Exact(5)
□. (Simple forks) Let M be an infinite set of pairwise non-isomorphic indecomposable modules of fixed length.
(Simple coforks) Let M be an infinite set of pairwise non-isomorphic indecomposable modules of fixed length.
Let us present two different ways for obtaining forks: (Gabriel Roiter forks) Let M i with i ∈ I be pairwise non-isomorphic indecomposable modules of fixed length with isomorphic Gabriel Roiter submodule U, say with embeddings u i : U → M i.
(co-Gabriel Roiter co-Gabriel Roiterwith i ∈ I be pairwise non-isomorphicoforksomposabLetModules of fixed length with isomorphic co-Gabriel–Roiter factor modules Y, say with projections v i : M i → Y. Then the family ( v i : M i → Y ) i ∈ I is a cofork.
We say that M is minimal infinite provided add M is infinite whereas add M ′ is finite, where M ′ is the set of modules M ′ which are proper submodules or proper factor modules of modules in M. If M is a minimal infinite family of modules (not necessarily of the same length), then there is an infinite subset N ⊆ M which consists of pairwise non-isomorphic indecomposable modules of fixed length.
Similar(55)
A rotating unit consisting of two pairs of modules fixed at an angle of 170° between them was installed at the upper edge of the stand.
The neuropsychologist Elkhonon Goldberg, however, questions the whole notion of discrete, hardwired centers, or modules, with fixed functions in the cerebral cortex.
Each node in the network maintains three modules: send module, receive module and token processing module, and is equipped with a tunable transceiver in contrast to the previous work which uses an array of fixed transceivers.
fixed = number of fixed AFLP-fragments; Frag.
It should be mentioned that all of the PV modules are fixed toward south by angle of 30°, except two of them which have tunable tilt angles.
The order of the modules is fixed in such a way that the global utility will be maximized.
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