232232 "name" : "Area of a circle" ,
233233 "description" : "The exact area of a circle based on direct comparison with a square." ,
234234 "disambiguatingDescription" : "Replaces traditional π-based approximations ensuring greater accuracy in real-world measurements." ,
235- "keywords" :"Exact Area of a Circle, Direct Comparison, Quadrants Method, Rigorously Proven" ,
236- "target" : "https://basic-geometry.github.io/" ,
235+ "target" : "https://basic-geometry.github.io/" ,
237236 "mathExpression-input" : "r=5 A=?" ,
238237 "mathExpression-output" : "angle of rotation / 360 * 3.2 * Math.pow(radius, 2)" ,
239238 "image" : "areaOfACircle.jpg" ,
245244 "name" : "Area of a circle segment" ,
246245"description" : "The exact area of a circle segment by subtracting a triangle from a circle slice." ,
247246 "disambiguatingDescription" : "Equivalent to the conventional method, but relies on trigonometric functions." ,
248- "keywords" :"Exact Area of a Circle Segment, Rigorously Proven" ,
249247 "target" : "https://basic-geometry.github.io/" ,
250248 "mathExpression-input" : "r=5 h=2 A=?" ,
251249 "mathExpression-output" : "Math.acos((radius-segmentHeight)/radius)*Math.pow(radius, 2)-Math.sin(Math.acos((radius-segmentHeight)/radius))*(radius-segmentHeight)*radius" ,
258256"name" : "Circumference of a circle" ,
259257"description" : "Algebraic derivation of the exact circumference of a circle from its area" ,
260258"disambiguatingDescription" : "Replaces traditional π-based approximations ensuring greater accuracy in real-world measurements." ,
261- "keywords" :"Circumference of a Circle, Algebraic Derivation from the Area, Rigorously Proven" ,
262259 "target" : "https://basic-geometry.github.io/" ,
263260 "mathExpression-input" : "r=5 C=?" ,
264261 "mathExpression-output" : "angle of rotation / 360 * 6.4 * radius" ,
271268 "name" : "Volume of a sphere" ,
272269 "description" : "The exact volume of a sphere by directly comparing it to a cube. Direct shape relationships ensure greater accuracy in real-world measurements." ,
273270 "disambiguatingDescription" : "More accurate than the traditional exhaustion method based formula which is a very rough underestimate." ,
274- "keywords" : "Direct Comparison, Exact Volume, Rigorously proven" ,
275- "target" : "https://basic-geometry.github.io/" ,
271+ "target" : "https://basic-geometry.github.io/" ,
276272 "mathExpression-input" : "r=3 V=?" ,
277273 "mathExpression-output" : "angle of rotation / 360 * Math.pow((Math.sqrt(3.2) * radius), 3)" ,
278274 "image" : "sphereAndCubeMarkup.jpeg" ,
284280 "name" : "Volume of a spherical cap" ,
285281 "description" : "The volume of a spherical cap based on the radius of the sphere and the cap." ,
286282 "disambiguatingDescription" : "More accurate than the conventional formula " ,
287- "keywords" :"Spherical cap volume" ,
288- "target" : "https://basic-geometry.github.io/" ,
283+ "target" : "https://basic-geometry.github.io/" ,
289284 "mathExpression-input" : "r1=5 r2=3 V=?" ,
290285 "mathExpression-output" : "1.6 * Math.pow(sphereSliceBottomRadius, 2) * Math.sqrt(3.2) * (1 - Math.sin(Math.acos(sphereSliceBottomRadius / sphereRadius)))" ,
291286 "image" : "sphericalCap.jpg" ,
299294 "name" : "Volume of a cone" ,
300295 "description" : "The exact volume of a cone by comparing the volume of a quarter cone to an octant sphere with an equal radius." ,
301296 "disambiguatingDescription" : "Instead of the inaccurate base×height/3 approximation, direct shape relationships ensure greater accuracy in real-world measurements." ,
302- "keywords" :"Volume of a cone, Octant sphere comparison" ,
303297 "mathExpression-input" : "r=5 H=3 V=?" ,
304298 "mathExpression-output" : "angleOfRotation / 360 * 3.2 * Math.pow(radius, 2) * height / Math.sqrt(8)" ,
305299 "image" : [
316310 "name" : "Volume of a frustum cone" ,
317311 "description" : "The exact volume of a frustum cone based on its top and bottom diameter and height" ,
