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4. ABNF Definition of ABNF

This section provides the ABNF definition of ABNF itself. The syntax is defined using ABNF notation.

rulelist       =  1*( rule / (*c-wsp c-nl) )

rule = rulename defined-as elements c-nl
; continues if next line starts
; with white space

rulename = ALPHA *(ALPHA / DIGIT / "-")

defined-as = *c-wsp ("=" / "=/") *c-wsp
; basic rules definition and
; incremental alternatives

elements = alternation *c-wsp

c-wsp = WSP / (c-nl WSP)

c-nl = comment / CRLF
; comment or newline

comment = ";" *(WSP / VCHAR) CRLF

alternation = concatenation
*(*c-wsp "/" *c-wsp concatenation)

concatenation = repetition *(1*c-wsp repetition)

repetition = [repeat] element

repeat = 1*DIGIT / (*DIGIT "*" *DIGIT)

element = rulename / group / option /
char-val / num-val / prose-val

group = "(" *c-wsp alternation *c-wsp ")"

option = "[" *c-wsp alternation *c-wsp "]"

char-val = DQUOTE *(%x20-21 / %x23-7E) DQUOTE
; quoted string of SP and VCHAR
; without DQUOTE

num-val = "%" (bin-val / dec-val / hex-val)

bin-val = "b" 1*BIT
[ 1*("." 1*BIT) / ("-" 1*BIT) ]
; series of concatenated bit values
; or single ONEOF range

dec-val = "d" 1*DIGIT
[ 1*("." 1*DIGIT) / ("-" 1*DIGIT) ]

hex-val = "x" 1*HEXDIG
[ 1*("." 1*HEXDIG) / ("-" 1*HEXDIG) ]

prose-val = "`<" *(%x20-3D / %x3F-7E) ">`"
; bracketed string of SP and VCHAR
; without angles
; prose description, to be used as
; last resort

Notes on ABNF Definition

The ABNF definition of ABNF demonstrates the self-describing nature of the notation. The rules show how ABNF syntax is formally defined using ABNF itself.

Key observations:

  • Rules are defined using the same operators they describe
  • The notation is recursive and self-referential
  • This provides a formal specification of the ABNF metalanguage