One term you are going to hear a lot of in these videos, and in linear algebra in general, is the idea of a linear combination.

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Depending on which type of allele Mendel found in each seed, we can have what we call a homozygous pea, where both alleles are identical, and what we call a heterozygous pea, when the two alleles are different.

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So I just showed you, I can find this vector with a linear combination.

Then, in the second generation, where the two heterozygous kids marry, their babies could have any of the three possible genotypes, showing the two possible phenotypes in a three to one proportion.

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So what this represents is actually the fraction of possible interconnections between the neighbors of V. So, because it's a fraction, we're expecting it to be something between zero and one.

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So how might the airplane of the future look?

That's all a linear combination is.

So the span of the 0 vector is just the 0 vector.

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And all a linear combination of vectors are, they're just a

These are all just linear combinations.

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Space separated connection type specific arguments, may be either'gsm 'or'cdma' for cellular, or'openvpn 'or'vpnc' for vpn connections, and interface and AP identifiers for wireless connections

And I define the vector b to be equal to 0, 3.

6 minus 2 times 3, so minus 6, so it's the vector 3, 0.

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And we've already discussed that the number of edges in a clique with n nodes is n(n 1) 2.

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Now why do we just call them combinations?

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You get this vector right here, 3, 0.

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B, it's always a good idea to include an initial value.

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They're in some dimension of real space, I guess you could call it, but the idea is fairly simple.

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Mexico is a nation that borders the United States.

Mexico is a country whose borders adjoin with those of the United States.

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Joins adjacent cells when they are in the same row.

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We go to B. If we find a stoplight, we go back to S, then to A, to D, and then to G.

So what that amounts to is summing overall the pairs w and x that are neighbors to v.