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Minor Revision with suggestion of an alternative proof by reviewer

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Minor Revision with suggestion of an alternative proof by reviewer


How to offer a reviewer to be co-author?Acknowledging the discussion with someone in the paper but excluding this person as a reviewer: how to do this?During review, I found a superior solution. What now?Minor revision- Editor implied to do the experiment, however a rebut would clarify the issueIf a reviewer makes significant contributions to improving a paper, may he/she suggest becoming a coauthor?What are the chances of an article to get published if it got minor revision comments, and a single optional major revision comment?How to review a revised paper I have already rejected?What happens if a reviewer withdraws himself from peer review process?Why shouldn't the reviewers be informed about the decisions regarding the paper?Outcome of journal as out of scope













5















I submitted a paper to a mathematical journal, and recently received a Minor Revision decision from the Editor. One of the reviewers suggested an alternative and much simpler proof to my main theorem. The suggested proof greatly shortens my paper. Now, I am in a dilemma.



1) Should I retain my original proof, which I must admit in hindsight, was overly complicated? And then simply acknowledge the reviewer...



2) Should I write down the shorter and simpler proof suggested by the reviewer, and explicitly mention in the acknowledgemnts that I have used one of the reviewers' proofs?



The reason I ask is that I am worried whether going with Option 2 reduces the value/contributions of my paper (the revised one is not my proof after all!), although the Theorem and its implications stand nonetheless. Do I have a better chance of acceptance with Option 1? Is not seeing a simpler proof a ground for rejection of the paper? Any suggestions are welcome (since its a minor revision, it's due in a couple of weeks)!!










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  • 5





    Maybe ask the reviewer to add his/her name to the paper? This sounds like a contribution major enough to be an author.

    – Allure
    6 hours ago
















5















I submitted a paper to a mathematical journal, and recently received a Minor Revision decision from the Editor. One of the reviewers suggested an alternative and much simpler proof to my main theorem. The suggested proof greatly shortens my paper. Now, I am in a dilemma.



1) Should I retain my original proof, which I must admit in hindsight, was overly complicated? And then simply acknowledge the reviewer...



2) Should I write down the shorter and simpler proof suggested by the reviewer, and explicitly mention in the acknowledgemnts that I have used one of the reviewers' proofs?



The reason I ask is that I am worried whether going with Option 2 reduces the value/contributions of my paper (the revised one is not my proof after all!), although the Theorem and its implications stand nonetheless. Do I have a better chance of acceptance with Option 1? Is not seeing a simpler proof a ground for rejection of the paper? Any suggestions are welcome (since its a minor revision, it's due in a couple of weeks)!!










share|improve this question







New contributor




arn is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.
















  • 5





    Maybe ask the reviewer to add his/her name to the paper? This sounds like a contribution major enough to be an author.

    – Allure
    6 hours ago














5












5








5








I submitted a paper to a mathematical journal, and recently received a Minor Revision decision from the Editor. One of the reviewers suggested an alternative and much simpler proof to my main theorem. The suggested proof greatly shortens my paper. Now, I am in a dilemma.



1) Should I retain my original proof, which I must admit in hindsight, was overly complicated? And then simply acknowledge the reviewer...



2) Should I write down the shorter and simpler proof suggested by the reviewer, and explicitly mention in the acknowledgemnts that I have used one of the reviewers' proofs?



The reason I ask is that I am worried whether going with Option 2 reduces the value/contributions of my paper (the revised one is not my proof after all!), although the Theorem and its implications stand nonetheless. Do I have a better chance of acceptance with Option 1? Is not seeing a simpler proof a ground for rejection of the paper? Any suggestions are welcome (since its a minor revision, it's due in a couple of weeks)!!










share|improve this question







New contributor




arn is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
Check out our Code of Conduct.












I submitted a paper to a mathematical journal, and recently received a Minor Revision decision from the Editor. One of the reviewers suggested an alternative and much simpler proof to my main theorem. The suggested proof greatly shortens my paper. Now, I am in a dilemma.



1) Should I retain my original proof, which I must admit in hindsight, was overly complicated? And then simply acknowledge the reviewer...



2) Should I write down the shorter and simpler proof suggested by the reviewer, and explicitly mention in the acknowledgemnts that I have used one of the reviewers' proofs?



The reason I ask is that I am worried whether going with Option 2 reduces the value/contributions of my paper (the revised one is not my proof after all!), although the Theorem and its implications stand nonetheless. Do I have a better chance of acceptance with Option 1? Is not seeing a simpler proof a ground for rejection of the paper? Any suggestions are welcome (since its a minor revision, it's due in a couple of weeks)!!







peer-review






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share|improve this question







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asked 7 hours ago









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  • 5





    Maybe ask the reviewer to add his/her name to the paper? This sounds like a contribution major enough to be an author.

