cardinal number
cardinal **

Take the familiar mathematical example of the greatest cardinal number.

These sets are then taken to "be" cardinal numbers, by definition.

The word all can be followed by a cardinal number (all three things).

It should be rewritten in Portuguese without any cardinal number.

Cardinal numbers have a complex system of inflection and agreement.

This is a useful feature in the ordering of cardinal numbers.

However, unless a suffix is added, they are said as cardinal numbers.

However, only a rather large cardinal number can be both and thus weakly inaccessible.

There are unique words for the cardinal numbers 1-10.

Cardinal numbers are used to measure how many items are in a set.

Cardinal numbers refer to the size of a group.

Finite cardinal numbers are typically not called regular or singular.

In general, the following rules are used to determine agreement between the cardinal number and a noun.

The cardinal numbers are built up in a regular way from the following:

Cardinal numbers in French from 1 to 20 are as follows:

This is usually taken as the definition of cardinal number in axiomatic set theory.

The numerals 1-9 have their own names, different from the cardinal numbers used in counting.

Cardinal numbers are the words we use for counting objects or expressing quantity.

Nouns are ordinarily in the singular when following cardinal numbers.

A large cardinal is a cardinal number with an extra property.

The use of Scott's trick for cardinal numbers shows how the method is typically employed.

They are different from the cardinal numbers (one, two, three, etc.) referring to the quantity.

"Cardinal Numbers," for all its diversity of setting, is a coherent book, one that invites reading from beginning to end.

In mathematics, a remarkable cardinal is a certain kind of large cardinal number.

(1) Any soft signs are dropped if they occur word finally in the original cardinal number.