# Leibniz Legible — https://leibnizlegible.com # Page: https://leibnizlegible.com/page/806933011:0141 # Permalink to this reading: https://leibnizlegible.com/page/806933011:0141?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 806933011:0141 # Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=806933011&page=141 # Source image: https://digitale-sammlungen.gwlb.de/content/806933011/jpgs/default/00000141.jpg # Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 144 lines, status machine # Lines: 144 recognised, mean confidence 0.91 # 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. In rhecircleche LCayS PM beins 25 betore) paral sel to cach orher and Normal to che Diameter AC, Wc have aI(O Z= =a BHE Since thC EvO luta oF ehe Circle i contracted intoche Center; the Radi us MC Beine BisCa I H, 2 perpendicula HF r0 che refected Ray MVF gires che PoinE in the Caustick. The reflected MF is aISO equa r0 = che Incidene B M perpecually; FOr MIC bC ing =r, and P M=y, We have trom the simitar Friangles MPC, MFIT, : Z = Firom hence ris clear, char che Caustick cerminate at thePoine _C, bissectins che Radius C B ac Rigt Ansles r0 AC. Again, ehie Porrion ot rhe C’au stick AF = 3 MF, becaule AF P M + MF y = 2==-y f 5y. Bur chele hines ot Lixamples may sustice, wichour descendine ro thole ot orter Curres, Which are ro be done atter che lame man. ner trom the general Theorems that chese vere and che Constructions likemise to be deduced. Fuvould be no disficule marrer eo sem allo Wwhar Curves chele Causticks are in every Fxample: A in che las case oF the Cirele, chac the C austick is Cycloid Termed by che Rerolurion oF the Circle described uxon the Diameter FYML alons chc Oaadrane delcribed with the Radius C PT. THaL ehie Caustick oF che vulsar Semi exeloid when che Rays are parallel ro che AX oF ir, is allo a vulsar Cycloid described by che Rerolurion of a Circle apon che same Base. Thac ehe Caustick ot a L0 Barichmick Spiral, is che same Curve, bur onty ser in a disterent Pohtion; and che likre in orhers. CATACHRBSIS, is a Prope in Rherorick, b1 wtrich Liberer is siven eo borron che Name ot chins, chough quice concrary ro whac ie ould be becaule it cannor be orhermise expressd; aswher ve lay a Silver Ink horn; here Realon demurs a ehie xpression; Ver Necessuy obliges us ro make usc oF it. CATACLTDA, is ihe Rib called che Subcla vian. CATACOOSTTCKS, Or Cataphonicks, is cho Science ot Rerected Sounds, or Which reaches che Doctrine and Properties oF Fchoes. CATADIOPTRICAL. Telescove, or Restectin Telescope: Sec Felescope. CATAGMA, is a breakeins oF BOreS, Or 2 Se pararion of che Continuum in the hard parrs of rtie Body; which is effected wich some hard Inctru inene forcibly imprested uxon che pare; whole Differences are raten from che Form, che PaFE and several Accidents. Blanchard. CATAOMATICK Medioines, are CuCh aS ar esed to help e0 Conlolidare Broken BOnes. CATALEPSIS, Or Carochus, is a Dilease almos like an Apoplexy, beins an Abolicion ot aII ehc Animal Functions; excepe that che Respiration remains entire, and che Parient preserves che Pame Fhabic oF Body thac be had betore hie Fell sicke achard. CATALLIS Reddendis, is a Wric wtich liert Where C00ds beins delivered by any Man 10 licep uneo a cerrain Day, and be noc uxon demand de livered at a Day; and is ocherwile called, a Wric of detinue. CATAPASMA, a Fracrant Porder wtich is Cometimes applied to the Scrobiculus Cordis, 10 Strenothen ehe Scomach. CATAPIIORA, is che lame wich Coma; chey ouly dister in chis, chac Caraphora is caken as the Cenus co all Porrs of Scuxors chac are noc acrend- ded wirh a Fever. Blanchard. CATAPLASM, is a copicat Nledicine oF chie consistence ot a Pulrile; ir. is ulually preseribed eivo ays, cirher boiled, or wichour ic; che For mer is more frequent, the larrer ot more etficacy: In the former, chey are r0 cakce such Vegerables 25 dre proper, a5 Roors, Herbs, Scedsus Florvers Fruirs, Gc. addins proper Meals, Or omicrine them; all which are boiled up in 2 convenient quancies ot Liguor, 0. r. Wacer, Beer, Milk Hloner, 690. ro the consiltence ot a Pulrise: Thc larrer is prepared commonly ot Vegerables Mrec snall wich rhe intusion oE so much Liquor only 25 may make ic oltheformer Contittence. Tou may add here Meal, Crumbs ot Bread, OyIS, Dinc- menis, as in cheformer lorr ot Cataplasins. Blan- chard. CATAPTOSIS, is one symproine oc an Fixi lepsie, utien Men fall suddentys 1o che Cround. Blanchard. CATARACF, aDisease inthe Eges, and is rvo- Fold, cither beginnins, a5 a Suffusion only, or con- Airmed, as a Cararact proverly (0 called; che incipi- ent isbur a Suftulion of che lye when. licrle C louds. Noces, and Flies Scemro Ay betoreche Rres; Dur che contirmed Cararact, is when che Pupil Ot che Eye is cirher wrtiolly or in part corered, and MuE up wich a licele chin Skin; I0 chat the Sun- beaMS have noc due admirrance ro the LyC. Blanchard. CATARACL, is a Precipice in ehe Channel OE 12 River, caused by ROckS, Or ocher Obstacles Roppine the Course oF its Stream, From Whence che Wacer falls wich a grear noise and imperuoli- cy; a5 he Cataracts oE Nile, Danube, Rbine, Eic. CATARRHOS, is a Detuxion ot Llumoure trom ehe Fead romards che Parrs under ii, 25 the NTostrils, Mouch, Lunos, C9c. Some distinguisti ic by che Name OE LoryZa, voben ic Falls on ilic NO. Arils. Dy chac ol Bronchus wrtien on che JaWs; and by che vord Rhume, When ic falIS on ihe Breast. CATCHES, are chole pares oF a Clock chaE hold br hookins and carchins hold ot CATEGORIA and Z che lame vict Praedica- CATEGDREMA Smentum in Losick: Sec Praedicament. CATENARTA, is che Curre Line Which Rope hanging Freely Berveen cro Points OF SuI pension Forms ic selE into. Whac ehe Nacure OF Enis Curre is, was enquired amonsst the Geome tors in Galilaeus S time; bue I done sind any rlrine vas done rowards a Dilcoreer rill in ehe N’ear 7690, Fames Bernoulli pubiisted ic as a Prob’ em etich abour turo Monchs atrer, Leibnitz declared he had found our, and inould communicare wiet in the ZCar: In Occember 1690, Zoln The Brortier OE James Bernoulii communicared an inrestixacion Of. ic ro che Vditors oE che Acta Fruditorum, votricti vas publisted atcervards Zune 169r. This Cate. Wric chac liert wirhin a Borough, or Wwichin a nary Or Funicilar he Paich he found nOE rO DC FrU- ETouse, For Rene eoins ouc. of thelame, and War- ly Geometrical, bur ot che Mechanicat kind, bc rancech a Man ro cake che DOOrS, Windos, or cause iis Nacure cannor be expressed by a determi nace Alsebraick Fiquarion; buc Leibnit Z eives ice Construction Cates For Rent. CATALEPTICK Vesse: Sec Disposition. A LAL. LLS Captis. Nomine Discrictionis, 1&