In this note, we offer an explanation to the observations made in the ‘Origamics’ article (November 2013 issue of At Right Angles). The following observations had been made: (a) The points of intersection of the X-creases fall on the vertical midline of the square. (b) The points of intersection of the X-creases vary along a short distance from below the centre of the square. c) The three lines connecting the point of intersection to the starting point on the edge and the two lower vertices are equal
We apply an old method for constructing points-and-lines configurations in the plane to study some r...
<p>The solid lines are different trajectories for two flat indenting planes. The dotted lines, if an...
The sublime entablature and sculpture of the Parthenon\u27s pediment and frieze. Here we can also se...
In “An ‘Origamics’ Activity: X-lines” (AtRiA, November 2013) , the following result had been stated:...
summary:In the first part of the article the proof of the following theorem is given: Let point $S$ ...
In the previous issue of At Right Angles, we studied a geometrical problem concerning the triangle ...
Abstract: Historically, mathematicians sought for a unique relationship between a square and a circl...
The triangles formed by the triples in Pythagoras’ or Plato’s families can be geometrically intercon...
Summary: A result of Archimedes states that for perpendicular chords passing through a point P in th...
Abstract: Two generalizations of Hagge’s theorems are described. In the first we consider what happ...
Determining the topology of intersection curves is one of the important issues of surface-surface in...
Projectiles follow parabolic paths and planets move in elliptical orbits. Circles, hyperbolas, parab...
at X ̂ instead of at zero. The right angle formed by y X ̂ and S(X) is the key feature of least squa...
www.scitecresearch.com/journals The properties of straight lines that issue from the point of inters...
In the episode of “How To Prove It” that appeared in the March 2018 issue of At Right Angles, we ...
We apply an old method for constructing points-and-lines configurations in the plane to study some r...
<p>The solid lines are different trajectories for two flat indenting planes. The dotted lines, if an...
The sublime entablature and sculpture of the Parthenon\u27s pediment and frieze. Here we can also se...
In “An ‘Origamics’ Activity: X-lines” (AtRiA, November 2013) , the following result had been stated:...
summary:In the first part of the article the proof of the following theorem is given: Let point $S$ ...
In the previous issue of At Right Angles, we studied a geometrical problem concerning the triangle ...
Abstract: Historically, mathematicians sought for a unique relationship between a square and a circl...
The triangles formed by the triples in Pythagoras’ or Plato’s families can be geometrically intercon...
Summary: A result of Archimedes states that for perpendicular chords passing through a point P in th...
Abstract: Two generalizations of Hagge’s theorems are described. In the first we consider what happ...
Determining the topology of intersection curves is one of the important issues of surface-surface in...
Projectiles follow parabolic paths and planets move in elliptical orbits. Circles, hyperbolas, parab...
at X ̂ instead of at zero. The right angle formed by y X ̂ and S(X) is the key feature of least squa...
www.scitecresearch.com/journals The properties of straight lines that issue from the point of inters...
In the episode of “How To Prove It” that appeared in the March 2018 issue of At Right Angles, we ...
We apply an old method for constructing points-and-lines configurations in the plane to study some r...
<p>The solid lines are different trajectories for two flat indenting planes. The dotted lines, if an...
The sublime entablature and sculpture of the Parthenon\u27s pediment and frieze. Here we can also se...