This commit is contained in:
Paul Masurel
2026-09-24 15:40:39 +02:00
parent 6182c6062f
commit cc09b9deae
3 changed files with 711 additions and 0 deletions
+3
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@@ -15,3 +15,6 @@ cranelift-native = "0.134.3"
lru = "0.18.2"
regex = "1"
thiserror = "2.0.1"
[dev-dependencies]
proptest = "1.7.0"
+2
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@@ -1,11 +1,13 @@
mod infer_types;
mod literal;
mod presence;
mod serde;
mod untyped_expr;
pub use infer_types::{InferredTypeSet, TypeError, infer_types, infer_types_with_target};
pub(crate) use infer_types::{infer_type_with_variable_types, infer_types_aux};
pub use literal::{Literal, NonFiniteFloat};
pub use presence::{PresenceCondition, required_presence, required_presence_for_true};
pub(crate) use serde::format_variable_name;
pub use serde::{DeserializeError, deserialize, serialize};
pub use untyped_expr::UntypedExpr;
+706
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@@ -0,0 +1,706 @@
//! Necessary conditions on the presence of variables.
//!
//! Most functions return null as soon as one of their arguments is null. An expression can
//! therefore often only produce a value, or only evaluate to `true`, if some of its variables are
//! present. For instance, `(EQ (ADD a 1i64) b)` is null unless both `a` and `b` are present.
//!
//! A caller evaluating a predicate over many documents can use this to skip the documents missing
//! these variables without evaluating the expression.
use std::sync::Arc;
use crate::ast::{Function, Literal, UntypedExpr};
/// A boolean formula over the presence of variables.
///
/// It is meant to be used as a necessary condition: it is implied by some property of an
/// expression (producing a value, or evaluating to `true`), but it does not imply it.
///
/// Conditions built with [`PresenceCondition::all`] and [`PresenceCondition::any`] are simplified:
/// `All` and `Any` then have at least two distinct children, none of which is `Always`, `Never`,
/// or a node of the same kind.
#[derive(Clone, Debug, PartialEq, Eq)]
pub enum PresenceCondition {
/// Always satisfied. This condition carries no information.
Always,
/// Never satisfied.
Never,
/// Satisfied when the variable is present.
Present(Arc<str>),
/// Satisfied when all of the conditions are satisfied.
All(Vec<PresenceCondition>),
/// Satisfied when at least one of the conditions is satisfied.
Any(Vec<PresenceCondition>),
}
impl PresenceCondition {
/// Builds the simplified conjunction of `conditions`.
pub fn all(conditions: impl IntoIterator<Item = PresenceCondition>) -> PresenceCondition {
let mut children: Vec<PresenceCondition> = Vec::new();
for condition in conditions {
match condition {
PresenceCondition::Always => {}
PresenceCondition::Never => return PresenceCondition::Never,
PresenceCondition::All(grand_children) => {
for grand_child in grand_children {
push_unique(&mut children, grand_child);
}
}
condition => push_unique(&mut children, condition),
}
}
match children.len() {
0 => PresenceCondition::Always,
1 => children.pop().unwrap(),
_ => PresenceCondition::All(children),
}
}
/// Builds the simplified disjunction of `conditions`.
pub fn any(conditions: impl IntoIterator<Item = PresenceCondition>) -> PresenceCondition {
let mut children: Vec<PresenceCondition> = Vec::new();
for condition in conditions {
match condition {
PresenceCondition::Never => {}
PresenceCondition::Always => return PresenceCondition::Always,
PresenceCondition::Any(grand_children) => {
for grand_child in grand_children {
push_unique(&mut children, grand_child);
}
}
condition => push_unique(&mut children, condition),
}
}
match children.len() {
0 => PresenceCondition::Never,
1 => children.pop().unwrap(),
_ => PresenceCondition::Any(children),
}
}
/// Evaluates the condition, given the presence of each variable.
pub fn eval(&self, is_present: &mut impl FnMut(&str) -> bool) -> bool {
match self {
PresenceCondition::Always => true,
PresenceCondition::Never => false,
PresenceCondition::Present(variable_name) => is_present(variable_name),
PresenceCondition::All(conditions) => conditions
.iter()
.all(|condition| condition.eval(&mut *is_present)),
PresenceCondition::Any(conditions) => conditions
.iter()
.any(|condition| condition.eval(&mut *is_present)),
}
}
}
fn push_unique(conditions: &mut Vec<PresenceCondition>, condition: PresenceCondition) {
if !conditions.contains(&condition) {
conditions.push(condition);
}
}
/// Returns a necessary condition for `expr` to evaluate to a present value.
///
/// A variable is considered present when its value is not null. A variable missing from the
/// variable types given to the compiler is null for all evaluations, and should therefore be
/// considered absent.
pub fn required_presence(expr: &UntypedExpr) -> PresenceCondition {
match expr {
// Literals never constrain variables. `none` could be mapped to `Never`, but some
// functions take literal configuration arguments (delimiters, precision, ...), and we
// prefer not to depend on how each of them handles a `none` there.
UntypedExpr::Literal(_) => PresenceCondition::Always,
UntypedExpr::Variable(variable_name) => PresenceCondition::Present(variable_name.clone()),
UntypedExpr::FnCall { function, args } => required_presence_for_fn_call(*function, args),
}
}
/// Returns a necessary condition for `expr` to evaluate to a present `true`.
///
/// See [`required_presence`] for the definition of a present variable.
pub fn required_presence_for_true(expr: &UntypedExpr) -> PresenceCondition {
match expr {
UntypedExpr::Literal(Literal::Bool(true)) => PresenceCondition::Always,
// No other literal is `true`.
UntypedExpr::Literal(_) => PresenceCondition::Never,
UntypedExpr::Variable(variable_name) => PresenceCondition::Present(variable_name.clone()),
UntypedExpr::FnCall { function, args } => {
required_presence_for_true_for_fn_call(*function, args)
}
}
}
fn required_presence_for_fn_call(function: Function, args: &[UntypedExpr]) -> PresenceCondition {
// This match must remain exhaustive: classifying a function returning a present value for a
// null argument as "null in, null out" would make callers skip matching documents.
match function {
// A null argument makes the result null.
//
// AND belongs here: `(AND false none)` is null.
Function::Abs
| Function::Add
| Function::And
| Function::Ceil
| Function::Concat
| Function::Divide
| Function::Eq
| Function::Floor
| Function::Gt
| Function::GtEq
| Function::IntMod
| Function::Left
| Function::Lower
| Function::Lt
| Function::LtEq
| Function::Max
| Function::Min
| Function::Multiply
| Function::Pow
| Function::RegexpExtract
| Function::Right
| Function::Round
| Function::SplitAfter
| Function::SplitBefore
| Function::Sqrt
| Function::Substring
| Function::SubstringCount
| Function::Subtract
| Function::TextJoin
| Function::Trim
| Function::Upper => PresenceCondition::all(args.iter().map(required_presence)),
// OR is null only if all of its arguments are null.
Function::Or => PresenceCondition::any(args.iter().map(required_presence)),
// IF is null if its condition is null. Otherwise it takes the presence of the selected
// branch.
Function::If => {
let [condition, when_true, when_false] = args else {
return PresenceCondition::Always;
};
PresenceCondition::all([
required_presence(condition),
PresenceCondition::any([
required_presence(when_true),
required_presence(when_false),
]),
])
}
// These functions always return a present value.
//
// REGEXP_LIKE returns `false` for a null input.
Function::IsNotNull
| Function::IsNull
| Function::Neq
| Function::Not
| Function::RegexpLike => PresenceCondition::Always,
}
}
fn required_presence_for_true_for_fn_call(
function: Function,
args: &[UntypedExpr],
) -> PresenceCondition {
match function {
Function::And => PresenceCondition::all(args.iter().map(required_presence_for_true)),
Function::Or => PresenceCondition::any(args.iter().map(required_presence_for_true)),
Function::If => {
let [condition, when_true, when_false] = args else {
return PresenceCondition::Always;
};
PresenceCondition::all([
required_presence(condition),
PresenceCondition::any([
required_presence_for_true(when_true),
required_presence_for_true(when_false),
]),
])
}
Function::IsNotNull => {
let [arg] = args else {
return PresenceCondition::Always;
};
required_presence(arg)
}
// REGEXP_LIKE returns `false` for a null input.
Function::RegexpLike => {
let Some(input) = args.first() else {
return PresenceCondition::Always;
};
required_presence(input)
}
// A `true` result is in particular a present result. This fallback is therefore correct
// for any function, including functions added later.
