Massachusetts (pp 63–69)

In October 1713, Daniel Waterhouse prepares to depart Boston for England while debating the theological and scientific implications of his journey with his family and the eccentric Mrs. Goose.

“In thoughts more elevate, and reason’d high Of Providence, Foreknowledge, Will and Fate —MILTON, Paradise Lost” — John Milton was a 17th-century English poet whose epic poem explores the tension between divine sovereignty and human agency. This quote sets the stage for the chapter’s central debate on whether the universe is a clockwork machine or a theater of divine intervention.

“the daft but harmless Mrs. Goose… nonsensical stories and doggerel” — Stephenson’s annotation: “There was a Mrs. Goose in Boston. Her gravestone stands in the Granary Burying Ground. It is by no means clear that she is THE Mrs. Goose responsible for the Mother Goose stories.” The rhymes she recites, such as “Hey Diddle Diddle,” are period-appropriate folk tales.

“London Bridge is falling down, falling down, falling down” — Old London Bridge was a medieval marvel crowded with shops and houses that frequently suffered from fire and structural decay. The nursery rhyme reflects the precarious nature of this vital thoroughfare.

“Am I to infer, from what you just said, that you are a Free Will man?” — This refers to the core theological conflict of the era: Free Will vs Predestination. Calvinists believed God pre-ordained every soul’s fate, while Arminians argued that humans possessed the agency to choose their salvation.

“What are they teaching at Harvard these days?” — Founded in 1636 to train Puritan ministers, Harvard College served as the intellectual and religious epicenter of the Massachusetts Bay Colony.

“a hair-pin shaped like a caduceus” — The Caduceus is the staff of Hermes, featuring two snakes entwined around a winged rod. While often confused with the medical rod of Asclepius, it historically symbolizes commerce, negotiation, and alchemy.

“boogers flicked against the planking of a Ship of the Line” — A Ship of the Line was the most powerful class of naval warship, designed to stand in a “line of battle” and fire massive broadsides. Stephenson notes that while ships appear often, he intentionally avoided making this a “Ship Novel” to keep the focus on natural philosophy.

“taken, in chains, off the coast of Guinea” — The Guinea Coast was a major hub for the Atlantic slave trade. Daniel’s refusal to own slaves marks him as an outlier in a colonial society where the practice was becoming increasingly institutionalized.

“pirate-corpses must be washed three times by the tide before they are cut down” — This refers to Execution Dock in London, where pirates were hanged at the low-tide mark. The “three tides” rule was a legal ritual signifying that the crime fell under the jurisdiction of the Admiralty.

“corpses to be gibbeted in locked iron cages” — Gebbeting was the practice of hanging the bodies of executed criminals in iron cages in public places. The goal was to provide a gruesome deterrent to others as the body slowly decomposed in the wind.

“well trimmed ship” — Stephenson’s annotation: “Now that we are on board a ship with Daniel, it’s as good a place as any to mention that this is not a Ship Novel. I was tempted to make it one, but bated because I knew at some level that to plunge into that lore would make the book twice as long even as it already was. Instead I have tried to put in enough Ship stuff that the novel will hold water, as it were, but left detailed Ship content to the many excellent novelists who specialize in that sort of thing.

Sail Trim”

“Universal gravitation is not his only opponent.” — Universal Gravitation was Newton’s revolutionary theory that every mass in the universe exerts an attractive force on every other mass. At the time, many critics dismissed it as an “occult” force because it lacked a mechanical explanation.

“catenary curves and Euclidean sections” — A catenary is the specific curve formed by a chain hanging freely between two points. Euclidean geometry refers to the classical mathematical system of shapes and proportions that formed the basis of all scientific measurement in the 1700s.

Original annotations by: sinder, stephenson, bornstein