Exact(7)
Since g i ≠ 0 and M i is indecomposable, the map g i is left minimal.
(VI.4) For i = 1, 2, the set-valued dynamic system ( X, T i ) is left partially -admissible in X.
We want to show that for any finite subset J ⊆ I, the map g J X X → ⨁ i ∈ J M i is left minimal.
We call a family of maps ( g i : X → M i ) i ∈ I a fork provided for any finite subset J ⊆ I, the map g J = ( g i ) i ∈ J X X → ⨁ i ∈ J M i is left minimal.
Under scenario ({text{s}}), the purchasing price is associated with the quantity (q_{i}^{{t{text{s}}}}) in the currency of supplier i is (left( {sumnolimits_{n = 1}^{n = N} {e_{i}^{n} } Pr_{i}^{n} } right)q_{i}^{t}).
In order to see that ( u i : S → M i ) i ∈ I ( S ) is a fork, we have to show the following: For any finite subset J of I, say J = { 1, 2, ⋯, t }, the map u J : ( u i ) i : S → ⨁ i = 1 t M i is left minimal.
Similar(53)
I was left of liberal.
I was left with questions.
I was left in awe.
Am I being left behind?
"I was left speechless".
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