## Serial Number Arithmetic

RFC 1982

Document | Type | RFC - Proposed Standard (August 1996; No errata) | |
---|---|---|---|

Last updated | 2013-03-02 | ||

Stream | IETF | ||

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IESG | IESG state | RFC 1982 (Proposed Standard) | |

Consensus Boilerplate | Unknown | ||

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Network Working Group R. Elz Request for Comments: 1982 University of Melbourne Updates: 1034, 1035 R. Bush Category: Standards Track RGnet, Inc. August 1996 Serial Number Arithmetic Status of this Memo This document specifies an Internet standards track protocol for the Internet community, and requests discussion and suggestions for improvements. Please refer to the current edition of the "Internet Official Protocol Standards" (STD 1) for the standardization state and status of this protocol. Distribution of this memo is unlimited. Abstract This memo defines serial number arithmetic, as used in the Domain Name System. The DNS has long relied upon serial number arithmetic, a concept which has never really been defined, certainly not in an IETF document, though which has been widely understood. This memo supplies the missing definition. It is intended to update RFC1034 and RFC1035. 1. Introduction The serial number field of the SOA resource record is defined in RFC1035 as SERIAL The unsigned 32 bit version number of the original copy of the zone. Zone transfers preserve this value. This value wraps and should be compared using sequence space arithmetic. RFC1034 uses the same terminology when defining secondary server zone consistency procedures. Unfortunately the term "sequence space arithmetic" is not defined in either RFC1034 or RFC1035, nor do any of their references provide further information. This phrase seems to have been intending to specify arithmetic as used in TCP sequence numbers [RFC793], and defined in [IEN-74]. Unfortunately, the arithmetic defined in [IEN-74] is not adequate for the purposes of the DNS, as no general comparison operator is Elz & Bush Standards Track [Page 1] RFC 1982 Serial Number Arithmetic August 1996 defined. To avoid further problems with this simple field, this document defines the field and the operations available upon it. This definition is intended merely to clarify the intent of RFC1034 and RFC1035, and is believed to generally agree with current implementations. However, older, superseded, implementations are known to have treated the serial number as a simple unsigned integer, with no attempt to implement any kind of "sequence space arithmetic", however that may have been interpreted, and further, ignoring the requirement that the value wraps. Nothing can be done with these implementations, beyond extermination. 2. Serial Number Arithmetic Serial numbers are formed from non-negative integers from a finite subset of the range of all integer values. The lowest integer in every subset used for this purpose is zero, the maximum is always one less than a power of two. When considered as serial numbers however no value has any particular significance, there is no minimum or maximum serial number, every value has a successor and predecessor. To define a serial number to be used in this way, the size of the serial number space must be given. This value, called "SERIAL_BITS", gives the power of two which results in one larger than the largest integer corresponding to a serial number value. This also specifies the number of bits required to hold every possible value of a serial number of the defined type. The operations permitted upon serial numbers are defined in the following section. 3. Operations upon the serial number Only two operations are defined upon serial numbers, addition of a positive integer of limited range, and comparison with another serial number. 3.1. Addition Serial numbers may be incremented by the addition of a positive integer n, where n is taken from the range of integers [0 .. (2^(SERIAL_BITS - 1) - 1)]. For a sequence number s, the result of such an addition, s', is defined as s' = (s + n) modulo (2 ^ SERIAL_BITS) Elz & Bush Standards Track [Page 2] RFC 1982 Serial Number Arithmetic August 1996 where the addition and modulus operations here act upon values that are non-negative values of unbounded size in the usual ways of integer arithmetic. Addition of a value outside the range [0 .. (2^(SERIAL_BITS - 1) - 1)] is undefined. 3.2. Comparison Any two serial numbers, s1 and s2, may be compared. The definition of the result of this comparison is as follows. For the purposes of this definition, consider two integers, i1 and i2, from the unbounded set of non-negative integers, such that i1 andShow full document text