Skip to primary content

Skip to secondary content

RobertLovesPi.net

Polyhedra, tessellations, and more.

Search

Main menu

Home
About RobertLovesPi & His Blog
Copyright-Free Notice
Disclaimers
Note Re: Images Here

Tag Archives: solving

Richard Feynman, on Solving New Problems

Posted on 29 May 2015 by RobertLovesPi

3

Share this:

Email
Facebook
LinkedIn
Pinterest
Pocket
Print
Reddit
Skype
Telegram
Tumblr
Twitter
WhatsApp

Like this:

Like Loading...

Posted in Life, Mysteries, Quotations, Science and Scientists | Tagged door, Feynman, mystery, physicist, physics, problem, quotation, quote, Richard Feynman, Richard P. Feynman, science, scientist, solution, solving, unknown | 3 Replies

Search

Search

Subject Categories:

Art (514)
Asperger's (32)
Blogging (15)
China and the Han (9)
eBay (2)
Education (95)
Fiction (30)
Geography (30)
History (40)
Humor (66)
Life (398)
Mandalas (137)
Mathematics (1,520)
Mental Health (76)
Music (47)
Mysteries (19)
Politics (130)
Quotations (64)
Religion (60)
Satire (14)
Science and Scientists (122)

Follow RobertLovesPi.net on WordPress.com

Follow Blog via E-mail

Enter your email address to follow this blog and receive notifications of new posts by email.

Join 4,465 other followers

Email Address:

Most-Viewed Posts, Recently:

The 15-75-90 Triangle
The Beginning of the Number Pi, in Binary Through Hexadecimal, etc.
Five Tetrahedra
A Polygon with "n" Sides -- How Many Diagonals Does It Have?
Tessellation of Isosceles Trapezoids
The 22.5-67.5-90 Triangle
Two Versions of a Fifty-Faced Symmetrohedron
The 18-72-90 and 36-54-90 Triangles
92 Dodecahedra, Arranged as a Single Rhombic Triacontahedron
A Collection of Rotating Polyhedra with Icosidodecahedral Symmetry

May 2021
S	M	T	W	T	F	S
						1
2	3	4	5	6	7	8
9	10	11	12	13	14	15
16	17	18	19	20	21	22
23	24	25	26	27	28	29
30	31

« Apr

Recent Posts

Five Tetrahedra
The Dual of an Augmented Tetrahedron
Two Versions of a Fifty-Faced Symmetrohedron
Augmenting, then Reaugmenting, the Octahedron
Eight Golden Rectangles
A Euclidean Construction of the Golden Rectangle
A Polystar, Made of Golden Triangles and Golden Gnomons
A Tessellation of Regular Hexagons, Golden Triangles, and Rhombi
Two Versions of a Tessellation Featuring Regular Hexagons, Regular Pentagons, and Tetraconcave, Equilateral Octagons
An Augmented Great Dodecahedron

Explore RobertLovesPi By Topic

Hit Counter

539,261 hits

Email

Name

Website

Loading Comments...

Comment

×

Send to Email Address Your Name Your Email Address

Cancel

Post was not sent - check your email addresses!

Email check failed, please try again

Sorry, your blog cannot share posts by email.

%d bloggers like this: