Counting by **Indig Numbers** marks points (column G in Table 11.01) which points coincide with Russell's numbering system used in his Scale of Locked Potentials. These **Indig** points coincide with an increase in Power of Two with a lesser Power of Two on either side of it. For instance we see below 2^4 on either side of 2^5 (column F in Table 11.01) . Powers of Two (doubling or squaring) indicate octave relationship. This indicating **Indig** Points have their root in lower octaves, thus demonstrating a continuity in progressive evolution of music notes and they are not directly generated within the octave they appear in - as seemingly everyone presumes music notes to be derived. This pattern persists with all **Indig** points; i.e., Russell's Locked Potential notes. This concept of roots developing notes in higher octaves was covered quite well by Hughes in her book "**Harmonies of Tone and Colours - Developed by Evolution**". There are other curious arithmetical relationships in these numbers and no doubt many more than I've found.

See Also

**11.12 - Hidden Powers of Numbers**
**11.14 - Indig Numbers**
**11.15 - Indig Numbers - Inert Gases and Octave Position**
**11.16 - Indig Numbers and the Power of the Powers of Two**
**Indig**
**Indig Numbers**
**Number**
**Table 11.03 - Roots Powers of Two and Indig Numbers**