Search using two "remainders"
Author: shiroeExecutions: 20
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We will examine the natural numbers within the range of n, but when n is less than or equal to a or b, we will treat the remainder as 0.
Let n0 be the smallest natural number defining the range.
Let n1 be the largest natural number defining the range.
Count the number of natural numbers in the range from n0 to n1 that are coprime to n, and output that count.
Let n0 be the smallest natural number defining the range.
Let n1 be the largest natural number defining the range.
Count the number of natural numbers in the range from n0 to n1 that are coprime to n, and output that count.
| a | (Divide n by a) |
| ra | (remainder when n is divided by a) |
| b | (Divide n by b) |
| rb | (remainder when n is divided by b) |
| n0 | (Minimum scope of investigation) |
| n1 | (Maximum scope of the search) |
| count | (Number of ns that satisfy the condition) |
| The smallest n that satisfies the condition | |
| The largest n that satisfies the conditions |
Digit display setting: 50 digits. Fixed digits. Real number calculation mode.
n0 ≤ n1
n0 ≤ n1
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we investigate the largest and smallest natural numbers such that
when divided by a, the remainder is Ra,
and when divided by b, the remainder is Rb.