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I am a bit scared about writing this question because I am unsure if it is appropriate. However, here it is.

Is there anything written about the history of mathematics from a comparative or (post)structuralist point of view? In particular, are there studies of the interplay between mathematics and philosophy? For

For example, something that immediately comes to mind is:

  • the influence of Leibniz's/Newton's idealistic philosophy on early calculus;
  • the influence of materialism on German/French analytical schools of the 19th century;
  • the influence of (post)structuralism on Grothendieck's philosophy of geometry.

There should be, of course, many more such parallels, but I am expert enough neither in mathematics nor philosophy to formulate them.

I am a bit scared about writing this question because I am unsure if it is appropriate. However, here it is.

Is there anything written about the history of mathematics from a comparative or (post)structuralist point of view? In particular, are there studies of the interplay between mathematics and philosophy? For example, something that immediately comes to mind is:

  • the influence of Leibniz's/Newton's idealistic philosophy on early calculus;
  • the influence of materialism on German/French analytical schools of the 19th century;
  • the influence of (post)structuralism on Grothendieck's philosophy of geometry.

There should be, of course, many more such parallels, but I am expert enough neither in mathematics nor philosophy to formulate them.

I am a bit scared about writing this question because I am unsure if it is appropriate. However, here it is.

Is there anything written about the history of mathematics from a comparative or (post)structuralist point of view? In particular, are there studies of the interplay between mathematics and philosophy?

For example, something that immediately comes to mind is:

  • the influence of Leibniz's/Newton's idealistic philosophy on early calculus;
  • the influence of materialism on German/French analytical schools of the 19th century;
  • the influence of (post)structuralism on Grothendieck's philosophy of geometry.

There should be, of course, many more such parallels, but I am expert enough neither in mathematics nor philosophy to formulate them.

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I am a bit scared about writing this question because I am unsure if it is appropriate. However, here it is.

Is there anything written about the history of mathematics from a comparative or (post)structuralist point of view? In particular, are there studies of the interplay between mathematics and philosophy? For example, something that immediately comes to mind is:

  • the influence of Leibneiz'sLeibniz's/Newton's idealistic philosophy on early calculuscalculus;
  • the influence of materialism on German/French analytical schools of the 19th centurycentury;
  • the influence of (post)structuralism on Grothendieck's philosophy of geometry.

There should be, of course, many more such parallels, but I am not an expert enough neither in mathematics nor philosophy to formulate them.

I am a bit scared about writing this question because I am unsure if it is appropriate. However, here it is.

Is there anything written about the history of mathematics from a comparative or (post)structuralist point of view? In particular, are there studies of the interplay between mathematics and philosophy? For example, something that immediately comes to mind is:

  • the influence of Leibneiz's/Newton's idealistic philosophy on early calculus
  • the influence of materialism on German/French analytical schools of the 19th century
  • the influence of (post)structuralism on Grothendieck's philosophy of geometry

There should be, of course, many more such parallels, but I am not an expert enough neither in mathematics nor philosophy to formulate them.

I am a bit scared about writing this question because I am unsure if it is appropriate. However, here it is.

Is there anything written about the history of mathematics from a comparative or (post)structuralist point of view? In particular, are there studies of the interplay between mathematics and philosophy? For example, something that immediately comes to mind is:

  • the influence of Leibniz's/Newton's idealistic philosophy on early calculus;
  • the influence of materialism on German/French analytical schools of the 19th century;
  • the influence of (post)structuralism on Grothendieck's philosophy of geometry.

There should be, of course, many more such parallels, but I am expert enough neither in mathematics nor philosophy to formulate them.

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