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Dinner Détente
Elizabeth Leicht
Insight Data Science
610 calories
381 calories
It is possible to optimize this tradeoff between
nutrition and taste using data on the foods.
How ?
calories
rating units
→ minimize
ratings
1
calories

rescale:[0, 1]
How ?
0
0.2
0.4
0.6
0.8
1
0 0.2 0.4 0.6 0.8 1
Scaledrating
Scaled calories
score = (xwcalories
calories )(x
wrating
rating )(x
wmake again
make again)
Beautiful Soup
Elizabeth Leicht
FIG. 3: A directed social network of US high school students
and the division into two groups found by the directed ver-
sion of our method. Vertex shapes show the (self-identified)
ethnicity of the students, as indicated.
This example is striking because, like many of the net-
works in the AddHealth data set, the groupings are found
to correlate strongly with student ethnicity as shown by
the shapes of the vertices [32]. In this case, one of the
two groups contains most of the school’s black students
and the other most of the white students, with the few
members of other ethnic groups distributed more evenly.
The examples we have seen so far all center on networks
with strong assortative or disassortative mixing, but it is
important to emphasize that our method is applicable to
other types of structure as well. For our final example
we focus on a network of a completely different kind, a
computer-generated network of a form mentioned in the
Dinnerdetente
Dinnerdetente
Dinnerdetente

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Dinnerdetente

  • 2.
  • 3. 610 calories 381 calories It is possible to optimize this tradeoff between nutrition and taste using data on the foods.
  • 4. How ? calories rating units → minimize ratings 1 calories rescale:[0, 1]
  • 5. How ? 0 0.2 0.4 0.6 0.8 1 0 0.2 0.4 0.6 0.8 1 Scaledrating Scaled calories score = (xwcalories calories )(x wrating rating )(x wmake again make again)
  • 7. Elizabeth Leicht FIG. 3: A directed social network of US high school students and the division into two groups found by the directed ver- sion of our method. Vertex shapes show the (self-identified) ethnicity of the students, as indicated. This example is striking because, like many of the net- works in the AddHealth data set, the groupings are found to correlate strongly with student ethnicity as shown by the shapes of the vertices [32]. In this case, one of the two groups contains most of the school’s black students and the other most of the white students, with the few members of other ethnic groups distributed more evenly. The examples we have seen so far all center on networks with strong assortative or disassortative mixing, but it is important to emphasize that our method is applicable to other types of structure as well. For our final example we focus on a network of a completely different kind, a computer-generated network of a form mentioned in the