See midcircle on Wiktionary
Download JSON data for midcircle meaning in All languages combined (6.9kB)
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],
"etymology_text": "From mid- + circle.",
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{
"ref": "2005, Claire Mitchell-Taverner, Field Hockey Techniques & Tactics, page 91",
"text": "The goalkeeper who is initially positioned midcircle defends the goal.",
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"In, at, or towards the middle of a circle."
],
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{
"_dis1": "0 0 0 0 0 0",
"word": "midsphere"
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],
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{
"ref": "2012, Rhonda L. Clements, Amy Meltzer Rady, Urban Physical Education, page 55",
"text": "Play begins when the teacher bounces a basketball on the floor in the center of the midcircle.",
"type": "quotation"
}
],
"glosses": [
"A circle that is in the middle."
],
"id": "en-midcircle-en-noun-w~V3qVUb",
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"middle",
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},
{
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{
"ref": "1993, Philosophical Inquiry, volumes 15-16, page 52",
"text": "As the picturing of reality by the arts and sciences progresses, the innermost circle approaches the midcircle. But the midcircle, regardless of the extent of its expansion, will never coincide with the outer circle.",
"type": "quotation"
}
],
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"The middle of a circle."
],
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{
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{
"ref": "2001, Steve Earle, “Jaguar Dance”, in Doghouse Roses: Stories, page 60",
"text": "The upstart had stopped in midcircle and suddenly lunged at the veteran, and as he closed in, the veteran could smell both liquor and fear on his breath, which came in short, desperate gasps.",
"type": "quotation"
}
],
"glosses": [
"The middle of an act of circling."
],
"id": "en-midcircle-en-noun-qd~IqSVI",
"links": [
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"circling",
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]
},
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{
"_dis": "2 3 3 9 19 33 31",
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{
"ref": "1790, Charles Wildbore, “On Spherical Motion”, in Philosophical Transactions of the Royal Society of London, Volume LXXX, Part 1, page 551",
"text": "But, though there is no perturbating motive force in the direction of the midcircle, there is nevertheleſs an accelerative one acting along it;[…].",
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],
"glosses": [
"The great circle that is equidistant from two poles."
],
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],
"qualifier": "spherical geometry",
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"(spherical geometry) The great circle that is equidistant from two poles."
]
},
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{
"ref": "1994, Tim Gallagher, Bruce Piper, “Chapter 7: Convexity Preserving Surface Interpolation”, in Nickolas S. Sapidis, editor, Designing Fair Curves and Surfaces, page 179",
"text": "For any two circles (spheres) there always exists at least one midcircle (midsphere) which inverts the two given circles (spheres) into each other. in the older literature this is also known as the circle (sphere) of antisimilitude.[…]The center of a midcircle (midsphere) is the center of similitude of two given circles (spheres).[…]Clearly the midcircle (midsphere) of two equal circles (spheres) is the midline (midplane) between the two, which is partial justification for calling inversion in a circle or sphere reflection in a circle or sphere.",
"type": "quotation"
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],
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"A reference generalised circle through which two given circles are inverses of each other."
],
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"(inversive geometry) A reference generalised circle through which two given circles are inverses of each other."
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"sense": "circle through which two given circles are inverse of each other",
"word": "circle of antisimilitude"
}
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{
"ref": "2010, Alex Bellos, Here's Looking at Euclid, page 61",
"text": "Every triangle has a midcircle, and its center is the fourth kind of middle point that a triangle can have. In 1767 Leonhard Euler proved that for all triangles, the orthocenter, the circumcenter, the centroid and the center of the midcircle are always on the same line.",
"type": "quotation"
}
],
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"The circle (if one exists) that passes through the midpoint of each side of a given polygon, especially a triangle."
],
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"(geometry) The circle (if one exists) that passes through the midpoint of each side of a given polygon, especially a triangle."
],
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"mathematics",
"sciences"
]
}
],
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"ref": "2005, Claire Mitchell-Taverner, Field Hockey Techniques & Tactics, page 91",
"text": "The goalkeeper who is initially positioned midcircle defends the goal.",
"type": "quotation"
}
],
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"In, at, or towards the middle of a circle."
