# Leibniz Legible — https://leibnizlegible.com # Page: https://leibnizlegible.com/page/806933011:0576 # Permalink to this reading: https://leibnizlegible.com/page/806933011:0576?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 806933011:0576 # Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=806933011&page=576 # Source image: https://digitale-sammlungen.gwlb.de/content/806933011/jpgs/default/00000576.jpg # Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 118 lines, status machine # Lines: 118 recognised, mean confidence 0.90 # 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. OPTTCKS, is a Mathematical Science that ( plain.) When the Clals is in chis Pocture, it TreatS oF the Sixht in gerreral, and OF CVerY chins chac is leen wich direct Pays; aud explains the leveral Properries and Fftects oF Vision ir general, and proverty ot thar which is direct ard ordinary: For When the Rays ot Lighe are considered as reflected, the Science which ceach. es their Las and Properries, is called Carop. erictes; and when che Retraction oF Rays is con Bdered, and che Laws and Nacure oF ic explain- ed and demonstrated, the Science is called Diop. erickes. S0 char Opriekes comprehendsthe Wr hole oE vitich, Caropericts and Viopericts, are che EWVO PATIS OPTTCIS Classes. MIP. Nemton, in his Phi los. Natur. Princip. Math. Lib. T. Schol. ad Prop. 98 Cays, Thac For all Oprick Dles, Spherick Figures are the most commodious. IF the Object. CilaI- ses oF Telescopes ere compoled ot tro Spherick Classes containins Wacer becweenthem, perhapo the Trregularier os che Refractions chat are made on the Surtaces oF the Glates corards cheir Fdges, may be accurarely enough corrected b he Retractions ot the Vacer. And Puch Object. Glasses are preferable to Elliprick or Pyperbolict Glases, noc ontr because ther are casier and more accurarely ro be formed, bur also because cher resract more accuratelr those Pencils ot che brishe Spor be projected just in che midele oF ehe Fainter Lishe, the Cla(S is vell centered BHE 1O Wtarever Side oF che faint Lighe ehis brizhe Spor is projected, on that side is the ClaES chickest, and on chac side lies chetrue Contre. A Third Way Os Examinins the Centres os Glasses, is vet more Compleat than the former: For it does not ont discover the Fault, (if there be any, as in lons Object Glases tis very rare but there is, espe cially is they be mroueht in the Form by the un- suided TTand, and not by an Engine) but mith. al it rectisies the Fault; and is thus: Corer the Surtace oF the Clals with a thin piece of Paper, in which chere is cur a ronnd Holc oF about an Inch Diamerer; aboue this HIole Fhere arC IO BC APUCK ENO OE ChrCC C On- centrick Circles. More this Paper uxon ttie GlaIS, Fil rou sec on the Plane That receires che reflected Lighe, thac the bright Spor is ex actly in che middle of che ocher Fainter Listc round il. This also one may meature by a Pair oF Com- RaYS FAEare (collateral, OF) OuE OF the Glases passes, havins, co rhac end, Dighely Ax d che Pa- AXIS. Bur che different Refrancibility ot diste- rene Rays ill For ever hinder us From pertectine Opticks by Glases, cicher Spherick, Or oF any octer Fisures Whatloerer: And untess we can correct the Frrors that arise from hence, all our Labour is lost in orter Corrections. Nor indeed is it porsible, by whacerer Figures EO render the ApPCarance OF the Collateral PAFES per co che Clals, thac e mar more nicely de termine whecher chis bright Spor be exactly in chemidale. This cheretore beins caretully ad- justed, by senely Didins che Paper on che Cla(S (it ic be requisire) wre are, without the leact alterins this erue Position ot the Paper, t0 Ax ic more tirmly ro the GlaIS; and lavins ic thus on a TablC, let us marke on the Cla(S (By the Point of an Object (0 distinct as the Direct; For the oF a Diamond) chree Poines in one ot the C ir- very NaturaL Fre does it nOF: And cheretore e cumterences concentrick ro che round HTole in are Forced ro apply ic successireY, directly Be- Tore che ParrS oF any Object ve desien + vieW. T0 lnon mbecher Oprick. Clattes be truly Cen rered, or not. Fiest Way. Candle; For where those euo Imases unite, ot the Paper; and sticking a (mall piece ot Ce mene on te Olals, about che midale ot che round FTole, by means oE che chree marted Poines let us Aind the exact Centre ot chis round Hlole: Then uncorering che wtole Cta(S, (ex cepe omy che Cemenc in wtich che Centre is marke d) vich a Diamond Poinced Compals let us Arike as larse a Circle on ihe Cilals as iis Breadch Will bear; then round the Ctals accordine ro rtiis Circle, and ris as exactly centred as the Sense can judee. FToldins che Classes al d due VITance HO the Fre, obserre the rwo resected Imases oF 2 coalesce, chere is the true Centre of the Claß And it ehis De in the midale or central POinE0 the ClassS Breadch, the Clals is truly centered. For eryns the Rezularies and Goodness of an b ject. ClalS, 1othe greatest Lxactnest, On 2 Paper strike truo Concentrick Circles. one whole Diameter is the lame wichthie Breadct OF the Object. Ctals, e’orher, oF halF rhac Dia- meter: This invard Circumterence divide into six equal parts, by che Hnoun wax ot applyine makeins six sine sinall Holes cherein with 2 ich ehis Paper, and chen expolins it tothe Suns We are ro receire the Rays chat pals chrougtr Proachins chis Plane trom or ro the Cilals, We oriohtest Spot iS EO BC DIM into the smallest Phall find Whether che Rays thac pass chrouoh Compalo cac ic can. CL rial will mabie alt chis) chese six Holes unice: exactis rovethex ac ans Distance A Secona. N a) IS, By presentino che Glals besore the Sun, and rallel ro irs Surtace, and at a proper Distance; the Radius six rimes in che Circumference, and For rhen roul percetre cuo lous d lis le visorous, wichin anocher more faint and larse Then by a due Posture oF the Ctass (found by round as possible, and aE a PFOPeF DITaNCCHOIM From rhe CtaIs; and by wich- drawins or ap. makins LL TCHCCLCHC LGMCOI a PTaI MSIs Pa Aected, onc smaller, bur much more strons and Nccdle. Ler us corer one side of che Cla(S TrialS) Both These Lighrs are ro be projected as rhese SX FToles, on a Plane, ae a just Distance the Wall on ertich cher are reflected; the round