Digamma members are not required to attend study hall.

Hesiod does not observe digamma as often as the others do.

Their chief importance is in his attempt to restore the metre by the insertion of the lost digamma.

For digamma, this led to the two main variants of classical "F" and square .

Proto-Greek w (digamma) was lost in Attic before historical times.

The Doric dialect preserved the ᾱ, but lost the digamma by the classical period.

The digamma function, which is the derivative of this function, is also commonly seen.

The letters digamma, san, qoppa, and sampi were also used in Greek numerals.

Both originally ended with digamma, which by the time of Classical Greek had either vanished or changed to υ.

Where is the digamma function (derivative of log gamma), and we used the reverse substitutions in the last step.

The ratio of observance/neglect of digamma varies between them.

Digamma is an in-school honor society.

Digamma is the manifested Star.

The name digamma was used in ancient Greek and is the most common name for the letter in its alphabetic function today.

The Newton series for the digamma follows from Euler's integral formula:

In the Aeolic dialect, the digamma was retained as upsilon (υ u).

Today it is used only to represent the numeric digamma, and never to represent the sequence στ in text.

The roots of the digamma function are the saddle points of the complex-valued gamma function.

In one local alphabet, that of Pamphylia, this variant form existed side by side with standard digamma as two distinct letters.

In mathematics, the digamma function is defined as the logarithmic derivative of the gamma function:

The digamma function:

Digamma/wau was part of the original archaic Greek alphabet as initially adopted from Phoenician.

Throughout much of its history, the shape of digamma/stigma has often been very similar to that of other symbols, with which it can easily be confused.

All three poets, for example, employed digamma inconsistently, sometimes allowing it to affect syllable length and meter, sometimes not.

For the large values of the argument, factorial can be approximated through the integral of the digamma function, using the continued fraction representation.