You can formalize your idea as a simple multi-variable optimization / balance equation that fits nicely into existing frameworks like utility theory or decision theory.
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Define variables
Let:
= effort exerted to clean oneself
= internal (subjective/physiological) feeling of cleanliness
= actual (objective) cleanliness level
= perceived cleanliness (social/interpersonal)
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Core idea: maximize “cleanliness utility”
You’re essentially describing a trade-off, so we can express it as a utility function:
U(E) = w_1 I(E) + w_2 A(E) + w_3 P(E) - w_4 E
Where:
are weights (importance of each factor)
are all functions of effort
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Interpretation
Increasing effort generally increases:
: you feel cleaner
: you are cleaner
: others perceive you as cleaner
But with diminishing returns, e.g.:
I'(E), A'(E), P'(E) > 0 \quad \text{and} \quad I''(E), A''(E), P''(E) < 0
And excessive effort has a cost:
time, energy, skin damage, etc.
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Optimal condition
The “correct extent” (your original idea) is when:
\frac{dU}{dE} = w_1 I'(E) + w_2 A'(E) + w_3 P'(E) - w_4 = 0
This means:
> You should clean yourself up to the point where the marginal benefit of cleanliness equals the marginal cost of effort.
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Conceptual translation of your sentence
“To bathe or not to bathe excessively” becomes:
> Choose such that total perceived + actual + internal cleanliness gains are balanced against the effort cost.
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If you want a more philosophical / compact form
\text{Optimal Cleanliness} = \arg\max_E \left[ \text{Internal} + \text{Actual} + \text{Social} - \text{Effort} \right]
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If you want, I can extend this into a named “theory” (like a mock academic framework) or map it to something like behavioral economics or hygiene psychology.
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