The phrase "adding or multiplying" is correct and usable in written English.
It can be used in mathematical contexts or discussions about operations involving numbers or quantities.
Example: "In this equation, you can choose between adding or multiplying the values to achieve the desired result."
Alternatives: "summing or multiplying" or "combining or multiplying".
* overflows on adding or multiplying two unsigned integers.
Interestingly the three two-digit numbers above can be obtained from 235 by first splitting 235 into two or three parts, and then adding or multiplying these parts in some way (a given part may be used more than once).
Also we made a comparison with another design for proofing the improvements of the accuracy and speed of calculations, the other design as will be mentioned later on this paper is using maximum 12 bit accuracy in adding or multiplying calculations.
Either adding or multiplying those four will generate the forecast model.
The rules as regards adding or multiplying, however, are the same as above.
The sum or product of any two invariants is invariant, and the finite basis problem asked whether it was possible to get all the invariants by starting with a finite list of invariants, called generators, and then, adding or multiplying the generators together.
However, it is difficult to integrate these parameters into a single parameter because we are not allowed to directly adding or multiply to process them.
If two such numbers are added or multiplied, the result is again a natural number.
For tuples, addition and multiplication do not add or multiply elements, but instead combine and replicate the tuples themselves.
A matrix is a rectangular arrangement of scalars, and two matrices can be added or multiplied as shown in the table.
Because Wang tiles carry both data (the numbers) and simple rules for combining it, mathematicians in the 1960s proved that the tiles could be used to add or multiply numbers.
