3D Cow Mesh Demo
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This example demonstrates a 3D mesh model of a cow constructed from 800 points. It involves core mathematical concepts such as coordinate geometry, reflection, pyramid structures, basic arithmetic, and scatter plots. The construction utilizes GeoGebra commands like Polygon and Textfield, as outlined in the summary. Suitable for high school students and math enthusiasts studying 3D modeling and spatial geometry.
GeoGebra Commands & Parameters
Polygon(P_{99}, P_{7}, P_{4}) → f_4, r, s, tPolygon(P_{7}, P_{75}, P_{5}) → f_5, a_1, b_1, c_1Polygon(P_{164}, P_{14}, P_{161}) → f_6, d_1, e_1, g_1Polygon(P_{148}, P_{8}, P_{39}) → f_7, h_1, i_1, j_1Polygon(P_{169}, P_{11}, P_{9}) → f_8, k_1, l_1, m_1Polygon(P_{165}, P_{9}, P_{8}) → f_9, n_1, q_1, r_1Polygon(P_{3}, P_{1}, P_{18}) → f_3, n, p, qPolygon(P_{8}, P_{148}, P_{152}) → f_{11}, b_2, c_2, d_2Polygon(P_{11}, P_{170}, P_{8}) → f_{12}, e_2, g_2, h_2Polygon(P_{9}, P_{10}, P_{8}) → f_{10}, s_1, t_1, a_2Polygon(P_{11}, P_{169}, P_{170}) → f_{13}, i_2, j_2, k_2Polygon(P_{164}, P_{163}, P_{13}) → f_{15}, q_2, r_2, s_2Polygon(P_{15}, P_{17}, P_{14}) → f_{14}, l_2, m_2, n_2Polygon(P_{15}, P_{18}, P_{17}) → f_{18}, g_3, h_3, i_3Polygon(P_{15}, P_{14}, P_{16}) → f_{19}, j_3, k_3, l_3Polygon(P_{65}, P_{21}, P_{87}) → f_{21}, q_3, r_3, s_3Polygon(P_{3}, P_{2}, P_{20}) → f_{20}, m_3, n_3, p_3Polygon(P_{24}, P_{87}, P_{21}) → f_{22}, b, c, dPolygon(P_{18}, P_{2}, P_{3}) → f_{23}, t_3, a_4, b_4Textfield(a) → Textfeld1Polygon(P_{65}, P_{19}, P_{21}) → f_{24}, c_4, d_4, e_4Polygon(P_{23}, P_{2}, P_{18}) → f_{25}, g_4, h_4, i_4Polygon(P_{23}, P_{18}, P_{25}) → f_{26}, j_4, k_4, l_4Polygon(P_{23}, P_{25}, P_{26}) → f_{27}, m_4, n_4, p_4Polygon(P_{22}, P_{26}, P_{24}) → f_{28}, q_4, r_4, s_4Polygon(P_{18}, P_{15}, P_{25}) → f_{29}, t_4, a_5, b_5Polygon(P_{6}, P_{34}, P_{16}) → f_{31}, g_5, h_5, i_5Polygon(P_{99}, P_{6}, P_{16}) → f_{32}, j_5, k_5, l_5Polygon(P_{34}, P_{25}, P_{15}) → f_{33}, m_5, n_5, p_5Polygon(P_{26}, P_{28}, P_{96}) → f_{35}, t_5, a_6, b_6Polygon(P_{25}, P_{27}, P_{28}) → f_{34}, q_5, r_5, s_5Polygon(P_{28}, P_{40}, P_{96}) → f_{36}, c_6, d_6, e_6Polygon(P_{31}, P_{30}, P_{27}) → f_{37}, g_6, h_6, i_6Polygon(P_{4}, P_{35}, P_{34}) → f_{38}, j_6, k_6, l_6Polygon(P_{29}, P_{40}, P_{28}) → f_{39}, e, f, gPolygon(P_{33}, P_{32}, P_{30}) → f_{40}, m_6, n_6, p_6Polygon(P_{35}, P_{33}, P_{31}) → f_{41}, q_6, r_6, s_6Polygon(P_{36}, P_{42}, P_{35}) → f_{42}, t_6, a_7, b_7Polygon(P_{39}, P_{42}, P_{36}) → f_{43}, c_7, d_7, e_7Polygon(P_{38}, P_{41}, P_{37}) → f_{44}, g_7, h_7, i_7Polygon(P_{42}, P_{38}, P_{32}) → f_{45}, j_7, k_7, l_7Polygon(P_{48}, P_{49}, P_{46}) → f_{47}, q_7, r_7, s_7Polygon(P_{44}, P_{43}, P_{40}) → f_{46}, m_7, n_7, p_7Polygon(P_{8}, P_{42}, P_{39}) → f_{48}, t_7, a_8, b_8Polygon(P_{171}, P_{165}, P_{170}) → f_{50}, g_8, h_8, i_8Polygon(P_{168}, P_{169}, P_{9}) → f_{51}, j_8, k_8, l