Skip to main content
spelling layout
Source Link

My old mentor Nick Metas was part of the teams of graduate students who worked over the drafts of H&K when they were writing it for the linear algebra course at MIT in the 1960's.that That being said,despite its' rigor and beauty, I think a "pure" linear algebra course is just as big a mistake as a pure theoretical calculus course no matter how good the students are. It's It's like teaching music students all about pentamer, note grammar and acoustics and never teaching them how to play a single note.I I don't go for this whole pure/applied distinction, it's an idiotic consequence of this age of specialization. I love rigor,but applications should never be denied or ignored. That's why my overall favorite LA text is Friedberg, Insel and Spence-it's the only one I've seen that aims for and hits a terrific balance between algebraic theory and applications. I also love Curtis for similar reasons,but but it's coverage isn't as broad. I I love books that aim for that Grand Mean Balance-sadly,in in America,there there aren't anywhere near enough such texts.

My old mentor Nick Metas was part of the teams of graduate students who worked over the drafts of H&K when they were writing it for the linear algebra course at MIT in the 1960's.that being said,despite its' rigor and beauty, I think a "pure" linear algebra course is just as big a mistake as a pure theoretical calculus course no matter how good the students are. It's like teaching music students all about pentamer, note grammar and acoustics and never teaching them how to play a single note.I don't go for this whole pure/applied distinction, it's an idiotic consequence of this age of specialization. I love rigor,but applications should never be denied or ignored. That's why my overall favorite LA text is Friedberg, Insel and Spence-it's the only one I've seen that aims for and hits a terrific balance between algebraic theory and applications. I also love Curtis for similar reasons,but it's coverage isn't as broad. I love books that aim for that Grand Mean Balance-sadly,in America,there aren't anywhere near enough such texts.

My old mentor Nick Metas was part of the teams of graduate students who worked over the drafts of H&K when they were writing it for the linear algebra course at MIT in the 1960's. That being said,despite its' rigor and beauty, I think a "pure" linear algebra course is just as big a mistake as a pure theoretical calculus course no matter how good the students are. It's like teaching music students all about pentamer, note grammar and acoustics and never teaching them how to play a single note. I don't go for this whole pure/applied distinction, it's an idiotic consequence of this age of specialization. I love rigor,but applications should never be denied or ignored. That's why my overall favorite LA text is Friedberg, Insel and Spence-it's the only one I've seen that aims for and hits a terrific balance between algebraic theory and applications. I also love Curtis for similar reasons, but it's coverage isn't as broad. I love books that aim for that Grand Mean Balance-sadly, in America, there aren't anywhere near enough such texts.

corrected minor typo (the question has been bumped anyway)
Source Link
Martin Sleziak
  • 4.7k
  • 4
  • 35
  • 40

My old mentor Nick Metas was part of the teams of graduate students who worked over the drafts of H&K when they were writing it for the linear algebra course at MIT in the 1960's.that being said,despite its' rigor and beauty,I I think a "pure" linear algebra course is just as big a mistake as a pure theoretical calculus course no matter how good the students are. It's like teaching music students all about pentamer,note grammer note grammar and acuosticsacoustics and never teaching them how to play a single note.I don't go for this whole pure/applied distinction,it's it's an idiotic consequence of this age of specialization.I I love rigor,but applications should never be denied or ignored. That's why my overall favorite LA text is Friedberg,Insel Insel and Spence-it's the only one I've seen that aims for and hits a terrific balance between algebraic theory and applications. I also love Curtis for similar reasons,but it's coverage isn't as broad. I love books that aim for that Grand Mean Balance-sadly,in America,there aren't anywhere near enough such texts.

My old mentor Nick Metas was part of the teams of graduate students who worked over the drafts of H&K when they were writing it for the linear algebra course at MIT in the 1960's.that being said,despite its' rigor and beauty,I think a "pure" linear algebra course is just as big a mistake as a pure theoretical calculus course no matter how good the students are. It's like teaching music students all about pentamer,note grammer and acuostics and never teaching them how to play a single note.I don't go for this whole pure/applied distinction,it's an idiotic consequence of this age of specialization.I love rigor,but applications should never be denied or ignored. That's why my overall favorite LA text is Friedberg,Insel and Spence-it's the only one I've seen that aims for and hits a terrific balance between algebraic theory and applications. I also love Curtis for similar reasons,but it's coverage isn't as broad. I love books that aim for that Grand Mean Balance-sadly,in America,there aren't anywhere near enough such texts.

My old mentor Nick Metas was part of the teams of graduate students who worked over the drafts of H&K when they were writing it for the linear algebra course at MIT in the 1960's.that being said,despite its' rigor and beauty, I think a "pure" linear algebra course is just as big a mistake as a pure theoretical calculus course no matter how good the students are. It's like teaching music students all about pentamer, note grammar and acoustics and never teaching them how to play a single note.I don't go for this whole pure/applied distinction, it's an idiotic consequence of this age of specialization. I love rigor,but applications should never be denied or ignored. That's why my overall favorite LA text is Friedberg, Insel and Spence-it's the only one I've seen that aims for and hits a terrific balance between algebraic theory and applications. I also love Curtis for similar reasons,but it's coverage isn't as broad. I love books that aim for that Grand Mean Balance-sadly,in America,there aren't anywhere near enough such texts.

Post Made Community Wiki
Source Link

My old mentor Nick Metas was part of the teams of graduate students who worked over the drafts of H&K when they were writing it for the linear algebra course at MIT in the 1960's.that being said,despite its' rigor and beauty,I think a "pure" linear algebra course is just as big a mistake as a pure theoretical calculus course no matter how good the students are. It's like teaching music students all about pentamer,note grammer and acuostics and never teaching them how to play a single note.I don't go for this whole pure/applied distinction,it's an idiotic consequence of this age of specialization.I love rigor,but applications should never be denied or ignored. That's why my overall favorite LA text is Friedberg,Insel and Spence-it's the only one I've seen that aims for and hits a terrific balance between algebraic theory and applications. I also love Curtis for similar reasons,but it's coverage isn't as broad. I love books that aim for that Grand Mean Balance-sadly,in America,there aren't anywhere near enough such texts.