Harriot, Thomas, Mss. 6789

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41
41 (21r)
42
42 (21v)
43
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44
44 (22v)
45
45 (23r)
46
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47 (24r)
48
48 (24v)
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49 (25r)
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50 (25v)
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page |< < (23r) of 1074 > >|
4523r
[Commentary:
The page is part of Harriot’s introduction of compound diagrams of motion, a group of folios on which Harriot eventually succeeds in deriving, by means of such diagrams, a general expression for the time of flight of a projectile (Schemmel 2008, Section 8.2). ]
The problem of finding the time of flight of a projectile formulated on the upper part of f. 26 is adequately reformulated in terms of a compound diagram of motion. The result is noted as an equation as well as a proportion. ]
5.) For oblique motions.
Data. ∆. man.
∆. mak.
mn.
mk.
am.
Quaesitum: Ducere lineas
bc, et pr ita vt ab
et pm sint aequales
et pynm ad abc sit
in ratione, αδ ad δι.
hoc est: bc ad bf
[…]

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