Editing Balanced ternary (section)

===Conversion from any integer base to balanced ternary===

We may convert to balanced ternary with the following formula:
:<math>
  \left(a_na_{n-1}\cdots a_1a_0.c_1 c_2 c_3\cdots\right)_b =
    \sum_{k=0}^n a_kb^k + \sum_{k=1}^\infty c_kb^{-k}.
</math>

where,
: ''a<sub>n</sub>a''<sub>''n''−1</sub>...''a''<sub>1</sub>''a''<sub>0</sub>.''c''<sub>1</sub>''c''<sub>2</sub>''c''<sub>3</sub>... is the original representation in the original numeral system. 
: ''b'' is the original radix. ''b'' is 10 if converting from decimal.
: ''a<sub>k</sub>'' and ''c<sub>k</sub>'' are the digits ''k'' places to the left and right of the radix point respectively.

For instance,
  −25.4<sub>dec</sub> = −(1T×101<sup>1</sup> + 1TT×101<sup>0</sup> + 11×101<sup>−1</sup>)
           = −(1T×101 + 1TT + 11÷101)
           = −10T1.{{overline|11TT}}
           =  T01T.{{overline|TT11}}

  1010.1<sub>2</sub> = 1T<sup>10</sup> + 1T<sup>1</sup> + 1T<sup>−1</sup>
            = 10T + 1T + 0.{{overline|1}}
            = 101.{{overline|1}}