On Friday, March 1, 2019 at 3:09:23 PM UTC-6, Lawrence Crowell wrote:
>
> The question is whether HoTT is also the language of entanglement.
>
> LC
>

 

All "entanglement" is is a path integral 
[ https://ncatlab.org/nlab/show/path+integral ] so it should.


- pt


>
> On Thursday, February 21, 2019 at 3:15:34 AM UTC-6, Philip Thrift wrote:
>>
>>
>> HoTT (Homotopy Type Theory) is re-expressed here as a programming 
>> language to encode mathematics.
>>
>>
>> [ 
>> https://www.researchgate.net/publication/326645835_HoTT_The_Language_of_Space
>>  
>> ] 
>>
>> [ https://github.com/groupoid/cafe) github.com/groupoid/cafe ]
>>
>>
>> Abstract
>> Homotopy Type Theory (HoTT) is the most advanced programming language in 
>> the domain of intersection of several theories: algebraic topology, 
>> homological algebra, higher category theory, mathematical logic, and 
>> theoretical computer science. That is why it can be considered as a 
>> language of space, as it can encode any existent mathematics.
>>
>> Speaker: Maxim Sokhatsky is an author of Privat24 deposits, 20 years of 
>> working experience as a programmer, one of the 30 top-commiters in Ukraine 
>> in Open Source, author of N2O, the best Erlang Web Framework, CEO of Synrc 
>> Research Center, author of several embedded operating system runtimes and 
>> production programming languages. Maxim is familiar with any programming 
>> language on the planet and had seen sources of all operating systems.
>>
>> Now Maxim is doing his Ph.D. research (the second year of education) in 
>> HoTT, trying to encode as much mathematics in the programming language as 
>> possible along the way.
>>
>> During this lecture, Maxim will try to smoothly guide you from the 
>> programming perspective to the pure space of mathematics and will show the 
>> evolution of mathematical provers from AUTOMATH to the family of Cubical 
>> Type Checkers. Also, this lecture is considered as a general introduction 
>> to HoTT course Maxim is preparing for his friends.
>>
>> cf. [ http://groupoid.space) groupoid.space ]
>>
>> - pt
>>
>>

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