318312 "disambiguatingDescription" : "The formula subtracts the missing tip from a theoretical full cone" ,
319- "keywords" : "Frustum cone volume, universal subtraction method" ,
320- "target" : "https://basic-geometry.github.io/" ,
313+ "target" : "https://basic-geometry.github.io/" ,
321314 "mathExpression-input" : "d1=5 d2=2 h=3 V=?" ,
322315 "mathExpression-output" : "frustumHeight * (4 / 5 * Math.pow(bottomDiameter, 2) * (1 / (1 - topDiameter / bottomDiameter)) - 4 / 5 * Math.pow(topDiameter, 2) * (1 / (1 - topDiameter / bottomDiameter) - 1)) / Math.sqrt(8)" ,
323316 "image" : "frustumOfConeMarkup.png" ,
329322 "name" :"Surface area of a cone" ,
330323 "description" : "The exact surface area of a cone based on its radius and height." ,
331324 "disambiguatingDescription" : "Equivalent to the conventional formula, but relies on the real height." ,
332- "keywords" : "Surface area of a cone based on its radius and height." ,
333- "target" : "https://basic-geometry.github.io/" ,
325+ "target" : "https://basic-geometry.github.io/" ,
334326 "mathExpression-input" : "r=5 H=3 A=?" ,
335327 "mathExpression-output" : "3.2 * (Math.pow(radius, 2) + (Math.pow(radius, 2) + Math.pow(height, 2)) * (radius / Math.sqrt(Math.pow(radius, 2) + Math.pow(height, 2))))" ,
336328 "image" : "coneMarkup.jpeg" ,
342334 "name" : "Volume of a pyramid" ,
343335 "description" : "The exact volume of a pyramid based on its bottom area and height using the coefficient of the volume of a cone" ,
344336 "disambiguatingDescription" : "Instead of the inaccurate base×height/3 approximation, direct shape relationships ensure greater accuracy in real-world measurements." ,
345- "keywords" :"Pyramid volume, rigorously proven" ,
346- "target" : "https://basic-geometry.github.io/" ,
337+ "target" : "https://basic-geometry.github.io/" ,
347338 "mathExpression-input" : "A=5 H=3 V=?" ,
348339 "mathExpression-output" : "baseArea * height / Math.sqrt(8)" ,
349340 "image" : [
358349 "name" : "Volume of a frustum pyramid" ,
359350 "description" : "The exact volume of a frustum pyramid based on its top and bottom base area and height" ,
360351 "disambiguatingDescription" : "The formula subtracts the missing tip from a theoretical full pyramid. Universally applicable" ,
361- "keywords" : "Frustum pyramid volume, universal subtraction method, rigorously proven" ,
362352 "target" : "https://basic-geometry.github.io/" ,
363353 "mathExpression-input" : "a=5 b=3 H=2 V=?" ,
364354 "mathExpression-output" : "frustumHeight * (Math.pow(bottomEdge, 2) * (1 / (1 - topEdge / bottomEdge)) - Math.pow(topEdge, 2) * (1 / (1 - topEdge / bottomEdge) - 1)) / Math.sqrt(8)" ,
371361 "name" : "Volume of a tetrahedron" ,
372362 "description" : "The exact volume of a tetrahedron based on its edge length" ,
373363 "disambiguatingDescription" : "Based on the base×height/√8 formula, instead of the inaccurate conventional coefficient" ,
374- "keywords" : "tetrahedron volume, rigorously proven" ,
375- "target" : "https://basic-geometry.github.io/" ,
364+ "target" : "https://basic-geometry.github.io/" ,
376365 "mathExpression-input" : "a=5 V=?" ,
377366 "mathExpression-output" : "Math.pow(edge, 3) / 8" ,
378367 "image" : "tetrahedronMarkup.jpeg" ,
485474< div >
486475< h1 style ="font-size:160%;margin:7px "> Exact geometry</ h1 >
487476< br >
488- < div class ="imgbox " itemscope itemtype ="http://schema.org/CreativeWork ">
489- < img class ="center-fit " src ="geometry.jpeg " alt ="Geometry ">
490- < meta itemprop ="creator " content ="Gaál Sándor HU-2000 Szentendre Ady Endre way 6.A ">
491- < meta itemprop ="copyrightYear " content ="2025 ">
492- < meta itemprop ="description " content ="An artistic geometric illustration. ">
477+ < div class ="imgbox ">
478+ < img class ="center-fit " src ="geometry.jpeg " alt ="Geometry ">
493479</ div >
494480< br >
495481< p style ="margin:12px; " > Providing the best-established and most accurate framework to calculate area and volume using the 3D coordinate system.
