17 combinatorica - uni-bonn.de · combinatorica 17 (3) (1997) 345-362 n) and as an example, if a...

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JOACHIM VON ZUR GATHEN &JAMES R. ROCHE (1997). Polynomials with two values. Combinatorica 17(3), 345–362. URL https://dx.doi.org/10.1007/BF01215917. This document is provided as a means to ensure timely dissemination of scholarly and technical work on a non-commercial basis. Copyright and all rights therein are maintained by the authors or by other copyright holders, notwithstanding that these works are posted here electronically. It is understood that all persons copy- ing any of these documents will adhere to the terms and constraints invoked by each copyright holder, and in particular use them only for noncommercial pur- poses. These works may not be posted elsewhere without the explicit written per- mission of the copyright holder. (Last update 2017/11/29-18 :19.)

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Page 1: 17 Combinatorica - uni-bonn.de · COMBINATORICA 17 (3) (1997) 345-362 n) and As an example, if a — —(1,0, , 0), then f has at least n zeros (at 1, 2, . thus has dcgrcc at least

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Page 2: 17 Combinatorica - uni-bonn.de · COMBINATORICA 17 (3) (1997) 345-362 n) and As an example, if a — —(1,0, , 0), then f has at least n zeros (at 1, 2, . thus has dcgrcc at least

Page 3: 17 Combinatorica - uni-bonn.de · COMBINATORICA 17 (3) (1997) 345-362 n) and As an example, if a — —(1,0, , 0), then f has at least n zeros (at 1, 2, . thus has dcgrcc at least

Page 4: 17 Combinatorica - uni-bonn.de · COMBINATORICA 17 (3) (1997) 345-362 n) and As an example, if a — —(1,0, , 0), then f has at least n zeros (at 1, 2, . thus has dcgrcc at least

Page 5: 17 Combinatorica - uni-bonn.de · COMBINATORICA 17 (3) (1997) 345-362 n) and As an example, if a — —(1,0, , 0), then f has at least n zeros (at 1, 2, . thus has dcgrcc at least

Page 6: 17 Combinatorica - uni-bonn.de · COMBINATORICA 17 (3) (1997) 345-362 n) and As an example, if a — —(1,0, , 0), then f has at least n zeros (at 1, 2, . thus has dcgrcc at least

Page 7: 17 Combinatorica - uni-bonn.de · COMBINATORICA 17 (3) (1997) 345-362 n) and As an example, if a — —(1,0, , 0), then f has at least n zeros (at 1, 2, . thus has dcgrcc at least

Page 8: 17 Combinatorica - uni-bonn.de · COMBINATORICA 17 (3) (1997) 345-362 n) and As an example, if a — —(1,0, , 0), then f has at least n zeros (at 1, 2, . thus has dcgrcc at least

Page 9: 17 Combinatorica - uni-bonn.de · COMBINATORICA 17 (3) (1997) 345-362 n) and As an example, if a — —(1,0, , 0), then f has at least n zeros (at 1, 2, . thus has dcgrcc at least

Page 10: 17 Combinatorica - uni-bonn.de · COMBINATORICA 17 (3) (1997) 345-362 n) and As an example, if a — —(1,0, , 0), then f has at least n zeros (at 1, 2, . thus has dcgrcc at least

Page 11: 17 Combinatorica - uni-bonn.de · COMBINATORICA 17 (3) (1997) 345-362 n) and As an example, if a — —(1,0, , 0), then f has at least n zeros (at 1, 2, . thus has dcgrcc at least

Page 12: 17 Combinatorica - uni-bonn.de · COMBINATORICA 17 (3) (1997) 345-362 n) and As an example, if a — —(1,0, , 0), then f has at least n zeros (at 1, 2, . thus has dcgrcc at least

Page 13: 17 Combinatorica - uni-bonn.de · COMBINATORICA 17 (3) (1997) 345-362 n) and As an example, if a — —(1,0, , 0), then f has at least n zeros (at 1, 2, . thus has dcgrcc at least

Page 14: 17 Combinatorica - uni-bonn.de · COMBINATORICA 17 (3) (1997) 345-362 n) and As an example, if a — —(1,0, , 0), then f has at least n zeros (at 1, 2, . thus has dcgrcc at least

Page 15: 17 Combinatorica - uni-bonn.de · COMBINATORICA 17 (3) (1997) 345-362 n) and As an example, if a — —(1,0, , 0), then f has at least n zeros (at 1, 2, . thus has dcgrcc at least

Page 16: 17 Combinatorica - uni-bonn.de · COMBINATORICA 17 (3) (1997) 345-362 n) and As an example, if a — —(1,0, , 0), then f has at least n zeros (at 1, 2, . thus has dcgrcc at least

Page 17: 17 Combinatorica - uni-bonn.de · COMBINATORICA 17 (3) (1997) 345-362 n) and As an example, if a — —(1,0, , 0), then f has at least n zeros (at 1, 2, . thus has dcgrcc at least

Page 18: 17 Combinatorica - uni-bonn.de · COMBINATORICA 17 (3) (1997) 345-362 n) and As an example, if a — —(1,0, , 0), then f has at least n zeros (at 1, 2, . thus has dcgrcc at least

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