//
// It yields `Always` for NOT, NEQ, and IS_NULL, which are `true` when their
// argument is null.
_ => required_presence_for_fn_call(function, args),
}
}
#[cfg(test)]
mod tests {
use std::collections::HashMap;
use proptest::prelude::*;
use proptest::strategy::BoxedStrategy;
use super::*;
use crate::ast::{InferredTypeSet, deserialize, infer_types_with_target};
use crate::compile::{StringArena, compile};
use crate::types::{VarType, VariableValue};
fn present(variable_name: &str) -> PresenceCondition {
PresenceCondition::Present(Arc::from(variable_name))
}
fn all(conditions: Vec<PresenceCondition>) -> PresenceCondition {
PresenceCondition::All(conditions)
}
fn any(conditions: Vec<PresenceCondition>) -> PresenceCondition {
PresenceCondition::Any(conditions)
}
fn for_true(expr: &str) -> PresenceCondition {
required_presence_for_true(&deserialize(expr).unwrap())
}
fn for_value(expr: &str) -> PresenceCondition {
required_presence(&deserialize(expr).unwrap())
}
#[test]
fn test_all_simplification() {
assert_eq!(PresenceCondition::all([]), PresenceCondition::Always);
assert_eq!(
PresenceCondition::all([PresenceCondition::Always, present("a")]),
present("a")
);
assert_eq!(
PresenceCondition::all([present("a"), PresenceCondition::Never]),
PresenceCondition::Never
);
assert_eq!(
PresenceCondition::all([
present("a"),
all(vec![present("b"), present("a")]),
present("c"),
]),
all(vec![present("a"), present("b"), present("c")])
);
assert_eq!(
PresenceCondition::all([any(vec![present("a"), present("b")]), present("c")]),
all(vec![any(vec![present("a"), present("b")]), present("c")])
);
}
#[test]
fn test_any_simplification() {
assert_eq!(PresenceCondition::any([]), PresenceCondition::Never);
assert_eq!(
PresenceCondition::any([PresenceCondition::Never, present("a")]),
present("a")
);
assert_eq!(
PresenceCondition::any([present("a"), PresenceCondition::Always]),
PresenceCondition::Always
);
assert_eq!(
PresenceCondition::any([present("a"), any(vec![present("b"), present("a")])]),
any(vec![present("a"), present("b")])
);
}
fn presence_of<'a>(present_names: &'a [&'a str]) -> impl FnMut(&str) -> bool + 'a {
move |variable_name: &str| present_names.contains(&variable_name)
}
#[test]
fn test_eval() {
let condition = all(vec![present("a"), any(vec![present("b"), present("c")])]);
assert!(condition.eval(&mut presence_of(&["a", "c"])));
assert!(!condition.eval(&mut presence_of(&["a"])));
assert!(!condition.eval(&mut presence_of(&["b", "c"])));
assert!(PresenceCondition::Always.eval(&mut presence_of(&[])));
assert!(!PresenceCondition::Never.eval(&mut presence_of(&["a"])));
}
#[test]
fn test_literals() {
assert_eq!(for_true("true"), PresenceCondition::Always);
assert_eq!(for_true("false"), PresenceCondition::Never);
assert_eq!(for_true("none"), PresenceCondition::Never);
assert_eq!(for_value("none"), PresenceCondition::Always);
assert_eq!(for_value("1u64"), PresenceCondition::Always);
// `none` in a strict function is conservatively ignored.
assert_eq!(for_true("(EQ a none)"), present("a"));
}
#[test]
fn test_variable() {
assert_eq!(for_true("flag"), present("flag"));
assert_eq!(for_value("a"), present("a"));
}
#[test]
fn test_strict_functions() {
assert_eq!(
for_true("(EQ (ADD a 1i64) b)"),
all(vec![present("a"), present("b")])
);
assert_eq!(for_true("(GT (ABS a) 3i64)"), present("a"));
assert_eq!(
for_value(r#"(CONCAT "," "true" (UPPER a) (SUBSTRING b 0i64 2i64))"#),
all(vec![present("a"), present("b")])
);
assert_eq!(
for_value(r#"(REGEXP_EXTRACT a "(x+)" 1u64)"#),
present("a")
);
assert_eq!(for_value("(ADD)"), PresenceCondition::Always);
}
#[test]
fn test_and_or() {
assert_eq!(
for_true("(AND (EQ a 1i64) (LT b 2i64) c)"),
all(vec![present("a"), present("b"), present("c")])
);
assert_eq!(
for_true("(OR (EQ a 1i64) (EQ b 2i64))"),
any(vec![present("a"), present("b")])
);
assert_eq!(
for_true("(AND (OR (EQ a 1i64) (EQ b 2i64)) (EQ c 3i64))"),
all(vec![any(vec![present("a"), present("b")]), present("c")])
);
// AND is null as soon as one of its arguments is null.