_8Polygon(P_{11}, P_{12}, P_{10}) → f_{49}, c_8, d_8, e_8Polygon(P_{43}, P_{50}, P_{124}) → f_{53}, q_8, r_8, s_8Polygon(P_{50}, P_{199}, P_{196}) → f_{54}, t_8, a_9, b_9Polygon(P_{45}, P_{125}, P_{50}) → f_{55}, c_9, d_9, e_9Polygon(P_{8}, P_{170}, P_{165}) → f_{52}, m_8, n_8, p_8Polygon(P_{52}, P_{56}, P_{55}) → f_{57}, j_9, k_9, l_9Polygon(P_{51}, P_{55}, P_{53}) → f_{58}, m_9, n_9, p_9Polygon(P_{44}, P_{45}, P_{50}) → f_{56}, g_9, h_9, i_9Polygon(P_{56}, P_{58}, P_{55}) → f_{60}, t_9, a_{10}, b_{10}Polygon(P_{59}, P_{60}, P_{63}) → f_{61}, c_{10}, d_{10}, e_{10}Polygon(P_{131}, P_{132}, P_{60}) → f_{62}, g_{10}, h_{10}, i_{10}Polygon(P_{63}, P_{60}, P_{61}) → f_{63}, j_{10}, k_{10}, l_{10}Polygon(P_{61}, P_{132}, P_{62}) → f_{64}, m_{10}, n_{10}, p_{10}Polygon(P_{57}, P_{62}, P_{20}) → f_{65}, q_{10}, r_{10}, s_{10}Polygon(P_{52}, P_{51}, P_{53}) → f_{59}, q_9, r_9, s_9Polygon(P_{19}, P_{57}, P_{20}) → f_{66}, t_{10}, a_{11}, b_{11}Polygon(P_{64}, P_{137}, P_{54}) → f_{68}, g_{11}, h_{11}, i_{11}Polygon(P_{64}, P_{189}, P_{66}) → f_{69}, j_{11}, k_{11}, l_{11}Polygon(P_{189}, P_{68}, P_{66}) → f_{70}, m_{11}, n_{11}, p_{11}Polygon(P_{66}, P_{68}, P_{69}) → f_{71}, q_{11}, r_{11}, s_{11}Polygon(P_{66}, P_{67}, P_{65}) → f_{72}, t_{11}, a_{12}, b_{12}Polygon(P_{65}, P_{57}, P_{19}) → f_{67}, c_{11}, d_{11}, e_{11}Polygon(P_{189}, P_{54}, P_{53}) → f_{73}, c_{12}, d_{12}, e_{12}Polygon(P_{68}, P_{65}, P_{67}) → f_{74}, g_{12}, h_{12}, i_{12}Polygon(P_{72}, P_{73}, P_{71}) → f_{76}, m_{12}, n_{12}, p_{12}Polygon(P_{73}, P_{3}, P_{74}) → f_{77}, q_{12}, r_{12}, s_{12}Polygon(P_{68}, P_{53}, P_{65}) → f_{75}, j_{12}, k_{12}, l_{12}Polygon(P_{92}, P_{71}, P_{74}) → f_{79}, c_{13}, d_{13}, e_{13}Polygon(P_{72}, P_{1}, P_{73}) → f_{78}, t_{12}, a_{13}, b_{13}Polygon(P_{173}, P_{83}, P_{172}) → f_{81}, j_{13}, k_{13}, l_{13}Polygon(P_{76}, P_{78}, P_{154}) → f_{82}, m_{13}, n_{13}, p_{13}Polygon(P_{80}, P_{120}, P_{122}) → f_{83}, q_{13}, r_{13}, s_{13}Polygon(P_{76}, P_{122}, P_{183}) → f_{84}, t_{13}, a_{14}, b_{14}Polygon(P_{120}, P_{80}, P_{79}) → f_{85}, c_{14}, d_{14}, e_{14}Polygon(P_{173}, P_{81}, P_{83}) → f_{86}, g_{14}, h_{14}, i_{14}Polygon(P_{107}, P_{72}, P_{81}) → f_{87}, j_{14}, k_{14}, l_{14}Polygon(P_{71}, P_{73}, P_{74}) → f_{80}, g_{13}, h_{13}, i_{13}Textfield(a) → Textfeld1_1Polygon(P_{72}, P_{84}, P_{81}) → f_{88}, p_{81}, p_{72}, p_{84}Polygon(P_{70}, P_{86}, P_{84}) → f_{89}, p_{14}, p_{70}, p_{86}Polygon(P_{86}, P_{85}, P_{84}) → f_{90}, p_{15}, p_{16}, p_{85}Polygon(P_{85}, P_{106}, P_{107}) → f_{91}, p_{107}, p_{17}, p_{106}Polygon(P_{72}, P_{70}, P_{84}) → f_{92}, p_{18}, p_{19}, p_{20}Polygon(P_{83}, P_{85}, P_{107}) → f_{93}, p_{21}, p_{83}, p_{22}Polygon(P_{91}, P_{136}, P_{140}) → f_{94}, p_{140}, p_{91}, p_{136}Polygon(P_{91}, P_{140}, P_{138}) → f_{95}, p_{138}, p_{23}, p_{24}Polygon(P_{90}, P_{74}, P_{3}) → f_{96}, p_{3}, p_{90}, p_{74}Polygon(P_{87}, P_{24}, P_{91}) → f_{97}, p_