseField),
    >;
    type BaseField: PrimeField + SquareRootField + Copy;
    type ScalarField: PrimeField<BigInteger = <Self::BaseField as PrimeField>::BigInteger> + Copy;
    
    /// The coefficient `A` of the twisted Edwards curve.
    const EDWARDS_A: Self::BaseField = <Self::Network as console::Environment>::EDWARDS_A;
    /// The coefficient `D` of the twisted Edwards curve.
    const EDWARDS_D: Self::BaseField = <Self::Network as console::Environment>::EDWARDS_D;
    
    /// The coefficient `A` of the Montgomery curve.
    const MONTGOMERY_A: Self::BaseField = <Self::Network as console::Environment>::MONTGOMERY_A;
    /// The coefficient `B` of the Montgomery curve.
    const MONTGOMERY_B: Self::BaseField = <Self::Network as console::Environment>::MONTGOMERY_B;
    
    /// The maximum number of bytes allowed in a string.
    const MAX_STRING_BYTES: u32 = <Self::Network as console::Environment>::MAX_STRING_BYTES;
}

impl<E: Environment> E {
    /// Returns the `zero` constant.
    fn zero() -> LinearCombination<Self::BaseField>;
    
    /// Returns the `one` constant.
    fn one() -> LinearCombination<Self::BaseField>;
    
    /// Returns a new variable of the given mode and value.
    fn new_variable(mode: Mode, value: Self::BaseField) -> Variable<Self::BaseField>;
    
    /// Returns a new witness of the given mode and value.
    fn new_witness<Fn: FnOnce() -> Output::Primitive, Output: Inject>(
        mode: Mode,
        value: Fn
    ) -> Output;
}

pub enum Variable<F: PrimeField> {
    /// A constant variable (known at compile time)
    Constant(Arc<F>),
    /// A public variable (public input to the proof)
    Public(Arc<(u64, F)>),  // (index, value)
    /// A private variable (private witness)
    Private(Arc<(u64, F)>), // (index, value)
}

pub struct LinearCombination<F: PrimeField> {
    constant: F,
    /// The list of terms is kept sorted in order to speed up lookups.
    terms: SmallVec<[(Variable<F>, F); 1]>,
    /// The value of this linear combination.
    value: F,
}

impl<F: PrimeField> LinearCombination<F> {
    /// Returns `true` if there are no terms in the linear combination.
    pub fn is_constant(&self) -> bool {
        self.terms.is_empty()
    }
    
    /// Returns `true` if there is exactly one term with a coefficient of one,
    /// and the term contains a public variable.
    pub fn is_public(&self) -> bool {
        self.constant.is_zero()
            && self.terms.len() == 1
            && match self.terms.first() {
                Some((Variable::Public(..), coefficient)) => *coefficient == F::one(),
                _ => false,
            }
    }
    
    /// Returns `true` if the linear combination is not constant or public.
    pub fn is_private(&self) -> bool {
        !self.is_constant() && !self.is_public()
    }
    
    /// Returns the mode of this linear combination.
    pub fn mode(&self) -> Mode {
        if self.is_constant() {
            Mode::Constant
        } else if self.is_public() {
            Mode::Public
        } else {
            Mode::Private
        }
    }
}

impl<E: Environment> E {
    /// Adds one constraint enforcing that `(A * B) == C`.
    fn enforce<Fn, A, B, C>(constraint: Fn) -> Result<(), ConstraintUnsatisfied>
    where
        Fn: FnOnce() -> (A, B, C),
        A: Into<LinearCombination<Self::BaseField>>,
        B: Into<LinearCombination<Self::BaseField>>,
        C: Into<LinearCombination<Self::BaseField>>;
    
    /// Adds one constraint enforcing that the given boolean is `true`.
    fn assert<Boolean: Into<LinearCombination<Self::BaseField>>>(
        boolean: Boolean,
    ) -> Result<(), ConstraintUnsatisfied> {
        Self::enforce(|| (boolean, Self::one(), Self::one()))
    }
    
    /// Adds one constraint enforcing that `A == B`.
    fn assert_eq<A, B>(a: A, b: B) -> Result<(), ConstraintUnsatisfied>
    where
        A: Into<LinearCombination<Self::BaseField>>,
        B: Into<LinearCombination<Self::BaseField>>,
    {
        Self::enforce(|| (a, Self::one(), b))
    }
    
