- Joined
- Dec 14, 2003
- Messages
- 3,358
Particularly pertinent to me right now as I'm in hospital sat next to my probably dying mother
Sorry to hear that- thoughts with you. Lost both Mum and Dad this year myself and it's tough.
Particularly pertinent to me right now as I'm in hospital sat next to my probably dying mother
Stay strong ScouseParticularly pertinent to me right now as I'm in hospital sat next to my probably dying mother:
I treat the very sick – and I urge politicians to vote against the deeply worrying assisted dying bill | Lucy Thomas
Helping someone to die should only be a very last resort, not a normalised part of our healthcare system, says palliative care doctor Lucy Thomaswww.theguardian.com
I'm against assisted dying for this reason:
I'm a strong personality but would suffer unser that pressure. To get to the end of your life and be made, socially, to feel like a burden is an unconscionable recipe for a profoundly sad end.
What happens when a maths professor drinks a gallon of Red Bull, does a ton of magic mushrooms, and washes the flavour away with a wheelbarrow of coffee:
View: https://youtu.be/ibsc1fyEYXg?si=-XAiTOubj2jx4sYD
I haven't the faintest idea what hes on (or on about).
Its homological mirror symmetry.
A Calabi Yau manifold ("X") can have a mirror manifold ("Y") such that certain properties of X correspond to certain properties of Y. Its useful in String Theory.
(I say useful, you need to have an advanced post-doc understanding of complex math. It is way beyond standard PhD level physics. We're talking Perimeter Institute level here !)
For example there is a category (called the Fukaya Category) associated with symplectic manifolds built from Lagrangian submanifolds and their intersections and captures the algebraic structure derived from the symplectic geometry of, say, the Calabi Yau manifold.
Its homological mirror symmetry.
A Calabi Yau manifold ("X") can have a mirror manifold ("Y") such that certain properties of X correspond to certain properties of Y. Its useful in String Theory.
(I say useful, you need to have an advanced post-doc understanding of complex math. It is way beyond standard PhD level physics. We're talking Perimeter Institute level here !)
For example there is a category (called the Fukaya Category) associated with symplectic manifolds built from Lagrangian submanifolds and their intersections and captures the algebraic structure derived from the symplectic geometry of, say, the Calabi Yau manifold.
Ouch. My head hurts.Ok in English:
(@Zarjazz correct me if I'm off target here)
Some scientists believe there is more to our universe than the standard 3 spatial dimensions (up down, left right, forward and back)
They believe there is an additional 6 (!) dimensions. But you can't see them. They're tiny. And they're everywhere.
Imagine a sheet of wrapping paper. Now imagine scrunching it up into a ball. Well these extra 6 dimensions are scrunched up (or "compactified") in an analogous manner like the ball of wrapping paper but they are so tiny you can't detect them. Each of these scrunched up balls is a Calabi Yau Manifold. The design on the wrapping paper could represent Lagrangian submanifolds and intersection points referred to in homological mirror symmetry.
Within these "balls" particles such as electrons and quarks are formed by the vibration of tiny fundamental one dimensional "strings" (they can form open and closed loops) so small we have no way to detect them, and currently it is entirely theoretical, having no proof of its existence, hence its known as String Theory.