{25}, p_{87}, p_{26}Polygon(P_{89}, P_{92}, P_{74}) → f_{98}, p_{27}, p_{89}, p_{92}Polygon(P_{88}, P_{104}, P_{89}) → f_{99}, p_{28}, p_{88}, p_{104}Polygon(P_{104}, P_{93}, P_{92}) → f_{100}, p_{29}, p_{30}, p_{93}Polygon(P_{70}, P_{71}, P_{94}) → f_{101}, p_{94}, p_{31}, p_{71}Polygon(P_{94}, P_{92}, P_{93}) → f_{102}, p_{32}, p_{33}, p_{34}Polygon(P_{86}, P_{70}, P_{94}) → f_{103}, p_{35}, p_{36}, p_{37}Polygon(P_{95}, P_{94}, P_{93}) → f_{104}, p_{38}, p_{95}, p_{39}Polygon(P_{105}, P_{93}, P_{104}) → f_{105}, m_{14}, n_{14}, q_{14}Polygon(P_{108}, P_{111}, P_{98}) → f_{106}, r_{14}, s_{14}, t_{14}Polygon(P_{111}, P_{101}, P_{98}) → f_{107}, a_{15}, b_{15}, c_{15}Polygon(P_{86}, P_{95}, P_{85}) → f_{108}, d_{15}, e_{15}, g_{15}Polygon(P_{72}, P_{107}, P_{99}) → f_{109}, h_{15}, i_{15}, j_{15}Polygon(P_{85}, P_{95}, P_{106}) → f_{110}, k_{15}, l_{15}, m_{15}Polygon(P_{96}, P_{104}, P_{24}) → f_{111}, n_{15}, q_{15}, r_{15}Polygon(P_{99}, P_{107}, P_{106}) → f_{112}, s_{15}, t_{15}, a_{16}Polygon(P_{98}, P_{95}, P_{105}) → f_{113}, b_{16}, c_{16}, d_{16}Polygon(P_{96}, P_{97}, P_{105}) → f_{114}, e_{16}, g_{16}, h_{16}Polygon(P_{96}, P_{105}, P_{104}) → f_{115}, i_{16}, j_{16}, k_{16}Polygon(P_{40}, P_{97}, P_{96}) → f_{116}, l_{16}, m_{16}, n_{16}Polygon(P_{97}, P_{108}, P_{98}) → f_{117}, q_{16}, r_{16}, s_{16}Polygon(P_{101}, P_{100}, P_{98}) → f_{118}, t_{16}, a_{17}, b_{17}Polygon(P_{100}, P_{7}, P_{99}) → f_{119}, c_{17}, d_{17}, e_{17}Polygon(P_{40}, P_{108}, P_{97}) → f_{120}, g_{17}, h_{17}, i_{17}Polygon(P_{102}, P_{75}, P_{7}) → f_{121}, j_{17}, k_{17}, l_{17}Polygon(P_{110}, P_{115}, P_{102}) → f_{122}, m_{17}, n_{17}, q_{17}Polygon(P_{115}, P_{109}, P_{103}) → f_{123}, r_{17}, s_{17}, t_{17}Polygon(P_{40}, P_{111}, P_{108}) → f_{124}, a_{18}, b_{18}, c_{18}Polygon(P_{113}, P_{110}, P_{111}) → f_{125}, d_{18}, e_{18}, g_{18}Polygon(P_{102}, P_{103}, P_{75}) → f_{126}, h_{18}, i_{18}, j_{18}Polygon(P_{112}, P_{154}, P_{109}) → f_{127}, k_{18}, l_{18}, m_{18}Polygon(P_{45}, P_{114}, P_{111}) → f_{128}, n_{18}, q_{18}, r_{18}Polygon(P_{113}, P_{115}, P_{110}) → f_{129}, s_{18}, t_{18}, a_{19}Polygon(P_{113}, P_{117}, P_{115}) → f_{130}, b_{19}, c_{19}, d_{19}Polygon(P_{45}, P_{116}, P_{114}) → f_{131}, e_{19}, g_{19}, h_{19}Polygon(P_{116}, P_{119}, P_{117}) → f_{132}, i_{19}, j_{19}, k_{19}Polygon(P_{119}, P_{118}, P_{117}) → f_{133}, l_{19}, m_{19}, n_{19}Polygon(P_{117}, P_{112}, P_{115}) → f_{134}, q_{19}, r_{19}, s_{19}Polygon(P_{154}, P_{112}, P_{76}) → f_{135}, t_{19}, a_{20}, b_{20}Polygon(P_{118}, P_{80}, P_{76}) → f_{136}, c_{20}, d_{20}, e_{20}Polygon(P_{78}, P_{76}, P_{77}) → f_{137}, g_{20}, h_{20}, i_{20}Polygon(P_{120}, P_{183}, P_{121}) → f_{138}, j_{20}, k_{20}, l_{20}Polygon(P_{120}, P_{178}, P_{122}) → f_{139}, m_{20}, n_{20}, q_{20}Polygon(P_{116}, P_{47}, P_{49}) → f_{140}, r_{20}, s_{20}, t_{20}Polygon(P_{124}, P_{45}, P_{43}) → f_{141}, a_{21}, b_{21}, c_{21}Polygon(P_{158}