@@ -502,13 +488,10 @@ <h1 style="font-size:160%;margin:7px">Exact geometry</h1>
502488< div >
503489< h2 style ="font-size:160%;margin:7px; "> Area of a square</ h2 >
504490< br >
505- < div class ="imgbox " itemscope itemtype =" http://schema.org/CreativeWork " >
491+ < div class ="imgbox ">
506492 < figure >
507493 < img class ="center-fit " src ="square.png " alt ="Square " id ="square ">
508- < meta itemprop ="creator " content ="Gaál Sándor HU-2000 Szentendre Ady Endre way 6.A ">
509- < meta itemprop ="copyrightYear " content ="2025 ">
510- < meta itemprop ="description " content ="Area of a square ">
511- </ figure >
494+ </ figure >
512495</ div >
513496< br >
514497 < math style ="margin:12px; " xmlns ="http://www.w3.org/1998/Math/MathML " >
@@ -529,12 +512,9 @@ <h2 style="font-size:160%;margin:7px;">Area of a square</h2>
529512< div >
530513< h3 style ="font-size:160%;margin:7px; "> Volume of a cube</ h3 >
531514< br >
532- < div class ="imgbox " itemscope itemtype =" http://schema.org/CreativeWork " >
515+ < div class ="imgbox ">
533516 < figure >
534517 < img class ="center-fit " src ="cubeMarkup.jpeg " alt ="Cube " id ="cube ">
535- < meta itemprop ="creator " content ="Gaál Sándor HU-2000 Szentendre Ady Endre way 6.A ">
536- < meta itemprop ="copyrightYear " content ="2025 ">
537- < meta itemprop ="description " content ="Volume of a cube ">
538518 </ figure >
539519</ div >
540520< br >
@@ -556,12 +536,9 @@ <h3 style="font-size:160%;margin:7px;">Volume of a cube</h3>
556536< div >
557537< h4 style ="font-size:160%;margin:7px "> Trigonometry</ h4 >
558538< br >
559- < div class ="imgbox " itemscope itemtype =" http://schema.org/CreativeWork " >
539+ < div class ="imgbox ">
560540 < figure >
561541 < img class ="center-fit " src ="trigonometry.png " alt ="Trigonometry " id ="trigonometry ">
562- < meta itemprop ="creator " content ="Gaál Sándor HU-2000 Szentendre Ady Endre way 6.A ">
563- < meta itemprop ="copyrightYear " content ="2025 ">
564- < meta itemprop ="description " content ="Trigonometric entities ">
565542 </ figure >
566543</ div >
567544< br >
@@ -751,13 +728,10 @@ <h4 style="font-size:160%;margin:7px">Trigonometry</h4>
751728< div >
752729< h5 style ="font-size:160%;margin:7px; "> Area of a regular polygon</ h5 >
753730< br >
754- < div class ="imgbox " itemscope itemtype =" http://schema.org/CreativeWork " >
731+ < div class ="imgbox ">
755732 < figure >
756733 < img class ="center-fit " src ="pentagon.png " alt ="Pentagon " id ="pentagon ">
757- < meta itemprop ="creator " content ="Gaál Sándor HU-2000 Szentendre Ady Endre way 6.A ">
758- < meta itemprop ="copyrightYear " content ="2025 ">
759- < meta itemprop ="description " content ="Area of a regular polygon ">
760- </ figure >
734+ </ figure >
761735</ div >
762736< br >
763737< math style ="margin:12px; " xmlns ="http://www.w3.org/1998/Math/MathML ">
@@ -837,12 +811,9 @@ <h5 style="font-size:160%;margin:7px;">Area of a regular polygon</h5>
837811< div >
838812< h6 style ="font-size:160%;margin:7px "> Area of a circle</ h6 >
