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  2.1. Chetyre factor affecting the accuracy of the results. As is known, the precision (width) calculated by computer interval result is completely determined by the following factors:
1) uncertainty in the initial data;
2) rounding when performing operations that change the interval or generating facilities;
3) the approximate nature of the numerical method used;
4) the extent to which relationships between participating in the computation of interval objects (variables and constants).
Compensating for these factors, we can obtain arbitrarily accurate results.
2.3. Reducing the influence of rounding. To reduce the rounding error is most often used three approaches: changing the bit numbers for a fixed method of computer representation, the use of different methods of computer representation and special ordering of the chain of consecutive operations.
Developers to quickly assess how well the variable fits the bit as a means to rounding in the ideology of interval analysis.
The third approach is applied mostly to arithmetic operations, conversion of the original algorithm into a form which reduces the error of a point, allowing reaching the minimum error of the result. To transform the original algorithm to a form that reduces rounding error, can be used by the possibility of computer algebra.