This book argues that adult bachelors are a detriment to the Commonwealth, failing to uphold the "Magna Charta of Nature" by not contributing to procreation, which is framed as a fundamental duty. Bathers are likened to "drones in a hive" or "cumber[ing] the ground," consuming societal benefits without replenishing the nation's strength through offspring. Consequently, the book advocates for legislation, such as a proposed bill, that would either compel bachelors to marry or penalize them for remaining single, thereby aligning individual actions with natural laws and national interests.
The central ideas revolve around the concept of "leveling" societal inequalities, particularly in marriage, and the establishment of natural laws as the basis for English law. The book criticizes societal practices that deviate from nature's design, such as the pursuit of wealth over wit or the superficial concerns of courtly life. Readers will understand the historical context of arguments for societal contributions and the role of marriage in national strength, as well as the philosophical underpinnings of laws derived from natural principles, and the justification for legislation impacting private interests for the "Good of the Community."
Key concepts
- Magna Charta of Nature — The inherent natural law commanding procreation and societal contribution.
- Levelling of Marriages — The idea that societal arrangements should account for the diverse combinations of individual assets (wit, money, strength) to achieve balance.
- Little Ease or Bridewell — Metaphorical states of extreme discomfort and lack of satisfaction, even amidst wealth, representing a spiritual or existential distress.
- The Attiring-room — A symbol of superficial concerns and idle chatter, contrasting with nobler subjects of discourse.
- Commonwealth's-Man — An individual who actively contributes to the state's strength and well-being, particularly through procreation.
Popular questions readers ask
- In your own words, explain the concept of "ordered monotonicity" for abstraction hierarchies, and illustrate why this property is crucial for guaranteeing that an abstract solution's structure remains invariant during refinement.
- The algorithm's only inputs are the problem space definition and the specific problem. How does tailoring the abstraction hierarchy to a "particular problem" contribute to the reported reduction in search space and shorter solutions, compared to a generic or manually designed hierarchy?
- Consider the implication of an abstraction level that "ignores all preconditions involving door." What are the potential risks or challenges of solving a problem in such an abstract space, and how does the 'ordered monotonicity' property ensure that the refined solution remains valid and effective despite these initial simplifications?
- The text states the method can reduce search space from "exponential to linear in the solution size." Explain, as if to a novice, how the ability to "hold the solution in an abstract space invariant" directly contributes to such a dramatic efficiency gain.
- If the 'ordered monotonicity' property were *not* satisfied, what specific problems might arise during the refinement of an abstract solution, and how would this undermine the overall benefits of using abstraction in problem solving as described?