Fermat*s Last Theorem - A Genetic Introduction to Algebraic Number Theory
It helps anchor a specific period of this author’s publishing run instead of blending into the undated shelf clutter.
Harold M. Edwards
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5
Catalog books
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3
Works
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1997 to 2008
Strongest span
Who This Author Is
Harold M. Edwards has enough depth here to be more than a raw catalog rollup. This page pulls together 5 catalog-linked books across 1997 to 2008, which makes it easier to separate the strongest starting points from the noisier editions. The clearest lane here leans toward Backlist browsing.
Best for readers who want a dependable place to start before opening the full catalog list. If you want the easiest first click, start with Fermat*s Last Theorem - A Genetic Introduction to Algebraic Number Theory and branch outward from there. UPB note: the strongest documented run here lands between 1997 to 2008; the most common copies on this page tend to come from Springer Verlag and American Mathematical Society.
Best Place To Start
Author At A Glance
Best known for: Backlist browsing entry points • common used copies from Springer Verlag and American Mathematical Society
Genres and themes: Backlist browsing
Who this author is best for: readers who want a dependable place to start before opening the full catalog list
UPB note: the strongest documented run here lands between 1997 to 2008; the most common copies on this page tend to come from Springer Verlag and American Mathematical Society.
Top Books To Start With
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Fermat*s Last Theorem - A Genetic Introduction to Algebraic Number Theory
Springer Verlag • 2000 • longer commitment
UPB note: one of the most common used-copy publishers for this author • year signal: 2000 • 407 pages.
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American Mathematical Society • 2008 • standard commitment
It stands out because it asks for less time than many of the longer volumes on this page.
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Birkhauser Verlag AG • 1997 • quick commitment
UPB note: year signal: 1997 • 180 pages.
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Springer Verlag • commitment varies by edition
It stands out partly because the publisher trail is clearer than usual for this author page.
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Advanced Calculus: A Differential Forms Approach
Birkhauser • commitment varies by edition
readers who want one of the clearer starting points on this page
How The Picks Compare
- Higher arithmetic is the easier short commitment, while Fermat*s Last Theorem - A Genetic Introduction to Algebraic Number Theory asks for more reading time up front.
- Fermat*s Last Theorem - A Genetic Introduction to Algebraic Number Theory gives you an earlier look at this author’s shelf, while Higher arithmetic leans later in the catalog.
- Divisor Theory is also useful if you want a different publishing lane from Fermat*s Last Theorem - A Genetic Introduction to Algebraic Number Theory.