Physics course of the University of Oxford Updated 2025-07-16
From the 2020/2021 Oxford physics course handbooks we can determine the following structure:
- Year 1 (CP, "Coure Preliminaries", "Prelims"). Take all of:
- CP1 Classical mechanics, Special relativity
- CP2 Electromagnetism, circuit theory and optics
- CP3 Mathematical methods 1. Complex Numbers and Ordinary Differential Equations. Vectors and Matrices.
- CP4 Mathematical methods 2. Multiple Integrals and Vector Calculus. Normal Modes, Wave Motion and the Wave Equation.
- Year 2 (Part A). Take all of:
- A1 Thermal physics. Kinetic Theory, Heat Transport, Thermodynamics.
- A2 Electromagnetism and optics
- A3 Quantum physics. Quantum Mechanics and Further Quantum Mechanics.
- Short options: at least one of:
- Mathematical Methods
- Probability and Statistics
- S01 Functions of a Complex Variable
- S07 Classical Mechanics
- S10 Medical Imaging and Radiation Therapy
- S13 Teaching and Learning Physics in Schools
- S14 History of Physics
- S20 History of Science
- S21 Philosophy of Science
- S22 Language Options
- S25 Climate Physics
- S27 Philosophy of Space-Time
- S29 Exploring Solar Systems
- S33 Entrepreneurship for Physicists
- Year 3 (Part B). Take all of:
- Michaelmas term
- Hilary term
- B1 Fluids
- B3 Atomic and laser physics
- B5 General relativity
- B7 Classical Mechanics (for MPhysPhil only?)
- B8 Computational Project
- B9 Experimental Project
- Year 4 (MPhys). Select two from:
Trinity term, the third and final term of each year, contains mostly revision from the previous two terms, after which students take their final exams, which basically account for their entire grade. Trinity is therefore a very tense part of the year for the students. After that they have summer holidays, until coming back for the next year of madness.
The official external course landing page: www.ox.ac.uk/admissions/undergraduate/courses/course-listing/physics. 2021 archive: web.archive.org/web/20221208212856/https://www.ox.ac.uk/admissions/undergraduate/courses/course-listing/physics) In those pages we see the rough structure, except that it does not have the course codes "A1" etc., and some courses are missing.
At web.archive.org/web/20221229021312/https://www2.physics.ox.ac.uk/sites/default/files/2011-06-03/course_v3_pdf_80151.pdf page 11 we can see the global course structure giving the two options, 3 year BA or 4 year Oxford physics masters:
Year 1
(Prelims)
|
|
v
Year 2
(Part A)
|
+-----------+
| |
v v
Year 3 BA Year 3 (MPhys)
(Part B) (Part B)
| |
| |
v v
BA Year 4
(Part C)
|
|
v
MPhysPractical courses notes: www-teaching.physics.ox.ac.uk/
Some others with lecture notes:
Year 1 Updated 2025-07-16
Physics from Symmetry by Jakob Schwichtenberg (2015) Updated 2025-07-16
This is a good book. It is rather short, very direct, which is a good thing. At some points it is slightly too direct, but to a large extent it gets it right.
The main goal of the book is to basically to build the Standard Model Lagrangian from only initial symmetry considerations, notably the Poincaré group + internal symmetries.
The book doesn't really show how to extract numbers from that Lagrangian, but perhaps that can be pardoned, do one thing and do it well.
Physics Letters B Updated 2025-07-16
Pin header Updated 2025-07-16
These often come pre-soldered on devboards, e.g. and allow for easy access to GPIO pins. E.g. they're present on the Raspberry Pi 2.
Why would someone ever sell a devboard without them pre-soldered!
6x1 pin header
. Source. 
Underside of a Raspberry Pi 2
. Source. At the top of this image we can clearly see how the usually pre-soldered pin header connectors go through the PCB and are soldered on both sides.
ROW_NUMBER Updated 2025-07-16sqlite3 ':memory:' 'WITH t (i) AS (VALUES (-1), (-1), (-2)) SELECT *, row_number() over () FROM t'-1|1
-1|2
-2|3With a possible output:
partition by:sqlite3 ':memory:' 'WITH t (i) AS (VALUES (-1), (-1), (-2)) SELECT *, row_number() over ( partition by i ) FROM t'-2|1
-1|1
-1|2 Waring problem variant Updated 2025-07-16
Personal finance Updated 2025-07-16
- the American stock market gives 10% / year, which is about 2x over 10 years. It has been the sure-fire best investment on a 10 year horizon for many decades, and should serve as your benchmark.
- risky diversified investments (e.g. ETFs that track a market index) are basically the best investment if you can keep your money in them in the long term (10 years)
- risky investments can gown down for a while, and you cannot take your money out then. This effectively means risk is a form of illiquidity
- investment funds have taxes, which eat into your profit. The best investments are dumb index tracking investments (like an ETF that tracks the stock market) that are simply brainless to manage, and therefore have lowest taxes. No fund has managed to beat the market long term essentially.
- when you are young, ideally you should invest everything into riskier higher yielding assets like stock. And as you get older, you should move part of it to less risky (and therefore more liquid, but lower yielding) assets like bondsThe desire to buy a house however complicates this for many people.
Actuator Updated 2025-07-16
Application programming interface Updated 2025-07-16
Convolutional neural network Updated 2025-07-16
Jeremy O'Brien Updated 2025-07-16
TransferWise Updated 2025-07-16
This is a good company, first they truly helped reduce international transfer fees. They they continued to morph into a decent challenger bank.
Brick and mortar banks were way way behind in that regard!
E.g. October 2023, Wise was doing 4.87% interest after fees, while Barclay's best option was 1.16% above 5k pounds on the Rainy Day Saver (5% below). Ridiculous!
CC BY Updated 2025-07-16
Coprime Updated 2025-07-16
Limits of gel electrophoresis Updated 2025-07-16
Point particle Updated 2025-07-16
This idealization does not seems to be possible at all in the context of Maxwell's equations with pointlike particles.
Taylor expansion definition of the exponential function Updated 2025-07-16
The Taylor series expansion is the most direct definition of the expontial as it obviously satisfies the exponential function differential equation:
Transistor Updated 2025-07-16
Although transistors were revolutionary, it is fun to note that they were just "way cheaper and more reliable and smaller" versions of exactly the main functions that a vacuum tube could achieve
Translation (biology) Updated 2025-07-16
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