unidirectional handshaking - Übersetzung nach russisch
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unidirectional handshaking - Übersetzung nach russisch

Unidirectional error

unidirectional handshaking      
одностороннее представление
odd node         
  • 2 + 3 + 2 + 3 + 3 + 1 {{=}} 14}}, twice the number of edges.
  • An infinite graph with only one odd vertex
  • The [[mountain climbing problem]]
  • A Sperner coloring of a triangulated triangle, shaded to highlight the three small triangles that have all three vertex colors
LEMMA THAT EVERY NODE-LINK GRAPH HAS AN EVEN NUMBER OF ODD-DEGREE VERTICES
Handshaking Lemma; Degree sum formula; Handshake lemma; Odd vertex; Odd node; Handshaking theorem

математика

нечетный узел

odd vertex         
  • 2 + 3 + 2 + 3 + 3 + 1 {{=}} 14}}, twice the number of edges.
  • An infinite graph with only one odd vertex
  • The [[mountain climbing problem]]
  • A Sperner coloring of a triangulated triangle, shaded to highlight the three small triangles that have all three vertex colors
LEMMA THAT EVERY NODE-LINK GRAPH HAS AN EVEN NUMBER OF ODD-DEGREE VERTICES
Handshaking Lemma; Degree sum formula; Handshake lemma; Odd vertex; Odd node; Handshaking theorem

математика

нечетная вершина (графа)

Definition

handshake
(handshakes)
If you give someone a handshake, you take their right hand with your own right hand and hold it firmly or move it up and down, as a sign of greeting or to show that you have agreed about something such as a business deal.
N-COUNT

Wikipedia

Berger code

In telecommunication, a Berger code is a unidirectional error detecting code, named after its inventor, J. M. Berger. Berger codes can detect all unidirectional errors. Unidirectional errors are errors that only flip ones into zeroes or only zeroes into ones, such as in asymmetric channels. The check bits of Berger codes are computed by counting all the zeroes in the information word, and expressing that number in natural binary. If the information word consists of n {\displaystyle n} bits, then the Berger code needs k = log 2 ( n + 1 ) {\displaystyle k=\lceil \log _{2}(n+1)\rceil } "check bits", giving a Berger code of length k+n. (In other words, the k {\displaystyle k} check bits are enough to check up to n = 2 k 1 {\displaystyle n=2^{k}-1} information bits). Berger codes can detect any number of one-to-zero bit-flip errors, as long as no zero-to-one errors occurred in the same code word. Similarly, Berger codes can detect any number of zero-to-one bit-flip errors, as long as no one-to-zero bit-flip errors occur in the same code word. Berger codes cannot correct any error.

Like all unidirectional error detecting codes, Berger codes can also be used in delay-insensitive circuits.

Übersetzung von &#39unidirectional handshaking&#39 in Russisch