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| | PlanetMath: neutrosophic logic |
 | | The main distinctions between the neutrosophic logic (NL) and intuitionistic fuzzy logic (IFL) are the facts that (a) the sum of neutrosophic components (or of their superior limits when they are subsets) in NL is not necessarily 1 as in IFL but any number from |
 | | - The subsets are not necessary intervals, but any sets (discrete, continuous, open or closed or half-open/half-closed interval, intersections or unions of the previous sets, etc.) in accordance with the given proposition. |
 | | Cross-references: statistics, neutrosophic probability, neutrosophic set, field, finite, union, non-standard analysis, monad, infinite, classes, real number, extension, integers, positive, infinitesimal, components, interval, unit, subsets, non-standard real, NOR, degree, proposition, logic |
| planetmath.org /encyclopedia/NeutrosophicLogic.html (583 words) |
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