, P_{125}, P_{124}) → f_{142}, d_{21}, e_{21}, g_{21}Polygon(P_{125}, P_{45}, P_{124}) → f_{143}, h_{21}, i_{21}, j_{21}Polygon(P_{130}, P_{128}, P_{126}) → f_{144}, k_{21}, l_{21}, m_{21}Polygon(P_{127}, P_{56}, P_{137}) → f_{145}, n_{21}, q_{21}, r_{21}Polygon(P_{134}, P_{56}, P_{128}) → f_{146}, s_{21}, t_{21}, a_{22}Polygon(P_{127}, P_{137}, P_{129}) → f_{147}, b_{22}, c_{22}, d_{22}Polygon(P_{130}, P_{134}, P_{128}) → f_{148}, e_{22}, g_{22}, h_{22}Polygon(P_{134}, P_{184}, P_{56}) → f_{149}, i_{22}, j_{22}, k_{22}Polygon(P_{133}, P_{184}, P_{134}) → f_{150}, l_{22}, m_{22}, n_{22}Polygon(P_{131}, P_{59}, P_{63}) → f_{151}, q_{22}, r_{22}, s_{22}Polygon(P_{130}, P_{135}, P_{134}) → f_{152}, t_{22}, a_{23}, b_{23}Polygon(P_{90}, P_{135}, P_{88}) → f_{154}, p_{204}, p_{205}, p_{206}Polygon(P_{130}, P_{144}, P_{136}) → f_{155}, p_{207}, p_{208}, p_{209}Polygon(P_{64}, P_{138}, P_{137}) → f_{156}, p_{210}, p_{211}, p_{212}Polygon(P_{143}, P_{139}, P_{141}) → f_{157}, p_{213}, p_{214}, p_{215}Polygon(P_{142}, P_{143}, P_{141}) → f_{158}, p_{216}, p_{217}, p_{218}Polygon(P_{136}, P_{142}, P_{141}) → f_{159}, p_{219}, p_{220}, p_{221}Polygon(P_{144}, P_{129}, P_{139}) → f_{160}, p_{222}, p_{223}, p_{224}Polygon(P_{144}, P_{139}, P_{145}) → f_{161}, p_{225}, p_{226}, p_{227}Polygon(P_{136}, P_{145}, P_{142}) → f_{162}, p_{228}, p_{229}, p_{230}Polygon(P_{136}, P_{144}, P_{145}) → f_{163}, p_{231}, p_{232}, p_{233}Polygon(P_{1}, P_{3}, P_{73}) → f_{164}, p_{234}, p_{1}, p_{235}Polygon(P_{4}, P_{6}, P_{99}) → f_{165}, p_{236}, p_{4}, p_{6}Polygon(P_{5}, P_{4}, P_{7}) → f_{166}, p_{237}, p_{5}, p_{238}Polygon(P_{13}, P_{163}, P_{161}) → f_{167}, p_{239}, p_{240}, p_{241}Polygon(P_{152}, P_{12}, P_{11}) → f_{168}, p_{242}, p_{243}, p_{244}Polygon(P_{152}, P_{11}, P_{8}) → f_{169}, p_{8}, p_{245}, p_{246}Polygon(P_{164}, P_{16}, P_{14}) → f_{170}, p_{247}, p_{248}, p_{249}Polygon(P_{13}, P_{161}, P_{14}) → f_{171}, p_{250}, p_{251}, p_{252}Polygon(P_{13}, P_{14}, P_{17}) → f_{172}, p_{253}, p_{254}, p_{255}Polygon(P_{16}, P_{34}, P_{15}) → f_{175}, p_{262}, p_{263}, p_{264}Polygon(P_{21}, P_{19}, P_{2}) → f_{176}, p_{2}, p_{265}, p_{266}Polygon(P_{19}, P_{20}, P_{2}) → f_{177}, p_{267}, p_{268}, p_{269}Polygon(P_{87}, P_{138}, P_{64}) → f_{178}, p_{270}, p_{271}, p_{272}Polygon(P_{87}, P_{64}, P_{65}) → f_{179}, p_{273}, p_{274}, p_{275}Polygon(P_{2}, P_{22}, P_{21}) → f_{180}, p_{276}, p_{277}, p_{278}Polygon(P_{3}, P_{20}, P_{90}) → f_{181}, p_{279}, p_{280}, p_{281}Polygon(P_{2}, P_{23}, P_{22}) → f_{182}, p_{282}, p_{283}, p_{284}Polygon(P_{21}, P_{22}, P_{24}) → f_{183}, p_{285}, p_{286}, p_{287}Polygon(P_{26}, P_{22}, P_{23}) → f_{184}, p_{288}, p_{289}, p_{290}Polygon(P_{28}, P_{27}, P_{30}) → f_{185}, p_{291}, p_{292}, p_{293}Polygon(P_{27}, P_{34}, P_{31}) → f_{186}, p_{294}, p_{295}, p_{296}Polygon(P_{29}, P_{30}, P_{32}) → f_{187}, p_{297}, p_{298}, p_{299}Polygon(P_{40}, P_{29}, P_{37}) → f_{188}, p_{300}