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| virtual value_type | zero () const override |
| | Return the additive identity \(\mathbb{0}\).
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| virtual value_type | one () const override |
| | Return the multiplicative identity \(\mathbb{1}\).
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| virtual value_type | plus (const std::vector< value_type > &v) const override |
| | Apply the additive operation to a list of values.
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| virtual value_type | times (const std::vector< value_type > &v) const override |
| | Apply the multiplicative operation to a list of values.
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| virtual value_type | monus (value_type x, value_type y) const override |
| | Apply the monus (m-semiring difference) operation.
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| virtual value_type | delta (value_type x) const override |
| | Apply the \(\delta\) operator.
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| virtual bool | absorptive () const override |
| | Return true if this semiring is absorptive ( \(\mathbb{1} \oplus a = \mathbb{1}\) for all \(a\)).
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| virtual bool | compatibleWithBooleanRewrite () const override |
| | The identity map BoolFunc(X) →+* Bool (evaluating a free Boolean function at a valuation) is an m-semiring homomorphism, so the safe-query Boolean rewrite preserves evaluation results in this semiring.
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| value_type | parse_leaf (const char *v) const |
| virtual value_type | cmp (value_type s1, ComparisonOperator op, value_type s2) const |
| | Evaluate a comparison gate.
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| virtual value_type | semimod (value_type x, value_type s) const |
| | Apply a semimodule scalar multiplication.
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| virtual value_type | agg (AggregationOperator op, const std::vector< value_type > &s) |
| | Evaluate an aggregation gate.
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| virtual value_type | value (const std::string &s) const |
| | Interpret a literal string as a semiring value.
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| virtual value_type | unmapped_input (const std::string &uuid) const |
| | Value of a variable leaf (gate_input / gate_mulinput) that the provenance mapping does not name.
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| virtual value_type | rv (const std::string &spec, const std::vector< value_type > ¶ms) const |
| | Evaluate a continuous random-variable leaf (gate_rv).
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| virtual value_type | arith (ArithmeticOperator op, const std::vector< value_type > &children, const std::string &extra) const |
| | Evaluate an arithmetic gate over scalar children (gate_arith).
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| virtual value_type | mixture (value_type p, value_type x, value_type y) const |
| | Evaluate a Bernoulli mixture (gate_mixture, three wires).
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| virtual value_type | categorical (value_type key, const std::vector< double > &probs, const std::vector< std::string > &outcomes) const |
| | Evaluate a categorical mixture (gate_mixture over gate_mulinput outcomes).
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| virtual value_type | guarded_case (const std::vector< value_type > &children) const |
| | Evaluate a guarded selection (gate_case).
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| virtual value_type | observe (value_type child, const std::string &datum) const |
| | Evaluate a latent-variable observation (gate_observe).
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| virtual value_type | conditioned (const std::vector< value_type > &children) const |
| | Evaluate a conditioning marker (gate_conditioned).
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| virtual | ~Semiring ()=default |
| virtual bool | certifying () const |
| | Whether this semiring builds certified exclusive enumerations (see the three hooks below).
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| virtual bool | independent_literal (const value_type &) const |
| | Whether v is an independent literal for certification purposes: a base Bernoulli variable (or a constant), so that distinct literals have disjoint supports and an AND over them is decomposable.
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| virtual value_type | certified_world_term (const std::vector< value_type > &, const std::vector< value_type > &) const |
| | Build one complete world term: the conjunction of the present literals and the negations of the missing literals, certified decomposable.
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| virtual value_type | certified_exclusive_plus (const std::vector< value_type > &) const |
| | Build the disjunction of pairwise-exclusive disjuncts, certified deterministic.
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The Boolean semiring over bool.
Provides the standard Boolean interpretation of provenance circuits.
Definition at line 40 of file Boolean.h.
| virtual bool semiring::Boolean::absorptive |
( |
| ) |
const |
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inlineoverridevirtual |
Return true if this semiring is absorptive ( \(\mathbb{1} \oplus a = \mathbb{1}\) for all \(a\)).
When true, the circuit evaluator and HAVING-semantics machinery may exploit the resulting idempotency ( \(a \oplus a = a\), implied by absorptivity) to deduplicate children of plus gates and to short-circuit over the multiplicative identity.
- Returns
false by default; override to return true.
Reimplemented from semiring::Semiring< bool >.
Definition at line 67 of file Boolean.h.