# Leibniz Legible — https://leibnizlegible.com # Page: https://leibnizlegible.com/page/806933011:0509 # Permalink to this reading: https://leibnizlegible.com/page/806933011:0509?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 806933011:0509 # Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=806933011&page=509 # Source image: https://digitale-sammlungen.gwlb.de/content/806933011/jpgs/default/00000509.jpg # Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 105 lines, status machine # Lines: 105 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. MEC F MEATOS Auditorius, the Audirory Passage Deum ol The Lar: Les ule is 10 recereche dound and to conres ic casily, buc yet rruls and (o etfe ctually eo che Tympanum; vichin ehis Carirs i che Far - WAX, OE Cerumen. MEA LIS Vrinarius. Sec Vrethra. MIECTTAMTCKS, DE. Wallis detines 1O bC the Ceometer oF Morion: and is a Mathematical Science which ews the Ffects oF Povers,, Ot morins Forces, (0 far as ther are applied eo Fn- sines: and demonstrates the L awsoF Morion, (5C. Tis also commonty caken For chole Handy-crafts. ertich require as well the Labour of the Llands 25 the Scudy OF the BFaL. The Principle on which all Mechanick Pove depends, ill be casily understood by theRelo lurion oE ehis Problem. ap and donn, cheir torce willbe expounded b che lerpendiculars Sa and bH; wrhich beins 25 theRighe Sines ot thetormer Arks b B and a A will be toone anocher also as the Radii A c and CB: Wheretore che Velocities of the Povers are Weighe, or gravicarine Force and its Velociry conjunetir; it ditterent l’overs or Weighis are applied to the Lerer, cheir Momens will alvaye bc, 25 che. WeigHES (OF POrVerS) and Their Distan- ces tromthe Center conjunctIr. WVherctore il ro the lame Lever there be rwo Porers or Weistus applicd reciprocally prOPOr- tional co their Distances From the Centre, their Momenes will bc equal; and it ther aet COntra rilr, as in the Cale oF the Statera ox Stilliard, thC Lerer Will remain in an Forizoncal Polition, Ox the Ballance wisi hans in squilibrio. And chus ris casie ro conceire houthe Weighe ot one Pound may bc made to Lqui-ballance a thouland, E9c. And from hence ris plain, That the FOrCC OF ihe Porveris norat all encrealed by Fngines, bur ontrthe Velocier of the Weighe in cicher Littins Or Dramins, is lo diministred by the application OFche Instrumene, charche Moment of che Weighe may not be srearer than the Force of thc POrVeF. Thus for Instance: IF any force can elerate a Pound eishr ich a siren Velocies; tis im- possible, by any Enginc, to etsect that the lame Porver MalI raise evo Pound weighe ich che Pame Velocier: Bur vou mas by an tingine raise trro Pound reishe ith half che Velocier; or 1000orimes the weighe wich onc 1000och part ot the former Velocies The Admirable NIP. IaAC NeNTON ACCONHES EOK all che Mechanick Polvers by chis Followins Dia Sram. Degins From the Choucha and inds rovards che invard pare of the Far, and is cloathed wich a ehin Stin a5 Far a5 the brim of che Timpanum, 0. Nou is any Porers are applied cO che Lnds OF the Lerer A and B, in order tO raise IES AEnS also as ihe Distanes stom e Centre. Ans Body as A mith its Celerity C, beins si ven; and also another Dody as B: Tis requi– red to find the Velocity necessary, io make the Moment, or Ouantity of Motion in B, t0bc equat lo che Moment os A, ihe siven B0dy. Nou lince che moment of any ous is equ Main oe more che weight. ehé Rectanele under the Celerity and the Ouantity of Maiter; 25 VOl W ie i CC Lans of Motion, (sec the WVord Morion.) Lou hced ontr makie a5 BeO A:: CO is C eo a Fourth Term, which will bec, the Celecus popet 1 B, (0 chac iis MO. enE MaII BC eGuaL EO THaFOF A. And since ThC NOmenE OF any Body is a5 its And Fro hence ic Tollons, LMal als bbus tho never (0 MaII, may have a Noment equal tO chatof any ocher Body, tho nerer (0 great, Whici Mall be morel rrich aur siten Celeritr. NVHCFCEOTE IM AH) MaCBIM AL L.MZMMC, IF tC Velociey ot the fover, DC Malle to the Velociry OF the Weisht:: reciprocally a5 che Weisht. 10the Pover; chen Mall che Porver alvazs su Cor. 2. e Princip. P. 14 Let AB BC 2 rectis, Or Lever, Wvhol i5 ac c, and let it be moved into the Polt PCay, charche Velociey oF any Pointin che Le. ver is 2s irs distance From thC CCnFrC. L et thC Point A describe che ANK A a; and che PoinE B, the AFB BB: Then chese ArKS Wvill DC the Spa- ces delelibed by theruo Mocions: Bur lince the Morions ale boch made in che Pame LHIIC, LIC Spaces will be as the Velociries. (Sec MIr. KeitS Lans oE Morion, under the Word Morion, Theo- dem 8.) Buc ris plain, che Artes A a, and Bb. Wwillbe roone another as their Radii AC, anc AB, because the Sectors AC a, and Bcb, are Sular: Wrheretore che Velocicies ot che Poinrs Q anet B are 25 cheir Distances trom che Cenrre L. D. FromO the Centre of ary Whect, let chere be dearon che nnequal Raali it D and D W, bi etcb.