    /// Adds one constraint enforcing that `A != B`.
    fn assert_neq<A, B>(a: A, b: B) -> Result<(), ConstraintUnsatisfied>
    where
        A: Into<LinearCombination<Self::BaseField>>,
        B: Into<LinearCombination<Self::BaseField>>,
    {
        let (a, b) = (a.into(), b.into());
        let mode = witness_mode!(a, b);
        
        // Compute `(a - b)`.
        let a_minus_b = a - b;
        
        // Compute `multiplier` as `1 / (a - b)`.
        let multiplier = match a_minus_b.value().inverse() {
            Some(inverse) => Self::new_variable(mode, inverse).into(),
            None => Self::zero(),
        };
        
        // Enforce `(a - b) * multiplier == 1`.
        Self::enforce(|| (a_minus_b, multiplier, Self::one()))
    }
}

use snarkvm_circuit_environment::prelude::*;

// Assert boolean value
let is_valid = Boolean::<Circuit>::new(Mode::Private, true);
Circuit::assert(is_valid)?;

// Assert equality
let a = Field::<Circuit>::new(Mode::Private, console::Field::from(5u64));
let b = Field::<Circuit>::new(Mode::Public, console::Field::from(5u64));
Circuit::assert_eq(&a, &b)?;

// Assert inequality
let c = Field::<Circuit>::new(Mode::Private, console::Field::from(3u64));
Circuit::assert_neq(&a, &c)?;

// Custom constraint: (a + b) * c == d
let d = (&a + &b) * &c;
Circuit::enforce(|| (&a + &b, c, d))?;

impl<E: Environment> E {
    /// Returns `true` if all constraints in the environment are satisfied.
    fn is_satisfied() -> bool;
    
    /// Returns `true` if all constraints in the current scope are satisfied.
    fn is_satisfied_in_scope() -> bool;
}

// Example usage
let a = Field::<Circuit>::new(Mode::Private, console::Field::from(5u64));
let b = Field::<Circuit>::new(Mode::Private, console::Field::from(5u64));

Circuit::assert_eq(&a, &b).unwrap();
assert!(Circuit::is_satisfied());

let c = Field::<Circuit>::new(Mode::Private, console::Field::from(3u64));
Circuit::assert_eq(&a, &c).unwrap();
assert!(!Circuit::is_satisfied());  // Constraint violated!

impl<E: Environment> E {
    /// Returns the number of constants in the entire environment.
    fn num_constants() -> u64;
    
    /// Returns the number of public variables in the entire environment.
    fn num_public() -> u64;
    
    /// Returns the number of private variables in the entire environment.
    fn num_private() -> u64;
    
    /// Returns the number of constant, public, and private variables.
    fn num_variables() -> u64;
    
    /// Returns the number of constraints in the entire environment.
    fn num_constraints() -> u64;
    
    /// Returns the number of nonzeros in the entire circuit.
    fn num_nonzeros() -> (u64, u64, u64);  // (A, B, C matrices)
    
    /// Returns all counts as a tuple.
    fn count() -> (u64, u64, u64, u64, (u64, u64, u64)) {
        (
            Self::num_constants(),
            Self::num_public(),
            Self::num_private(),
            Self::num_constraints(),
            Self::num_nonzeros()
        )
    }
}

impl<E: Environment> E {
    /// Returns the number of constants for the current scope.
    fn num_constants_in_scope() -> u64;
    
    /// Returns the number of public variables for the current scope.
    fn num_public_in_scope() -> u64;
    
    /// Returns the number of private variables for the current scope.
    fn num_private_in_scope() -> u64;
    
    /// Returns the number of constraints for the current scope.
    fn num_constraints_in_scope() -> u64;
    
    /// Returns the number of nonzeros for the current scope.
    fn num_nonzeros_in_scope() -> (u64, u64, u64);
    
    /// Returns all scope counts as a tuple.
    fn count_in_scope() -> (u64, u64, u64, u64, (u64, u64, u64)) {
        (
            Self::num_constants_in_scope(),
            Self::num_public_in_scope(),
            Self::num_private_in_scope(),
            Self::num_constraints_in_scope(),
            Self::num_nonzeros_in_scope(),
        )
    }
}

impl<E: Environment> E {
    /// Enters a new scope for the environment.
    fn scope<S: Into<String>, Fn, Output>(name: S, logic: Fn) -> Output
    where
        Fn: FnOnce() -> Output;
}

