Unreasonable application of mathematics to the other areas What are some papers or talks on the philosophy of  mathematics which contains some statements  about the unnecessary and unreasonable application of  mathematics in other areas of  science?
I found one paper as follows page 515, the last  paragraph(before the discussion)
http://www.sciencedirect.com/science/article/pii/0315086075901135.
I search for  some more references.Your answer is very  appreciated. 
Edit:  Our  question is   a  particular case of the  following post. However our post is  motivated by a  philosophical paper of Bishop, a paper which we  cited it in this our post but it  is  not cited in the following post
Examples of theorems misapplied to non-mathematical contexts
 A: It's a not a paper or a talk, but a book, but I think it's thematically fitting: Gödel's Theorem: An Incomplete Guide to Its Use and Abuse by Torkel Franzén.
Here's a quote from the review http://www.ams.org/notices/200703/rev-raatikainen.pdf 

Apparently no mathematical theorem has aroused as much interest outside mathematics as Kurt Gödel’s celebrated incompleteness result published in 1931. It is invoked not only by mathematicians, logicians, and philosophers but also by physicists, theologians, literary critics, archi- tects, and others. Some eminent physicists have interpreted it as showing that “the theory of everything” demanded by other physicists is impossible to achieve. It is sometimes claimed to prove the existence of God or of free will, the necessary incompleteness of the Bible or of the U.S. Constitution, or the impossibility of genuine knowledge in mathematics—just to mention a few of the many alleged applications.

A: One of the earliest contributions along this line is from Goethe, Über Mathematik und deren Mißbrauch (1826). When describing the abuse (Mißbrauch) in the applications of mathematics to the natural world, in particular the perception of color, Goethe laments that: "Mathematicians are like Frenchmen; if one speaks to them they translate it into their own language, and then it will be very soon something entirely different." Still, Goethe stresses that "I have heard myself accused of being an opponent, an enemy of mathematics, which no one can value more highly than I, for it accomplishes the very thing whose achievement has been denied me." 
