The slide rule : $b a practical manualPickworth, Charles N. (Charles Newton)
Science
The slide rule : $b a practical manual
Pickworth, Charles N. (Charles Newton)
Slide-rule
THE MULTIPLEX SLIDE RULE differs from the ordinary form of rule in the
arrangement of the B scale. The right-hand section of this scale runs
from left to right as ordinarily arranged, but the left-hand section
runs in the reverse direction, and so furnishes a reciprocal scale. At
the bottom of the groove, under the slide, there is a scale running from
1 to 1000, which is used in conjunction with the D scale, readings being
referred thereto by a metal index on the end of the slide. By this means
cubes, cube roots, etc., can be read off directly. Messrs. Eugene
Dietzgen & Co., New York, are the makers.
THE “LONG” SLIDE RULE has one scale in two sections along the upper and
lower parts of the stock, as in the “Precision” rule. The scale on the
slide is similarly divided, but the graduations run in the reverse
direction, corresponding to an inverted slide. Hence the rules for
multiplication and division are the reverse of those usually followed
(page 30). On the back of the slide is a single scale 1–10, and a scale
1–1000, giving cubes of this single scale. By using the first in
conjunction with the scales on the stock, squares may be read, while in
conjunction with the cube scale, various expressions involving squares,
cubes and their roots may be evaluated.
HALL’S NAUTICAL SLIDE RULE consists of two slides fitting in grooves in
the stock, and provided with eight scales, two on each slide, and one on
each edge of each groove. While fulfilling the purposes of an ordinary
slide rule, it is of especial service to the practical navigator in
connection with such problems as the “reduction of an ex-meridian sight”
and the “correction of chronometer sights for error in latitude.” The
rule, which has many other applications of a similar character, is made
by Mr. J. H. Steward, Strand, London.
LONG-SCALE SLIDE RULES
It has been shown that the degree of accuracy attainable in slide-rule
calculations depends upon the length of scale employed. Considerations
of general convenience, however, render simple straight-scale rules of
more than 20 in. in length inadmissible, so that inventors of long-scale
slide rules, in order to obtain a high degree of precision, combined
with convenience in operation, have been compelled to modify the
arrangement of scales usually employed. The principal methods adopted
may be classed under three varieties: (1) The use of a long scale in
sectional lengths, as in Hannyngton’s Extended Slide Rule and Thacher’s
Calculating Instrument; (2) the employment of a long scale laid in
spiral form upon a disc, as in Fearnley’s Universal Calculator and
Schuerman’s Calculating Instrument; and (3) the adoption of a long scale
wound helically upon a cylinder, of which Fuller’s and the “R.H.S.”
Calculating Rules are examples.
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