, p_{301}, p_{302}Polygon(P_{29}, P_{32}, P_{37}) → f_{189}, p_{303}, p_{304}, p_{305}Polygon(P_{27}, P_{25}, P_{34}) → f_{190}, p_{306}, p_{307}, p_{308}Polygon(P_{28}, P_{26}, P_{25}) → f_{191}, p_{309}, p_{310}, p_{311}Polygon(P_{96}, P_{24}, P_{26}) → f_{192}, p_{312}, p_{313}, p_{314}Polygon(P_{28}, P_{30}, P_{29}) → f_{193}, p_{315}, p_{316}, p_{317}Polygon(P_{31}, P_{34}, P_{35}) → f_{194}, p_{318}, p_{319}, p_{320}Polygon(P_{34}, P_{6}, P_{4}) → f_{195}, p_{321}, p_{322}, p_{323}Polygon(P_{30}, P_{31}, P_{33}) → f_{196}, p_{324}, p_{325}, p_{326}Polygon(P_{32}, P_{33}, P_{42}) → f_{197}, p_{327}, p_{328}, p_{329}Polygon(P_{33}, P_{35}, P_{42}) → f_{198}, p_{330}, p_{331}, p_{332}Polygon(P_{35}, P_{4}, P_{36}) → f_{199}, p_{333}, p_{334}, p_{335}Polygon(P_{37}, P_{32}, P_{38}) → f_{200}, p_{336}, p_{337}, p_{338}Polygon(P_{40}, P_{37}, P_{41}) → f_{201}, p_{339}, p_{340}, p_{341}Polygon(P_{40}, P_{41}, P_{44}) → f_{202}, p_{342}, p_{343}, p_{344}Polygon(P_{38}, P_{42}, P_{46}) → f_{203}, p_{345}, p_{346}, p_{347}Polygon(P_{20}, P_{62}, P_{135}) → f_{153}, p_{135}, p_{40}, p_{62}Polygon(P_{42}, P_{8}, P_{10}) → f_{204}, p_{41}, p_{42}, p_{43}Polygon(P_{44}, P_{41}, P_{47}) → f_{205}, p_{47}, p_{44}, p_{45}Polygon(P_{46}, P_{10}, P_{12}) → f_{206}, p_{46}, p_{48}, p_{49}Polygon(P_{45}, P_{44}, P_{47}) → f_{207}, p_{50}, p_{51}, p_{52}Polygon(P_{47}, P_{41}, P_{46}) → f_{208}, p_{53}, p_{54}, p_{55}Polygon(P_{47}, P_{46}, P_{49}) → f_{209}, p_{56}, p_{57}, p_{58}Polygon(P_{46}, P_{12}, P_{48}) → f_{210}, p_{59}, p_{60}, p_{61}Polygon(P_{46}, P_{42}, P_{10}) → f_{211}, p_{63}, p_{64}, p_{65}Polygon(P_{41}, P_{38}, P_{46}) → f_{212}, p_{66}, p_{67}, p_{68}Polygon(P_{10}, P_{9}, P_{11}) → f_{213}, p_{69}, p_{73}, p_{9}Polygon(P_{165}, P_{168}, P_{9}) → f_{214}, p_{75}, p_{165}, p_{168}Polygon(P_{196}, P_{124}, P_{50}) → f_{215}, p_{76}, p_{196}, p_{124}Polygon(P_{50}, P_{43}, P_{44}) → f_{216}, p_{77}, p_{78}, p_{79}Polygon(P_{199}, P_{50}, P_{125}) → f_{217}, p_{125}, p_{199}, p_{80}Polygon(P_{53}, P_{54}, P_{52}) → f_{218}, p_{82}, p_{96}, p_{97}Polygon(P_{52}, P_{137}, P_{56}) → f_{219}, p_{98}, p_{99}, p_{137}Polygon(P_{58}, P_{56}, P_{63}) → f_{220}, p_{100}, p_{101}, p_{102}Polygon(P_{57}, P_{55}, P_{58}) → f_{221}, p_{103}, p_{105}, p_{108}Polygon(P_{57}, P_{53}, P_{55}) → f_{222}, p_{109}, p_{110}, p_{111}Polygon(P_{61}, P_{58}, P_{63}) → f_{223}, p_{112}, p_{113}, p_{114}Polygon(P_{60}, P_{59}, P_{131}) → f_{224}, p_{131}, p_{115}, p_{116}Polygon(P_{62}, P_{58}, P_{61}) → f_{225}, p_{117}, p_{118}, p_{119}Polygon(P_{62}, P_{132}, P_{135}) → f_{226}, p_{120}, p_{121}, p_{132}Polygon(P_{62}, P_{57}, P_{58}) → f_{227}, p_{122}, p_{123}, p_{126}Polygon(P_{57}, P_{65}, P_{53}) → f_{228}, p_{127}, p_{128}, p_{129}Polygon(P_{65}, P_{64}, P_{66}) → f_{229}, p_{130}, p_{133}, p_{134}Polygon(P_{69}, P_{67}, P_{66}) → f_{230}, p_{139}, p_{141}, p_{142}Polygon(P_{53}, P_{68}, P_{189}) → f_{231}, p_{189}, p_{143