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I enjoy studying physics as a hobby and think physics stack exchange is great!

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Mar
3
revised Tangent bundles and $\mathbb{C}P^n$ and $\mathbb{C}^n$
added 155 characters in body
Mar
3
comment Tangent bundles and $\mathbb{C}P^n$ and $\mathbb{C}^n$
@ChrisGerig thanks for the input, I added a reference, and some additional questions, I will revisit this later for further modifications.
Mar
3
asked Tangent bundles and $\mathbb{C}P^n$ and $\mathbb{C}^n$
Mar
2
revised Why is the Heisenberg uncertainty principle stated the way it is?
added 2 characters in body
Feb
26
revised Quantum Entanglement - What's the big deal?
edited body
Feb
26
revised Quantum Entanglement - What's the big deal?
added an example
Feb
25
revised Can I use AA batteries to charge iPhone?
added 265 characters in body
Feb
25
comment If a particle is a point of high intensity in a quantum field, how can it have charge?
If possible could you find the specific reference for Cox or Penrose? Just want to see what was actually said.
Feb
25
revised Can I use AA batteries to charge iPhone?
edited body
Feb
25
revised Can I use AA batteries to charge iPhone?
added 356 characters in body
Feb
25
answered Can I use AA batteries to charge iPhone?
Feb
24
revised Quantum Entanglement - What's the big deal?
added 1 characters in body
Feb
24
revised Quantum Entanglement - What's the big deal?
added 1 characters in body
Feb
24
answered Quantum Entanglement - What's the big deal?
Feb
23
comment Modeling non-quantum objects (in finance, sociology etc) using fermionic fields?
@TerryBollinger Agree. I think one would have to think in terms of widgets and anti-widgets or, if one is talking structure, then possibly process and anti-process (or something similar)
Feb
20
comment Why is $\langle \partial_{\mu} f(x) \rangle=0$?
Very cool, I particularly like the slowly changing constant!
Feb
20
revised Why is $\langle \partial_{\mu} f(x) \rangle=0$?
edited tags
Feb
20
comment Why is $\langle \partial_{\mu} f(x) \rangle=0$?
@MichaelBrown Nice Polynomials!
Feb
18
comment Modeling non-quantum objects (in finance, sociology etc) using fermionic fields?
@TerryBollinger Totally agree that's an interesting question. My initial thought is that it would be related basic notions of credits and debits in standard double entry accounting. In fiat currency markets, every time a dollar is created it has to be put in both sides of some ledger.
Feb
18
comment Modeling non-quantum objects (in finance, sociology etc) using fermionic fields?
@TerryBollinger Concur with your statements. What is interesting though is that I think we are coming full circle since economics has, as you point out, been fermionic in nature since its beginning. What would be interesting is how economic insights might translate into research into objects like Marjorana fermions