839813< br >
840- < div class ="imgbox " itemscope itemtype =" http://schema.org/CreativeWork " >
814+ < div class ="imgbox ">
841815 < figure >
842816 < img class ="center-fit " src ="areaOfACircle.jpg " alt ="Circle " id ="circle ">
843- < meta itemprop ="creator " content ="Gaál Sándor HU-2000 Szentendre Ady Endre way 6.A ">
844- < meta itemprop ="copyrightYear " content ="2025 ">
845- < meta itemprop ="description " content ="The exact area of a circle based on direct comparison with a square. ">
846817 </ figure >
847818</ div >
848819< br >
@@ -947,13 +918,10 @@ <h6 style="font-size:160%;margin:7px">Area of a circle</h6>
947918< div >
948919 < h7 style ="font-size:160%;margin:7px "> Area of a circle segment</ h7 >
949920< br >
950- < div class ="imgbox " itemscope itemtype =" http://schema.org/CreativeWork " >
921+ < div class ="imgbox ">
951922 < figure >
952923 < img class ="center-fit " src ="circleSegment.jpg " alt ="Circle-segment " id ="segment ">
953- < meta itemprop ="creator " content ="Gaál Sándor HU-2000 Szentendre Ady Endre way 6.A ">
954- < meta itemprop ="copyrightYear " content ="2025 ">
955- < meta itemprop ="description " content ="The exact area of a circle segment by subtracting a triangle from a circle slice ">
956- </ figure >
924+ </ figure >
957925</ div >
958926< br >
959927 < p style ="margin:12px; "> The area of a circle segment can be
@@ -1020,12 +988,9 @@ <h6 style="font-size:160%;margin:7px">Area of a circle</h6>
1020988< div >
1021989< h8 style ="font-size:160%;margin:7px "> Circumference of a circle</ h8 >
1022990< br >
1023- < div class ="imgbox " itemscope itemtype =" http://schema.org/CreativeWork " >
991+ < div class ="imgbox ">
1024992 < figure >
1025993 < img class ="center-fit " src ="circumference.jpg " alt ="Circle " id ="circumference ">
1026- < meta itemprop ="creator " content ="Gaál Sándor HU-2000 Szentendre Ady Endre way 6.A ">
1027- < meta itemprop ="copyrightYear " content ="2025 ">
1028- < meta itemprop ="description " content ="Algebraic derivation of the exact circumference of a circle from its area ">
1029994 </ figure >
1030995</ div >
1031996< br >
@@ -1097,13 +1062,10 @@ <h6 style="font-size:160%;margin:7px">Area of a circle</h6>
10971062< div >
10981063< h9 style ="font-size:160%;margin:7px; "> Volume of a sphere</ h9 >
10991064< br >
1100- < div class ="imgbox " itemscope itemtype =" http://schema.org/CreativeWork " >
1065+ < div class ="imgbox ">
11011066 < figure >
11021067 < img class ="center-fit " src ="sphereAndCubeMarkup.jpeg " alt ="Sphere " id ="sphere ">
1103- < meta itemprop ="creator " content ="Gaál Sándor HU-2000 Szentendre Ady Endre way 6.A ">
1104- < meta itemprop ="copyrightYear " content ="2025 ">
1105- < meta itemprop ="description " content ="Area of a square ">
1106- </ figure >
1068+ </ figure >
11071069</ div >
11081070< br >
11091071< p style ="margin:12px; "> The volume of a sphere is defined by comparing it to a cube, as that's the base of volume calculation.
