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Content
1972
- 30-35 Of the Multiplication and Division of Fractions
In: Elements of Algebra
by Leonard Euler
- 36-38 Of Square Numbers
In: Elements of Algebra
by Leonard Euler
- 38-42 Of Square roots, and of Irrational Numbers resulting from them
In: Elements of Algebra
by Leonard Euler
- 40-112 Groups
In: Introduction to Algebra
by R. Kochendörffer
- 42-44 Of Impossible, or Imaginary Quantities, which arise from the same source
In: Elements of Algebra
by Leonard Euler
- 44-53 Dualität
In: Methoden der Ganzzahligen Optimierung
by Rainer E. Burkard
- 45-46 Of Cubic Numbers
In: Elements of Algebra
by Leonard Euler
- 46-48 Of Cube Roots, and of Irrational Numbers resulting from them
In: Elements of Algebra
by Leonard Euler
- 47-78 Probability and Probability Distributions
In: Elementary Statistical Methods
by G. Barrie Wetherill
- 48-52 Of Powers in general
In: Elements of Algebra
by Leonard Euler
- 51-62 Die Stellung der Frau
In: Die österreichische Gesellschaft
by Dorothea Gaudart
- 51-78 Composition of Transformations
In: Exercises in Group Theory
by E. S. Lyapin & A. Ya. Aizenshtat & M. M. Lesokhin
- 52-54 Of the Calculation of Powers
In: Elements of Algebra
by Leonard Euler
- 54-55 Of Roots, with relation to Powers in general
In: Elements of Algebra
by Leonard Euler
- 54-93 Transport- und Zuordnungsprobleme
In: Methoden der Ganzzahligen Optimierung
by Rainer E. Burkard
- 56-60 Of the Method of representing Irrational Numbers by Fractional Exponents
In: Elements of Algebra
by Leonard Euler
- 60-63 Of the different Methods of Calculation, and of their mutual Connexion
In: Elements of Algebra
by Leonard Euler
- 63-66 Of Logarithms in general
In: Elements of Algebra
by Leonard Euler
- 63-99 Urbanisierung
In: Die österreichische Gesellschaft
by Albert Kaufmann
- 66-69 Of the Logarithmic Tables now in use
In: Elements of Algebra
by Leonard Euler
- 69-75 Of the Method of expressing Logarithms
In: Elements of Algebra
by Leonard Euler
- 70-137 Linear equations
In: Approximate Solution of Operator Equations
by M. A. Krasnosel’skii & G. M. Vainikko & P. P. Zabreiko & Ya. B. Rutitskii & V. Ya. Stetsenko
- 73-86 Modelle und Simulationen
In: Grundzüge einer Systemtheorie
by Jay W. Forrester
- 75-154 The integral from Riemann to Bourbaki
In: Sets and integration An outline of the development
by Henri Lebesgue
- 76-78 Of the Addition of Compound Quantities
In: Elements of Algebra
by Leonard Euler
- 78-79 Of the Subtraction of Compound Quantities
In: Elements of Algebra
by Leonard Euler
- 79-84 Of the Multiplication of Compound Quantities
In: Elements of Algebra
by Leonard Euler
- 79-100 Expectation and its Applications
In: Elementary Statistical Methods
by G. Barrie Wetherill
- 79-105 Groups and their Subgroups
In: Exercises in Group Theory
by E. S. Lyapin & A. Ya. Aizenshtat & M. M. Lesokhin
- 84-88 Of the Division of Compound Quantities
In: Elements of Algebra
by Leonard Euler
- 87-106 Zur Struktur von Systemen
In: Grundzüge einer Systemtheorie
by Jay W. Forrester
- 89-97 Of the Resolution of Fractions into Infinite Series
In: Elements of Algebra
by Leonard Euler
- 94-114 Die Ungarische Methode zur Lösung des Zuordnungsproblemes
In: Methoden der Ganzzahligen Optimierung
by Rainer E. Burkard
- 97-100 Of the Squares of Compound Quantities
In: Elements of Algebra
by Leonard Euler
- 100-104 Of the Extraction of Roots applied to Compound Quantities
In: Elements of Algebra
by Leonard Euler
- 100-136 Soziale Ungleichheit
