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8.323  Rel Quantum Field Theory I

Spring 2011

Instructor: Joseph Minahan

TA: Koushik Balasubramanian

Lecture:  TR11-12.30  (4-231)        

OCW archive available

Announcements

One more last announcement

I was asked to provide a version of the notes with hyperlinks. This sounded like a good idea, so now there are two versions available. In reality both have hyperlinks, but the one that actually says hyperlinks has the links in blue. The other version is meant for printing and has the hyperlinks in black.

Further comments on the notes are always welcome.

Announced on 19 May 2011  8:40  a.m. by Joseph Minahan

One Last Announcement

The gradesheets have been turned in. I am extremely pleased on how well everyone did. You can pick up your problem sets from Koushik.

Finally, I posted a single file version of the notes. Hej då!

Announced on 18 May 2011  9:16  a.m. by Joseph Minahan

PS 9 is optional

Because of MIT rules, PS 9's due date cannot be during Final's week. In light of this I have made it an optional assignment. The official due date will be moved up to Friday 13 May at 5 pm, but if you need more time let me know and you will be granted an extension.

Since moving up a due date is rather nasty I have made the assignment optional. Effectively this means that of the first 8 assignments you will be graded on the top 7. If you do turn in #9 and it receives a higher score than the lowest of the 7, I will replace it with the #9 score.

Announced on 10 May 2011  4:08  p.m. by Joseph Minahan

Installment #8 of the lectures has now been completed.

The missing applications sections have been completed. A few more details have been included in earlier sections.

Announced on 10 May 2011  12:46  a.m. by Joseph Minahan

Problem 5.5 (b) in Peskin

The last problem in ps 8 covers material that we have not yet discussed in class. For this reason, it is only necessary to hand in the first two problems of the problem set. 5.5 (b) will be part of the last problem set, so if you have already done the problem it will not have been for nought.

Announced on 03 May 2011  10:22  a.m. by Joseph Minahan

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