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Philosophy As it turns out, the Cartesian method is a projection of principles and rules that govern the geometric-mathematical reasoning. The third and fourth rules, respectively, only confirm a procedure for solving problems in geometry: lines and simple figures are contained in the composite, etc.. It is worth mentioning a characterization of knowledge in Descartes that we can call "unitary". Perhaps without knowing it, Descartes takes the opinion of Plato, for whom it is possible to identify a common nature of knowledge, and sets against Aristotle on this point, which defended the need for different methodologies and different profiles for every branch of learning. activity Produce a text with the following theme: "Analysis and knowledge in Descartes." Do not exceed 15 lines. Look for retrace the steps outlined in the text of Descartes and layout reproduced above. Create an argumentative text that prioritizes the protection of the four rules. Think also of expressions that define each rule. The first is the rule of evidence, the second is the rule of ... Etc. Then compare with the text of checking if the class colleagues applied the Cartesian method. Philosophy and Mathematics In school you learn that geometry etymologically means "measuring the earth." It is a definition that is at the origin of geo metric notions, when Egyptians and Babylonians developed techniques to measure the extent of rivers, land and observe the movement of the stars. Gradually this notion was being enhanced by the rudimentary mathematical deductive Greek arriving until Euclid, a fairly sophisticated level of abstraction. But it is in the seventeenth century, when the mathematician Fermat (1601-1665) and Descartes develop algebra, geometry that gives a decisive step towards what it is today. Historians of mathematics differ on the fact Descartes and Fermat were the real pioneers of the "analytic geometry". What is certain is that in the work Geometry, 1637, in the third part, Descartes greatly simplifies the mathematical symbolism used by previous. As evidenced by Granger To convince yourself of this, suffice compare it to a page of algebra Clavius where no equation is completely formulated in cabalistic symbols and signs which represent the various powers of the thing, ie, the unknown. (Descartes, 1962) http://cgfa.sunsite.dk Magritte, René.
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Filozofija Kao što se ispostavilo, kartezijanski način je projekcija načela i pravila koja uređuju geometrijska-matematičkog razmišljanja. Treći i četvrti pravila, odnosno, samo potvrđuju postupak za rješavanje problema u geometriji: jednostavne linije i figure su sadržana u kompozit, itd.. To je vrijedno spomena karakterizaciju znanja u Descartesa da možemo nazvati "unitarna". Možda i ne znajući, Descartes se mišljenje Platona, za koje je moguće utvrditi zajedničku prirodu znanja, i postavlja protiv Aristotela po tom pitanju, koja je čuvala potrebu za različite metodologije i različite profile za svaku granu učenja. djelatnost Proizvodimo tekst sa sljedećim temama: ". Analize i znanja u Descartesa" Nemojte prelaziti 15 redaka. Potražite vraćati korake opisane u tekstu Descartesa i izgled reproducirati iznad. Otvori argumentiranog tekst koji daje prioritet zaštite od četiri pravila. Pomislite i izraza koji definiraju svaki pravilo. Prvi je pravilo dokaza, drugi je pravilo ... Itd zatim usporediti s tekstom provjere da li su klasa kolege primijeniti kartezijanske metode. Filozofija i matematika U školi ste saznali da je geometrija etimološki znači "mjerenje zemlju." To je definicija da je u korijenu geo metričkih pojmova, kad Egipćani i Babilonci su razvili tehnike potrebne kako bi utvrdila razmjere rijeka, zemlje i promatrati kretanje zvijezda. Postupno se taj pojam bio dodatno povećan rudimentarnim matematičkih deduktivno grčkom dolaze do Euclid, prilično sofisticiran razini apstrakcije. Ali, to je u sedamnaestom stoljeću, kada je matematičar Fermat (1601-1665) i Descartes razvijaju algebra, geometrija koja daje odlučujući korak prema ono što je danas. Povjesničari se razlikuju matematike na činjenicu Descartes i Fermat bili pravi pioniri "analitičke geometrije". Ono što je sigurno je da u radnom geometriji, 1637, u trećem dijelu, Descartes uvelike pojednostavljuje matematičke simbolike koju koristi prethodna. Kao što pokazuje Granger Da biste se uvjerili u to, dovoljno je usporediti s stranici algebre Claviusu gdje nema jednadžba potpunosti je formuliran u kabalistički simbola i znakova koji predstavljaju različite ovlasti stvar, odnosno, nepoznato. (Descartes, 1962) http://cgfa.sunsite.dk Magritte, René.