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partial product
(redirected from Infinite product)

   Also found in: Encyclopedia, Wikipedia 0.03 sec.
partial product
n
(Mathematics) the result obtained when a number is multiplied by one digit of a multiplier

partial product
A product formed by multiplying the multiplicand by one digit of the multiplier when the multiplier has more than one digit. Partial products are used as intermediate steps in calculating larger products. For example, the product of 67 and 12 can be calculated as the sum of two partial products, 134 (67 × 2) + 670 (67 × 10), or 804.


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14) (3) We know that (the infinite products are in the Cauchy sense) [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] and, consequently, using (14) [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] The problem is to show that, for large N, the second term in [.
[infinity]] can be identified with the infinite product space [1] x [2] x .
The Infinite product proved itself to be a stable and highly efficient product, capable of supporting the most demanding WAP services.
 
 
 
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