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- этимология
Что (кто) такое enumeration procedure - определение
CLASS OF COMBINATORIAL ENUMERATION PROBLEMS
Graphical enumeration; Enumeration of graphs
![free trees]] on 2, 3, and 4 labeled vertices: <math>2^{2-2}=1</math> tree with 2 vertices,
<math>3^{3-2}=3</math> trees with 3 vertices, and <math>4^{4-2}=16</math> trees with 4 vertices.](https://commons.wikimedia.org/wiki/Special:FilePath/Cayley's formula 2-4.svg?width=200 "free trees]] on 2, 3, and 4 labeled vertices: <math>2^{2-2}=1</math> tree with 2 vertices,
<math>3^{3-2}=3</math> trees with 3 vertices, and <math>4^{4-2}=16</math> trees with 4 vertices.")
Credé's prophylaxis
MEDICAL PROCEDURE PERFORMED ON NEWBORNS
Crede procedure; Credé procedure
Credé procedure is the practice of washing a newborn's eyes with a 2% silver nitrate solution to protect against neonatal conjunctivitis caused by Neisseria gonorrhoeae.
Radiotelephony procedure
METHODS TO MAKE VOICE COMMUNICATIONS UNDERSTOOD OVER A POTENTIALLY DEGRADED CHANNEL
Radio language; Communications discipline; Voice procedure; Radiotelephony voice procedure
Radiotelephony procedure (also on-air protocol and voice procedure) includes various techniques used to clarify, simplify and standardize spoken communications over two-way radios, in use by the armed forces, in civil aviation, police and fire dispatching systems, citizens' band radio (CB), and amateur radio.
Graph enumeration
In combinatorics, an area of mathematics, graph enumeration describes a class of combinatorial enumeration problems in which one must count undirected or directed graphs of certain types, typically as a function of the number of vertices of the graph. These problems may be solved either exactly (as an algebraic enumeration problem) or asymptotically.
Википедия
Graph enumeration
In combinatorics, an area of mathematics, graph enumeration describes a class of combinatorial enumeration problems in which one must count undirected or directed graphs of certain types, typically as a function of the number of vertices of the graph. These problems may be solved either exactly (as an algebraic enumeration problem) or asymptotically. The pioneers in this area of mathematics were George Pólya, Arthur Cayley and J. Howard Redfield.