}, p_{144}Polygon(P_{67}, P_{69}, P_{68}) → f_{232}, p_{145}, p_{146}, p_{147}Polygon(P_{52}, P_{54}, P_{137}) → f_{233}, p_{148}, p_{149}, p_{150}Polygon(P_{70}, P_{72}, P_{71}) → f_{234}, p_{151}, p_{152}, p_{153}Polygon(P_{83}, P_{82}, P_{172}) → f_{235}, p_{172}, p_{154}, p_{155}Polygon(P_{118}, P_{79}, P_{80}) → f_{236}, p_{156}, p_{157}, p_{158}Polygon(P_{122}, P_{76}, P_{80}) → f_{237}, p_{159}, p_{160}, p_{161}Polygon(P_{76}, P_{183}, P_{77}) → f_{238}, p_{162}, p_{163}, p_{183}Polygon(P_{78}, P_{77}, P_{120}) → f_{239}, p_{164}, p_{166}, p_{167}Polygon(P_{78}, P_{120}, P_{79}) → f_{240}, p_{169}, p_{170}, p_{171}Polygon(P_{107}, P_{82}, P_{83}) → f_{241}, p_{173}, p_{174}, p_{175}Polygon(P_{84}, P_{83}, P_{81}) → f_{242}, p_{176}, p_{177}, p_{178}Polygon(P_{82}, P_{81}, P_{173}) → f_{243}, p_{179}, p_{180}, p_{181}Polygon(P_{81}, P_{82}, P_{107}) → f_{244}, p_{182}, p_{184}, p_{185}Polygon(P_{85}, P_{83}, P_{84}) → f_{245}, p_{186}, p_{187}, p_{188}Polygon(P_{88}, P_{89}, P_{90}) → f_{246}, p_{190}, p_{191}, p_{192}Polygon(P_{136}, P_{91}, P_{88}) → f_{247}, p_{193}, p_{194}, p_{195}Polygon(P_{138}, P_{87}, P_{91}) → f_{248}, p_{197}, p_{198}, p_{200}Polygon(P_{92}, P_{89}, P_{104}) → f_{249}, p_{201}, p_{202}, p_{203}Polygon(P_{74}, P_{90}, P_{89}) → f_{250}, p_{348}, p_{349}, p_{350}Polygon(P_{104}, P_{88}, P_{91}) → f_{251}, p_{351}, p_{352}, p_{353}Polygon(P_{94}, P_{71}, P_{92}) → f_{252}, p_{354}, p_{355}, p_{356}Polygon(P_{104}, P_{91}, P_{24}) → f_{253}, p_{357}, p_{358}, p_{359}Polygon(P_{94}, P_{95}, P_{86}) → f_{254}, p_{360}, p_{361}, p_{362}Polygon(P_{93}, P_{105}, P_{95}) → f_{255}, p_{363}, p_{364}, p_{365}Polygon(P_{102}, P_{101}, P_{110}) → f_{256}, p_{366}, p_{367}, p_{368}Polygon(P_{95}, P_{98}, P_{106}) → f_{257}, p_{369}, p_{370}, p_{371}Polygon(P_{105}, P_{97}, P_{98}) → f_{258}, p_{372}, p_{373}, p_{374}Polygon(P_{106}, P_{98}, P_{100}) → f_{259}, p_{375}, p_{376}, p_{377}Polygon(P_{99}, P_{106}, P_{100}) → f_{260}, p_{378}, p_{379}, p_{380}Polygon(P_{100}, P_{101}, P_{102}) → f_{261}, p_{381}, p_{382}, p_{383}Polygon(P_{7}, P_{100}, P_{102}) → f_{262}, p_{384}, p_{7}, p_{385}Polygon(P_{101}, P_{111}, P_{110}) → f_{263}, p_{386}, p_{387}, p_{388}Polygon(P_{103}, P_{102}, P_{115}) → f_{264}, p_{389}, p_{390}, p_{391}Polygon(P_{109}, P_{115}, P_{112}) → f_{265}, p_{392}, p_{393}, p_{394}Polygon(P_{111}, P_{40}, P_{45}) → f_{266}, p_{395}, p_{396}, p_{397}Polygon(P_{113}, P_{111}, P_{114}) → f_{267}, p_{398}, p_{399}, p_{400}Polygon(P_{45}, P_{40}, P_{43}) → f_{268}, p_{401}, p_{402}, p_{403}Polygon(P_{76}, P_{117}, P_{118}) → f_{269}, p_{404}, p_{405}, p_{406}Polygon(P_{116}, P_{45}, P_{47}) → f_{270}, p_{407}, p_{408}, p_{409}Polygon(P_{117}, P_{114}, P_{116}) → f_{271}, p_{410}, p_{411}, p_{412}Polygon(P_{118}, P_{119}, P_{123}) → f_{272}, p_{413}, p_{414}, p_{415}Polygon(P_{112}, P_{117}, P_{76}) → f_{273}, p_{416}, p_{417}, p_{418}Polygon(P_{113}, P_{114}, P_{117}) → f_{274