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typographical point - traducción al ruso
AXIOMATIC SYSTEM
Typographical number theory
typographical point
типографский пункт
point-to-point communication
![A point-to-point wireless unit with a built-in antenna at [[Huntington Beach, California]]](https://commons.wikimedia.org/wiki/Special:FilePath/RADWIN-point-to-point-wireless-Huntington-Beach.jpg?width=200 "A point-to-point wireless unit with a built-in antenna at [[Huntington Beach, California]]")
COMMUNICATIONS CONNECTION BETWEEN TWO NODES OR ENDPOINTS
Point-to-point communication; Point to point communications; Point-to-point link; Point-to-point telecommunications; Point-to-point communication (telecommunications); Point-to-Point Link; Point-to-Point link; Point to point communication; One-to-one (communication); Point-to-point radio link; Point-to-point connection
общая лексика
связь прямая
связь через коммутатор
связь
связь междупунктовая
point-to-point protocol
A SIMPLE DATA LINK LAYER PROTOCOL USED BETWEEN TWO DEVICES
Point to point protocol; Point To Point Protocol; Point to Point Protocol; Multilink PPP; MLPPP; PPPOI; Pppoi; P2PP; PPP connection; Multilink Protocol; Point-to-point protocol; Compression Control Protocol; PPP protocol
межпунктовыи протокол
Definición
Point-to-Point Protocol
<communications, protocol> (PPP) The protocol defined in
RFC 1661, the Internet standard for transmitting {network
layer} datagrams (e.g. IP packets) over serial
point-to-point links.
PPP has a number of advantages over SLIP; it is designed to
operate both over asynchronous connections and bit-oriented
synchronous systems, it can configure connections to a
remote network dynamically, and test that the link is usable.
PPP can be configured to encapsulate different network layer
protocols (such as IP, IPX, or AppleTalk) by using the
appropriate Network Control Protocol (NCP).
RFC 1220 describes how PPP can be used with remote bridging.
Usenet newsgroup: news:comp.protocols.ppp.
{A paper on PPP
(ftp://ftp.uu.net/vendor/MorningStar/papers/sug91-cheapIP.ps.Z) }.
(1994-12-13)
Wikipedia
Typographical Number Theory
Typographical Number Theory (TNT) is a formal axiomatic system describing the natural numbers that appears in Douglas Hofstadter's book Gödel, Escher, Bach. It is an implementation of Peano arithmetic that Hofstadter uses to help explain Gödel's incompleteness theorems.
Like any system implementing the Peano axioms, TNT is capable of referring to itself (it is self-referential).
