# Leibniz Legible — https://leibnizlegible.com # Page: https://leibnizlegible.com/page/806933011:0282 # Permalink to this reading: https://leibnizlegible.com/page/806933011:0282?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 806933011:0282 # Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=806933011&page=282 # Source image: https://digitale-sammlungen.gwlb.de/content/806933011/jpgs/default/00000282.jpg # Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 126 lines, status machine # Lines: 126 recognised, mean confidence 0.87 # 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. And che Velocier oFche Body B will be Body BBC C, and taL OF the CubsCGUenE A BC C; Wheretore che relatire Velociry oF thele rvo Bodies willbe C-c, and che sum of their morions the same ay AC --B c: L et x denore che Velociry os che subsequent Body A alter the Concourse and Shock; then because the relatire Velocity os B0- dies betore and alter rhe Strock continues che lame che Velocier oF rhe Body B wilt BC expressed by For the relatire Velocier ot Bodies is equal cotha by Whichche Velocier oFthe Swilter excceds chas of the Slorver; and cheretore chac, excess must be expressed by C- c. Wheretore, lince the Velocit oFthe sublequent Body A =x, iis morion coward D must bC Ax: And since the Velocier oFthe pre cedine Body B =- x -] C-- c. ies morion al(0 to vards D must be expressed chus, Bx -] BC BC; and rhe Sum oE chele cvo morions will B equal ro rhe sum ofche former morions: Thar in Species, A x =] B ∞ ) B C -- BC = A BC, Andby Fransposirion, A x ] B X == 2 BC A C. And chen by Dirision, x 2Bc = BC AC =Velocier oF che Body A. And 50 also che Velocur or he Body B is = x - AC = BC- 2B0 A C - - BC - ]- 2Bc- - AC-)- BC- AC- BC IFBC BC greater than A C - F 2BC, chen x 0. A C - B C -)= 2 B. A. J B Will BC 2 Negative Ouan. tiy; and consequenttr che Velociry OF che BOd A Wwill hare 2 contrary Direction, and us morior toards D willbe Negacire. I5 ehic Body B bC aF rest; ThaFIS, IF c = 0, ther the Velocitr oF che Body A atrer the Shock wis bc- AC B A J B Formaras or backmards, 2c. cordins 2s che Sien - I - or = prerails. IF che Bodies A and B ich che Velocities C and c mores concrarr rays, and consequentis meet one anocher directly; cheir morion che Tame vas will be expressed by AC -- Bc, and che relatire Velocier oF che Bodies will De C-1 -0. Let then x Rand For the required Velociry ot che Body A afcer che ShoCk; ies morion chac ar erhich it vene betore che Shock, ill be expresed by A X, and che Velociry oF etie Body B wilt BC x =) C - C, (For che relarire Velocier ot Bodies is noc alcered by the Shock) and chen che miorion in the Body, B corrards D will be B x -] BC -1 BC, Wheretore che Sum oF che morions che same vas will DC A x =1 - B x -] BC, I BC, Wtich (b7 his Ta Fheorem abOuE the L arVS OF MIOriOn) wil bc = AC = BC, CO Chat A x ] B X B C = 2BC. And x = 1 BC = 2 BC lt ddre 1 C F c: C - BC- 2B0 F AC L Ac. F BC + B0- 2 AC -F A0 - BC YEB C - - 2 BC BC BrCateF than A C, che mo- tion oCcheBody A willbe backrards or a contrary max: In wohich cale, x or C = BC 2B. Will be a Negatire Ouantity. Wrharerer be che Physical cause oF Flasticity, MIF. Newton PFOP. 23. B00k 2. OF his admirable Princip. demonstrares, thac Parricles which mu- eually avoid or Ry from onc anocher by such Forces as are reciprocally proportional co the di- Ces ot their Centers, will compose an Fila- a Rtick Fluid, wtose Densiey Mall be proporrional a 10 ies Comprestion. e And Vicc Versa, YF any Fluid be compoled oF Parricles, chac Ayins or aroiding onc ano- ac pher, and hach ies Densey proporrional 10 iis u Compression, then the Centritugal Forces ot a those Parricles wwill be reciprocally, a5 the Di- stances oF their C enTeKS. ETATERISTS. NIT. BoyIS NVord are Tuch a5 hold che Doctrine ot Elaterium, ex Spring and Weiphe oF the Air, which he desends against Linu. FLATERIOM, is che Juice oF wild Cucumbers made up in a chick and hard consistence: AIO, 2c. cordins 10 some, any Medicine char Purges ihe BellY. FLECTTCA. Sec Attrahentia. ELECTION de Clerk, is a Wric chac lieth For che Coice oF a Clerte adsioned 10 cakre and make Bonds called Starute-Merchant, and is granted our OF cheChanoery, uxon susgection made, thac che Clerk Formerly altiened is sone ro divell in another Place, or hach hindrance ro lec him trom follovins thar Bulinels, ex hachnor Land Cufficientro an liver his Franserestion, it he Mould deal amils. EIEOTRTOIEY, is the Oualiey chac Amber. Pecr, Scalins-ax, 690. have oF arractins all kinds et verr listur Bodies to chem when the atcractins Bodris rubbed or chafed. And chis is most proba- bly che effect ot 2 Material F Puvium (a5 ehe N~ ble MIr. Boylo expresses ic in his Nores on this Oua- licy) istuins trom and recurnins co che Electricat Body, and aisted also in lome cales by the RX- ternal Air. For rhe Solution ot chis Phaenomenon, there are severat Hypocheles, and all Mecha- nical. L. Cabaus suppotes cnat accttat sieams lo issne out oF ehe Flectrick Body, when agicared bY AF. exirion; and thac chese do disculs and repel che Ambiene Air, wrhich alcex it harh been driven oA a From ihe Resistance ertich ic sinds in the remolet Air, to wtich chese Electrick Sreams asa NOL LCaCH. And rhac chese Sceams Mrinting quickly back 2. sain to the Arrractins Body, do in cheir Rerven, actract or brins alOnS WCH TheM SUCh HGHCAHC vHILH MIF. Borie add5, hat ie Grariey ol elle TrCuIHIDEnE Armoiphere, lurmounrins the Specifick Graries ot che licele rarited Armosphere oF che Electricti Bod7, max prebabiy facilicare che Yen. dener lierle vay, makces as ic evere a licele Whirle wind 24C= 40 b AaI Bodies as Thet eet WH I Ces Was, 10