ON EXPANSIONS OF REAL NUMBERS INTO INVERSE FACTORIALS AND FIELDS INDUCED BY RELATED METRICS
We show that every real number can be represented uniquely in terms of inverse factorials to any given power Also, we obtain new fields from the completion of Q with a metric specific to each of these values of m. These fields have similarities with p-adic fields.
irrationality, rational numbers as sums of fractions, inverse factorial expansions, power series fields, p-adic fields.