    – Allure
    6 hours ago














  • 5





    Maybe ask the reviewer to add his/her name to the paper? This sounds like a contribution major enough to be an author.

    – Allure
    6 hours ago








5




5





Maybe ask the reviewer to add his/her name to the paper? This sounds like a contribution major enough to be an author.

– Allure
6 hours ago





Maybe ask the reviewer to add his/her name to the paper? This sounds like a contribution major enough to be an author.

– Allure
6 hours ago










3 Answers
3






active

oldest

votes


















5














I would not worry about the paper getting rejected one way or the other: The reviewers gave you a shorter proof, but did not suggest that the theorem is obvious or trivial. This isn't going to change once you put their proof into the paper.



So the question is how to acknowledge the reviewer. It is not uncommon in mathematics papers to show the shortened proof and then, in the acknowledgements say "We appreciate the contributions of reviewer 2 who provided the shortened proof of theorem 4." On the other hand, if you think that coming up with this proof really required some hard work even though the reviewer has seen your proof, then maybe it is appropriate to ask the reviewer (through the editor) whether they want to become a co-author.



The final option may be to show both proofs. If you think that your proof is interesting despite being complicated because it shows connections to other areas that are of independent interest, then it's worth keeping it in. In such a case, it may be useful to show the alternative and shorter proof given by the referee in an appendix, and explain why you think it's worthwhile to show both. Remember that a paper isn't just about showing a result, but also teaching others how that result came about and what it means and implies. As such, there is a place for papers with two independent proofs of the same statement.






share|improve this answer



















  • 1





    +1 for comments about why a longer proof might still be of interest. Among other things, I'm reminded of existence proofs in analysis by "soft methods" (e.g. Baire category method, probabilistic method, etc.) and by "hard methods" (proofs by explicit constructions). Each has their own merits -- soft methods tend to be easier for one to see the main ideas of the proof (i.e. more forest, less trees) and they often establish a stronger existence result, hard methods tend to encode more specific information such as error bounds, rates of convergence, etc.

    – Dave L Renfro
    49 mins ago





















4














Ideally option 2 is better and it need not lessen your impact, unless that was the main theorem in the paper. However, in order to use the reviewers proof you need to be able to credit it properly and it may be hard to do that with blind review. Perhaps the editor can put you in contact with the reviewer for this purpose.



One way to present it (one I've used myself) is to give the reviewer's proof, with proper citation-attribution and then follow it with a statement that your own proof is omitted here for reasons of length.



But, I hope you are also aware that in many ways the proof technique is as important as the theorem itself as it may suggest approaches to other problems. So, it may be that your own proof is interesting in itself, even if complicated.



But, for the paper, say that you have an alternate, longer, proof, than the one presented. I see no real downside as long as you can properly cite.





If you can't use the other proof for reasons of citation, then present your own, if the editor agrees, but say that a shorter proof was suggested by an anonymous reviewer.






share|improve this answer

































    1














    You said that this theorem is the main theorem of the paper. I'll assume that means it's a very important part of the paper. (That's not automatically the case. A paper could present a single main theorem and dozens of consequences, and the latter might be the main point of the paper.) If my assumption is correct, it seems appropriate to offer the reviewer (through the editor) several options: (1) become a co-author of your paper, with the new proof replacing your older one, (2) allow you to use the new proof in your paper with only you as an author but with appropriate credit ("I thank the referee for greatly simplifying my original proof of Theorem 4 and for allowing me to include the simplified proof here."), or (3) insist that you use only your own proof (e.g., in case the referee wants to publish the new proof, perhaps as part of a larger study that led to it).






    share|improve this answer
























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      3 Answers
      3






      active

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      3 Answers
      3






      active

      oldest

      votes









      active

      oldest

      votes






      active

      oldest

      votes









      5














      I would not worry about the paper getting rejected one way or the other: The reviewers gave you a shorter proof, but did not suggest that the theorem is obvious or trivial. This isn't going to change once you put their proof into the paper.



      So the question is how to acknowledge the reviewer. It is not uncommon in mathematics papers to show the shortened proof and then, in the acknowledgements say "We appreciate the contributions of reviewer 2 who provided the shortened proof of theorem 4." On the other hand, if you think that coming up with this proof really required some hard work even though the reviewer has seen your proof, then maybe it is appropriate to ask the reviewer (through the editor) whether they want to become a co-author.