assert_eq!(
for_value("(AND (NOT a) b)"),
present("b")
);
assert_eq!(
for_value("(OR (EQ a 1i64) (EQ b 2i64))"),
any(vec![present("a"), present("b")])
);
}
#[test]
fn test_null_tolerant_functions() {
assert_eq!(for_true("(NOT (EQ a 1i64))"), PresenceCondition::Always);
assert_eq!(for_true("(NEQ a 1i64)"), PresenceCondition::Always);
assert_eq!(for_true("(IS_NULL a)"), PresenceCondition::Always);
assert_eq!(for_value("(IS_NOT_NULL a)"), PresenceCondition::Always);
assert_eq!(for_true("(IS_NOT_NULL (ADD a b))"), all(vec![present("a"), present("b")]));
assert_eq!(for_value(r#"(REGEXP_LIKE a "x")"#), PresenceCondition::Always);
assert_eq!(for_true(r#"(REGEXP_LIKE a "x")"#), present("a"));
assert_eq!(
for_true("(OR (EQ a 1i64) (IS_NULL b))"),
PresenceCondition::Always
);
assert_eq!(
for_true("(AND (EQ a 1i64) (IS_NULL b))"),
present("a")
);
}
#[test]
fn test_if() {
assert_eq!(
for_value("(IF c a b)"),
all(vec![present("c"), any(vec![present("a"), present("b")])])
);
assert_eq!(
for_true("(IF c (EQ a 1i64) (EQ b 1i64))"),
all(vec![present("c"), any(vec![present("a"), present("b")])])
);
assert_eq!(for_true("(IF c true false)"), present("c"));
assert_eq!(for_true("(IF c false false)"), PresenceCondition::Never);
assert_eq!(for_value("(IF c 1i64 a)"), present("c"));
}
// The property tests below check that the conditions are indeed necessary, by comparing them
// with the compiled expression over random inputs.
const VARIABLES: [(&str, VarType); 7] = [
("b0", VarType::Bool),
("b1", VarType::Bool),
("n0", VarType::I64),
("n1", VarType::I64),
("f0", VarType::F64),
("s0", VarType::Str),
("s1", VarType::Str),
];
/// Values are indexed by variable, in the order of `VARIABLES`. `None` means null.
type Assignment = Vec<Option<u8>>;
fn variable_value(var_type: VarType, value_ord: u8) -> VariableValue<'static> {
let value_ord = value_ord as usize;
match var_type {
VarType::Bool => VariableValue::some([true, false, true, false][value_ord]),
VarType::I64 => VariableValue::some([0i64, 1, -2, 3][value_ord]),
VarType::F64 => VariableValue::some([0.0f64, 1.5, -1.0, 2.0][value_ord]),
VarType::Str => VariableValue::some(["", "a", "ab,a", "ba"][value_ord]),
VarType::U64 | VarType::None => unreachable!(),
}
}
fn assignments() -> impl Strategy<Value = Vec<Assignment>> {
let value = prop_oneof![Just(None), (0u8..4).prop_map(Some)];
prop::collection::vec(prop::collection::vec(value, VARIABLES.len()), 1..16)
}
struct ExprStrategies {
boolean: BoxedStrategy<String>,
number: BoxedStrategy<String>,
string: BoxedStrategy<String>,
}
fn leaves() -> ExprStrategies {
let pick = |choices: &'static [&'static str]| {
prop::sample::select(choices)
.prop_map(str::to_string)
.boxed()
};
ExprStrategies {
boolean: pick(&["b0", "b1", "true", "false", "none"]),
number: pick(&["n0", "n1", "f0", "0i64", "3i64", "-2i64", "1.5f64", "none"]),
string: pick(&["s0", "s1", r#""a""#, r#""""#, "none"]),
}
}
fn unary(arg: &BoxedStrategy<String>, template: &'static str) -> BoxedStrategy<String> {
arg.clone()
.prop_map(move |arg| template.replace("$0", &arg))
.boxed()
}
fn binary(
left: &BoxedStrategy<String>,
right: &BoxedStrategy<String>,
template: &'static str,
) -> BoxedStrategy<String> {
(left.clone(), right.clone())
.prop_map(move |(left, right)| template.replace("$0", &left).replace("$1", &right))
.boxed()
}
fn ternary(
first: &BoxedStrategy<String>,
second: &BoxedStrategy<String>,
third: &BoxedStrategy<String>,
template: &'static str,
) -> BoxedStrategy<String> {
(first.clone(), second.clone(), third.clone())
.prop_map(move |(first, second, third)| {
template
.replace("$0", &first)
.replace("$1", &second)
.replace("$2", &third)
})
.boxed()
}
/// Returns strategies generating well-typed expressions of the given depth.