// Example usage
Circuit::scope("hash_computation", || {
    let input = Field::<Circuit>::new(Mode::Private, console::Field::from(42u64));
    let hash = Poseidon4::<Circuit>::hash(&[input]);
    
    let (_, _, _, constraints, _) = Circuit::count_in_scope();
    println!("Hash used {constraints} constraints");
    
    hash
});

impl<E: Environment> E {
    /// Returns a new witness of the given mode and value.
    fn new_witness<Fn: FnOnce() -> Output::Primitive, Output: Inject>(
        mode: Mode,
        value: Fn
    ) -> Output;
}

// Example: Compute witness from closure
let x = Field::<Circuit>::new(Mode::Private, console::Field::from(5u64));
let y = Field::<Circuit>::new(Mode::Private, console::Field::from(3u64));

let sum = Circuit::new_witness(Mode::Private, || {
    x.eject_value() + y.eject_value()
});

// Combine modes from multiple values
let mode = witness_mode!(a, b, c);

// Equivalent to:
let mode = Mode::combine(
    a.eject_mode(),
    [b.eject_mode(), c.eject_mode()]
);

impl<E: Environment> E {
    /// Returns the R1CS circuit, resetting the circuit.
    fn eject_r1cs_and_reset() -> R1CS<Self::BaseField>;
    
    /// Returns the R1CS assignment, resetting the circuit.
    fn eject_assignment_and_reset() -> Assignment<Field>;
    
    /// Injects an R1CS circuit.
    fn inject_r1cs(r1cs: R1CS<Self::BaseField>);
    
    /// Clears and initializes an empty environment.
    fn reset();
}

pub struct R1CS<F: PrimeField> {
    constants: Vec<Variable<F>>,
    pub(crate) public: Vec<Variable<F>>,
    pub(crate) private: Vec<Variable<F>>,
    pub(crate) constraints: Vec<Arc<Constraint<F>>>,
    counter: Counter<F>,
    pub(crate) num_variables: u64,
    nonzeros: (u64, u64, u64),
}

impl<F: PrimeField> R1CS<F> {
    /// Returns the number of constants in the constraint system.
    pub fn num_constants(&self) -> u64;
    
    /// Returns the number of public variables.
    pub fn num_public(&self) -> u64;
    
    /// Returns the number of private variables.
    pub fn num_private(&self) -> u64;
    
    /// Returns the number of constraints.
    pub fn num_constraints(&self) -> u64;
    
    /// Returns the number of nonzeros.
    pub fn num_nonzeros(&self) -> (u64, u64, u64);
    
    /// Returns the public variables.
    pub fn to_public_variables(&self) -> &Vec<Variable<F>>;
    
    /// Returns the private variables.
    pub fn to_private_variables(&self) -> &Vec<Variable<F>>;
    
    /// Returns the constraints.
    pub fn to_constraints(&self) -> &Vec<Arc<Constraint<F>>>;
}

impl<E: Environment> E {
    /// Returns the variable limit for the circuit, if one exists.
    fn get_variable_limit() -> Option<u64>;
    
    /// Sets the variable limit for the circuit.
    fn set_variable_limit(limit: Option<u64>);
    
    /// Returns the constraint limit for the circuit, if one exists.
    fn get_constraint_limit() -> Option<u64>;
    
    /// Sets the constraint limit for the circuit.
    fn set_constraint_limit(limit: Option<u64>);
}

// Example: Set limits
Circuit::set_variable_limit(Some(1_000_000));
Circuit::set_constraint_limit(Some(500_000));

// Circuit will halt if limits are exceeded

// Assert exact constraint counts
assert_scope!(constants, public, private, constraints);

// Assert output mode
assert_output_mode!(expected_mode, circuit_value);

// Get current counts
let (constants, public, private, constraints, _) = count!();

// Get output mode
let mode = output_mode!(circuit_value);

#[test]
fn test_field_operations() {
    Circuit::scope("test", || {
        let a = Field::<Circuit>::new(Mode::Private, console::Field::from(5u64));
        let b = Field::<Circuit>::new(Mode::Private, console::Field::from(3u64));
        
        // Addition is free (no constraints)
        let c = &a + &b;
        assert_scope!(0, 0, 3, 0);
        
        // Multiplication adds 1 constraint
        let d = &a * &b;
        assert_scope!(0, 0, 4, 1);
        
        assert!(Circuit::is_satisfied());
    });
}