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Amir Asghari's user avatar
Amir Asghari's user avatar
Amir Asghari's user avatar
Amir Asghari
  • Member for 12 years
  • Last seen more than a week ago
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Is “problem solving” a subject to be taught?
@PaulTaylor Indeed that was my point. Here is my gmail: asghari.amir. Happy to hear from you and your friend.
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Good papers/books/essays about the thought process behind mathematical research
@ZevChonoles Unfortunately, the paper is not available online. I have a scanned copy of the paper and I have just sent it to you. Please let me know if you have received it. Just in case, anybody else needs the paper, gmail me at asghari.amir
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Does seeing beyond the course you teach matter? The case of linear algebra and matrices
Indeed, my intention was to ask for "some insight into how professional mathematicians think about linear algebra". But, if I had asked that directly, the question was at danger of being "subjective and argumentative", and of course at danger of getting close. Thank you for reading between the lines
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Does seeing beyond the course you teach matter? The case of linear algebra and matrices
@GerryMyerson The reference of the course is Linear Algebra and Its Applications by Gilbert Strang. I didn't mention it earlier to avoid biasing the answer toward a certain idea.
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Is there any monoid in which the product of two non-invertible elements could be invertible?
Dear Vahid, many thanks for your answer. I am sure it doesn't matter that much, but since your answer was essentially the same as Todd's, I accepted his answer. He was first :)
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Is there any monoid in which the product of two non-invertible elements could be invertible?
Dear Mark. Many thanks for your answer. I "accepted" Todd's since as a "general" reader I learned more from that.
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Is there any monoid in which the product of two non-invertible elements could be invertible?
@BenjaminSteinberg if I do so, do they all get the reputation they deserve?
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Is there any monoid in which the product of two non-invertible elements could be invertible?
@BenjaminSteinberg And I wonder which one I shall "accept"! :)
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Is there any monoid in which the product of two non-invertible elements could be invertible?
The question you linked, and its answers, indeed also included both examples and counterexamples to some of my attempts to solve the problems. Thanks.
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Is there any monoid in which the product of two non-invertible elements could be invertible?
@StefanKohl At the first glance, I didn't get the point of Todd's answer. But, then I worked on the details, and I got it. Yet, I thank you for the details you added
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