Discovery of a new irregular pentagon that can cover the plane
21–30 of 131 posts
Re: Discovery of a new irregular pentagon that can cover the plane
#22Re: Discovery of a new irregular pentagon that can cover the plane
#23"That same year an unlikely mathematical pioneer entered the fray: Marjorie Rice, a San Diego housewife in her 50s, who had read about James’ discovery in Scientific American. An amateur mathematician, Rice developed her own notation and method and over the next few years discovered another four types of pentagon that tile the plane. " https://en.wikipedia.org/wiki/Marjorie_Rice
At the same time, you could say that narrow-mindedness was focus and restraint, things which __do__ work for innovation.
Another way of looking at the cohesiveness issue, is that if your community is so substantially strong, why do you need to exclude outsiders ? The best democracies include difference, revealing their strength through diversity. The worst extremist fascist states put it to death, revealing their dread of diversity.
Let the ad-hoc groups of intellectual collaborators be like democratic meritocracies not frightened facist states.
Re: Discovery of a new irregular pentagon that can cover the plane
#24Perhaps the more impressive number is that they found 7 quintillion new irregular pentagons that can't tile the plane.
Re: Discovery of a new irregular pentagon that can cover the plane
#25This is cool, but I'm not sure why it's a hard problem to solve for a computer running through a ton of 5-sided polygons with some basic rules and attempting to tessellate them? Is there a reason that approach doesn't work, other than being rather un-romantic as far as discovering cool new things like this goes?
Re: Discovery of a new irregular pentagon that can cover the plane
#26It does not appear in https://en.wikipedia.org/wiki/List_of_unsolved_problems_in_m...
Re: Discovery of a new irregular pentagon that can cover the plane
#27Re: Discovery of a new irregular pentagon that can cover the plane
#28Meta question: where can I find list of simple unsolved/undiscovered problems like these in math? It does not appear in https://en.wikipedia.org/wiki/List_of_unsolved_problems_in_m...
Re: Discovery of a new irregular pentagon that can cover the plane
#29Meta question: where can I find list of simple unsolved/undiscovered problems like these in math? It does not appear in https://en.wikipedia.org/wiki/List_of_unsolved_problems_in_m...
I don't think that tiling a plane is exactly a "simple" problem.
I didn't mean simple to solve, just lower barrier of entry.
Re: Discovery of a new irregular pentagon that can cover the plane
#30Kudos for not using the same clickbait title The Guardian did. Journalistic integrity is dead.
It's a pun, not clickbait. This is not the death of "journalistic integrity".