CONTINUED FROM MY IMMEDIATELY-PREVIOUS BLOG ENTRY
[Note: This topic will also be continued further in my next blog entry].+
q/3 (---] Nq/QN = Nq/U = NU_ =
the first full "uni-system" to the <<arche'>>-system and its first "contra-system"; the N-based arithmetical system of the "qualo-quantitative", dialectical "meta-numbers" as a system of "quantifiable Unit or <<monad>>-ic qualifiers", or, equivalently, of "<<monad>>-ically-qualifiable quantifiers",
space NU = { (u1xu1), (u2xu2), (u3xu3), (u4xu4), ... },
wherein each subscript n, and each un, is in N
[Example(s) of this dialectical arithmetic in use --
http://www.dialectics.org/dialectics...AY2008_OCR.pdf
http://www.dialectics.org/dialectics/Applications.html
http://www.dialectics.org/dialectics/Welcome.html
-- slides 28 through 31, and --
http://www.dialectics.org/dialectics...%20A-1_OCR.pdf
http://www.dialectics.org/dialectics/Primer.html
http://www.dialectics.org/dialectics/Welcome.html
-- pages A-16 and A-17];
+
q/4 (---] Nq/QQ = NM_ =
the second "contra-system" --actually "contra" to all three of to the first triad of N-based arithmetical systems -- the N-based arithmetical system of the "purely-qualitative", "unquantifiable simple metrical qualifiers"; i.e., the space of unquantifiable simple "dimensional" or "unit-of-measure" qualifiers;
space NM = { m/1, m/2, m/3, m/4, ...} = { m1, m2, m3, m4, ...};
+
q/5 (---] Nq/MN =
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