[go: nahoru, domu]

Jump to content

Glyconic: Difference between revisions

From Wikipedia, the free encyclopedia
Content deleted Content added
m Oops, sorry
Tag: Reverted
No edit summary
Line 1: Line 1:
'''Glyconic''' (from [[Glycon (poet)|Glycon]], a [[Greek lyric|Greek lyric poet]]) is a form of [[meter (poetry)|meter]] in [[classical antiquity|classical]] Greek and Latin poetry. The glyconic line is the most basic form of [[Aeolic verse]], and it is often combined with others.
'''Glyconic''' (from [[Glycon]], a [[Greek lyric|Greek lyric poet]]) is a form of [[meter (poetry)|meter]] in [[classical antiquity|classical]] Greek and Latin poetry. The glyconic line is the most basic form of [[Aeolic verse]], and it is often combined with others.


The basic shape (often abbreviated as gl) is as follows:
The basic shape (often abbreviated as gl) is as follows:

Revision as of 06:43, 22 July 2021

Glyconic (from Glycon, a Greek lyric poet) is a form of meter in classical Greek and Latin poetry. The glyconic line is the most basic form of Aeolic verse, and it is often combined with others.

The basic shape (often abbreviated as gl) is as follows:

x x   – u u –   u –

Here "x" indicates an anceps, "–" a longum, and "u" a brevis. "x x" is known as the Aeolic base, which can be – –, – u, or u –. "– u u –" is a choriambus. As in all classical verse forms, the phenomenon of brevis in longo is observed, so although the last syllable can actually be short or long, it always "counts" as long.

The acephalous ("headless") version (^gl), also known as the telesillean (Latin: telesilleus), is:

  x   – u u –   u –

Runs of glyconic lines are often ended by a pherecratean (a glyconic without the last brevis: x x – u u – –), as in the glyconic and pherecratean stanzas found in Anacreon and Catullus (i.e. Catullus 34 and 61). The combination of glyconic and pherecratean is given the name priapean (Latin: priapeus):

x x – u u – u – | x x – u u – –

References

  • Daniel H. Garrison (editor). The Student's Catullus. University of Oklahoma Press: Norman, 2004.

Further reading

  • M. L. West. Greek Metre. Oxford University Press, 1982.