Changeset 7541:f70aef4f5646
- Timestamp:
- 12/03/07 22:19:02 (5 years ago)
- Branch:
- default
- Tags:
- 2.8.15
- Location:
- sage
- Files:
-
- 3 edited
-
graphs/graph_generators.py (modified) (1 diff)
-
plot/tachyon.py (modified) (1 diff)
-
rings/polynomial/polynomial_element.pyx (modified) (2 diffs)
Legend:
- Unmodified
- Added
- Removed
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sage/graphs/graph_generators.py
r7528 r7541 317 317 except for possibly v[i] != w[i]. 318 318 319 A butterfly graph has (2^n)(n+1) vertices and n2^(n+1)edges.319 A butterfly graph has $(2^n)(n+1)$ vertices and $n2^{n+1}$ edges. 320 320 321 321 INPUT: -
sage/plot/tachyon.py
r7491 r7541 7 7 -- Joshua Kantor: 3d function plotting 8 8 -- Tom Boothby: 3d function plotting n'stuff 9 -- Leif Hille: key idea for bugfix for texfunc issue (trac #799)9 -- Leif Hille: key idea for bugfix for texfunc issue (trac \#799) 10 10 11 11 TODO: -
sage/rings/polynomial/polynomial_element.pyx
r7540 r7541 2636 2636 2637 2637 Note that coefficients in a number field with defining polynomial 2638 x^2 + 1are considered to be Gaussian rationals (with the generator2638 $x^2 + 1$ are considered to be Gaussian rationals (with the generator 2639 2639 mapping to +I), if you ask for complex roots. 2640 2640 … … 2699 2699 fields with embedding, at all), when we refer to Gaussian 2700 2700 rationals below we will accept any number field with defining 2701 polynomial x^2+1, mapping the field generator to +I.2701 polynomial $x^2+1$, mapping the field generator to +I. 2702 2702 2703 2703 We call the base ring of the polynomial K, and the ring given
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