# Leibniz Legible — https://leibnizlegible.com # Page: https://leibnizlegible.com/page/806933011:0541 # Permalink to this reading: https://leibnizlegible.com/page/806933011:0541?run=74 # Title: Lexicon Technicum: Or, An Universal English Dictionary Of Arts And Sciences (shelfmarks Leibn. Marg. 71; ZEN Leibn. Marg. 71) # Folio - , page id 806933011:0541 # Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=806933011&page=541 # Source image: https://digitale-sammlungen.gwlb.de/content/806933011/jpgs/default/00000541.jpg # Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 120 lines, status machine # Lines: 120 recognised, mean confidence 0.88 # Machine transcription. Not an edition. Errors are expected: about 8% character error rate on Latin and French lines, higher on German. # Licence: CC BY 4.0, Leibniz Legible. Machine output: do not ingest it as verified text; keep this provenance with the text. # Wording rule: say "the machine reads it as …", never "Leibniz wrote". # After the first blank line: the recognised lines in reading order, one per line. e Former Semicirele of the midele Anomaly, and added in the latrer to the HoonS Place thuS phrice equated, will produce the Place ot rhe Doon a tourth eime equated. The greatest Variation of che Noon (viz. that erhich happens wvhen ihc Moon is in an Octane wichche Sun) is neariy, reciprocally as the Cube of the Distance of che sun fromche Farrh. J. et Fhac DC taken 37 min. 25 seconds, When the Sun is in Perisao, and 33 min. 40 seconds, When he is in Aposaeo: And let the Disterences ot chis Variation in che Octants Demade reciprocallr a5 the Cubes of the Distances ot the dun trom the Farth; and (0 let a Table De made of the afore. Caid Variation ol the Moon in her OctanES (OF ItS Logarichms) io evers Tench, Sixch, Ox Fisit Degree oF the mean Anomaly: And FOr thCV: tiation out of the Octanes, matie, 25 Radius e0 the sine ot che double Distance ot che MOOn trom che next Sy2y8Y, or Ouadrature: : (0 let the atore found Variacion in the Octane be 10 the Variation congruous t0 any ocher aspect. and this added co the Mcons Place betere tound in che sirst and chird Onadrane (accouneins From theSun) or subducted trom ic in the second and courch, wilt sire the Moens Place equored a Filth rime. ASaI, ad LCdesuo We Sine oF the sum ot oF the Distances of the Moon trom thecun, and ot her Aposce trom the Cuns Aposce (or the Sinc oE che Excels ot chac Sum abore 360 des.) : (0 is 2 min. 10 scconds, t0 a sixth Rquarion os theMoonsPlace, wrhich must be subiracted it che atorelaid sum or Fxcels De lels chan a SC. micirele, but added, it it De greater. L. et ic bc made alto, a5 Radius 10 Ihe dinc oF the MoOn Distance From the Sun .. (0 2 de3. 20 sCCantsto a seventh Equation: Wtrich, wrtien the Moons Fighe is encreatine, add; Duc when decreasins Tubrract; and che Moons Place ill be equared a feremch time, and this is her Place in ber pro- per Orbit. Nochere, the Fi guation chus preouced by che mean Mascr 2 deorees 20 Seconds, is nor al- vars of che lame Magnitude, bur is encrealed and dimine accordies to the Position ot the Lunar Aposee. For if che Moons Aposce be ir Consumcn wich the suns, the atorelaid f. Nance ot che Moon Lcl the Suli, 1bt AC de. vench Equation. OE the MoonSalcendins NOdC, equalca ad L bore; the Remainder Mall BC the Annual AF- sumene ot rhe Node, Wrhence is lecond L. qua rion may be computea allet ise sellomins man- net in che precedine Figure: Riehe Line conjoinins the Larth and SuHI. Let alsoche Linc T AC B, be dramn cothe Place ot the ACcending Node et the Moon, 25 2bOVC c. quated; and lec SF A bC the Annual Arsumene oEche Node. Pake l’A From a Scale, ana let it De t0 AB :: 25 56FO 3, OF aS FY Z FOF. Lhen bisseet B A in C, and on C as a Centre, with the Distance C A, describe a Circle a5 AF B, and make the Angle BCF, equal eo double chC Annual Argument of the Node betore found: 50 Mallche Ansle BIF, beche lecond lquation OE che Ascendins Node: Which must be added Wtren the Nodc is passing From rhe Ouadrature t0 a 5727 8Y wich the Sun, and subducced when che Dode mores Trom a Sy2y oy coards a OH2- drature. By Which means the true Place oF che Node oF the Lunar Orbir will De sained: Wrhence From Pables made atter che common ar, the Moons Laricude, and the Reduction os quation is about 54 seconds greater: But when ber Orbit ro the Fcliptick, may be compured, the ApSCeSare in opposition, tis abour as much lets; alet l states Bermeen its greatest Ouan- suxpolins the Inclination of the MoonS OrbiE 1O the Feliprick, r0 bc 4 deg. 59 min. 35 seconds. ricy 3 minures 14 seconds, and its lcast s minure when che Nodes are in Ouadrature wich che 26 lCouo. Lee chisis wrtien the Lunar Apogce is in Conpuco es Opposition wich the Suns: But M ihc Snadratures, the aforclaid Equation iS EO _L LeHCM d abOuE 50 SecondS, Or One inure, ertien che Aposces ot che sun and Moon are in Corsuncton; bur it thes dre in Opposition, For Waco a custicient number ot Obterrations, canser derermine whethes ic is to be lessen d Or incicase. Laa Even aSIO FhC AFSUIENE OF DC- Sum; and 5 des. 17 min. 20 seconds, when chey are in che 572Y8Y5. And Erom che Lonsitude and Laritude chus Found, and che siren Obliquier ot the Ccliptick 23 desrees 29 minures, 10 che RigHE AscenSiOn and Declinarion ot the Moon will be Found. The Hlorizontal Parallax ol the Noon, wher Be is in the Sy2YeYs at a mean diltance trom inC Farth, I mate to be 57 min. 30 seconds, and Her FTorary Morion 33 min. 32 Seconds, 32 Thirds; and her apparent Diamerer 3Y min. 30 seconds. Bur in her Ouadratures ac a mean Diltance From the Faxth, Lmakie the Hlorizontal Parallax Ol che Moon to bC 59 min. 40 lcconds, HeF LLOFdI appateE Diameter 31 min. 3 Seconds. ThC callax; phey will become more accurate. And l’attasee, haist det Cellle dittane trom che C’en- uis sas renelts be done, is Pables ave tint made ro cach Minure oFche Caid Parallax, and to every sixth or Atch Derrec ot che Argumene ot thC SXEA EquaLION IOL IHC SIXIII as OL CHICSL From the Suns Place cate che mean Morion Pet T, as belore, reptelent the L arth; TS 2 cremem ot the lquation, 2 lutuues 20 leconds aborc mentioned, Ldare determine nochins cer Calmus For che lame Kcalon, orL. ulC Wanc ot Ob- serrarion accurately made IEche sixch and serench Equarions are aus- menced or diminied in a reciprocal Ratio oF Morion 32 min. 12 Scconds, 2 chirds, and her chie Distance ot che Moon trom the Farrt, 1. c. in a direct Rario oF che MoonS Horizoncal Pa Moon in an Octane 1o che Sun, and ac a mean