}, p_{419}, p_{420}, p_{421}Polygon(P_{120}, P_{121}, P_{178}) → f_{275}, p_{422}, p_{423}, p_{424}Polygon(P_{121}, P_{183}, P_{178}) → f_{276}, p_{425}, p_{426}, p_{427}Polygon(P_{77}, P_{183}, P_{120}) → f_{277}, p_{428}, p_{429}, p_{430}Polygon(P_{49}, P_{119}, P_{116}) → f_{278}, p_{431}, p_{432}, p_{433}Polygon(P_{124}, P_{196}, P_{158}) → f_{279}, p_{434}, p_{435}, p_{436}Polygon(P_{125}, P_{158}, P_{199}) → f_{280}, p_{437}, p_{438}, p_{439}Polygon(P_{127}, P_{126}, P_{128}) → f_{281}, p_{440}, p_{441}, p_{442}Polygon(P_{56}, P_{127}, P_{128}) → f_{282}, p_{443}, p_{444}, p_{445}Polygon(P_{126}, P_{144}, P_{130}) → f_{283}, p_{446}, p_{447}, p_{448}Polygon(P_{129}, P_{144}, P_{126}) → f_{284}, p_{449}, p_{450}, p_{451}Polygon(P_{63}, P_{56}, P_{184}) → f_{285}, p_{452}, p_{453}, p_{454}Polygon(P_{63}, P_{184}, P_{131}) → f_{286}, p_{455}, p_{456}, p_{457}Polygon(P_{135}, P_{90}, P_{20}) → f_{287}, p_{458}, p_{459}, p_{460}Polygon(P_{88}, P_{135}, P_{130}) → f_{288}, p_{461}, p_{462}, p_{463}Polygon(P_{136}, P_{88}, P_{130}) → f_{289}, p_{464}, p_{465}, p_{466}Polygon(P_{138}, P_{141}, P_{139}) → f_{290}, p_{467}, p_{468}, p_{469}Polygon(P_{138}, P_{140}, P_{141}) → f_{291}, p_{470}, p_{471}, p_{472}Polygon(P_{136}, P_{141}, P_{140}) → f_{292}, p_{473}, p_{474}, p_{475}Polygon(P_{143}, P_{145}, P_{139}) → f_{293}, p_{476}, p_{477}, p_{478}Polygon(P_{143}, P_{142}, P_{145}) → f_{294}, p_{479}, p_{480}, p_{481}Polygon(P_{131}, P_{133}, P_{132}) → f_{295}, p_{482}, p_{483}, p_{484}Polygon(P_{129}, P_{126}, P_{127}) → f_{296}, p_{485}, p_{486}, p_{487}Polygon(P_{39}, P_{36}, P_{146}) → f_{297}, p_{488}, p_{489}, p_{490}Polygon(P_{146}, P_{36}, P_{4}) → f_{298}, p_{491}, p_{492}, p_{493}Polygon(P_{148}, P_{150}, P_{149}) → f_{299}, p_{494}, p_{495}, p_{496}Polygon(P_{48}, P_{12}, P_{151}) → f_{300}, p_{497}, p_{498}, p_{499}Polygon(P_{12}, P_{152}, P_{151}) → f_{301}, p_{500}, p_{501}, p_{502}Polygon(P_{75}, P_{154}, P_{155}) → f_{302}, p_{503}, p_{504}, p_{505}Polygon(P_{156}, P_{123}, P_{48}) → f_{303}, p_{506}, p_{507}, p_{508}Polygon(P_{79}, P_{156}, P_{151}) → f_{304}, p_{509}, p_{510}, p_{511}Polygon(P_{78}, P_{79}, P_{152}) → f_{305}, p_{512}, p_{513}, p_{514}Polygon(P_{156}, P_{118}, P_{123}) → f_{306}, p_{515}, p_{516}, p_{517}Polygon(P_{79}, P_{118}, P_{156}) → f_{307}, p_{518}, p_{519}, p_{520}Polygon(P_{5}, P_{146}, P_{4}) → f_{308}, p_{521}, p_{522}, p_{523}Polygon(P_{147}, P_{5}, P_{75}) → f_{309}, p_{524}, p_{525}, p_{526}Polygon(P_{5}, P_{147}, P_{146}) → f_{310}, p_{527}, p_{528}, p_{529}Polygon(P_{150}, P_{148}, P_{39}) → f_{311}, p_{530}, p_{531}, p_{532}Polygon(P_{147}, P_{150}, P_{39}) → f_{312}, p_{533}, p_{534}, p_{535}Polygon(P_{146}, P_{147}, P_{39}) → f_{313}, p_{536}, p_{537}, p_{538}Polygon(P_{75}, P_{150}, P_{147}) → f_{314}, p_{539}, p_{540}, p_{541}Polygon(P_{149}, P_{152}, P_{148}) → f_{315}, p_{542}, p_{543}, p_{544}Polygon(P_{148}, P_{150}, P_{153}) → f_{316}, p_{545}, p_{546