Difference between revisions of "Arithmetic"
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| − | '''Arithmetic''' is a branch of mathematics | + | '''Arithmetic''' is a branch of mathematics which deals with numbers and their basic properties under the [[operation]]s of [[addition]], [[subtraction]], [[multiplication]], [[division]], and [[exponents]] as well as percents, radicals, fractions, and decimals. |
| − | In general, more basic properties of the integers belong to arithmetic while deeper or more difficult results belong to [[number theory]], but the boundary is not extremely clear. | + | In general, more basic properties of the integers belong to arithmetic while deeper or more difficult results belong to [[number theory]], but the boundary is not extremely clear. For instance, [[modular arithmetic]] might be considered part of arithmetic as well as part of [[number theory]]. |
One of the earlier arithmetic devices was the [[abacus]]. | One of the earlier arithmetic devices was the [[abacus]]. | ||
| − | + | According to Wikipedia, Arithmetic comes from the Greek word arithmos, "number" and tiké [téchne], "art") | |
| − | Arithmetic comes from the Greek word arithmos, "number" and tiké [téchne], "art") | + | |
{{stub}} | {{stub}} | ||
Latest revision as of 13:22, 5 March 2022
Arithmetic is a branch of mathematics which deals with numbers and their basic properties under the operations of addition, subtraction, multiplication, division, and exponents as well as percents, radicals, fractions, and decimals.
In general, more basic properties of the integers belong to arithmetic while deeper or more difficult results belong to number theory, but the boundary is not extremely clear. For instance, modular arithmetic might be considered part of arithmetic as well as part of number theory.
One of the earlier arithmetic devices was the abacus.
According to Wikipedia, Arithmetic comes from the Greek word arithmos, "number" and tiké [téchne], "art")
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