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Exact(11)
Therefore, the mapping is additive.
By Lemma 2.2, the mapping is additive.
for all Therefore the mapping is additive.
for all Thus the mapping is additive.
Thus the mapping is additive, as desired.
Next, we show that the mapping is additive.
Similar(49)
Thirty-four QTLs identified through ICIM-ADD and IM-ADD mapping are additive because of the use of a permanent mapping population RIL with no or few heterozygotes; consequently, a dominant effect was absent.
One can easily show that an odd mapping satisfies (1.5) if and only if the odd mapping is an additive-cubic mapping, that is, (4.1).
That is to say, the mapping A is additive fuzzy set-valued mapping due to [37].
So the mapping A is additive.
Then the mapping L is additive.
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