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Reducing Scales - Recurring numbers & Patterns

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Renegade:
Just thought of this as it's related to number patterns:

I wrote some gematria software a while back. The site domain name is NSFW, so here's the link.

The gematria software is the "Anti-Christ Hunter v6.6.6":



It does a few different versions of gematria. I've been thinking about doing another version with more analysis of things like roots, squares, triangle numbers, etc. One of these days I may redo a comprehensive gematria and numerology application.

Here's a little fun fact: Stone Henge encodes the square root of 153, which is the number of full moons in a year. Also the number of fish some of Jesus' disciples pull out of the sea in one verse. etc. etc.

Renegade:
This video goes through a lot of architecture and history to show recurring numerical patterns:

http://www.secretsinplainsight.com/

Playlist of 23 episodes: http://www.youtube.com/watch?feature=player_embedded&list=PL5680DDCC23C0216A&v=JTA_EkGwUE0

Full video:

http://www.youtube.com/watch?v=L777RhL_Fz4



I won't comment on the conclusions or content, but he does an excellent job of showing numerical patterns.

Jibz:
http://en.wikipedia.org/wiki/Repeating_decimal

Rational numbers are numbers that can be expressed in the form a/b where a and b are integers and b is non-zero. This form is known as a common fraction. On the one hand, the decimal representation of a rational number is ultimately periodic, as explained below. On the other hand every real number which has an eventually periodic decimal expansion is a rational number. In other words the numbers with eventually repeating decimal expansions are exactly the rational numbers (i.e.: those that can be expressed as ratios).
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