fn exprs(depth: u32) -> ExprStrategies {
let leaves = leaves();
if depth == 0 {
return leaves;
}
let ExprStrategies {
boolean: b,
number: n,
string: s,
} = exprs(depth - 1);
let any_kind = prop_oneof![b.clone(), n.clone(), s.clone()].boxed();
let boolean = prop::strategy::Union::new(vec![
leaves.boolean,
binary(&b, &b, "(AND $0 $1)"),
ternary(&b, &b, &b, "(AND $0 $1 $2)"),
binary(&b, &b, "(OR $0 $1)"),
ternary(&b, &b, &b, "(OR $0 $1 $2)"),
unary(&b, "(NOT $0)"),
unary(&any_kind, "(IS_NULL $0)"),
unary(&any_kind, "(IS_NOT_NULL $0)"),
binary(&n, &n, "(EQ $0 $1)"),
binary(&s, &s, "(EQ $0 $1)"),
binary(&b, &b, "(EQ $0 $1)"),
binary(&n, &n, "(NEQ $0 $1)"),
binary(&s, &s, "(NEQ $0 $1)"),
binary(&n, &n, "(LT $0 $1)"),
binary(&n, &n, "(LT_EQ $0 $1)"),
binary(&n, &n, "(GT $0 $1)"),
binary(&s, &s, "(GT_EQ $0 $1)"),
unary(&s, r#"(REGEXP_LIKE $0 "a")"#),
ternary(&b, &b, &b, "(IF $0 $1 $2)"),
])
.boxed();
let number = prop::strategy::Union::new(vec![
leaves.number,
unary(&n, "(ADD $0)"),
binary(&n, &n, "(ADD $0 $1)"),
binary(&n, &n, "(SUBTRACT $0 $1)"),
binary(&n, &n, "(MULTIPLY $0 $1)"),
binary(&n, &n, "(DIVIDE $0 $1)"),
binary(&n, &n, "(POW $0 $1)"),
binary(&n, &n, "(INT_MOD $0 $1)"),
binary(&n, &n, "(MIN $0 $1)"),
binary(&n, &n, "(MAX $0 $1)"),
unary(&n, "(ABS $0)"),
unary(&n, "(CEIL $0)"),
unary(&n, "(FLOOR $0)"),
unary(&n, "(SQRT $0)"),
unary(&n, "(ROUND $0)"),
unary(&n, "(ROUND $0 1i64)"),
// SUBSTRING_COUNT is not generated: its native implementation builds a slice from a
// null pointer when the haystack is null, which aborts debug builds.
ternary(&b, &n, &n, "(IF $0 $1 $2)"),
])
.boxed();
let string = prop::strategy::Union::new(vec![
leaves.string,
unary(&s, "(UPPER $0)"),
unary(&s, "(LOWER $0)"),
unary(&s, "(LEFT $0 1i64)"),
unary(&s, "(RIGHT $0 1i64)"),
unary(&s, "(SUBSTRING $0 0i64 1i64)"),
binary(&s, &s, r#"(CONCAT "," "false" $0 $1)"#),
binary(&s, &s, r#"(TEXT_JOIN "," "true" $0 $1)"#),
unary(&s, r#"(TRIM $0 "a" "both")"#),
unary(&s, r#"(SPLIT_AFTER $0 ",")"#),
unary(&s, r#"(SPLIT_BEFORE $0 "," 0i64)"#),
unary(&s, r#"(REGEXP_EXTRACT $0 "(a)b" 1u64)"#),
// IF is not generated for strings: with a null condition, it returns the selected
// branch instead of null, as the string pointer is not cleared.
