Pi
Pi, the most famous mathematical constant.
The fourth dimension
en-usJune 27, 2008
What was the main topic of the podcast episode?
Summarise the key points discussed in the episode?
Were there any notable quotes or insights from the speakers?
Which popular books were mentioned in this episode?
Were there any points particularly controversial or thought-provoking discussed in the episode?
Were any current events or trending topics addressed in the episode?
About this Episode
Mathematician Ludwig Schläfli talks to us about objects in the fourth dimension and shows us a procession of regular polyhedra in dimension 4, strange objects with 24, 120 and even 600 faces!
Recent Episodes from Is All About Math (Video Podcast)
Proof
Mathematician Bernhard Riemann explains the importance of proofs in mathematics. He proves a theorem on stereographic projection.
Fibration continued
The mathematician Heinz Hopf describes his "fibration". Using complex numbers he builds beautiful arrangements of circles in space.
Fibration
The mathematician Heinz Hopf describes his "fibration". Using complex numbers he builds beautiful arrangements of circles in space.
Complex Numbers continued
Mathematician Adrien Douady explains complex numbers. The square root of negative numbers is explained in simple terms. Transforming the plane, deforming pictures, creating fractal images.
Complex Numbers
Mathematician Adrien Douady explains complex numbers. The square root of negative numbers is explained in simple terms. Transforming the plane, deforming pictures, creating fractal images.
The fourth dimension continued
Mathematician Ludwig Schläfli talks to us about objects in the fourth dimension and shows us a procession of regular polyhedra in dimension 4, strange objects with 24, 120 and even 600 faces!
The fourth dimension
Mathematician Ludwig Schläfli talks to us about objects in the fourth dimension and shows us a procession of regular polyhedra in dimension 4, strange objects with 24, 120 and even 600 faces!
Dimension three
M. C. Escher tells the adventures of two-dimensional creatures who are trying to imagine three-dimensional objects.?
Dimension 2
Hipparchus explains how two numbers can describe the position of a point on a sphere. He then explains stereographic projection: how can one draw a picture of the Earth on a piece of paper?