      The final option may be to show both proofs. If you think that your proof is interesting despite being complicated because it shows connections to other areas that are of independent interest, then it's worth keeping it in. In such a case, it may be useful to show the alternative and shorter proof given by the referee in an appendix, and explain why you think it's worthwhile to show both. Remember that a paper isn't just about showing a result, but also teaching others how that result came about and what it means and implies. As such, there is a place for papers with two independent proofs of the same statement.






      share|improve this answer



















      • 1





        +1 for comments about why a longer proof might still be of interest. Among other things, I'm reminded of existence proofs in analysis by "soft methods" (e.g. Baire category method, probabilistic method, etc.) and by "hard methods" (proofs by explicit constructions). Each has their own merits -- soft methods tend to be easier for one to see the main ideas of the proof (i.e. more forest, less trees) and they often establish a stronger existence result, hard methods tend to encode more specific information such as error bounds, rates of convergence, etc.

        – Dave L Renfro
        49 mins ago


















      5














      I would not worry about the paper getting rejected one way or the other: The reviewers gave you a shorter proof, but did not suggest that the theorem is obvious or trivial. This isn't going to change once you put their proof into the paper.



      So the question is how to acknowledge the reviewer. It is not uncommon in mathematics papers to show the shortened proof and then, in the acknowledgements say "We appreciate the contributions of reviewer 2 who provided the shortened proof of theorem 4." On the other hand, if you think that coming up with this proof really required some hard work even though the reviewer has seen your proof, then maybe it is appropriate to ask the reviewer (through the editor) whether they want to become a co-author.



      The final option may be to show both proofs. If you think that your proof is interesting despite being complicated because it shows connections to other areas that are of independent interest, then it's worth keeping it in. In such a case, it may be useful to show the alternative and shorter proof given by the referee in an appendix, and explain why you think it's worthwhile to show both. Remember that a paper isn't just about showing a result, but also teaching others how that result came about and what it means and implies. As such, there is a place for papers with two independent proofs of the same statement.






      share|improve this answer



















      • 1





        +1 for comments about why a longer proof might still be of interest. Among other things, I'm reminded of existence proofs in analysis by "soft methods" (e.g. Baire category method, probabilistic method, etc.) and by "hard methods" (proofs by explicit constructions). Each has their own merits -- soft methods tend to be easier for one to see the main ideas of the proof (i.e. more forest, less trees) and they often establish a stronger existence result, hard methods tend to encode more specific information such as error bounds, rates of convergence, etc.

        – Dave L Renfro
        49 mins ago
















      5












      5








      5







      I would not worry about the paper getting rejected one way or the other: The reviewers gave you a shorter proof, but did not suggest that the theorem is obvious or trivial. This isn't going to change once you put their proof into the paper.



      So the question is how to acknowledge the reviewer. It is not uncommon in mathematics papers to show the shortened proof and then, in the acknowledgements say "We appreciate the contributions of reviewer 2 who provided the shortened proof of theorem 4." On the other hand, if you think that coming up with this proof really required some hard work even though the reviewer has seen your proof, then maybe it is appropriate to ask the reviewer (through the editor) whether they want to become a co-author.



      The final option may be to show both proofs. If you think that your proof is interesting despite being complicated because it shows connections to other areas that are of independent interest, then it's worth keeping it in. In such a case, it may be useful to show the alternative and shorter proof given by the referee in an appendix, and explain why you think it's worthwhile to show both. Remember that a paper isn't just about showing a result, but also teaching others how that result came about and what it means and implies. As such, there is a place for papers with two independent proofs of the same statement.






      share|improve this answer













      I would not worry about the paper getting rejected one way or the other: The reviewers gave you a shorter proof, but did not suggest that the theorem is obvious or trivial. This isn't going to change once you put their proof into the paper.



      So the question is how to acknowledge the reviewer. It is not uncommon in mathematics papers to show the shortened proof and then, in the acknowledgements say "We appreciate the contributions of reviewer 2 who provided the shortened proof of theorem 4." On the other hand, if you think that coming up with this proof really required some hard work even though the reviewer has seen your proof, then maybe it is appropriate to ask the reviewer (through the editor) whether they want to become a co-author.



      The final option may be to show both proofs. If you think that your proof is interesting despite being complicated because it shows connections to other areas that are of independent interest, then it's worth keeping it in. In such a case, it may be useful to show the alternative and shorter proof given by the referee in an appendix, and explain why you think it's worthwhile to show both. Remember that a paper isn't just about showing a result, but also teaching others how that result came about and what it means and implies. As such, there is a place for papers with two independent proofs of the same statement.







      share|improve this answer












      share|improve this answer



      share|improve this answer










      answered 1 hour ago









      Wolfgang BangerthWolfgang Bangerth

      35.7k471124




      35.7k471124








      • 1





        +1 for comments about why a longer proof might still be of interest. Among other things, I'm reminded of existence proofs in analysis by "soft methods" (e.g. Baire category method, probabilistic method, etc.) and by "hard methods" (proofs by explicit constructions). Each has their own merits -- soft methods tend to be easier for one to see the main ideas of the proof (i.e. more forest, less trees) and they often establish a stronger existence result, hard methods tend to encode more specific information such as error bounds, rates of convergence, etc.

        – Dave L Renfro
        49 mins ago
















      • 1





        +1 for comments about why a longer proof might still be of interest. Among other things, I'm reminded of existence proofs in analysis by "soft methods" (e.g. Baire category method, probabilistic method, etc.) and by "hard methods" (proofs by explicit constructions). Each has their own merits -- soft methods tend to be easier for one to see the main ideas of the proof (i.e. more forest, less trees) and they often establish a stronger existence result, hard methods tend to encode more specific information such as error bounds, rates of convergence, etc.

        – Dave L Renfro
        49 mins ago










      1




      1





      +1 for comments about why a longer proof might still be of interest. Among other things, I'm reminded of existence proofs in analysis by "soft methods" (e.g. Baire category method, probabilistic method, etc.) and by "hard methods" (proofs by explicit constructions). Each has their own merits -- soft methods tend to be easier for one to see the main ideas of the proof (i.e. more forest, less trees) and they often establish a stronger existence result, hard methods tend to encode more specific information such as error bounds, rates of convergence, etc.

      – Dave L Renfro
      49 mins ago







      +1 for comments about why a longer proof might still be of interest. Among other things, I'm reminded of existence proofs in analysis by "soft methods" (e.g. Baire category method, probabilistic method, etc.) and by "hard methods" (proofs by explicit constructions). Each has their own merits -- soft methods tend to be easier for one to see the main ideas of the proof (i.e. more forest, less trees) and they often establish a stronger existence result, hard methods tend to encode more specific information such as error bounds, rates of convergence, etc.

      – Dave L Renfro
      49 mins ago













      4














      Ideally option 2 is better and it need not lessen your impact, unless that was the main theorem in the paper. However, in order to use the reviewers proof you need to be able to credit it properly and it may be hard to do that with blind review. Perhaps the editor can put you in contact with the reviewer for this purpose.



      One way to present it (one I've used myself) is to give the reviewer's proof, with proper citation-attribution and then follow it with a statement that your own proof is omitted here for reasons of length.



      But, I hope you are also aware that in many ways the proof technique is as important as the theorem itself as it may suggest approaches to other problems. So, it may be that your own proof is interesting in itself, even if complicated.



      But, for the paper, say that you have an alternate, longer, proof, than the one presented. I see no real downside as long as you can properly cite.





      If you can't use the other proof for reasons of citation, then present your own, if the editor agrees, but say that a shorter proof was suggested by an anonymous reviewer.






      share|improve this answer






























        4














        Ideally option 2 is better and it need not lessen your impact, unless that was the main theorem in the paper. However, in order to use the reviewers proof you need to be able to credit it properly and it may be hard to do that with blind review. Perhaps the editor can put you in contact with the reviewer for this purpose.



        One way to present it (one I've used myself) is to give the reviewer's proof, with proper citation-attribution and then follow it with a statement that your own proof is omitted here for reasons of length.



        But, I hope you are also aware that in many ways the proof technique is as important as the theorem itself as it may suggest approaches to other problems. So, it may be that your own proof is interesting in itself, even if complicated.



        But, for the paper, say that you have an alternate, longer, proof, than the one presented. I see no real downside as long as you can properly cite.





        If you can't use the other proof for reasons of citation, then present your own, if the editor agrees, but say that a shorter proof was suggested by an anonymous reviewer.






        share|improve this answer




























          4












          4








          4







          Ideally option 2 is better and it need not lessen your impact, unless that was the main theorem in the paper. However, in order to use the reviewers proof you need to be able to credit it properly and it may be hard to do that with blind review. Perhaps the editor can put you in contact with the reviewer for this purpose.



          One way to present it (one I've used myself) is to give the reviewer's proof, with proper citation-attribution and then follow it with a statement that your own proof is omitted here for reasons of length.