In: Die österreichische Gesellschaft
by Erich Bodzenta & Norbert Freytag
- 101-128 Sampling Distributions and Statistical Inference
In: Elementary Statistical Methods
by G. Barrie Wetherill
- 104-107 Of the Calculation of Irrational Quantities
In: Elements of Algebra
by Leonard Euler
- 107-109 Of Cubes, and of the Extraction of Cube Roots
In: Elements of Algebra
by Leonard Euler
- 107-126 Die Gleichungen und ihre rechnerische Lösung
In: Grundzüge einer Systemtheorie
by Jay W. Forrester
- 107-132 Defining Sets of Relations
In: Exercises in Group Theory
by E. S. Lyapin & A. Ya. Aizenshtat & M. M. Lesokhin
- 110-115 Of the higher Powers of Compound Quantities
In: Elements of Algebra
by Leonard Euler
- 113-150 Rings. Integral domains
In: Introduction to Algebra
by R. Kochendörffer
- 115-120 Of the Transposition of the Letters, on which the demonstration of the preceding Rule is founded
In: Elements of Algebra
by Leonard Euler
- 115-130 Spezielle Zuordnungsprobleme
In: Methoden der Ganzzahligen Optimierung
by Rainer E. Burkard
- 120-122 Of the Expression of Irrational Powers by Infinite Series
In: Elements of Algebra
by Leonard Euler
- 123-126 Of the Resolution of Negative Powers
In: Elements of Algebra
by Leonard Euler
- 126-128 Of Arithmetical Ratio, or of the Difference between two Numbers
In: Elements of Algebra
by Leonard Euler
- 127-139 Zur Modellkonzeption
In: Grundzüge einer Systemtheorie
by Jay W. Forrester
- 129-131 Of Arithmetical Proportion
In: Elements of Algebra
by Leonard Euler
- 129-145 Single Sample Problems
In: Elementary Statistical Methods
by G. Barrie Wetherill
- 131-134 Of Arithmetical Progressions
In: Elements of Algebra
by Leonard Euler
- 131-169 Die Verfahren von Gomory
In: Methoden der Ganzzahligen Optimierung
by Rainer E. Burkard
- 133-144 Abelian Groups
In: Exercises in Group Theory
by E. S. Lyapin & A. Ya. Aizenshtat & M. M. Lesokhin
- 135-139 Of the Summation of Arithmetical Progressions
In: Elements of Algebra
by Leonard Euler
- 137-161 Bildungschancen
In: Die österreichische Gesellschaft
by Irmfried Speiser & Sigurd Höllinger
- 138-198 Equations with smooth operators
In: Approximate Solution of Operator Equations
by M. A. Krasnosel’skii & G. M. Vainikko & P. P. Zabreiko & Ya. B. Rutitskii & V. Ya. Stetsenko
- 139-145 Of Figurate, or Polygonal Numbers
In: Elements of Algebra
by Leonard Euler
- 140-146 Flußdiagramme
In: Grundzüge einer Systemtheorie
by Jay W. Forrester
- 145-160 Group Representations
In: Exercises in Group Theory
by E. S. Lyapin & A. Ya. Aizenshtat & M. M. Lesokhin
- 146-148 Of Geometrical Ratio
In: Elements of Algebra
by Leonard Euler
- 146-161 Two Sample Problems
In: Elementary Statistical Methods
by G. Barrie Wetherill
- 147-177 Der DYNAMO-Compiler
In: Grundzüge einer Systemtheorie
by Jay W. Forrester
- 148-151 Of the Greatest Common Divisor of two given Numbers
In: Elements of Algebra
by Leonard Euler
- 151-182 Polynomials
In: Introduction to Algebra
by R. Kochendörffer
- 152-155 Of Geometrical Proportions
In: Elements of Algebra
by Leonard Euler
- 152-190 Fundamental Concepts and Propositions in the Theory of Normed Algebras
In: Normed Algebras
by M. A. Naimark
- 155-159 Observations on the Rules of Proportion and their Utility
In: Elements of Algebra
by Leonard Euler
- 159-164 Of Compound Relations
In: Elements of Algebra
by Leonard Euler
- 161-184 Topological and Ordered Groups
In: Exercises in Group Theory
by E. S. Lyapin & A. Ya. Aizenshtat & M. M. Lesokhin
- 162-175 Religion als Grundwert?