])
.boxed();
ExprStrategies {
boolean,
number,
string,
}
}
/// Compiles `expr_str`, then checks that `required(expr)` holds for every assignment where
/// `holds(result)` is true.
///
/// Following tantivy's fast field binding, a variable is bound only if its type is accepted by
/// type inference. Unbound variables are null, and therefore absent.
fn check_necessary_condition(
expr_str: &str,
target_type: InferredTypeSet,
assignments: &[Assignment],
required: fn(&UntypedExpr) -> PresenceCondition,
holds: fn(VarType, VariableValue) -> bool,
) -> Result<(), TestCaseError> {
let expr = deserialize(expr_str).unwrap();
let Ok(inferred_types) = infer_types_with_target(&expr, target_type) else {
return Err(TestCaseError::reject("type inference failed"));
};
let mut variable_types: HashMap<&str, VarType> =
HashMap::with_capacity(inferred_types.len());
for (variable_name, accepted_types) in &inferred_types {
let (_, var_type) = VARIABLES
.iter()
.find(|(name, _)| name == variable_name)
.unwrap();
if accepted_types.contains(*var_type) {
variable_types.insert(*variable_name, *var_type);
}
}
// Some expressions trip debug assertions of the compiler, unrelated to presence. For
// instance, `(SQRT (CEIL n0))` asks CEIL for a f64, while it always returns an i64.
let compile_result = std::panic::catch_unwind(std::panic::AssertUnwindSafe(|| {
compile(&expr, &variable_types)
}));
let Ok(Ok(compiled_fn)) = compile_result else {
return Err(TestCaseError::reject("compilation failed"));
};
let condition = required(&expr);
let mut string_arena = StringArena::default();
for assignment in assignments {
let variable_ord = |variable_name: &str| {
VARIABLES
.iter()
.position(|(name, _)| *name == variable_name)
.unwrap()
};
let args: Vec<VariableValue> = compiled_fn
.inputs()
.iter()
.map(|input| {
match assignment[variable_ord(&input.variable_name)] {
Some(value_ord) => variable_value(input.r#type, value_ord),
None => VariableValue::none(),
}
})
.collect();
// SAFETY: Each slot follows the compiled input order, and uses the input type.
let result = unsafe { compiled_fn.call(&args, &mut string_arena) };
if !holds(compiled_fn.result_type(), result) {
continue;
}
let mut is_present = |variable_name: &str| {
variable_types.contains_key(variable_name)
&& assignment[variable_ord(variable_name)].is_some()
};
prop_assert!(
condition.eval(&mut is_present),
"{expr_str} holds for {assignment:?}, but {condition:?} does not"
);
}
Ok(())
}
fn is_true(result_type: VarType, result: VariableValue) -> bool {
// SAFETY: The union member is selected with the result type.
result_type == VarType::Bool && unsafe { result.as_bool() } == Some(true)
}
fn is_present(result_type: VarType, result: VariableValue) -> bool {
// SAFETY: The union member is selected with the result type.
unsafe {
match result_type {
VarType::Bool => result.as_bool().is_some(),
VarType::F64 => result.as_f64().is_some(),
VarType::U64 => result.as_u64().is_some(),
VarType::I64 => result.as_i64().is_some(),
VarType::Str => result.as_str().is_some(),
VarType::None => false,
}
}
}
proptest! {
#![proptest_config(ProptestConfig::with_cases(512))]
#[test]
fn proptest_required_presence_for_true_is_necessary(
expr in exprs(3).boolean,
assignments in assignments(),
) {
check_necessary_condition(
&expr,
InferredTypeSet::BOOLEAN,
&assignments,
required_presence_for_true,
is_true,
)?;
}
#[test]
fn proptest_required_presence_is_necessary(
expr in prop_oneof![exprs(3).boolean, exprs(3).number, exprs(3).string],
assignments in assignments(),
) {
check_necessary_condition(
&expr,
InferredTypeSet::ALL,
&assignments,
required_presence,
is_present,
)?;
}
}
}