Abjad

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An abjad is a type of writing system where there is one symbol per consonantal phoneme, sometimes also called a consonantary. Abjads differ from alphabets in that they lack characters for vowels. The term takes its name from the old order of the Arabic alphabet's consonants Alif, Bá, Jim, Dál, though the word may have earlier roots in Phoenician or Ugaritic.

"Impure" abjads (such as Arabic) may have characters for some vowels as well, or optional vowel diacritics, or both; however, the term's originator, Peter Daniels, insists that it should be applied only to scripts entirely lacking in vowel indicators, thus excluding Arabic, Hebrew, and Syriac. All known abjads belong to the Semitic family of scripts, and derive from the original Northern Linear Abjad. The reason for this is that Semitic languages have a morphemic structure which makes the denotation of vowels redundant in most cases.

Many scripts derived from abjads have been extended with vowel symbols to become full alphabets. This has mostly happened when the script was adapted to a non-Semitic language, the most famous case being the derivation of the Greek alphabet from the Phoenician abjad. Other times, the vowel signs come in the form of little points or hooks attached to the consonant letters, producing an abugida.

Many non-Semitic languages such as English can be written without vowels and read with little difficulty. (For example, the previous sentence could be written Mny nn-Smtc lnggs sch `s `nglsh cn b wrttn wtht vwls `nd rd wth lttl dffclty. and still be fairly legible.)

See also Bahá'í, where abjad is a numerological system.

fa:ابجد fr:abjad de:Abjad wa:abdjad