In: Die österreichische Gesellschaft
by Klaus Zapotoczky
- 162-176 Non-parametric Tests
In: Elementary Statistical Methods
by G. Barrie Wetherill
- 164-170 Of Geometrical Progressions
In: Elements of Algebra
by Leonard Euler
- 170-200 Branch und Bound-Methoden
In: Methoden der Ganzzahligen Optimierung
by Rainer E. Burkard
- 171-176 Of Infinite Decimal Fractions
In: Elements of Algebra
by Leonard Euler
- 171-179 Testtheorie und Informationstheorie
In: Grundlagen der erforschenden Statistik
by Ernst P. Billeter
- 176-202 Politisches System und Integration
In: Die österreichische Gesellschaft
by Peter Gerlich
- 177-185 Of the Calculation of Interest
In: Elements of Algebra
by Leonard Euler
- 177-215 The Analysis of Discrete Data
In: Elementary Statistical Methods
by G. Barrie Wetherill
- 179-188 Informationsverbindungen
In: Grundzüge einer Systemtheorie
by Jay W. Forrester
- 183-242 Fields
In: Introduction to Algebra
by R. Kochendörffer
- 186-189 Of the Solution of Problems in general
In: Elements of Algebra
by Leonard Euler
- 189-194 Of the Resolution of Simple Equations, or Equations of the First Degree
In: Elements of Algebra
by Leonard Euler
- 189-213 Integration
In: Grundzüge einer Systemtheorie
by Jay W. Forrester
- 191-241 Commutative Normed Algebras
In: Normed Algebras
by M. A. Naimark
- 194-206 Of the Solution of Questions relating to the preceding Chapter
In: Elements of Algebra
by Leonard Euler
- 199-321 Projection methods
In: Approximate Solution of Operator Equations
by M. A. Krasnosel’skii & G. M. Vainikko & P. P. Zabreiko & Ya. B. Rutitskii & V. Ya. Stetsenko
- 201-224 Die kombinatorischen Verfahren von Balas
In: Methoden der Ganzzahligen Optimierung
by Rainer E. Burkard
- 206-216 Of the Resolution of two or more Equations of the First Degree
In: Elements of Algebra
by Leonard Euler
- 216-222 Of the Resolution of Pure Quadratic Equations
In: Elements of Algebra
by Leonard Euler
- 216-223 Statistical Models and Least Squares
In: Elementary Statistical Methods
by G. Barrie Wetherill
- 222-229 Of the Resolution of Mixed Equations of the Second Degree
In: Elements of Algebra
by Leonard Euler
- 224-244 Linear Regression
In: Elementary Statistical Methods
by G. Barrie Wetherill
- 225-231 Partition gemischt ganzzahliger Programme
In: Methoden der Ganzzahligen Optimierung
by Rainer E. Burkard
- 230-234 Of the Extraction of the Roots of Polygonal Numbers
In: Elements of Algebra
by Leonard Euler
- 232-236 Das Rucksackproblem
In: Methoden der Ganzzahligen Optimierung
by Rainer E. Burkard
- 234-243 Of the Extraction of the Square Roots of Binomials
In: Elements of Algebra
by Leonard Euler
- 237-252 Primale Methoden
In: Methoden der Ganzzahligen Optimierung
by Rainer E. Burkard
- 242-302 Representations of Symmetric Algebras
In: Normed Algebras
by M. A. Naimark
- 243-266 Galois theory of equations
In: Introduction to Algebra
by R. Kochendörffer
- 244-248 Of the Nature of Equations of the Second Degree
In: Elements of Algebra
by Leonard Euler
- 245-262 Multiple Regression
In: Elementary Statistical Methods
by G. Barrie Wetherill
- 248-252 Of Pure Equations of the Third Degree
In: Elements of Algebra
by Leonard Euler
- 253-262 Of the Resolution of Complete Equations of the Third Degree
In: Elements of Algebra
by Leonard Euler
- 253-279 Verfahren zur nichtlinearen, konvexen Optimierung
In: Methoden der Ganzzahligen Optimierung
by Rainer E. Burkard
- 262-271 Of the Rule of Cardan, or of Scipio Ferreo
In: Elements of Algebra
by Leonard Euler
- 263-297 Analysis of Variance
In: Elementary Statistical Methods
by G. Barrie Wetherill
- 267-284 Order and valuations
In: Introduction to Algebra
by R. Kochendörffer
- 272-278 Of the Resolution of Equations of the Fourth Degree
In: Elements of Algebra
by Leonard Euler
- 278-282 Of the Rule of Bombelli for reducing the Resolution of Equations of the Fourth Degree to that of Equations of the Third Degree
In: Elements of Algebra
by Leonard Euler
- 282-288 Of a new Method of resolving Equations of the Fourth Degree
In: Elements of Algebra
by Leonard Euler
- 285-335 Modules
In: Introduction to Algebra
by R. Kochendörffer
- 289-298 Of the Resolution of Equations by Approximation
In: Elements of Algebra
by Leonard Euler
- 299-312 Of the Resolution of Equations of the First Degree which contain more than one unknown Quantity
