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src/sage/rings/function_field/drinfeld_modules/charzero_drinfeld_module.py
@@ -584,9 +584,9 @@ def taelman_exponential_unit(self):
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of this Drinfeld module.
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A Taelman's unit is by definition an element `x \in
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- \FF_q((1/T))` whose exponential falls in `\FF_q[T]`.
+ \mathbb F_q((1/T))` whose exponential falls in `\mathbb F_q[T]`.
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- Taelman's units form a `\FF_q[T]`-line in `\FF_q((1/T))`;
+ Taelman's units form a `\mathbb F_q[T]`-line in `\mathbb F_q((1/T))`;
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a fundamental unit is by definition a generator of this line.
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We refer to [Tae2012]_ for more details about this construction.
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