# Leibniz Legible — https://leibnizlegible.com # Page: https://leibnizlegible.com/page/778263916:0091 # Permalink to this reading: https://leibnizlegible.com/page/778263916:0091?run=74 # Title: An Essay Concerning Humane Understanding (shelfmarks Leibn. Marg. 38; ZEN Leibn. Marg. 38) # Folio 75, page id 778263916:0091 # Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=778263916&page=91 # Source image: https://digitale-sammlungen.gwlb.de/content/778263916/jpgs/default/00000091.jpg # Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 53 lines, status machine # Lines: 53 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. Simple Modes ofS C II A P. XIII. Of simple Modes; and first, of the simple Modes of Space. S. 2. HToush in che Poresoitrs part, Thave often tmetitioned simple Ideas, Which are truly the MaterialS oF aIl our Rhomledoe: vet having created oE them there, rather in the az that ther come in- cothe Mlind, than as distinguistred trom others more corripounded, it rill noc be, pertraps, amils to tatre a view ol some of them acain under this Consideration, and examine chose different Modifications of the same Idea; Wrtich ehre Mind cicher fnds in chings existins, or is able eo malse richin ic selE, Wwithout the help ot ans extrinsical Object, or ans foreign Susgection. Thole Modifications of any one simple Idea (ertrich as has Been Caic, calt simple Modes) are as perlectly different and distinst Ideas in FhC Mind, as those ofthe greatest distance or contrarietr. For the Idea OF Tvo i5 as distinct from Three, as Blueness From Teat, Or citler oF them trom any Nurriber; and ret ches are made up only olchat limple Idea ot an Onite repeated; and thele Repetirions joined together, malie thole distinct simple Modes, Ot a Dozen, a Gross, a Million. 5. 2. LMall besin with the simple Idea of Space. Thave Mewed above. c. 4. that we pet che Idea oF Space, boch by our Siglt, and Fouch; Wwhich, Ichinke, is Co evidene, chat it vould be as necdlels, tO gO tO prOVO, LMaE Men perceire by cheir Sighe, a distance berween Bodies ot different Co- IOUrS, OF BCTWCen thC PartS OF FHC Pame BOdY; as That ther sec ColourS themselves: Nor is it lels obrious, that they can do so in the DarkBY Feclins and Fouch. 6. 3. This Space considered barely in leneth Betreen any rvo Beines. Without consideriris auy chine esse vetween them, is called distance: It considered in Lensch. Breadth, and Thickness, P chink, it may be called Capacier: When considered between the extremities of Matrer, Wrhict Allsthe Capacitr oF Space wich Comechins solic, tansible, and movable. it is properiy called Extension. And Co Fxtention is an Idea belonsine eo Body orir; but Space may, a5 is evident, De considlered ithout it. AF least, Pchins ic most incellisible, and che best ras ro avoid Consulion, il re ule the Word Extension tor an Afection oF Matter, or the distance of the Extremities oF particular solid Bodies; atd Space in the more gene- ral Signification for distance, with or without solid Macter Posses- FIng iC. 6. 4. Fach disserent distance is a ditterent Moditication oF Space, and each Idea of any different distance, or Space,is a simple Mode of this Idea. Hen haring by accustomine themselves to stated lengths of Space, Whichther ule for meaturine oF other dictances, as a Foot, a Tard, or a Farhom, a Learue, or Diametre of the Farth, madle thole Ideas Familiar to their Thoushes, can in their Minds repeat them as otten 2s they will, rith. out mixing or joining eo them the Ldea oF Body, or any thinq elle; and frame to themselres the Ideas oF lons. square, or cubicti, teet, Lards, Ox Fathoms, here amongst the Bodies oF the Vniverse, or elle berond the utmost Bounds of all Bodies; and by addins these sill One LO anOFMer enlarse their Idea oF Space as much as thez please. This Pover oF re- peatins, or doublins any Ldea we hare ot any diltance, aud addivs ic to Et