Notes to Mathematical Problems — Mary Frances Winston Newson translation
53 notes · Mary Frances Winston Newson translation
Introductory material · Note 1Introductory material · Note 2Introductory material · Note 32. THE COMPATIBILITY OF THE ARITHMETICAL AXIOMS. · Note 13. THE EQUALITY OF THE VOLUMES OF TWO TETRAHEDRA OF EQUAL BASES AND EQUAL ALTITUDES. · Note 13. THE EQUALITY OF THE VOLUMES OF TWO TETRAHEDRA OF EQUAL BASES AND EQUAL ALTITUDES. · Note 23. THE EQUALITY OF THE VOLUMES OF TWO TETRAHEDRA OF EQUAL BASES AND EQUAL ALTITUDES. · Note 34. PROBLEM OF THE STRAIGHT LINE AS THE SHORTEST DISTANCE BETWEEN TWO POINTS. · Note 14. PROBLEM OF THE STRAIGHT LINE AS THE SHORTEST DISTANCE BETWEEN TWO POINTS. · Note 25. LIE'S CONCEPT OF A CONTINUOUS GROUP OF TRANSFORMATIONS WITHOUT THE ASSUMPTION OF THE DIFFERENTIABILITY OF THE FUNCTIONS DEFINING THE GROUP. · Note 15. LIE'S CONCEPT OF A CONTINUOUS GROUP OF TRANSFORMATIONS WITHOUT THE ASSUMPTION OF THE DIFFERENTIABILITY OF THE FUNCTIONS DEFINING THE GROUP. · Note 25. LIE'S CONCEPT OF A CONTINUOUS GROUP OF TRANSFORMATIONS WITHOUT THE ASSUMPTION OF THE DIFFERENTIABILITY OF THE FUNCTIONS DEFINING THE GROUP. · Note 35. LIE'S CONCEPT OF A CONTINUOUS GROUP OF TRANSFORMATIONS WITHOUT THE ASSUMPTION OF THE DIFFERENTIABILITY OF THE FUNCTIONS DEFINING THE GROUP. · Note 46. MATHEMATICAL TREATMENT OF THE AXIOMS OF PHYSICS. · Note 16. MATHEMATICAL TREATMENT OF THE AXIOMS OF PHYSICS. · Note 26. MATHEMATICAL TREATMENT OF THE AXIOMS OF PHYSICS. · Note 36. MATHEMATICAL TREATMENT OF THE AXIOMS OF PHYSICS. · Note 46. MATHEMATICAL TREATMENT OF THE AXIOMS OF PHYSICS. · Note 56. MATHEMATICAL TREATMENT OF THE AXIOMS OF PHYSICS. · Note 67. IRRATIONALITY AND TRANSCENDENCE OF CERTAIN NUMBERS. · Note 18. PROBLEMS OF PRIME NUMBERS. · Note 18. PROBLEMS OF PRIME NUMBERS. · Note 29. PROOF OF THE MOST GENERAL LAW OF RECIPROCITY IN ANY NUMBER FIELD. · Note 19. PROOF OF THE MOST GENERAL LAW OF RECIPROCITY IN ANY NUMBER FIELD. · Note 211. QUADRATIC FORMS WITH ANY ALGEBRAIC NUMERICAL COEFFICIENTS. · Note 112. EXTENSION OF KRONECKER'S THEOREM ON ABELIAN FIELDS TO ANY ALGEBRAIC REALM OF RATIONALITY. · Note 112. EXTENSION OF KRONECKER'S THEOREM ON ABELIAN FIELDS TO ANY ALGEBRAIC REALM OF RATIONALITY. · Note 212. EXTENSION OF KRONECKER'S THEOREM ON ABELIAN FIELDS TO ANY ALGEBRAIC REALM OF RATIONALITY. · Note 312. EXTENSION OF KRONECKER'S THEOREM ON ABELIAN FIELDS TO ANY ALGEBRAIC REALM OF RATIONALITY. · Note 413. IMPOSSIBILITY OF THE SOLUTION OF THE GENERAL EQUATION OF THE 7TH DEGREE BY MEANS OF FUNCTIONS OF ONLY TWO ARGUMENTS. · Note 113. IMPOSSIBILITY OF THE SOLUTION OF THE GENERAL EQUATION OF THE 7TH DEGREE BY MEANS OF FUNCTIONS OF ONLY TWO ARGUMENTS. · Note 214. PROOF OF THE FINITENESS OF CERTAIN COMPLETE SYSTEMS OF FUNCTIONS. · Note 114. PROOF OF THE FINITENESS OF CERTAIN COMPLETE SYSTEMS OF FUNCTIONS. · Note 214. PROOF OF THE FINITENESS OF CERTAIN COMPLETE SYSTEMS OF FUNCTIONS. · Note 315. RIGOROUS FOUNDATION OF SCHUBERT'S ENUMERATIVE CALCULUS. · Note 116. PROBLEM OF THE TOPOLOGY OF ALGEBRAIC CURVES AND SURFACES. · Note 116. PROBLEM OF THE TOPOLOGY OF ALGEBRAIC CURVES AND SURFACES. · Note 217. EXPRESSION OF DEFINITE FORMS BY SQUARES. · Note 117. EXPRESSION OF DEFINITE FORMS BY SQUARES. · Note 217. EXPRESSION OF DEFINITE FORMS BY SQUARES. · Note 318. BUILDING UP OF SPACE FROM CONGRUENT POLYHEDRA. · Note 118. BUILDING UP OF SPACE FROM CONGRUENT POLYHEDRA. · Note 218. BUILDING UP OF SPACE FROM CONGRUENT POLYHEDRA. · Note 318. BUILDING UP OF SPACE FROM CONGRUENT POLYHEDRA. · Note 418. BUILDING UP OF SPACE FROM CONGRUENT POLYHEDRA. · Note 518. BUILDING UP OF SPACE FROM CONGRUENT POLYHEDRA. · Note 619. ARE THE SOLUTIONS OF REGULAR PROBLEMS IN THE CALCULUS OF VARIATIONS ALWAYS NECESSARILY ANALYTIC? · Note 120. THE GENERAL PROBLEM OF BOUNDARY VALVES. · Note 121. PROOF OF THE EXISTENCE OF LINEAR DIFFERENTIAL EQUATIONS HAVING A PRESCRIBED MONODROMIC GROUP. · Note 122. UNIFORMIZATIOM OF ANALYTIC RELATION'S BY MEANS OF AUTOMORPHIC FUNCTIONS. · Note 123. FURTHER DEVELOPMENT OF THE METHODS OF THE CALCULUS OF VARIATIONS. · Note 123. FURTHER DEVELOPMENT OF THE METHODS OF THE CALCULUS OF VARIATIONS. · Note 223. FURTHER DEVELOPMENT OF THE METHODS OF THE CALCULUS OF VARIATIONS. · Note 3