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| Behnke H., Bachmann F., Fladt K. — Fundamentals of Mathematics, Volume II: Geometry |
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| Предметный указатель |
Trigonometry, spherical 369—374
Trihedral 538—539
Trilateral 8 140 163
Triply covered segment 45
Trisection of the angle 230—233
Truncated cube 278
Truncated cubo-octahedron 278—279
Truncated dodecahedron 278
Truncated icosahedron 278
Truncated icosi-dodecahedron 279
Truncated octahedron 278
Truncated tetrahedron 278 7\ -space 662
Two-line theorem 307—308
Umbilical point 554
Umbrella theorem 372
Uniqueness of perpendiculars 146
Unit of area 23
Unit point 300—301 389—391
Unit sphere 349
Unit vector 346 415 539
Unitary metric 414
Universal constant 126
Unoriented angle 418—419
Upper bound 179—180
Uryson, P.S. 663
Vanishing line 394
vector calculus 30
Vector product 360—366
Vector spaces 85—86 249—295
Vector spaces, Euclidean 345—350 379—380
Vector spaces, normed 349
Vector spaces, sum of two 294
Vector subspace 294—295
| Vectors 32—33
Vectors, angle between 346
Vectors, contravariant 545
Vectors, coordinate 385— 387
Vectors, covariant 546
Vectors, Darboux rotation 541
Vectors, direction of 302 535
Vectors, length of 414—415
Vectors, magnitude of 414—415
Vectors, outer product of 360
Vectors, position of 301—302 535
Vectors, tangent 538 543
Vectors, translation by 33 321
Vectors, unit 346 415 539
Vectors, “moment” 365
Vertex 382—383
Vertex of a conic section 423—424
Vertex of a hypercone 334
Vertex of a parabola 423—424
Vertex of a simplex 611
Vertex sine 374
Volume 18—23 341 353—355
Weingarten equations for the derivatives 555—556
Weyl, Hermann 293
Worldline 481—482
Wreath 489
Zero 440
Zero set 639
Zero-homologous 619 652
“Before” relation 4—6 339
“Betweenness” relation 4—5 177 518
“Geodesic reflection” 533
“Normal coordinates” 569
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