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10-25-2005, 01:38 PM | #51 | |
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10-25-2005, 01:55 PM | #52 | |
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I have shown in a comprehensible way to everybody the uniqueness of the word elohim you have not shown the uniqueness of your word the word elohim is unique not only among the words of 5 letters the word elohim is also unique among the words of any number of letters included your word now in Italy it is night we continue tomorrow |
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10-25-2005, 01:58 PM | #53 |
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No. An irrational number, by defenition, cannot be expressed as a ratio of two whole numbers. Pi is also a transcendental number and it cannot be expressed as a solution of a polynomial equation whose coefficients are integers, either.
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10-25-2005, 01:59 PM | #54 | |
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10-25-2005, 02:03 PM | #55 |
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The word Mithra is more unique than elohim.
If we make M = 1, i = 2, t = 3, h = 4, r = 5, a = 6 ... 1 * 2 = 2 * 3 = 6 * 4 = 24 * 5 = 120 * 6 = 720 When we take 720 and divide by 360 (degrees in a circle) = 2 So there are two circles in the word Mithras. What does this MEAN?! It means a sphere. What is also spherical? The sun. Mithra = the sun Praise to Ahura Mazda from whom all blessing flow! And to the savior of the world, Mithra/Mithras |
10-25-2005, 02:03 PM | #56 |
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I also have to say, the quality of your English is nowhere near as good in your posts as is exhibited in the article. Are the referenced articles your own work or the work of someone else's? If the latter, you should be explicit about attribution.
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10-25-2005, 02:11 PM | #57 | |
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Please excuse my English mistakes. I have a translator for my web site but the amount of correspondence is increasing to such a degree that I have to take care of it by myself. Thank you for your attention, Paolo |
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10-25-2005, 02:12 PM | #58 | |
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10-25-2005, 02:15 PM | #59 |
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Pmarra do you believe in Mithras (the Persian is Mithra) the Unconquerable Sun now? Me and Father Mithras do expect tithes.
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10-25-2005, 02:49 PM | #60 | |
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When I lose something in my apartment, it is always in the last place I look. I might look in three places, or I could look in dozens, but it will always be in the last place I look. That's quite a remarkable coincidence, isn't it? |
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