class ReductionRule1_4[-Z, +A, +B, +C, +D] extends ReductionRule
A rule taking one value off the value stack and replacing it with four values.
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- ReductionRule1_4
- ReductionRule
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- new ReductionRule1_4(matcher: Matcher)
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final
def
!=(arg0: Any): Boolean
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final
def
##(): Int
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final
def
==(arg0: Any): Boolean
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def
append(other: Matcher): Matcher
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def
append(other: Rule): Matcher
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def
append(f: (Context[Any]) ⇒ Boolean): Matcher
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def
append(action: Action[_]): Matcher
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def
appendChoice(other: Matcher): Matcher
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def
appendChoice(other: Rule): Matcher
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final
def
asInstanceOf[T0]: T0
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def
clone(): AnyRef
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final
def
eq(arg0: AnyRef): Boolean
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def
equals(arg0: Any): Boolean
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def
finalize(): Unit
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final
def
getClass(): Class[_]
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def
hashCode(): Int
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final
def
isInstanceOf[T0]: Boolean
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def
label(label: String): ReductionRule1_4.this.type
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val
matcher: Matcher
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- ReductionRule1_4 → Rule
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def
memoMismatches: ReductionRule1_4.this.type
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- Rule
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final
def
ne(arg0: AnyRef): Boolean
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final
def
notify(): Unit
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final
def
notifyAll(): Unit
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def
skipNode: ReductionRule1_4.this.type
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def
suppressNode: ReductionRule1_4.this.type
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def
suppressSubnodes: ReductionRule1_4.this.type
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final
def
synchronized[T0](arg0: ⇒ T0): T0
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def
toString(): String
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def
unary_!: Rule0
Creates a "NOT" syntactic predicate according to the PEG formalism.
Creates a "NOT" syntactic predicate according to the PEG formalism.
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- Rule
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final
def
wait(): Unit
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final
def
wait(arg0: Long, arg1: Int): Unit
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final
def
wait(arg0: Long): Unit
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def
withMatcher(matcher: Matcher): ReductionRule1_4.this.type
- Attributes
- protected
- Definition Classes
- ReductionRule1_4 → Rule
- def |[ZZ <: Z, AA >: A, BB >: B, CC >: C, DD >: D](other: ReductionRule1_4[ZZ, AA, BB, CC, DD]): ReductionRule1_4[ZZ, AA, BB, CC, DD]
- def ~[E, F, G](other: Rule3[E, F, G]): ReductionRule1_7[Z, A, B, C, D, E, F, G]
- def ~[E, F](other: Rule2[E, F]): ReductionRule1_6[Z, A, B, C, D, E, F]
- def ~[E](other: Rule1[E]): ReductionRule1_5[Z, A, B, C, D, E]
- def ~[DD >: D, RD, E, F, G](other: ReductionRule1_4[DD, RD, E, F, G]): ReductionRule1_7[Z, A, B, C, RD, E, F, G]
- def ~[DD >: D, RD, E, F](other: ReductionRule1_3[DD, RD, E, F]): ReductionRule1_6[Z, A, B, C, RD, E, F]
- def ~[DD >: D, RD, E](other: ReductionRule1_2[DD, RD, E]): ReductionRule1_5[Z, A, B, C, RD, E]
- def ~[DD >: D, RD](other: ReductionRule1[DD, RD]): ReductionRule1_4[Z, A, B, C, RD]
- def ~[CC >: C, DD >: D, RC, RD, E, F, G](other: ReductionRule2_5[CC, DD, RC, RD, E, F, G]): ReductionRule1_7[Z, A, B, RC, RD, E, F, G]
- def ~[CC >: C, DD >: D, RC, RD, E, F](other: ReductionRule2_4[CC, DD, RC, RD, E, F]): ReductionRule1_6[Z, A, B, RC, RD, E, F]
- def ~[CC >: C, DD >: D, RC, RD, E](other: ReductionRule2_3[CC, DD, RC, RD, E]): ReductionRule1_5[Z, A, B, RC, RD, E]
- def ~[CC >: C, DD >: D, RC, RD](other: ReductionRule2_2[CC, DD, RC, RD]): ReductionRule1_4[Z, A, B, RC, RD]
- def ~[CC >: C, DD >: D, RC](other: ReductionRule2[CC, DD, RC]): ReductionRule1_3[Z, A, B, RC]
- def ~[BB >: B, CC >: C, DD >: D, RB, RC, RD, E, F, G](other: ReductionRule3_6[BB, CC, DD, RB, RC, RD, E, F, G]): ReductionRule1_7[Z, A, RB, RC, RD, E, F, G]
- def ~[BB >: B, CC >: C, DD >: D, RB, RC, RD, E, F](other: ReductionRule3_5[BB, CC, DD, RB, RC, RD, E, F]): ReductionRule1_6[Z, A, RB, RC, RD, E, F]
- def ~[BB >: B, CC >: C, DD >: D, RB, RC, RD, E](other: ReductionRule3_4[BB, CC, DD, RB, RC, RD, E]): ReductionRule1_5[Z, A, RB, RC, RD, E]
- def ~[BB >: B, CC >: C, DD >: D, RB, RC, RD](other: ReductionRule3_3[BB, CC, DD, RB, RC, RD]): ReductionRule1_4[Z, A, RB, RC, RD]
- def ~[BB >: B, CC >: C, DD >: D, RB, RC](other: ReductionRule3_2[BB, CC, DD, RB, RC]): ReductionRule1_3[Z, A, RB, RC]
- def ~[BB >: B, CC >: C, DD >: D, RB](other: ReductionRule3[BB, CC, DD, RB]): ReductionRule1_2[Z, A, RB]
- def ~[DD >: D](other: PopRule1[DD]): ReductionRule1_3[Z, A, B, C]
- def ~[CC >: C, DD >: D](other: PopRule2[CC, DD]): ReductionRule1_2[Z, A, B]
- def ~[BB >: B, CC >: C, DD >: D](other: PopRule3[BB, CC, DD]): ReductionRule1[Z, A]
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def
~(other: Rule0): ReductionRule1_4.this.type
Connects two rules into a rule a sequence.
