marvelous
Posted on 12/28/2013 10:40:30 AM PST by null and void
The chinese had already stolen this encryption regime before the story was set in type.
In layman’s terms, the patent allows you to keep your data private while using it without having to fully trust the guy who is storing your data.
Ahahhaha well said.
homomorphisms are simply looser isomorphisms as far as their cohort of objects in their particular category are concerned.
Maybe “ideal” has to do with rings of these beasties and what these homomorphisms change into nothingness, or at least the zero of the ring. Oops, the math is beginning to get political.
marvelous
"Loosen" things up and we go from isomorphisms to homomorphisms in a heartbeat. And it does not stop there.
A homomorphism is a map that preserves selected structure between two algebraic structures, with the structure to be preserved being given by the naming of the homomorphism. Particular definitions of homomorphism include the following:
A semigroup homomorphism is a map that preserves an associative binary operation.
A monoid homomorphism is a semigroup homomorphism that maps the identity element to the identity of the codomain.
A group homomorphism is a homomorphism that preserves the group structure. It may equivalently be defined as a semigroup homomorphism between groups.
A ring homomorphism is a homomorphism that preserves the ring structure. Whether the multiplicative identity is to be preserved depends upon the definition of ring in use.
A linear map is a homomorphism that preserves the vector space structure, namely the abelian group structure and scalar multiplication. The scalar type must further be specified to specify the homomorphism, e.g. every R-linear map is a Z-linear map, but not vice versa.
An algebra homomorphism is a homomorphism that preserves the algebra structure.
A functor is a homomorphism between two categories.
Is it clear, now?
I am uncomfortable with “A functor is a homomorphism between two categories.”. Homomorphism preserves some structure, and while categories have object with structure, I’m unclear what they have themselves. (I shouldn’t anthropomorphize, but some categories cute.)
Anyway, one of the developers (Steenrod) called “abstract nonsense”.
brb, grabbing some popcorn.
So, is it a hate crime to tell a homomorph to get functor?
Maybe similar methods can be used to derive threat patterns without getting too nosey into the affairs of the citizens.
I was thinking maybe it could be used on radio bursts
from other galaxies, it might not tell us their content
but would possibly indicate intelligence...
Only if you call a homomorphism a mother functor.
Benburch is interested...
They pulled this invention out of their ass.
Homomorphisms. Homological algebra. Homology groups. Homotheties.
must be another gay agenda
They are saying the government is going to continue to butt f#ck citizens, but, they are going to wear condoms.
> called “fully homomorphic encryption,”
Obviously, another insidious part of the homomorphic agenda!
Thanks null and void.
Target confirms PIN data was stolen in breach
http://www.freerepublic.com/focus/news/3105813/posts
homomorphic encryption?
The question that I find most mysterious is, What is math?
And how do atheists account for it?
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