- hyperbolic, have so-called
rectangles with
opposite sides equal in
length and
equal angles that are not
right angles.
Rectangles are
involved in many tiling...
-
orders of
embedded golden rectangles will
define the
intersection point of the
diagonals of all the
embedded golden rectangles;
Clifford A.
Pickover referred...
-
locations of the
input rectangles are fixed, and the goal is to
select a
largest sum of non-overlapping
rectangles. In contrast, in
rectangle ****ng (as in real-life...
-
lengths of a
golden rectangle in 1 : φ {\displaystyle 1\mathbin {:} \varphi } ratio.
Stacking golden rectangles produces golden rectangles anew, and removing...
-
distinguishes these from
rectangles with
rational proportions,
which he
terms static rectangles.
According to him, root-2, 3, 4 and 5
rectangles are
often found...
-
Dividing a
square into
similar rectangles (or, equivalently,
tiling a
square with
similar rectangles) is a
problem in mathematics.
There is only one way...
-
denote the
number of
normalized k × n
Latin rectangles. Then the
total number of k × n
Latin rectangles is n ! ( n − 1 ) ! L ( k , n ) ( n − k ) ! ....
- are
special cases of
rectangles,
which have four
equal angles, and of rhombuses,
which have four
equal sides. As with all
rectangles, a square's angles...
- approximations. The sum is
calculated by
partitioning the
region into
shapes (
rectangles, trapezoids, parabolas, or cubics—sometimes
infinitesimally small) that...
-
larger squares from 49 onwards.
Dense ****ngs of
circles in non-square
rectangles have also been the
subject of investigations.
Square ****ng in a circle...