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Introduction |
The following references will be useful while interpreting the graphs and the data. Click on peoples' names to compare their models' interior views with the real space.
Glass
Transmittance: 2496/2610= 96% |
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Luminance Measurements |
Two measurements were made for each model:
After adjusting the model readings with the glass transmittance value, the luminance values were expressed as a percentage value of outside conditions at the time. The outdoor conditions fluctuated significantly towards the end of the readings, which will inevitably lead to higher error possibilities. Model/Real
Space Readings (glass transmittance not adjusted):
Exterior Readings:
Interior/Exterior ratio (glass transmittance adjusted):
The final plot and the graph reflects the % error between the real space inside/outside ratio vs. that of the model space. The luminance ratios were generally more accurate and less varied near the windows. The average error for the A readings was 34% (std dev: 35%), while it was 135% (std dev: 199% !!!) for the B readings.
The
following is a closer look at the chart (maximum value set to 200%):
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Time vs. Luminance % error |
This
was an attempt to explore the correlation between time spent making the
model and the accuracy of the light readings. In the following
graph, time is plotted against the % error for the luminance
readings. Time is represented as % of additional man-hours spent in
excess to the suggested total work time of 2 hours.
Once again, here's a closer look (maximum value set to 200%). By observation, there is no distinct correlation between the time spent and the accuracy of the model. The validity of this statement is questionable, since the conditions of making the models were not consistent (different settings, model makers exhibiting different skill levels, and inconsistent concentration levels while fabricating the models, for instance). There is also no justice in judging the models only through quantitative measurements.
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Accuracy and Believability Survey |
In addition to the qualitative luminance measurements, the class also scored each of the models in two categories:
The scoring was based on a scale of 1 through 10, 10 being the highest and representing the qualities of the real space. The following are the average values and ranks of the two categories (real space omitted from ranking):
The relative scores of the two categories (and consequently the rankings) were linearly related (almost 1 to 1 relationship), which can be seen from the following graphs:
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Accuracy and Believability, Adjusted |
The following is an attempt to adjust the variances among individual responses to the survey. For example, politeness was a factor. While certain individuals felt reluctant to assign scores less than 7, others' scores ranged from as low as a 2. Typical average score assignment of each person ranged from 5.5 to 8.1, while the standard deviation (variation of scores) ranged from 0.8 to 2.6. Although this does not affect the general "ranking" of the models in an average sense, the variations of scoring of individuals invalidates the quantitative differences between each model's scores (in other words, the true score range of each person was not 1 to 10). By normalizing everyone's score range with a hypothetical average (7 was picked) and standard deviation (3 was picked), a better distribution of the scores can be observed (notice that the real space is no longer worth an average of 10 points).
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Time vs. Accuracy and Believability
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Once
again, as an attempt to explore the correlation between time spent making
the model and the qualitative effects it achieved, time is plotted against
the A and B rankings. To overlay the values in perspective, time is
represented as whole 5 additional man-minutes spent in excess to the
suggested total work time of 2 hours (24-5 minutes).
Once again, a closer look (max. value set to 15):
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A and B reading vs Accuracy and Believability
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This is one attempt to see if your qualitative assessment of the space is paralleled by the quantitative. A negative linear relationship of the graphs is sufficient to suggest that the two qualities maybe interdependent of each other. Otherwise, this is just another method that proves that quality and quantity are distinct characteristics. A and B points are represented by their respective error percentage. For ease of reading the data, the two outliers for point B readings have been omitted. The data points for A and B are represented by ratios (fraction) between normalized average model scores and normalized average real space scores. As seen from randomly scattered dots, there is no strong correlation between the quantitative readings and qualitative survey. A mathematically calculated line for each of the graphs, however, proves that the scattered points approximately follow a negatively sloped line (for greater % error in quantitative reading, we generally give out lesser accuracy and believability points).
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Conclusive Remarks
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The lesson we learned from this exercise is that it is possible to create 2 hour models that may significantly resemble the qualities of the real space. This process involves prioritizing the key elements and making quick insightful judgments.
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[ SYLLABUS | HANDOUTS | EXERCISES | STUDENTS | DISCUSSION | LINKS | WHAT's NEW ] This
WWW sIte is a
class resource for the Spring 2002 session Comments
to Cris Benton at crisp@socrates.berkeley.edu
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