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  2. Addition - Wikipedia

    en.wikipedia.org/wiki/Addition

    Addition is commutative, meaning that one can change the order of the terms in a sum, but still get the same result. Symbolically, if a and b are any two numbers, then a + b = b + a. The fact that addition is commutative is known as the "commutative law of addition" or "commutative property of addition".

  3. Elementary arithmetic - Wikipedia

    en.wikipedia.org/wiki/Elementary_arithmetic

    Example of addition with carry. The black numbers are the addends, the green number is the carry, and the blue number is the sum. In the rightmost digit, the addition of 9 and 7 is 16, carrying 1 into the next pair of the digit to the left, making its addition 1 + 5 + 2 = 8. Therefore, 59 + 27 = 86.

  4. Exercise (mathematics) - Wikipedia

    en.wikipedia.org/wiki/Exercise_(mathematics)

    Early exercises deal with addition, subtraction, multiplication, and division of integers. Extensive courses of exercises in school extend such arithmetic to rational numbers. Various approaches to geometry have based exercises on relations of angles, segments, and triangles.

  5. Mathematics - Wikipedia

    en.wikipedia.org/wiki/Mathematics

    This object of algebra was called modern algebra or abstract algebra, ... It is in Babylonian mathematics that elementary arithmetic (addition, subtraction, ...

  6. Direct sum - Wikipedia

    en.wikipedia.org/wiki/Direct_sum

    This is false, however, for some algebraic objects, like nonabelian groups. In the case where infinitely many objects are combined, the direct sum and direct product are not isomorphic, even for abelian groups, vector spaces, or modules. As an example, consider the direct sum and direct product of (countably) infinitely many copies of the integers.

  7. Outline of algebra - Wikipedia

    en.wikipedia.org/wiki/Outline_of_algebra

    In addition to working directly with numbers, algebra also covers symbols, variables, and set elements. Addition and multiplication are general operations , but their precise definitions lead to structures such as groups , rings , and fields .