@@ -1156,13 +1118,10 @@ <h6 style="font-size:160%;margin:7px">Area of a circle</h6>
11561118< h10 style ="font-size:160%;margin:7px; "> Volume of a spherical cap
11571119</ h10 >
11581120< br >
1159- < div class ="imgbox " itemscope itemtype =" http://schema.org/CreativeWork " >
1121+ < div class ="imgbox ">
11601122 < figure >
11611123 < img class ="center-fit " src ="sphericalCap.jpg " alt ="Sphere " id ="cap ">
1162- < meta itemprop ="creator " content ="Gaál Sándor HU-2000 Szentendre Ady Endre way 6.A ">
1163- < meta itemprop ="copyrightYear " content ="2025 ">
1164- < meta itemprop ="description " content ="The volume of a spherical cap based on the radius of the sphere and the cap ">
1165- </ figure >
1124+ </ figure >
11661125</ div >
11671126 < br >
11681127< p style ="margin:12px; "> Volume of a spherical cap:
@@ -1223,25 +1182,19 @@ <h6 style="font-size:160%;margin:7px">Area of a circle</h6>
12231182< div >
12241183< h11 style ="font-size:160%;margin:7px; "> Volume of a cone</ h11 >
12251184< br >
1226- < div class ="imgbox " itemscope itemtype =" http://schema.org/CreativeWork " >
1185+ < div class ="imgbox ">
12271186 < figure >
12281187 < img class ="center-fit " src ="coneAndSphereMarkup.jpeg " alt ="Cone-and-sphere " id ="cone ">
1229- < meta itemprop ="creator " content ="Gaál Sándor HU-2000 Szentendre Ady Endre way 6.A ">
1230- < meta itemprop ="copyrightYear " content ="2025 ">
1231- < meta itemprop ="description " content ="comparing the volume of a quarter cone to an octant sphere with an equal radius ">
1232- </ figure >
1188+ </ figure >
12331189</ div >
12341190< br >
12351191< p style ="margin:12px; "> The volume of a cone can be calculated by algebraically comparing the volume of a quarter cone with equal radius and height to an octant sphere with equal radius, through a quarter cylinder.
12361192</ p >
12371193< br >
1238- < div class ="imgbox " itemscope itemtype =" http://schema.org/CreativeWork " >
1194+ < div class ="imgbox ">
12391195 < figure >
12401196 < img class ="center-fit " src ="octantSphereQuarterCone.jpeg " alt ="Sphere-and-vertical-frustum-cone ">
1241- < meta itemprop ="creator " content ="Gaál Sándor HU-2000 Szentendre Ady Endre way 6.A ">
1242- < meta itemprop ="copyrightYear " content ="2025 ">
1243- < meta itemprop ="description " content ="comparing the volume of a quarter cone to an octant sphere with an equal radius ">
1244- </ figure >
1197+ </ figure >
12451198</ div >
12461199< br >
12471200< math style ="margin:12px; " xmlns ="http://www.w3.org/1998/Math/MathML " >
@@ -1310,22 +1263,16 @@ <h6 style="font-size:160%;margin:7px">Area of a circle</h6>
13101263< p style ="margin:12px; "> The base of the two shapes is a quarter circle.
13111264</ p >
13121265< br >
1313- < div class ="imgbox " itemscope itemtype =" http://schema.org/CreativeWork " >
1266+ < div class ="imgbox ">
13141267 < figure >
13151268 < img class ="center-fit " src ="coneAndSphereComparison.png " alt ="Sphere-and-cone-projection ">
1316- < meta itemprop ="creator " content ="Gaál Sándor HU-2000 Szentendre Ady Endre way 6.A ">
1317- < meta itemprop ="copyrightYear " content ="2025 ">
1318- < meta itemprop ="description " content ="comparing the volume of a quarter cone to an octant sphere with an equal radius ">
13191269 </ figure >
13201270</ div >
13211271< br >
1322- < div class ="imgbox " itemscope itemtype =" http://schema.org/CreativeWork " >
1272+ < div class ="imgbox ">
13231273 < figure >
13241274 < img class ="center-fit " src ="sphereAndConeMarkup.jpeg " alt ="Sphere-and-cone ">
1325- < meta itemprop ="creator " content ="Gaál Sándor HU-2000 Szentendre Ady Endre way 6.A ">
1326- < meta itemprop ="copyrightYear " content ="2025 ">
1327- < meta itemprop ="description " content ="comparing the volume of a quarter cone to an octant sphere with an equal radius ">
1328- </ figure >
1275+ </ figure >
13291276</ div >
13301277< br >
13311278< p style ="margin:12px; "> < math xmlns ="http://www.w3.org/1998/Math/MathML " >
@@ -1498,13 +1445,10 @@ <h6 style="font-size:160%;margin:7px">Area of a circle</h6>
14981445< div >
