Cardinal numbers? HELP!

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Jim_Baur

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HELP!

Somewhere I learned or thought I learned about cardinal numbers.

Example: the engine of a auto mobile is the number one part on a car.

Example: to love God, self and neighbor is the cardinal or number one commandment.

Cardinal and not ordinal.

I cannot recall where I learned this, not if I recall properly.

Also, but side note: can we have qualitative numbers instead of merely quantitative numbers?

I believe we can!

THANKS!
 
I think you are thinking about two different meanings of cardinal.

A cardinal number is something that indicates quantity (i.e. five cars) as opposed to ordinal numbers which indicate position (i.e. the car in 5th position).

The use of cardinal in your examples are not about numbers per se, but rather the primacy of a thing (i.e. cardinal virtue). Similar concepts, but not really the same thing.
 
To add to Usige

Cardinal refers to countingnumbers, 1,2,3,4…

Ordinal refers to order 1st, 2nd, 3rd…
 
HELP!

Somewhere I learned or thought I learned about cardinal numbers.

Example: the engine of a auto mobile is the number one part on a car.

Example: to love God, self and neighbor is the cardinal or number one commandment.

Cardinal and not ordinal.

I cannot recall where I learned this, not if I recall properly.

Also, but side note: can we have qualitative numbers instead of merely quantitative numbers?

I believe we can!

THANKS!
Green tree frogs.
 
HELP!

Somewhere I learned or thought I learned about cardinal numbers.
A cardinal number is a counting number such as: 0,1,2,3,4,…
Two sets have the same cardinality if there is a one-to-one and onto correspondence (bijection) between them. The cardinality of the real numbers is greater than that of the natural numbers. No one knows if there is a set of numbers with cardinality less than that of the real numbers, but greater than that of the natural numbers. There is a mathematician who believes the problem can be solved in a multiverse.
 
A cardinal number is a counting number such as: 0,1,2,3,4,…
Two sets have the same cardinality if there is a one-to-one and onto correspondence (bijection) between them. The cardinality of the real numbers is greater than that of the natural numbers. No one knows if there is a set of numbers with cardinality less than that of the real numbers, but greater than that of the natural numbers. There is a mathematician who believes the problem can be solved in a multiverse.
Who? Pray tell.
 
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