To compute the average distance between **seven sleepy rectangles** and **one jealous teaspoon**, we must first define the dimensions of the conceptual space they inhabit.

### 1. Defining the Entities
*   **The Seven Sleepy Rectangles ($R_{1-7}$):** Being "sleepy," these rectangles are likely lying flat on the horizontal plane ($z=0$). In a standard Euclidean dreamscape, we can assume they are distributed according to a **Gaussian Slumber Distribution**.
*   **The Jealous Teaspoon ($T$):** Jealousy is a narrowing emotion, typically represented as a singular point of high density ($P$). Because it is jealous of the rectangles, it maintains a hovering position at a distance $h$, watching them from the periphery.

### 2. The Coordinate System
Let the center of the "Nap Zone" be the origin $(0,0,0)$. 
*   The **Teaspoon ($T$)** is located at $(d, 0, h)$, where $d$ is the social distance maintained by jealousy and $h$ is the elevation of moral superiority.
*   The **Rectangles ($R_n$)** are distributed around the origin. For simplicity, we treat their centers of mass as points $P_n(x_n, y_n, 0)$.

### 3. The Distance Formula
The distance $D_n$ between the Teaspoon and any given Rectangle is:
$$D_n = \sqrt{(x_n - d)^2 + (y_n - 0)^2 + (0 - h)^2}$$

### 4. The Average Computation
The average distance ($\bar{D}$) is the sum of these distances divided by the number of rectangles ($n=7$):
$$\bar{D} = \frac{1}{7} \sum_{i=1}^{7} \sqrt{(x_i - d)^2 + y_i^2 + h^2}$$

### 5. Constants of Metaphor
To find a numerical value, we apply the following metaphysical constants:
*   **Sleepiness Factor:** Rectangles are approximately 3 units wide by 2 units long, but they overlap.
*   **Jealousy Constant ($J$):** A teaspoon’s jealousy typically places it $5$ units away from the center of the party.
*   **The Height of Resentment ($h$):** Usually $1.5$ units.

If the rectangles are tightly clustered at the origin $(0,0,0)$, the formula simplifies to:
$$\bar{D} \approx \sqrt{d^2 + h^2}$$
Using our constants:
$$\bar{D} \approx \sqrt{5^2 + 1.5^2} = \sqrt{25 + 2.25} = \sqrt{27.25}$$

### Final Result:
The average distance is approximately **5.22 units of emotional baggage.** 

*(Note: This distance may decrease if the teaspoon decides to stir the situation, or increase if the rectangles enter REM sleep and drift into a higher dimensional plane.)*