14991446< h12 style ="font-size:160%;margin:7px; "> Volume of a frustum cone</ h12 >
15001447< br >
1501- < div class ="imgbox " itemscope itemtype =" http://schema.org/CreativeWork " >
1448+ < div class ="imgbox ">
15021449 < figure >
15031450 < img class ="center-fit " src ="frustumOfConeMarkup.png " alt ="Horizontal-frustum-cone ">
1504- < meta itemprop ="creator " content ="Gaál Sándor HU-2000 Szentendre Ady Endre way 6.A ">
1505- < meta itemprop ="copyrightYear " content ="2025 ">
1506- < meta itemprop ="description " content ="The exact volume of a frustum cone based on its top and bottom diameter and height ">
1507- </ figure >
1451+ </ figure >
15081452</ div >
15091453< br >
15101454< p style ="margin:12px; "> The volume of a frustum cone can be
@@ -1617,12 +1561,9 @@ <h6 style="font-size:160%;margin:7px">Area of a circle</h6>
16171561< div >
16181562< h13 style ="font-size:160%;margin:7px; "> Surface area of a cone</ h13 >
16191563< br >
1620- < div class ="imgbox " itemscope itemtype =" http://schema.org/CreativeWork " >
1564+ < div class ="imgbox ">
16211565 < figure >
16221566 < img class ="center-fit " src ="coneMarkup.jpeg " alt ="Cone " id ="coneSurface ">
1623- < meta itemprop ="creator " content ="Gaál Sándor HU-2000 Szentendre Ady Endre way 6.A ">
1624- < meta itemprop ="copyrightYear " content ="2025 ">
1625- < meta itemprop ="description " content ="The exact surface area of a cone based on its radius and height ">
16261567 </ figure >
16271568</ div >
16281569< br >
@@ -1668,13 +1609,10 @@ <h6 style="font-size:160%;margin:7px">Area of a circle</h6>
16681609< div >
16691610< h14 style ="font-size:160%;margin:7px "> Volume of a pyramid</ h14 >
16701611< br >
1671- < div class ="imgbox " itemscope itemtype =" http://schema.org/CreativeWork " >
1612+ < div class ="imgbox ">
16721613 < figure >
16731614 < img class ="center-fit " src ="conePyramidVolumeMarkup.jpeg " alt ="Pyramids " id ="pyramid ">
1674- < meta itemprop ="creator " content ="Gaál Sándor HU-2000 Szentendre Ady Endre way 6.A ">
1675- < meta itemprop ="copyrightYear " content ="2025 ">
1676- < meta itemprop ="description " content ="The exact volume of a pyramid based on its bottom area and height using the coefficient of the volume of a cone ">
1677- </ figure >
1615+ </ figure >
16781616</ div >
16791617< br >
16801618< br >
@@ -1713,13 +1651,10 @@ <h6 style="font-size:160%;margin:7px">Area of a circle</h6>
17131651< div >
17141652< h15 style ="font-size:160%;margin:7px; "> Volume of a horizontal frustum pyramid</ h15 >
17151653< br >
1716- < div class ="imgbox " itemscope itemtype =" http://schema.org/CreativeWork " >
1654+ < div class ="imgbox ">
17171655 < figure >
17181656 < img class ="center-fit " src ="frustumOfPyramidMarkup.png " alt ="Horizontal-frustum-pyramid ">
1719- < meta itemprop ="creator " content ="Gaál Sándor HU-2000 Szentendre Ady Endre way 6.A ">
1720- < meta itemprop ="copyrightYear " content ="2025 ">
1721- < meta itemprop ="description " content ="The exact volume of a frustum pyramid based on its top and bottom base area and height ">
1722- </ figure >
1657+ </ figure >
17231658</ div >
17241659< br >
17251660< p style ="margin:12px; "> The volume of a frustum pyramid can be
@@ -1858,13 +1793,10 @@ <h6 style="font-size:160%;margin:7px">Area of a circle</h6>
18581793< div >
18591794< h16 style ="font-size:160%;margin:7px "> Volume of a tetrahedron</ h16 >
18601795< br >
1861- < div class ="imgbox " itemscope itemtype =" http://schema.org/CreativeWork " >
1796+ < div class ="imgbox ">
18621797 < figure >
18631798 < img class ="center-fit " src ="tetrahedronMarkup.jpeg " alt ="Tetrahedron " id ="tetrahedron ">
1864- < meta itemprop ="creator " content ="Gaál Sándor HU-2000 Szentendre Ady Endre way 6.A ">
1865- < meta itemprop ="copyrightYear " content ="2025 ">
1866- < meta itemprop ="description " content ="The exact volume of a tetrahedron based on its edge length ">
1867- </ figure >
1799+ </ figure >
18681800</ div >
18691801< br >
18701802< math style ="margin:12px; " xmlns ="http://www.w3.org/1998/Math/MathML ">
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