Connects two rules into a rule a sequence.
- Definition Classes
- Rule
-
def
~%(f: (String) ⇒ Unit): ReductionRule1_4.this.type
Creates a simple parser action with the input text matched by the immediately preceding rule as parameter.
Creates a simple parser action with the input text matched by the immediately preceding rule as parameter.
- Definition Classes
- Rule
-
def
~:%(f: (Char) ⇒ Unit): ReductionRule1_4.this.type
Creates a simple parser action with the first char of the input text matched by the immediately preceding rule as parameter.
Creates a simple parser action with the first char of the input text matched by the immediately preceding rule as parameter.
- Definition Classes
- Rule
-
def
~:?(f: (Char) ⇒ Boolean): ReductionRule1_4.this.type
Creates a semantic predicate on the first char of the input text matched by the immediately preceding rule.
Creates a semantic predicate on the first char of the input text matched by the immediately preceding rule.
- Definition Classes
- Rule
-
def
~?(f: (String) ⇒ Boolean): ReductionRule1_4.this.type
Creates a semantic predicate on the input text matched by the immediately preceding rule.
Creates a semantic predicate on the input text matched by the immediately preceding rule.
- Definition Classes
- Rule
- def ~~%(f: (D) ⇒ Unit): ReductionRule1_3[Z, A, B, C]
- def ~~%(f: (C, D) ⇒ Unit): ReductionRule1_2[Z, A, B]
- def ~~%(f: (B, C, D) ⇒ Unit): ReductionRule1[Z, A]
- def ~~%(f: (A, B, C, D) ⇒ Unit): PopRule1[Z]
- def ~~%[Y](f: (Y, A, B, C, D) ⇒ Unit): PopRule2[Y, Z]
- def ~~%[X, Y](f: (X, Y, A, B, C, D) ⇒ Unit): PopRule3[X, Y, Z]
- def ~~>[RD](f: (D) ⇒ RD): ReductionRule1_4[Z, A, B, C, RD]
- def ~~>[RC](f: (C, D) ⇒ RC): ReductionRule1_3[Z, A, B, RC]
- def ~~>[RB](f: (B, C, D) ⇒ RB): ReductionRule1_2[Z, A, RB]
- def ~~>[RA](f: (A, B, C, D) ⇒ RA): ReductionRule1[Z, RA]
- def ~~>[Y, RA](f: (Y, A, B, C, D) ⇒ RA): ReductionRule2[Y, Z, RA]
- def ~~>[X, Y, RA](f: (X, Y, A, B, C, D) ⇒ RA): ReductionRule3[X, Y, Z, RA]
- def ~~?(f: (D) ⇒ Boolean): ReductionRule1_3[Z, A, B, C]
- def ~~?(f: (C, D) ⇒ Boolean): ReductionRule1_2[Z, A, B]
- def ~~?(f: (B, C, D) ⇒ Boolean): ReductionRule1[Z, A]
- def ~~?(f: (A, B, C, D) ⇒ Boolean): PopRule1[Z]
- def ~~?[Y](f: (Y, A, B, C, D) ⇒ Boolean): PopRule2[Y, Z]
- def ~~?[X, Y](f: (X, Y, A, B, C, D) ⇒ Boolean): PopRule3[X, Y, Z]
- def ~~~%(f: (D) ⇒ Unit): ReductionRule1_4[Z, A, B, C, D]
- def ~~~%(f: (C, D) ⇒ Unit): ReductionRule1_4[Z, A, B, C, D]
- def ~~~%(f: (B, C, D) ⇒ Unit): ReductionRule1_4[Z, A, B, C, D]
- def ~~~%(f: (A, B, C, D) ⇒ Unit): ReductionRule1_4[Z, A, B, C, D]
- def ~~~?(f: (D) ⇒ Boolean): ReductionRule1_4[Z, A, B, C, D]
- def ~~~?(f: (C, D) ⇒ Boolean): ReductionRule1_4[Z, A, B, C, D]
- def ~~~?(f: (B, C, D) ⇒ Boolean): ReductionRule1_4[Z, A, B, C, D]
- def ~~~?(f: (A, B, C, D) ⇒ Boolean): ReductionRule1_4[Z, A, B, C, D]