In: Elements of Algebra
by Leonard Euler
- 303-360 Some Special Algebras
In: Normed Algebras
by M. A. Naimark
- 312-317 Of the Rule which is called Regula Cæci, for determining by means of two Equations, three or more Unknown Quantities
In: Elements of Algebra
by Leonard Euler
- 317-321 Of Compound Indeterminate Equations, in which one of the Unknown Quantities does not exceed the First Degree
In: Elements of Algebra
by Leonard Euler
- 322-335 On the Method of rendering Surd Quantities of the form √ (a+bx+cx2) Rational
In: Elements of Algebra
by Leonard Euler
- 322-463 Small solutions of operator equations
In: Approximate Solution of Operator Equations
by M. A. Krasnosel’skii & G. M. Vainikko & P. P. Zabreiko & Ya. B. Rutitskii & V. Ya. Stetsenko
- 335-342 Of the Cases in which the Formula a+bx+cx2can never become a Square
In: Elements of Algebra
by Leonard Euler
- 336-378 Algebras
In: Introduction to Algebra
by R. Kochendörffer
- 342-350 Of the Cases in Integer Numbers, in which the Formula ax2 + b becomes a Square
In: Elements of Algebra
by Leonard Euler
- 351-360 Of a particular Method, by which the Formula, an2 + 1, becomes a Square in Integers
In: Elements of Algebra
by Leonard Euler
- 361-368 Of the Method of rendering the Irrational Formula, √(a + bx + cx2 + dx3), Rational
In: Elements of Algebra
by Leonard Euler
- 361-448 Group Algebras
In: Normed Algebras
by M. A. Naimark
- 368-379 Of the Method of rendering Rational the incommensurable Formula, √ (a + bx + cx2 + dx3 + ex4)
In: Elements of Algebra
by Leonard Euler
- 379-386 Of the Method of rendering rational the irrational Formula, $$ \mathop{\surd }\limits^{3} \left( {a + bx + c{x^{2}} + d{x^{3}}} \right) $$
In: Elements of Algebra
by Leonard Euler
- 379-406 Lattices
In: Introduction to Algebra
by R. Kochendörffer
- 387-396 Of the Resolution of the Formula, ax2+bxy+cy2into its Factors
In: Elements of Algebra
by Leonard Euler
- 396-405 Of the Transformation of the Formula ax2+cy2into Squares, and higher Powers
In: Elements of Algebra
by Leonard Euler
- 405-413 Of some Expressions of the Form ax4+by4, which are not reducible to Squares
In: Elements of Algebra
by Leonard Euler
- 413-449 Solution of some Questions that belong to this part of Algebra
In: Elements of Algebra
by Leonard Euler
- 449-462 Solutions of some Questions in which Cubes are required
In: Elements of Algebra
by Leonard Euler
- 449-498 Algebras of Operators in Hilbert Space
In: Normed Algebras
by M. A. Naimark
- 465-495 On Continued Fractions
In: Elements of Algebra
by Leonard Euler
- 495-529 Solution of some curious and new Arithmetical Problems
In: Elements of Algebra
by Leonard Euler
- 499-522 Decomposition of an Algebra of Operators into Irreducible Algebras
In: Normed Algebras
by M. A. Naimark
- 530-534 Of the Resolution, in Integer Numbers, of Equations of the first Degree, containing two unknown Quantities
In: Elements of Algebra
by Leonard Euler
- 534-537 General Method for resolving, in Integer Numbers, Equations with two unknown Quantities, of which one does not exceed the first Degree
In: Elements of Algebra
by Leonard Euler
- 537-547 A direct and general Method for finding the values of x, that will render Quantities of the form √(a+bx+cx2) Rational, and for resolving, in Rational Numbers, the indeterminate Equations of the second Degree, which have two unknown Quantities, when they admit of Solutions of this kind
In: Elements of Algebra
by Leonard Euler
- 547-549 Of Double and Triple Equalities
In: Elements of Algebra
by Leonard Euler
- 550-577 A direct and general Method for finding all the values of y expressed in Integer Numbers, by which we may render Quantities of the form √ (ay2+b), rational;aandbbeing given Integer Numbers; and also for finding all the possible Solutions, in Integer Numbers, of indeterminate Quadratic Equations of two unknown Quantities
In: Elements of Algebra
by Leonard Euler
- 578-583 Remarks on Equations of the form p2=aq2+1, and on the common method of resolving them in Whole Numbers
In: Elements of Algebra
by Leonard Euler
- 583-593 Of the Manner of finding Algebraic Functions of all Degrees, which, when multiplied together, may always produce Similar Functions
In: Elements of Algebra
by Leonard Euler
1971
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