Sentence examples for 1 digits from inspiring English sources

For centuries, it had been assumed that there was no way to compute the n th digit of π without calculating all of the preceding n − 1 digits.

While probabilistically one may determine the n th digit of π without computing the preceding n − 1 digits, obtaining n th digit exactly (correctly) always for any n does not seem to be possible without a large precision.

David Bailey, Peter Borwein and Simon Plouffe developed the following formula (known as BBP formula) to compute the n th hexadecimal digit (base 16) of π without having the previous n − 1 digits π = ∑ m = 0 ∞ 1 16 m ( 4 8 m + 1 − 2 8 m + 4 − 1 8 m + 5 − 1 8 m + 6 ).

The CSD form of a constant can be found from binary by iteratively substituting every string of k digits "1" (say, "1111") with a string of k − 1 digits "0" between a "1" and a "−1" (the string 1111 becomes "( 1000overline{ 1 )").

Its CSD representation is 10 1 ¯ 0 1 ¯ 010 1 ¯ 010 1 ¯ 0 1 ¯, which can be found from the binary representation by iteratively replacing every string having n ≥ 2 consecutive digits '1' (e.g., 1111, where n = 4) with the string having n − 1 digits '0' between a digit '1' and a digit ' 1 ¯ ', (e.g., 1000 1 ¯, where n = 4; see [20] for more details).

Adding two single-digit binary numbers is relatively simple, using a form of carrying: :0 + 0 → 0 :0 + 1 → 1 :1 + 0 → 1 :1 + 1 → 0, carry 1 (since 1 + 1 = 2 = 0 + (1 × 21) ) Adding two "1" digits produces a digit "0", while 1 must be added to the next column.

Digits are numbered as follows; digit 1 (thumb), digit 2 (index finger), digit 3 (middle finger), digit 4 (ring finger) and digit 5 (little finger).

We consider the GPS location information at different levels of decimal resolution: 1 digit (red), 2 digits (blue), 3 digits (green), 4 digits (magenta) and 5 digits (black).

Afferents from the thenar, palmar pads and hypothenar overlapped with those from digit 1, digit 2 to digit 4 and digit 5, respectively.

(Today, U.P.C. codes typically have 12 digits).

But my 718 digits were fatal.