Pseudomathematics (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Pseudomathematics" in English language version.

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Schaaf, William L. (1973). A Bibliography of Recreational Mathematics, Volume 3. National Council of Teachers of Mathematics. p. 161. Pseudomath. A term coined by Augustus De Morgan to identify amateur or self-styled mathematicians, particularly circle-squarers, angle-trisectors, and cube-duplicators, although it can be extended to include those who deny the validity of non-Euclidean geometries. The typical pseudomath has but little mathematical training and insight, is not interested in the results of orthodox mathematics, has complete faith in his own capabilities, and resents the indifference of professional mathematicians.
Bold, Benjamin (1982) [1969]. Famous Problems of Geometry and How to Solve Them. Dover Publications.

books.google.com

Konrad Jacobs, Invitation to Mathematics, 1992, p. 7
Underwood Dudley, Mathematical Cranks 2019, p. 133

doi.org

Dudley, Underwood (1983). "What To Do When the Trisector Comes" (PDF). The Mathematical Intelligencer. 5 (1): 20–25. doi:10.1007/bf03023502. S2CID 120170131.
Johnson, H. M. (1936). "Pseudo-Mathematics in the Mental and Social Sciences". The American Journal of Psychology. 48 (2): 342–351. doi:10.2307/1415754. ISSN 0002-9556. JSTOR 1415754. S2CID 146915476.
Elsberry, Wesley; Shallit, Jeffrey (2011). "Information theory, evolutionary computation, and Dembski's "complex specified information"". Synthese. 178 (2): 237–270. CiteSeerX 10.1.1.318.2863. doi:10.1007/s11229-009-9542-8. S2CID 1846063.

gutenberg.org

De Morgan, Augustus (1915). A Budget of Paradoxes (2nd ed.). Chicago: The Open Court Publishing Co.

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Dantzig, Tobias (1954). "The Pseudomath". The Scientific Monthly. 79 (2): 113–117. Bibcode:1954SciMo..79..113D. JSTOR 20921.

hmc.edu

math.hmc.edu

"Why Does 0.999… = 1?".

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Lynch, Peter. "Maths discoveries by amateurs and distractions by cranks". The Irish Times. Retrieved 2019-12-11.

jmu.edu

educ.jmu.edu

Rosenhouse, Jason (2001). "How Anti-Evolutionists Abuse Mathematics" (PDF). The Mathematical Intelligencer. 23: 3–8.

jstor.org

Dantzig, Tobias (1954). "The Pseudomath". The Scientific Monthly. 79 (2): 113–117. Bibcode:1954SciMo..79..113D. JSTOR 20921.
Johnson, H. M. (1936). "Pseudo-Mathematics in the Mental and Social Sciences". The American Journal of Psychology. 48 (2): 342–351. doi:10.2307/1415754. ISSN 0002-9556. JSTOR 1415754. S2CID 146915476.

mst.edu

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Dudley, Underwood (1983). "What To Do When the Trisector Comes" (PDF). The Mathematical Intelligencer. 5 (1): 20–25. doi:10.1007/bf03023502. S2CID 120170131.

nytimes.com

Johnson, George (1999-02-09). "Genius or Gibberish? The Strange World of the Math Crank". The New York Times. Retrieved 2019-12-21.

psu.edu

citeseerx.ist.psu.edu

Elsberry, Wesley; Shallit, Jeffrey (2011). "Information theory, evolutionary computation, and Dembski's "complex specified information"". Synthese. 178 (2): 237–270. CiteSeerX 10.1.1.318.2863. doi:10.1007/s11229-009-9542-8. S2CID 1846063.

semanticscholar.org

api.semanticscholar.org

Dudley, Underwood (1983). "What To Do When the Trisector Comes" (PDF). The Mathematical Intelligencer. 5 (1): 20–25. doi:10.1007/bf03023502. S2CID 120170131.
Johnson, H. M. (1936). "Pseudo-Mathematics in the Mental and Social Sciences". The American Journal of Psychology. 48 (2): 342–351. doi:10.2307/1415754. ISSN 0002-9556. JSTOR 1415754. S2CID 146915476.
Elsberry, Wesley; Shallit, Jeffrey (2011). "Information theory, evolutionary computation, and Dembski's "complex specified information"". Synthese. 178 (2): 237–270. CiteSeerX 10.1.1.318.2863. doi:10.1007/s11229-009-9542-8. S2CID 1846063.

worldcat.org

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Johnson, H. M. (1936). "Pseudo-Mathematics in the Mental and Social Sciences". The American Journal of Psychology. 48 (2): 342–351. doi:10.2307/1415754. ISSN 0002-9556. JSTOR 1415754. S2CID 146915476.