Примери за използване на Lemma на Английски и техните преводи на Български
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Another lemma now.
Lemma: If then there are with.
We start with a lemma.
This Lemma will be proved later.
This completes the proof of Lemma 1.
Lemma: let be a set of natural numbers.
It is an immediate conclusion from Lemma 2.
We apply the lemma for the triangles and and we obtain.
Then: lets prove our problem by the lemma.
Proof of this lemma is left as an exercise.
Now you use the following(quite easy) lemma.
For this proof, we need a lemma similar to Lemma 1.
The proof follows the same line of reasoning as that of Lemma 3.1.
Now using this lemma we get either or and notice that.
Hence, we have a contradiction, and Lemma 1 is proven.
After the Lemma, this(n+ 1)-gon contains at least two black triangles.
The condition is very important for Lemma 1 and Lemma 2.
Proof of Lemma 4 uses similar arguments as the proof of Lemma 1.
But I think, the nicest proof it's the one that uses lemma.
Using the statement of the lemma this identity is equivalent to.
Thus, they are all directly similar, so that Lemma 1 applies.
Using the lemma, we color more cells in color to yield a-free set.
This proposition was proved by Euclid andis known as Euclid's lemma.
The lemma implies that there are at least different sums of non-empty subsets of;
The reasoning behind this is exactly the same as that in the proof of Lemma 1.
Now, by Lemma 2, the existence of two angles y and z satisfying these conditions is equivalent to.
Hence, BC+ AD- AB- AC= 0 is equivalent to, and Lemma 1 is proven.
Suidas Lemma-Samion municipality- He considers that the letters epinoithisan Samos the Athenians transferred them to the east.
I propose to mathlinkers send the proofs of Lemma 1 and Lemma 2 here.
Lemma: if from a subtable we deleted some-free sets, the we can pick up a new free-set unless we already deleted all cells.