混線内接円 (Japanese Wikipedia)

Analysis of information sources in references of the Wikipedia article "混線内接円" in Japanese language version.

refsWebsite

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6evansville.edu

low place

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6,442^nd place

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1awesomemath.org

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513^th place

882^nd place

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1tandfonline.com

507^th place

1,847^th place

2^nd place

6^th place

1geometryexpressions.com

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69^th place

227^th place

9,599^th place

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arxiv.org

“CREATIVE GEOMETRY”. arXiv. 2024年6月23日閲覧。

awesomemath.org

Baca, Jafet. “On Mixtilinear Incircles”. October 27, 2021閲覧。

doi.org

Yui, Paul (April 23, 2018). “Mixtilinear Incircles”. The American Mathematical Monthly 106 (10): 952–955. doi:10.1080/00029890.1999.12005146 October 27, 2021閲覧。.

evansville.edu

faculty.evansville.edu

“ENCYCLOPEDIA OF TRIANGLE CENTERS X(56) = EXSIMILICENTER(CIRCUMCIRCLE, INCIRCLE)”. faculty.evansville.edu. 2021年10月31日閲覧。
“Index of triangles”. faculty.evansville.edu. 2024年5月11日閲覧。
“ENCYCLOPEDIA OF TRIANGLE CENTERS X(999) = MIDPOINT OF X(1) AND X(57)”. faculty.evansville.edu. 2024年3月21日閲覧。
“ENCYCLOPEDIA OF TRIANGLE CENTERS X(55) = INSIMILICENTER(CIRCUMCIRCLE, INCIRCLE)”. faculty.evansville.edu. 2024年6月23日閲覧。
“ENCYCLOPEDIA OF TRIANGLE CENTERS Part4 X(6244) = 1st-CIRCUMPERP-TRIANGLE-ORTHOLOGIC CENTER OF MIXTILINEAR TRIANGLE”. faculty.evansville.edu. 2024年6月23日閲覧。
“ENCYCLOPEDIA OF TRIANGLE CENTERS Part5 X(8158) = CENTER OF THE APOLLONIAN CIRCLE OF THE EXTERNAL MIXTILINEAR CIRCLES”. faculty.evansville.edu. 2024年6月23日閲覧。

fau.edu

forumgeom.fau.edu

Jean-Louis Ayme. “Sawayama and Thebault’s theorem”. Forum Geometricorum. 2024年5月19日閲覧。
Nguyen, Khoa Lu (2006年). “On Mixtilinear Incircles and Excircles”. Forum Geometricorum. November 27, 2021閲覧。

geometryexpressions.com

journal.geometryexpressions.com

Philip Todd (2006). The Journal of Symbolic Geometry (Volume 1). https://journal.geometryexpressions.com/pdf/Mixtilinear.pdf#:~:text=A%20mixtilinear%20excircle%20is%20tangent%20to%202%20sides,of%20a%20triangle%20and%20%28externally%29%20to%20the%20circumcircle..

journal-1.eu

Nguyen Chuong Chi (2018). “A Proof of Dao’s Generalization of the Sawayama Lemma”. International Journal of Computer Discovered Mathematics Volume 3: 1-4.

tandfonline.com

Yui, Paul (April 23, 2018). “Mixtilinear Incircles”. The American Mathematical Monthly 106 (10): 952–955. doi:10.1080/00029890.1999.12005146 October 27, 2021閲覧。.

uoc.gr

users.math.uoc.gr

“Mixtilinear”. users.math.uoc.gr. 2024年6月23日閲覧。

wolfram.com

mathworld.wolfram.com

Weisstein, Eric W.. “Mixtilinear Incircles” (英語). mathworld.wolfram.com. 2021年10月31日閲覧。