],
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"middle",
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{
"ref": "2012, Rhonda L. Clements, Amy Meltzer Rady, Urban Physical Education, page 55",
"text": "Play begins when the teacher bounces a basketball on the floor in the center of the midcircle.",
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],
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"A circle that is in the middle."
],
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]
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},
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"examples": [
{
"ref": "1993, Philosophical Inquiry, volumes 15-16, page 52",
"text": "As the picturing of reality by the arts and sciences progresses, the innermost circle approaches the midcircle. But the midcircle, regardless of the extent of its expansion, will never coincide with the outer circle.",
"type": "quotation"
}
],
"glosses": [
"The middle of a circle."
],
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],
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{
"ref": "2001, Steve Earle, “Jaguar Dance”, in Doghouse Roses: Stories, page 60",
"text": "The upstart had stopped in midcircle and suddenly lunged at the veteran, and as he closed in, the veteran could smell both liquor and fear on his breath, which came in short, desperate gasps.",
"type": "quotation"
}
],
"glosses": [
"The middle of an act of circling."
],
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[
"circling",
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]
]
},
{
"categories": [
"English terms with quotations"
],
"examples": [
{
"ref": "1790, Charles Wildbore, “On Spherical Motion”, in Philosophical Transactions of the Royal Society of London, Volume LXXX, Part 1, page 551",
"text": "But, though there is no perturbating motive force in the direction of the midcircle, there is nevertheleſs an accelerative one acting along it;[…].",
"type": "quotation"
}
],
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"The great circle that is equidistant from two poles."
],
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],
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"(spherical geometry) The great circle that is equidistant from two poles."
]
},
{
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"examples": [
{
"ref": "1994, Tim Gallagher, Bruce Piper, “Chapter 7: Convexity Preserving Surface Interpolation”, in Nickolas S. Sapidis, editor, Designing Fair Curves and Surfaces, page 179",
"text": "For any two circles (spheres) there always exists at least one midcircle (midsphere) which inverts the two given circles (spheres) into each other. in the older literature this is also known as the circle (sphere) of antisimilitude.[…]The center of a midcircle (midsphere) is the center of similitude of two given circles (spheres).[…]Clearly the midcircle (midsphere) of two equal circles (spheres) is the midline (midplane) between the two, which is partial justification for calling inversion in a circle or sphere reflection in a circle or sphere.",
"type": "quotation"
}
],
"glosses": [
"A reference generalised circle through which two given circles are inverses of each other."
],
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],
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]
],
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"(inversive geometry) A reference generalised circle through which two given circles are inverses of each other."
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{
"ref": "2010, Alex Bellos, Here's Looking at Euclid, page 61",
"text": "Every triangle has a midcircle, and its center is the fourth kind of middle point that a triangle can have. In 1767 Leonhard Euler proved that for all triangles, the orthocenter, the circumcenter, the centroid and the center of the midcircle are always on the same line.",
"type": "quotation"
}
],
"glosses": [
"The circle (if one exists) that passes through the midpoint of each side of a given polygon, especially a triangle."
],
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"geometry",
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],
[
"midpoint",
"midpoint"
],
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],
"raw_glosses": [
"(geometry) The circle (if one exists) that passes through the midpoint of each side of a given polygon, especially a triangle."
],
"topics": [
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"mathematics",
"sciences"
]
}
],
"synonyms": [
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"sense": "circle through which two given circles are inverse of each other",
"word": "circle of antisimilitude"
}
],
"word": "midcircle"
}
This page is a part of the kaikki.org machine-readable All languages combined dictionary. This dictionary is based on structured data extracted on 2024-05-03 from the enwiktionary dump dated 2024-05-02 using wiktextract (f4fd8c9 and c9440ce). The data shown on this site has been post-processed and various details (e.g., extra categories) removed, some information disambiguated, and additional data merged from other sources. See the raw data download page for the unprocessed wiktextract data.
If you use this data in academic research, please cite Tatu Ylonen: Wiktextract: Wiktionary as Machine-Readable Structured Data, Proceedings of the 13th Conference on Language Resources and Evaluation (LREC), pp. 1317-1325, Marseille, 20-25 June 2022. Linking to the relevant page(s) under https://kaikki.org would also be greatly appreciated.