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sage.knots, sage.game_theory: Change 'optional - cbc' to 'optional - sage_numerical_backends_coin` #30646

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mkoeppe opened this issue Sep 23, 2020 · 8 comments

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@mkoeppe
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mkoeppe commented Sep 23, 2020

$ git grep '#.*optional.*cbc'
src/sage/game_theory/normal_form_game.py:            sage: cg.obtain_nash(algorithm='lp', solver='Coin') # optional - cbc
src/sage/game_theory/normal_form_game.py:            sage: ne = cg.obtain_nash(algorithm='lp', solver='Coin') # optional - cbc
src/sage/game_theory/normal_form_game.py:            sage: [[[round(el, 6) for el in v] for v in eq] for eq in ne] # optional - cbc
src/sage/game_theory/normal_form_game.py:            sage: ne = cg.obtain_nash(algorithm='lp', solver='Coin') # optional - cbc
src/sage/game_theory/normal_form_game.py:            sage: [[[round(el, 6) for el in v] for v in eq] for eq in ne] # optional - cbc
src/sage/game_theory/normal_form_game.py:            sage: g._solve_LP('Coin') # optional - cbc
src/sage/game_theory/normal_form_game.py:            sage: ne = g._solve_LP('Coin') # optional - cbc
src/sage/game_theory/normal_form_game.py:            sage: [[[round(el, 6) for el in v] for v in eq] for eq in ne] # optional - cbc
src/sage/knots/link.py:            sage: L.plot(solver='Coin')    # optional - cbc

CC: @dcoudert @seblabbe

Component: doctest coverage

Author: Matthias Koeppe

Branch/Commit: 20817d4

Reviewer: David Coudert

Issue created by migration from https://trac.sagemath.org/ticket/30646

@mkoeppe mkoeppe added this to the sage-9.2 milestone Sep 23, 2020
@mkoeppe
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mkoeppe commented Sep 23, 2020

@mkoeppe
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mkoeppe commented Sep 23, 2020

Commit: 20817d4

@mkoeppe
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mkoeppe commented Sep 23, 2020

Author: Matthias Koeppe

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mkoeppe commented Sep 23, 2020

New commits:

20817d4sage.knots, sage.game_theory: Change optional - cbc to ...sage_numerical_backends_coin

@dcoudert
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comment:3

LGTM.

@dcoudert
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Reviewer: David Coudert

@mkoeppe
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mkoeppe commented Sep 24, 2020

comment:5

Thanks!

@mkoeppe mkoeppe modified the milestones: sage-9.2, sage-9.3 Oct 24, 2020
@vbraun
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vbraun commented Nov 7, 2020

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