Q: Is multiplication division? ¶
A: Yes.
Q: Is multiplication often written using the sign "×" between the terms? ¶
A: Yes, that is, in infix notation.
Q: Is multiplication as the "multiplicatively denoted" binary operation in a ring? ¶
A: Yes.
Q: Is multiplication also defined for other types of numbers? ¶
A: Yes, such as complex numbers, and more abstract constructs, like matrices.
Q: Is multiplication called a product? ¶
A: Yes.
Q: Is multiplication not? ¶
A: Yes, and in general, commutative for matrices and quaternions.
Q: Is multiplication documented in the Egyptian? ¶
A: Yes, and Greek, Indian and Chinese civilizations.
Q: Is multiplication known to be power associative? ¶
A: Yes.
Q: Is multiplication not commutative? ¶
A: Yes, and therefore this group is nonabelian.
Q: Was multiplication very similar to modern decimal multiplication? ¶
A: Yes.
Q: Is multiplication extended in a similar way to rational numbers and then to real numbers? ¶
A: Yes.
Q: Is multiplication not a group? ¶
A: Yes, and even if we exclude zero.
Q: Is multiplication repeated? ¶
A: Yes, and the resulting operation is known as exponentiation.