To compute the average distance between seven sleepy rectangles and one jealous teaspoon, we first need to clarify what we mean by "distance" in this context. Since "sleepy rectangles" and a "jealous teaspoon" are not defined in terms of coordinates or shapes in a mathematical sense, we would need more context to provide an actual calculation.

If we assume that each rectangle can be represented by a point (like its center) in a coordinate system, and the teaspoon can also be represented by a point, we can calculate the average distance by:

1. **Defining coordinates** for each rectangle and the teaspoon.
2. **Calculating the distances** between the teaspoon and each rectangle.
3. **Averaging** these distances.

Here's a basic outline of the steps you'd follow:

1. Let’s assume the rectangles are represented by points: \(R_1, R_2, R_3, R_4, R_5, R_6, R_7\).
2. Let the coordinate of the jealous teaspoon be \(T\).
3. The distance \(d\) between a point \(R_i\) and \(T\) can be calculated using the Euclidean distance formula:

   \[
   d(R_i, T) = \sqrt{(x_{R_i} - x_T)^2 + (y_{R_i} - y_T)^2}
   \]

   where \((x_{R_i}, y_{R_i})\) are the coordinates of the rectangle and \((x_T, y_T)\) are the coordinates of the teaspoon.

4. Calculate the distances for each rectangle to the teaspoon.
5. Use the formula for average distance:

   \[
   \text{Average Distance} = \frac{1}{7} \sum_{i=1}^{7} d(R_i, T)
   \]

If you have specific positions for the rectangles and the teaspoon, I can help compute the exact average distance. If not, please provide further details or clarify the context!
