Next, when a Man unexperienced in this Method has proved the Goodness of his Seed, and Depth to plant at it, he ought to calculate what Number of Seeds a Bushel, or other Measure or Weight, contains: For one Bushel or one Pound of small Seed, may contain double the Number of Seeds, of a Bushel, or a Pound, of large Seed of the same Species. This Calculation is made by weighing an Ounce, and counting the Number of Seeds therein; then weighing a Bushel of it, and multiplying the Number of Seeds of the Ounce, by the Number of Ounces of the Bushel’s Weight; the Product will shew the Number of Seeds of a Bushel near enough: Then, by the Rule of Three, apportion them to the Square Feet of an Acre; or else it may be done, by divideing the Seeds of the Bushel by the Square Feet of an Acre; the Quotient will give the Number of Seeds for every Foot: Also consider how near you intend to plant the Rows, and whether Single, Double, Treble, or Quadruple; for the more Rows, the more Seed will be required[48]. [48] The narrow Spaces (suppose seven Inches) betwixt Double, Treble, or Quadruple Rows, the Double having One, the Treble Two, and the Quadruple Three of them, are called _Partitions_. The wide Space (suppose of near five Feet) betwixt any Two of these Double, Treble, or Quadruple Rows, is call’d an _Interval_. Examine what is the Produce of one middle-siz’d Plant of the Annual, but the Produce of the best and largest of the perennial Sort; because that by Hoeing will be brought to its utmost Perfection: Proportion the Seed of both to the reasonable Product; and, when ’tis worth while, adjust the Plants to their competent Number with the Hand-hoe, after they are up; and plant Perennials generally in single Rows: Lastly, Plant some Rows of the Annual thicker than others, which will soon give you Experience (better than any other Rule) to know the exact Quantity of Seed to drill. III. The Distances of the Rows are one of the most material Points, wherein we shall find many apparent Objections against the Truth; of which, tho’ full Experience be the most infallible Proof, yet the World is by false Notions so prejudiced against wide Spaces between Rows, that unless these common (and I wish I could say, only vulgar) Objections be first answer’d, perhaps no-body will venture so far out of the old Road, as is necessary to gain the Experience; without it be such as have seen it.