differential propositional calculus : appendix 1

Note. The following Tables are best viewed in the Page Image mode.

0.1 Table A1. Propositional Forms on Two Variables
0.2 Table A2. Propositional Forms on Two Variables
0.3 Table A3. $\\operatorname{E}f$ Expanded Over Differential Features $\\{\\operatorname{d}x,\\operatorname{d}y\\}$
0.4 Table A4. $\\operatorname{D}f$ Expanded Over Differential Features $\\{\\operatorname{d}x,\\operatorname{d}y\\}$
0.5 Table A5. $\\operatorname{E}f$ Expanded Over Ordinary Features $\\{x,y\\}$
0.6 Table A6. $\\operatorname{D}f$ Expanded Over Ordinary Features $\\{x,y\\}$

0.1 Table A1. Propositional Forms on Two Variables

Table A1 lists equivalent expressions for the Boolean functions of two variables in a number of different notational systems.

0.2 Table A2. Propositional Forms on Two Variables

Table A2 lists the sixteen Boolean functions of two variables in a different order, grouping them by structural similarity into seven natural classes.

单词	DifferentialPropositionalCalculusAppendix1
释义	differential propositional calculus : appendix 1 Note. The following Tables are best viewed in the Page Image mode. Contents: 0.1 Table A1. Propositional Forms on Two Variables 0.2 Table A2. Propositional Forms on Two Variables 0.3 Table A3. $\\operatorname{E}f$ Expanded Over Differential Features $\\{\\operatorname{d}x,\\operatorname{d}y\\}$ 0.4 Table A4. $\\operatorname{D}f$ Expanded Over Differential Features $\\{\\operatorname{d}x,\\operatorname{d}y\\}$ 0.5 Table A5. $\\operatorname{E}f$ Expanded Over Ordinary Features $\\{x,y\\}$ 0.6 Table A6. $\\operatorname{D}f$ Expanded Over Ordinary Features $\\{x,y\\}$ 0.1 Table A1. Propositional Forms on Two Variables Table A1 lists equivalent expressions for the Boolean functions of two variables in a number of different notational systems. 0.2 Table A2. Propositional Forms on Two Variables Table A2 lists the sixteen Boolean functions of two variables in a different order, grouping them by structural similarity into seven natural classes. 0.3 Table A3. $\\operatorname{E}f$ Expanded Over Differential Features $\\{\\operatorname{d}x,\\operatorname{d}y\\}$ 0.4 Table A4. $\\operatorname{D}f$ Expanded Over Differential Features $\\{\\operatorname{d}x,\\operatorname{d}y\\}$ 0.5 Table A5. $\\operatorname{E}f$ Expanded Over Ordinary Features $\\{x,y\\}$ 0.6 Table A6. $\\operatorname{D}f$ Expanded Over Ordinary Features $\\{x,y\\}$
随便看	ProofOfDownwardLowenheimSkolemTheorem proof of downward Lowenheim-Skolem theorem ProofOfDulacsCriteria Proof of Dulac’s Criteria proof of d⁢α⁢(X,Y)=X⁢(α⁢(Y)) - Y⁢(α⁢(X)) - α⁢([X,Y]) (global coordinate-free) proof of d⁢α⁢(X,Y)=X⁢(α⁢(Y)) - Y⁢(α⁢(X)) - α⁢([X,Y]) (local coordinates) ProofOfEgorovsTheorem proof of Egorov’s theorem ProofOfEisensteinCriterion proof of Eisenstein criterion ProofOfEmbeddingTheoremForOrderedAbelianGroupsOfRankOne proof of embedding theorem for ordered abelian groups of rank one ProofOfEquivalenceOfDefinitionsOfValuation proof of equivalence of definitions of valuation ProofOfEquivalenceOfFermatsLastTheoremToItsAnalyticForm proof of equivalence of Fermat’s Last Theorem to its analytic form ProofOfEquivalenceOfFormulasForExp proof of equivalence of formulas for exp ProofOfEquivalentDefinitionsOfAnalyticSetsForMeasurableSpaces proof of equivalent definitions of analytic sets for measurable spaces ProofOfEquivalentDefinitionsOfAnalyticSetsForPavedSpaces proof of equivalent definitions of analytic sets for paved spaces ProofOfEquivalentDefinitionsOfAnalyticSetsForPolishSpaces proof of equivalent definitions of analytic sets for Polish spaces ProofOfErdosAnningTheorem

differential propositional calculus : appendix 1

Contents:

0.1 Table A1. Propositional Forms on Two Variables

0.2 Table A2. Propositional Forms on Two Variables

0.3 Table A3. E⁡f Expanded Over Differential Features {d⁡x,d⁡y}

0.4 Table A4. D⁡f Expanded Over Differential Features {d⁡x,d⁡y}

0.5 Table A5. E⁡f Expanded Over Ordinary Features {x,y}

0.6 Table A6. D⁡f Expanded Over Ordinary Features {x,y}

0.3 Table A3. $\\operatorname{E}f$ Expanded Over Differential Features $\\{\\operatorname{d}x,\\operatorname{d}y\\}$

0.4 Table A4. $\\operatorname{D}f$ Expanded Over Differential Features $\\{\\operatorname{d}x,\\operatorname{d}y\\}$

0.5 Table A5. $\\operatorname{E}f$ Expanded Over Ordinary Features $\\{x,y\\}$

0.6 Table A6. $\\operatorname{D}f$ Expanded Over Ordinary Features $\\{x,y\\}$