          But, I hope you are also aware that in many ways the proof technique is as important as the theorem itself as it may suggest approaches to other problems. So, it may be that your own proof is interesting in itself, even if complicated.



          But, for the paper, say that you have an alternate, longer, proof, than the one presented. I see no real downside as long as you can properly cite.





          If you can't use the other proof for reasons of citation, then present your own, if the editor agrees, but say that a shorter proof was suggested by an anonymous reviewer.






          share|improve this answer















          Ideally option 2 is better and it need not lessen your impact, unless that was the main theorem in the paper. However, in order to use the reviewers proof you need to be able to credit it properly and it may be hard to do that with blind review. Perhaps the editor can put you in contact with the reviewer for this purpose.



          One way to present it (one I've used myself) is to give the reviewer's proof, with proper citation-attribution and then follow it with a statement that your own proof is omitted here for reasons of length.



          But, I hope you are also aware that in many ways the proof technique is as important as the theorem itself as it may suggest approaches to other problems. So, it may be that your own proof is interesting in itself, even if complicated.



          But, for the paper, say that you have an alternate, longer, proof, than the one presented. I see no real downside as long as you can properly cite.





          If you can't use the other proof for reasons of citation, then present your own, if the editor agrees, but say that a shorter proof was suggested by an anonymous reviewer.







          share|improve this answer














          share|improve this answer



          share|improve this answer








          edited 7 hours ago

























          answered 7 hours ago









          BuffyBuffy

          59.6k17182281




          59.6k17182281























              1














              You said that this theorem is the main theorem of the paper. I'll assume that means it's a very important part of the paper. (That's not automatically the case. A paper could present a single main theorem and dozens of consequences, and the latter might be the main point of the paper.) If my assumption is correct, it seems appropriate to offer the reviewer (through the editor) several options: (1) become a co-author of your paper, with the new proof replacing your older one, (2) allow you to use the new proof in your paper with only you as an author but with appropriate credit ("I thank the referee for greatly simplifying my original proof of Theorem 4 and for allowing me to include the simplified proof here."), or (3) insist that you use only your own proof (e.g., in case the referee wants to publish the new proof, perhaps as part of a larger study that led to it).






              share|improve this answer




























                1














                You said that this theorem is the main theorem of the paper. I'll assume that means it's a very important part of the paper. (That's not automatically the case. A paper could present a single main theorem and dozens of consequences, and the latter might be the main point of the paper.) If my assumption is correct, it seems appropriate to offer the reviewer (through the editor) several options: (1) become a co-author of your paper, with the new proof replacing your older one, (2) allow you to use the new proof in your paper with only you as an author but with appropriate credit ("I thank the referee for greatly simplifying my original proof of Theorem 4 and for allowing me to include the simplified proof here."), or (3) insist that you use only your own proof (e.g., in case the referee wants to publish the new proof, perhaps as part of a larger study that led to it).






                share|improve this answer


























                  1












                  1








                  1







                  You said that this theorem is the main theorem of the paper. I'll assume that means it's a very important part of the paper. (That's not automatically the case. A paper could present a single main theorem and dozens of consequences, and the latter might be the main point of the paper.) If my assumption is correct, it seems appropriate to offer the reviewer (through the editor) several options: (1) become a co-author of your paper, with the new proof replacing your older one, (2) allow you to use the new proof in your paper with only you as an author but with appropriate credit ("I thank the referee for greatly simplifying my original proof of Theorem 4 and for allowing me to include the simplified proof here."), or (3) insist that you use only your own proof (e.g., in case the referee wants to publish the new proof, perhaps as part of a larger study that led to it).






                  share|improve this answer













                  You said that this theorem is the main theorem of the paper. I'll assume that means it's a very important part of the paper. (That's not automatically the case. A paper could present a single main theorem and dozens of consequences, and the latter might be the main point of the paper.) If my assumption is correct, it seems appropriate to offer the reviewer (through the editor) several options: (1) become a co-author of your paper, with the new proof replacing your older one, (2) allow you to use the new proof in your paper with only you as an author but with appropriate credit ("I thank the referee for greatly simplifying my original proof of Theorem 4 and for allowing me to include the simplified proof here."), or (3) insist that you use only your own proof (e.g., in case the referee wants to publish the new proof, perhaps as part of a larger study that led to it).







                  share|improve this answer












                  share|improve this answer



                  share|improve this answer










                  answered 17 mins ago









                  Andreas BlassAndreas Blass

                  15.5k3855




                  15.5k3855






















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