Basic Multilingual Plane - definitie. Wat is Basic Multilingual Plane
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Wat (wie) is Basic Multilingual Plane - definitie

GEOMETRY WITHOUT THE PARALLEL POSTULATE
Basic geometry; Neutral geometry; Absolute Geometry; Absolute plane; Hilbert plane

Basic Multilingual Plane         
  • A map of the Supplementary Ideographic Plane. Each numbered box represents 256 code points.
  • A map of the Supplementary Special-purpose Plane. Each numbered box represents 256 code points.
  • A map of the Tertiary Ideographic Plane. Each numbered box represents 256 code points.
  • A map of the Supplementary Multilingual Plane. Each numbered box represents 256 code points.
CONTINUOUS GROUP OF 65536 CODE POINTS IN THE UNICODE CODED CHARACTER SET
Basic multilingual plane; Basic Multilingual Plane; Supplementary Multilingual Plane; Plane One; Plane Zero; Plane Fifteen; Plane Sixteen; Supplementary Ideographic Plane; Plane Two; Supplementary Special-purpose Plane; Plane Fourteen; Plane 0; Plane 1; Plane 2; Plane 14; Plane 15; Plane 16; Astral character; Mapping of Unicode character planes; Unicode plane; Supplementary characters; Unicode planes; Tertiary Ideographic Plane; Private Use Plane; Astral plane (Unicode); Plane 15 (Unicode); Plane 16 (Unicode); Private use plane; Private use plane (Unicode); UCS-PUP15; PUP15; PUP16; UCS-PUP16; PUP15 (Unicode); PUP16 (Unicode); Supplementary plane; Unicode BMP; Private Use Planes; Plane 4; Plane 5; Plane 6; Plane 7; Plane 8; Plane 9; Plane 10; Plane 11; Plane 12; Plane 13; Supplemental Multilingual Plane; Supplemental Ideographic Plane; Supplemental Special-purpose Plane; Plane (unicode)
<text, standard> (BMP) The first plane defined in Unicode/ISO 10646, designed to include all scripts in active modern use. The BMP currently includes the Latin, Greek, Cyrillic, Devangari, hiragana, katakana, and Cherokee scripts, among others, and a large body of mathematical, APL-related, and other miscellaneous characters. Most of the Han ideographs in current use are present in the BMP, but due to the large number of ideographs, many were placed in the Supplementary Ideographic Plane. Unicode home (http://unicode.org). (2002-03-19)
Supplementary Ideographic Plane         
  • A map of the Supplementary Ideographic Plane. Each numbered box represents 256 code points.
  • A map of the Supplementary Special-purpose Plane. Each numbered box represents 256 code points.
  • A map of the Tertiary Ideographic Plane. Each numbered box represents 256 code points.
  • A map of the Supplementary Multilingual Plane. Each numbered box represents 256 code points.
CONTINUOUS GROUP OF 65536 CODE POINTS IN THE UNICODE CODED CHARACTER SET
Basic multilingual plane; Basic Multilingual Plane; Supplementary Multilingual Plane; Plane One; Plane Zero; Plane Fifteen; Plane Sixteen; Supplementary Ideographic Plane; Plane Two; Supplementary Special-purpose Plane; Plane Fourteen; Plane 0; Plane 1; Plane 2; Plane 14; Plane 15; Plane 16; Astral character; Mapping of Unicode character planes; Unicode plane; Supplementary characters; Unicode planes; Tertiary Ideographic Plane; Private Use Plane; Astral plane (Unicode); Plane 15 (Unicode); Plane 16 (Unicode); Private use plane; Private use plane (Unicode); UCS-PUP15; PUP15; PUP16; UCS-PUP16; PUP15 (Unicode); PUP16 (Unicode); Supplementary plane; Unicode BMP; Private Use Planes; Plane 4; Plane 5; Plane 6; Plane 7; Plane 8; Plane 9; Plane 10; Plane 11; Plane 12; Plane 13; Supplemental Multilingual Plane; Supplemental Ideographic Plane; Supplemental Special-purpose Plane; Plane (unicode)
<text, standard> (SIP) The third plane (plane 2) defined in Unicode/ISO 10646, designed to hold all the ideographs descended from Chinese writing (mainly found in Vietnamese, Korean, Japanese and Chinese) that aren't found in the {Basic Multilingual Plane}. The BMP was supposed to hold all ideographs in modern use; unfortunately, many Chinese dialects (like Cantonese and Hong Kong Chinese) were overlooked; to write these, characters from the SIP are necessary. This is one reason even non-academic software must support characters outside the BMP. Unicode home (http://unicode.org). (2002-06-19)
Plane (Unicode)         
  • A map of the Supplementary Ideographic Plane. Each numbered box represents 256 code points.
  • A map of the Supplementary Special-purpose Plane. Each numbered box represents 256 code points.
  • A map of the Tertiary Ideographic Plane. Each numbered box represents 256 code points.
  • A map of the Supplementary Multilingual Plane. Each numbered box represents 256 code points.
CONTINUOUS GROUP OF 65536 CODE POINTS IN THE UNICODE CODED CHARACTER SET
Basic multilingual plane; Basic Multilingual Plane; Supplementary Multilingual Plane; Plane One; Plane Zero; Plane Fifteen; Plane Sixteen; Supplementary Ideographic Plane; Plane Two; Supplementary Special-purpose Plane; Plane Fourteen; Plane 0; Plane 1; Plane 2; Plane 14; Plane 15; Plane 16; Astral character; Mapping of Unicode character planes; Unicode plane; Supplementary characters; Unicode planes; Tertiary Ideographic Plane; Private Use Plane; Astral plane (Unicode); Plane 15 (Unicode); Plane 16 (Unicode); Private use plane; Private use plane (Unicode); UCS-PUP15; PUP15; PUP16; UCS-PUP16; PUP15 (Unicode); PUP16 (Unicode); Supplementary plane; Unicode BMP; Private Use Planes; Plane 4; Plane 5; Plane 6; Plane 7; Plane 8; Plane 9; Plane 10; Plane 11; Plane 12; Plane 13; Supplemental Multilingual Plane; Supplemental Ideographic Plane; Supplemental Special-purpose Plane; Plane (unicode)
In the Unicode standard, a plane is a continuous group of 65,536 (216) code points. There are 17 planes, identified by the numbers 0 to 16, which corresponds with the possible values 00–1016 of the first two positions in six position hexadecimal format (U+hhhhhh).

Wikipedia

Absolute geometry

Absolute geometry is a geometry based on an axiom system for Euclidean geometry without the parallel postulate or any of its alternatives. Traditionally, this has meant using only the first four of Euclid's postulates, but since these are not sufficient as a basis of Euclidean geometry, other systems, such as Hilbert's axioms without the parallel axiom, are used. The term was introduced by János Bolyai in 1832. It is sometimes referred to as neutral geometry, as it is neutral with respect to the parallel postulate.