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Mathematical Intelligencer

Volumn 18, Issue 2, 1996, Pages 38-47

Mathematical entertainments

(2) Gale, David a,b Haas, Robert c

a UNIVERSITY OF CALIFORNIA (United States)

b UNIVERSITY OF SOUTHERN CALIFORNIA (United States)

c NONE (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0030529327 PISSN: 03436993 EISSN: None Source Type: Journal
DOI: 10.1007/bf03027292 Document Type: Article

Times cited : (13)

References (16)

1
- 0003359740
- The undecidability of the domino problem
- Robert Berger, The undecidability of the domino problem, Memoirs of the American Math. Society, no. 66, 1-72, 1966.
- (1966) Memoirs of the American Math. Society , vol.66 , pp. 1-72
- Berger, R.¹

2
- 0000304072
- The Y-hexomino has order 92
- Karl A. Dahlke, The Y-hexomino has order 92, Journal of Combinatorial Theory, Series A, 51, 125-126 (1989).
- (1989) Journal of Combinatorial Theory, Series A , vol.51 , pp. 125-126
- Dahlke, K.A.¹

3
- 0001232539
- A heptomino of order 76
- Karl A. Dahlke, A heptomino of order 76, Journal of Combinatorial Theory, Series A, 127-128 (1989).
- (1989) Journal of Combinatorial Theory, Series A , pp. 127-128
- Dahlke, K.A.¹

4
- 0001005793
- An octomino of high order
- Karl A. Dahlke, Solomon W. Golomb and Herbert Taylor, An octomino of high order, Journal of Combinatorial Theory, Series A, 70, 157-158 (1995).
- (1995) Journal of Combinatorial Theory, Series A , vol.70 , pp. 157-158
- Dahlke, K.A.¹ Golomb, S.W.² Taylor, H.³

5
- 1642269516
- Mathematical Games: On "rep-tiles", polygons that can make larger and smaller copies of themselves
- Martin Gardner, Mathematical Games: On "rep-tiles", polygons that can make larger and smaller copies of themselves, Scientific American, 208, 154-164 (1963).
- (1963) Scientific American , vol.208 , pp. 154-164
- Gardner, M.¹

6
- 0000643167
- Replicating figures in the plane
- Solomon W. Golomb, Replicating figures in the plane, Mathematical Gazette, 48, 403-412 (1964).
- (1964) Mathematical Gazette , vol.48 , pp. 403-412
- Golomb, S.W.¹

7
- 0000351098
- Tiling with polyominoes
- Solomon W. Golomb, Tiling with polyominoes, Journal of Combinatorial Theory, 1, 280-296 (1966).
- (1966) Journal of Combinatorial Theory , vol.1 , pp. 280-296
- Golomb, S.W.¹

8
- 0002805205
- Tiling with sets of polyominoes
- Solomon W. Golomb, Tiling with sets of polyominoes, Journal of Combinatorial Theory, 9, 60-71 (1970).
- (1970) Journal of Combinatorial Theory , vol.9 , pp. 60-71
- Golomb, S.W.¹

9
- 0001653703
- Polyominoes which tile rectangles
- Solomon W. Golomb, Polyominoes which tile rectangles, Journal of Combinatorial Theory, Series A, 51, 117-124 (1989).
- (1989) Journal of Combinatorial Theory, Series A , vol.51 , pp. 117-124
- Golomb, S.W.¹

10
- 0004190537
- Freeman, New York
- B. Grünbaum and G.C. Shephard, Tilings and Patterns, Freeman, New York (1987).
- (1987) Tilings and Patterns
- Grünbaum, B.¹ Shephard, G.C.²

11
- 0011698812
- Entscheidungsproblem reduced to the ∀∃∀ case
- A.S. Kahr, E.F. Moore, and H. Wang, Entscheidungsproblem reduced to the ∀∃∀ case. Proceedings, National Academy of Sciences USA, 48, 365-377, 1962.
- (1962) Proceedings, National Academy of Sciences USA , vol.48 , pp. 365-377
- Kahr, A.S.¹ Moore, E.F.² Wang, H.³

12
- 0001625601
- Packing a rectangle with congruent N-ominoes
- David A. Klarner, Packing a rectangle with congruent N-ominoes, Journal of Combinatorial Theory, 7, 107-115 (1969).
- (1969) Journal of Combinatorial Theory , vol.7 , pp. 107-115
- Klarner, D.A.¹

13
- 0011690994
- private communications dated 14 May, 25 November, 1991, and 6 June
- William Rex Marshall, private communications dated 14 May, 1990, 25 November, 1991, and 6 June, 1995.
- (1990)
- Marshall, W.R.¹

14
- 0004112412
- Oxford University Press
- Roger Penrose, Shadows of the Mind, Oxford University Press, 1994.
- (1994) Shadows of the Mind
- Penrose, R.¹

15
- 0011570307
- private communications from 1992 to 1995
- Michael Reid, private communications from 1992 to 1995.
- Reid, M.¹

16
- 38249010235
- Polyominoes of order 3 do not exist
- Ian Stewart and A. Wormstein, Polyominoes of order 3 do not exist, Journal of Combinatorial Theory, Series A, 61, 130-136, 1992.
- (1992) Journal of Combinatorial Theory, Series A , vol.61 , pp. 130-136
- Stewart, I.¹ Wormstein, A.²

* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.