The mathematical intelligencer
Die Inhaltsverzeichnisse werden automatisch erzeugt und basieren auf den im Index des TIB-Portals verfügbaren Einzelnachweisen der enthaltenen Beiträge. Die Anzeige der Inhaltsverzeichnisse kann daher unvollständig oder lückenhaft sein.
Inhaltsverzeichnis
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OpinionDavis, Philip J. et al. | 2002
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Opinion - PARACONSISTENT THOUGHTS ABOUT CONSISTENCYDavis, Philip J. et al. | 2002
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On the distribution of rotation angles how great is the mean rotation angle of a random rotation?Rummler, Hansklaus et al. | 2002
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On the Distribution of Rotation Angles: How Great Is the Mean Rotation Angle of a Random Rotation? Another of the problems that are much more substantial in three dimensions than in two.Rummler, Hansklaus et al. | 2002
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The red badge of courageAdams, Colin et al. | 2002
- 12
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Mathematically Bent - THE RED BADGE OF COURAGEAdams, Colin et al. | 2002
- 15
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Commentary on an Unpublished Lecture by G. N. Watson on Solving the Quintic - If this was all implicit in the 19th-century theory of solvability, then making it explicit was not automatic.Berndt, Bruce C. et al. | 2002
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Commentary on an unpublished lecture by G. N. Watson on solving the quinticBerndt, Bruce C. / Spearman, Blair K. / Williams, Kenneth S. et al. | 2002
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Mathematics in the hall of peaceSchmitz, Norbert et al. | 2002
- 34
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The Mathematical Tourist - MATHEMATICS IN THE HALL OF PEACESchmitz, Norbert et al. | 2002
- 37
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Looking at DotsGlass, Leon et al. | 2002
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Looking at Dots - How our visual brain fills in the gaps.Glass, Leon et al. | 2002
- 44
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Mathematical Entertainments - HAT TRICKSBuhler, J.P. et al. | 2002
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Hat tricksBuhler, J. P. et al. | 2002
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Mathematical Communities - MASS PROGRAM AT PENN STATEKatok, Anatole et al. | 2002
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MASS program at penn stateKatok, Anatole / Katok, Svetlana / Tabachnikov, Serge et al. | 2002
- 57
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Years Ago - EINSTEIN'S GRAVITATIONAL FIELD EQUATIONS AND THE BIANCHI IDENTITIESRowe, David E. et al. | 2002
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Einstein’s gravitational field equations and the bianchi identitiesRowe, David E. et al. | 2002
- 67
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A visual proof for the sum of the firstn squares and for the sum of the firstn factorials of order twoGoldoni, Giorgio et al. | 2002
- 67
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A Visual Proof for the Sum of the First n Squares and for the Sum of the First n Factorials of Order Two - In which again we "see" how to do for any n what is explicit for nGoldoni, Giorgio et al. | 2002
- 71
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ReviewsLonguet-Higgins, Michael / Bressoud, David / Barequet, Gill et al. | 2002
- 71
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Reviews - GEOMETRY CIVILISED: HISTORY, CULTURE AND TECHNIQUEHeilbron, J.L. et al. | 2002
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Reviews - MY NUMBERS, MY FRIENDS: POPULAR LECTURES ON NUMBER THEORYRibenboim, Paulo et al. | 2002
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Reviews - CINDERELLA: THE INTERACTIVE GEOMETRY SOFTWARERichter-Gebert, J. et al. | 2002
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ErratumWassell, Stephen R. et al. | 2002
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Volume 24 Index| 2002
- 80
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Stamp Corner - TWO SERBIAN MATHEMATICIANSJankovic, Slobodanka et al. | 2002
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Two Serbian mathematiciansJanković, Slobodanka / Ostrogorski, Tatjana et al. | 2002