The radix point has its usual function; moving it left divides by the base; moving it right multiplies by the base.
12.
A common theory is that fractions were represented identically & mdash; a radix point was not written but rather made clear by context.
13.
It is now seen that 1101, which is to the left of the radix point, is the binary representation of the decimal number 13.
14.
In numeral format, each digit has its associated base attached as a subscript, and the radix point is marked by a full stop or period.
15.
To the right of the radix point is 101, which is the binary representation of the decimal fraction 625 / 1000 ( or 5 / 8 ).
16.
Certainly, in the decimal and binary, we may omit the rightmost trailing infinite 0s after the radix point and gain a representations of integer or terminating fraction.
17.
Another perspective on the canonical codewords is that they are the digits past the radix point ( binary decimal point ) in a binary representation of a certain series.
18.
Then the canonical codeword for symbol " i " is the first " l " i binary digits past the radix point in the binary representation of
19.
With the use of a radix point ( decimal point in base-10 ), the notation can be extended to include fractions and the numeric expansions of real numbers.
20.
But, in balanced ternary, we can't omit the rightmost trailing infinite-1s after the radix point in order to gain a representations of integer or terminating fraction.
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