Add to ORKGSummary. The line of points a, b, denoted by a·b and the point of lines A, B denoted by A · B are defined. A few basic theorems related to these notions are proved. An inspiration for such approach comes from so called Leibniz program. Let us recall that the Leibniz program is a program of algebraization of geometry using purely geometric notions. Leibniz formulated his program in opposition to algebraization method developed by Descartes
A number of interesting geometric applications of the theorems proved arepresented as problems. In p...
This book starts with a concise but rigorous overview of the basic notions of projective geometry, u...
This book starts with a concise but rigorous overview of the basic notions of projective geometry, u...
Summary. The line of points a, b, denoted by a·b and the point of lines A, B denoted by A · B are de...
This paper presents solutions of some selected problems that can be easily solved by the projective ...
PDB (Projective Drawing Board) is a program that supports the interactive exploration of geometric c...
This text explores the methods of the projective geometry of the plane. Some knowledge of the elemen...
Günter Törner started his mathematical career with a doctoral dissertation on Hjelmslev planes. Thes...
Projective geometry is a branch of mathematics which is foundationally based on an axiomatic system....
The classical theorems in projective geometry involve constructions based on points and straight lin...
El presente trabajo tiene como objetivo identificar los respectivos vínculos que existen entre la ge...
nary fields we will characterize certain situations where only the projectivities of P' and no ...
Projective geometry is a branch of mathematics which is foundationally based on an axiomatic system....
Points and lines can be regarded as the simplest geometrical objects. Incidence relations between th...
In this article we present a generalization of a Leibniz’s theorem in geometry and an application of...
A number of interesting geometric applications of the theorems proved arepresented as problems. In p...
This book starts with a concise but rigorous overview of the basic notions of projective geometry, u...
This book starts with a concise but rigorous overview of the basic notions of projective geometry, u...
Summary. The line of points a, b, denoted by a·b and the point of lines A, B denoted by A · B are de...
This paper presents solutions of some selected problems that can be easily solved by the projective ...
PDB (Projective Drawing Board) is a program that supports the interactive exploration of geometric c...
This text explores the methods of the projective geometry of the plane. Some knowledge of the elemen...
Günter Törner started his mathematical career with a doctoral dissertation on Hjelmslev planes. Thes...
Projective geometry is a branch of mathematics which is foundationally based on an axiomatic system....
The classical theorems in projective geometry involve constructions based on points and straight lin...
El presente trabajo tiene como objetivo identificar los respectivos vínculos que existen entre la ge...
nary fields we will characterize certain situations where only the projectivities of P' and no ...
Projective geometry is a branch of mathematics which is foundationally based on an axiomatic system....
Points and lines can be regarded as the simplest geometrical objects. Incidence relations between th...
In this article we present a generalization of a Leibniz’s theorem in geometry and an application of...
A number of interesting geometric applications of the theorems proved arepresented as problems. In p...
This book starts with a concise but rigorous overview of the basic notions of projective geometry, u...
This book starts with a concise but rigorous overview of the basic notions of projective geometry, u...