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# SPDX-License-Identifier: GPL-2.0-or-later
# MonoidalCategories: Monoidal and monoidal (co)closed categories
#
# Declarations
#
#! @Chapter Examples and Tests
#! @Section Test functions
#! @Description
#! The arguments are
#! * a CAP category $cat$
#! * objects $a, b, c, d$
#! * a morphism $\alpha: a \rightarrow b$
#! * a morphism $\beta: c \rightarrow d$
#! * a morphism $\gamma: 1 \rightarrow a \otimes b$
#! * a morphism $\delta: 1 \rightarrow c \otimes d$
#! * a morphism $\epsilon: \mathrm{coHom}(a,b) \rightarrow 1$
#! * a morphism $\zeta: \mathrm{coHom}(c,d) \rightarrow 1$
#! This function checks for every operation
#! declared in CoclosedMonoidalCategories.gd
#! if it is computable in the CAP category $cat$.
#! If yes, then the operation is executed
#! with the parameters given above and
#! compared to the equivalent computation in
#! the opposite category of $cat$.
#! Pass the options
#! * `verbose := true` to output more information.
#! * `only_primitive_operations := true`,
#! which is passed on to Opposite(),
#! to only primitively install
#! dual operations for primitively
#! installed operations in $cat$.
#! The advantage is, that more derivations might be tested.
#! On the downside, this might test fewer dual_pre/postprocessor_funcs.
#! @Arguments cat, a, b, c, d, alpha, beta, gamma, delta, epsilon, zeta
DeclareGlobalFunction( "CoclosedMonoidalCategoriesTest" );
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