Chess Notes

Edward Winter

The e-mail address is chessnotes@chesshistory.com. Correspondents are asked to include their name and full postal address and, when providing information, to quote exact book and magazine sources. The word ‘chess’ needs to appear in the subject-line or in the message itself.

1 May 2007: C.N.s 4966-4967
2 May 2007: C.N.s 4968-4970
3 May 2007: C.N. 4971
5 May 2007: C.N.s 4972-4975
6 May 2007: C.N. 4976
9 May 2007: C.N. 4977
12 May 2007: C.N.s 4978-4980
14 May 2007: C.N. 4981
16 May 2007: C.N. 4982
17 May 2007: C.N.s 4983-4984
19 May 2007: C.N. 4985
20 May 2007: C.N.s 4986-4987
23 May 2007: C.N.s 4988-4990
25 May 2007: C.N.s 4991-4993
27 May 2007: C.N.s 4994-4995
29 May 2007: C.N.s 4996-4997
31 May 2007: C.N.s 4998-4999
All feature articles and C.N. archives
C.N. Factfinder

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4966. Bobby Fischer and Barbra Streisand

Milan Ninchich (Macquarie, ACT, Australia) sends an extract from page 41 of Barbra The Way She Is by Christopher Andersen (London, 2006):

streisland

The Erasmus connection is well known, but where did the quotes about ‘Fisher’ come from?

The photograph below, from page 114 of the April 1959 Chess Review, shows Fischer at the time he was a student at Erasmus Hall:

fischer



4967. Pawn-ending dupery

What is the provenance of the familiar anecdote about a master who, in a lost pawn ending, scored a trick win by moving his remaining pawn backwards?

This passage comes from page 350 of Schach-Echo, 23 November 1961:

fahrni

An account in English was published on page 59 of the March 1962 Chess Life:

fahrni

How much further back can the story be traced?

fahrni1

Hans Fahrni, from page 487 of the Barmen, 1905 tournament book



4968. Kester Svendsen (C.N.s 4941, 4945 & 4953)

Gordon Gribble (Gettysburg, PA, USA) points out that two photographs of Kester Svendsen are available at the webpage of the University of British Columbia Library: (1), (2).



4969. Knight tours (C.N. 4937)

Awani Kumar (Kanpur, India) writes:

‘An old problem has been solved, as I have constructed a magic tour by the knight in an 8x8x8 cube. The sum of all the rows, columns and pillars is 2,052. The squares can be arranged in alphabetical order over one another to visualize the cube in three dimensions. The tour has been verified by Günter Stertenbrink and George Jelliss, who are renowned experts in this field.’

 
 
 
A
 
 
 
 
 
 
 
 
 
B
 
 
 
 
19
482
509
16
461
480
35
50
 
 
510
15
20
481
472
453
58
43
490
27
8
501
36
49
462
479
 
 
7
502
489
28
57
44
471
454
511
14
17
484
465
452
63
46
 
 
18
483
512
13
460
473
38
55
6
503
492
25
64
45
466
451
 
 
491
26
5
504
37
56
459
474
117
100
411
398
429
448
67
82
 
 
414
395
116
101
440
421
90
75
410
399
120
97
68
81
430
447
 
 
113
104
415
394
89
76
439
422
387
118
109
412
433
420
95
78
 
 
108
413
390
115
428
441
70
87
112
409
386
119
96
77
434
419
 
 
391
114
105
416
69
88
427
442
 



C








D



495 30 1 500 33 52 463 478

2 499 496 29 60 41 470 455
22 487 508 9 464 477 34 51

507 10 21 488 469 456 59 42
3 498 493 32 61 48 467 450

494 31 4 497 40 53 458 475
506 11 24 485 468 449 62 47

23 486 505 12 457 476 39 54
99 406 397 124 65 84 431 446

396 125 102 403 92 73 438 423
400 121 98 407 432 445 66 83

103 402 393 128 437 424 91 74
405 388 123 110 93 80 435 418

126 107 404 389 72 85 426 443
122 111 408 385 436 417 94 79

401 392 127 106 425 444 71 86
 
<td class="xl24" style="border-style: none solid solid none; border-color: windowtext; border-width: medium 0.5pt 0.5pt medium; padding-r



E








F



231 252 285 258 219 296 197 314

276 271 234 245 306 221 304 195
286 257 232 251 294 201 316 215

233 246 275 272 207 308 209 302
249 230 259 288 311 220 297 198

270 273 248 235 222 289 196 319
260 287 250 229 202 309 216 299

247 236 269 274 291 208 317 210
145 136 383 362 165 334 339 188

378 367 152 129 330 161 192 343
382 363 148 133 340 187 326 173

149 132 379 366 191 344 169 322
359 146 137 384 331 164 189 342

144 377 354 151 168 335 338 185
140 381 358 147 190 341