I tested a new gengutsu model in @higgsfield_ai for our Doppler VPN
the outcome seems quite favorable, even though I neglected to include the screenshot showing the actual UI
@lightsilver323 my browser roster got profiles, proxies, automations, and an AI intern on standby.
me? still in bed.
we love scalable laziness
https://t.co/teFEHvZuOl
Big weekly update from our side:
physics.explained is getting its own iOS app this Friday, and we’re looking for beta testers.
We’ve added 10 new Doppler VPN servers, focused on speed, with each server costing us $80.
We also have 3 more homemade projects in development.
Confident-sounding wrong answers are worse than no answer — especially in physics.
Running on Opus 4.7 and GPT-5.5, grounded in the physics.explained curriculum.
Today we're introducing physics.ask — the tutor that shows its work.
Most AI physics tutors hand-wave. physics.ask links every answer back to the module it came from — no synthetic authority, just the curriculum.
https://t.co/fbg3uMB9fO
Noether’s Theorem is one of the most profound and elegant discoveries in the history of physics.
Published by Emmy Noether in 1918, it reveals a deep and fundamental connection between symmetries in nature and the conservation laws of physics.
In simple terms, Noether’s Theorem states that every continuous symmetry of the laws of physics gives rise to a corresponding conserved quantity.
A symmetry means the physical laws remain unchanged under a certain transformation, such as shifting forward or backward in time, moving through space, or rotating an object. The conserved quantity is something that remains constant over time, like energy, linear momentum, angular momentum, or electric charge.
For example, because the laws of physics do not change over time, energy is conserved. Because the laws are the same everywhere in space, momentum is conserved. Because the laws look the same in all directions, angular momentum is conserved.
Before Noether’s work, scientists treated conservation laws as independent fundamental rules. Her theorem showed that these laws are not arbitrary. They are natural consequences of deeper symmetries in the universe.
This insight is incredibly powerful. It allows physicists to discover conserved quantities simply by identifying the symmetries present in a theory.
The theorem has become a cornerstone of modern physics, playing a central role in quantum field theory, the Standard Model of particle physics, and general relativity.
By shifting our focus from individual conservation laws to the underlying symmetries, Noether’s Theorem changed the way physicists approach fundamental questions about reality. Many major advances in theoretical physics since 1918 have been guided by the search for new symmetries.
Noether’s Theorem teaches us that the beautiful symmetries we observe in nature are the true reason why energy, momentum, charge, and other quantities remain conserved. It remains one of the deepest and most influential ideas in all of physics.