Which is the harder math class: Differential Geometry or Real Analysis?

BamBam215

Golden Member
Feb 17, 2000
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So far I think Real Analysis is one of the toughest subjects for me. I have an option of taking Differential Geometry next semester or pick another class but I really don't know much about it. Here's a course description from the catalog.

Structure of curves and surfaces in space, including Frenet formulas of space curves; frame fields and connection forms; geometry of surfaces in Euclidean three space; Geodesics and connections with general theory of relativity. (Lecture 3 hrs.)

Anyone have an opinion on this course?
 

stonecold3169

Platinum Member
Jan 30, 2001
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Real analysis is harder by a landslide. I've taken both, along with complex analysis 2, abstract algebra, abstract linear algebra, and number theory... real analysis is a much different beast, and is much more outside the box then the differential geometry. You'll be fine taking it if you can handle the proof based courses.
 

Semidevil

Diamond Member
Apr 26, 2002
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I hate real analysis...it is kicking my butt now....and so is abstract algebra. Abstract linear algebra was kicking my butt too, so I dropped that class....

I think real analysis is one of the toughest class, so probably anything is easier then it.
 

Darien

Platinum Member
Feb 27, 2002
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I've only heard my classmates complain about real analysis...

so I'll take a guess and say that's harder.
 

BamBam215

Golden Member
Feb 17, 2000
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Originally posted by: stonecold3169
Real analysis is harder by a landslide. I've taken both, along with complex analysis 2, abstract algebra, abstract linear algebra, and number theory... real analysis is a much different beast, and is much more outside the box then the differential geometry. You'll be fine taking it if you can handle the proof based courses.


I noticed that in the course description, it doesn't mention about writing proofs. Every course that requires proof writing specifies it in the description. So from your experience, what kind of a course is DIfferential Geometry? Is it a lot of analyzing, a lot of computing, or is there actually proofs?

BTW, the pre-req for Diff. Geometry is Differential Equations which seems kind of odd.


And oh yeah, basically I'm trying to figure out my elective. I have one math elective left and I'm debating if Diff. Geometry is a good choice. I want to relax on my last semester
 

eLiu

Diamond Member
Jun 4, 2001
6,407
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real analysis is HARD...im taking it right now..it's hard. that's all i can say...it's so hard...lol

my other classes are a joke comparatively (im a freshman)

at least my univ, real analysis is reputed to be one of the most difficult undergrad math courses...if not the most difficult
 

BamBam215

Golden Member
Feb 17, 2000
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Originally posted by: eLiu
real analysis is HARD...im taking it right now..it's hard. that's all i can say...it's so hard...lol

my other classes are a joke comparatively (im a freshman)

Tell me about it. I took 1st year real analysis last semester. I have to take the 2nd year real analysis next semester. Most math majors wait til the end to take it since it's so hard.
 

eLiu

Diamond Member
Jun 4, 2001
6,407
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What book do you guys use? We're using Rudin's Principles of Mathematical Analysis...this thing is so dense and compact (ha ha topology...ha ha im lame). But seriously Rudin is a tough book...the proofs are all very elegant, there's no fluff, and the exercises are difficult...weee

what a kicker for a freshman math class. Luckily first semester at my school is pass/no record
 

BamBam215

Golden Member
Feb 17, 2000
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we're using intro to real analysis. can't remember the author off the top of my head but it's a green little book. probably one of the easier real analysis book in terms of explanations, examples, and comprehension.
 

stonecold3169

Platinum Member
Jan 30, 2001
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I'm telling you guys, real analysis is nothing in difficulty compared to abstract linear or abstract algebra... those courses will make your head spin. At least real analysis you have a background in (calc 1-3, diff eq), abstract linear you have some minor background in, but I'll be damned if before or after abstract algebra I ever played with rings again *shudder*
 
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