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6.2 Case Study EVALUATION<br />

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(a) Slide 17 (original) (b) Slide 17 (PowerPoint) (c) Slide 17 (smart grid)<br />

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2003<br />

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(d) Slide 13 (original) (e) Slide 13 (PowerPoint) (f) Slide 13 (smart grid)<br />

Figure 49: Two examples for tasks and outcomes of the competition: With slide 17,<br />

PowerPoint was almost 1 minute (39 %) faster than my prototype, while slide 13<br />

showed a 2-minute-advantage (62 %) for the smart grid.<br />

Moreover, rectangles are the only shapes that are currently available to be in-<br />

serted by the smart grid user interface. Therefore, where there is an arrow in the<br />

original layout, in the layout built by the smart grid you see only a rectangle. Since<br />

I suggest that the “smart” implementation of arrows – one of the most frequently<br />

used visual elements – have a built-in internal margin, the rectangles you see ade-<br />

quately represent the arrows’ placement.<br />

Slide 17 – Advantage for PowerPoint. All edges in slide 17 (Fig. 49(a)–(c))<br />

that mutually depend on each other are collocated and therefore extremely easy<br />

to place within PowerPoint’s regular grid. On the other hand, the irregularities of<br />

this table – some <strong>cell</strong>s span multiple rows or columns – require extra effort to build<br />

with the smart grid UI. Although smart gridlines do provide support for precise<br />

placement also in this case, the simple one-click insertion heuristics are optimized<br />

for a regular table layout. Therefore, the user input required to create this layout<br />

involves many drag-and-drop placements and is quite similar to the interaction se-<br />

quence in plain PowerPoint. Obviously, in this situation the PowerPoint professional<br />

outperformed the smart grid expert.<br />

Slide 13 – Advantage for the Smart Grid. The layout of slide 13 (Fig. 49(d)–<br />

(f)) contains a lot of symmetry relations that are hard to map to PowerPoint’s<br />

regular grid. Moreover, each element on the slide is somehow related to all oth-<br />

ers, meaning that changing the size or position of one element requires adaption of<br />

all others. The symmetry relations between non-neighboring edges and the mul-<br />

tidimensional interdependency between all shapes on the slide makes this layout<br />

especially hard to realize in plain PowerPoint. With the smart grid, it suffices to<br />

place rectangles inside or next to other rectangles – assuming that the solver creates<br />

a regular and symmetric layout without explicit directions from the user’s part.<br />

87

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