Je was op zoek naar: countable (Duits - Engels)

(countable)
(countable)

// spl - countable functions
http://der-dave.com

(countable, but only rarely)
(countable)

many is used for countable nouns.
many is used for countable nouns.

a few is used for countable nouns.
a few is used for countable nouns.

you can use them with countable and uncountable nouns.
you can use them with countable and uncountable nouns.

english: (piece of) information (countable)
(the) people

(i am assuming a container of juice would be countable.)
(i am assuming a container of juice would be countable.)

the answer seemed to me to be because juice is ontelbaar (uncountable) and an apple is telbaar (countable).
the answer seemed to me to be because juice is ontelbaar (uncountable) and an apple is telbaar (countable).

they were identifiable and countable at every turn. jews and non-jews alike, the victims as a whole, however, have remained an amorphous mass.
they were identifiable and countable at every turn. jews and non-jews alike, the victims as a whole, however, have remained an amorphous mass.

i guess my theory about countable and uncountable doesn't matter anymore since sap turned out to be a het word. i wish i had checked van dale but i was so sure it was a de word!
i guess my theory about countable and uncountable doesn't matter anymore since sap turned out to be a het word. i wish i had checked van dale but i was so sure it was a de word!

es existieren allerdings abschwächungen des auswahlaxioms, die dieses nicht implizieren, aber für fälle wie die beiden beispiele die existenz zeigen, beispielsweise für den ersten fall das axiom cc (für „countable choice“), welches besagt, dass eine auswahlfunktion existiert, wenn die mengenfamilie abzählbar ist.
the debate is interesting enough, however, that it is considered of note when a theorem in zfc (zf plus ac) is logically equivalent (with just the zf axioms) to the axiom of choice, and mathematicians look for results that require the axiom of choice to be false, though this type of deduction is less common than the type which requires the axiom of choice to be true.