Structural Description One-Dimensional Space Two-Dimensional Space Three-Dimensional Space Product Inferences Introduction Derivation of Classical Inferences Through Products Extension of Classical Inferences Through Products Derivation of the Inferences of the First Mixed Mode Through Products Derivation of the Inferences of the Second Mixed Mode Through Products Sums Introduction Classical Inferences Through Sums Extension of Classical Derivation Through Sums First Mixed Mode Through Sums Second Mixed Mode Through Sums Subtractions Introduction Classical Inferences Through Subtractions Extension of Classical Inferences Through Subtraction First Mixed Mode Through Subtractions Second Mixed Mode Through Subtractions Divisions Introduction Classical Derivations Through Divisions Extension of Classical Derivations Through Divisions Inferences of the First Mixed Mode Though Divisions Inferences of the Second Mixed Mode Through Divisions Assessment of All the Previous Inferences General Considerations Product Inferences Sum Inferences Subtraction Inferences Division Inferences Simplified Summary of the Previous Inferences Generalized Representation and Structural Relations Subtractions Divisions Final Considerations Generalized Inferences The Basic Forms of the Previous and New Inferences The Most General Forms of Closed Inference The Results of All the Derivations Cycles of Inferences Open Inferences With Two and More Variables Mereological Inferences and Related Ones Open Inferences and Relations Why Three? Applications Artificial Intelligence Classical Computing Quantum Computing: Raising and Lowering Operators Conclusions Bibliography Author Index Subject Index Color Plate Section
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