}, p_{547}Polygon(P_{150}, P_{148}, P_{153}) → f_{317}, p_{548}, p_{549}, p_{550}Polygon(P_{154}, P_{103}, P_{109}) → f_{318}, p_{551}, p_{552}, p_{553}Polygon(P_{154}, P_{75}, P_{103}) → f_{319}, p_{554}, p_{555}, p_{556}Polygon(P_{78}, P_{149}, P_{154}) → f_{320}, p_{557}, p_{558}, p_{559}Polygon(P_{149}, P_{155}, P_{154}) → f_{321}, p_{560}, p_{561}, p_{562}Polygon(P_{149}, P_{150}, P_{155}) → f_{322}, p_{563}, p_{564}, p_{565}Polygon(P_{150}, P_{75}, P_{155}) → f_{323}, p_{566}, p_{567}, p_{568}Polygon(P_{123}, P_{49}, P_{48}) → f_{324}, p_{569}, p_{570}, p_{571}Polygon(P_{48}, P_{151}, P_{156}) → f_{325}, p_{572}, p_{573}, p_{574}Polygon(P_{151}, P_{152}, P_{79}) → f_{326}, p_{575}, p_{576}, p_{577}Polygon(P_{152}, P_{149}, P_{78}) → f_{327}, p_{578}, p_{579}, p_{580}Polygon(P_{123}, P_{119}, P_{49}) → f_{328}, p_{581}, p_{582}, p_{583}Polygon(P_{149}, P_{78}, P_{157}) → f_{329}, p_{584}, p_{585}, p_{586}Polygon(P_{78}, P_{149}, P_{157}) → f_{330}, p_{587}, p_{588}, p_{589}Polygon(P_{160}, P_{161}, P_{159}) → f_{331}, p_{590}, p_{591}, p_{592}Polygon(P_{161}, P_{160}, P_{164}) → f_{332}, p_{593}, p_{594}, p_{595}Polygon(P_{160}, P_{162}, P_{164}) → f_{333}, p_{596}, p_{597}, p_{598}Polygon(P_{163}, P_{164}, P_{162}) → f_{334}, p_{599}, p_{600}, p_{601}Polygon(P_{160}, P_{159}, P_{162}) → f_{335}, p_{602}, p_{603}, p_{604}Polygon(P_{167}, P_{168}, P_{165}) → f_{336}, p_{605}, p_{606}, p_{607}Polygon(P_{168}, P_{167}, P_{169}) → f_{337}, p_{608}, p_{609}, p_{610}Polygon(P_{167}, P_{170}, P_{169}) → f_{338}, p_{611}, p_{612}, p_{613}Polygon(P_{166}, P_{165}, P_{171}) → f_{339}, p_{614}, p_{615}, p_{616}Polygon(P_{167}, P_{166}, P_{170}) → f_{340}, p_{617}, p_{618}, p_{619}Polygon(P_{172}, P_{175}, P_{174}) → f_{341}, p_{620}, p_{621}, p_{622}Polygon(P_{177}, P_{173}, P_{174}) → f_{342}, p_{623}, p_{624}, p_{625}Polygon(P_{176}, P_{82}, P_{177}) → f_{343}, p_{626}, p_{627}, p_{628}Polygon(P_{174}, P_{175}, P_{177}) → f_{344}, p_{629}, p_{630}, p_{631}Polygon(P_{178}, P_{180}, P_{179}) → f_{345}, p_{632}, p_{633}, p_{634}Polygon(P_{183}, P_{122}, P_{179}) → f_{346}, p_{635}, p_{636}, p_{637}Polygon(P_{181}, P_{183}, P_{182}) → f_{347}, p_{638}, p_{639}, p_{640}Polygon(P_{179}, P_{180}, P_{182}) → f_{348}, p_{641}, p_{642}, p_{643}Polygon(P_{179}, P_{122}, P_{178}) → f_{349}, p_{644}, p_{645}, p_{646}Polygon(P_{159}, P_{161}, P_{163}) → f_{350}, p_{647}, p_{648}, p_{649}Polygon(P_{162}, P_{159}, P_{163}) → f_{351}, p_{650}, p_{651}, p_{652}Polygon(P_{165}, P_{166}, P_{167}) → f_{352}, p_{653}, p_{654}, p_{655}Polygon(P_{170}, P_{166}, P_{171}) → f_{353}, p_{656}, p_{657}, p_{658}Polygon(P_{172}, P_{174}, P_{173}) → f_{354}, p_{659}, p_{660}, p_{661}Polygon(P_{172}, P_{176}, P_{175}) → f_{355}, p_{662}, p_{663}, p_{664}Polygon(P_{176}, P_{177}, P_{175}) → f_{356}, p_{665}, p_{666}, p_{667}Polygon(P_{176}, P_{172}, P_{82}) → f_{357}, p_{668}, p_{669}, p_{670}Polygon(P_{82}, P_{173}, P_{177}) → f_{358}, p_{671}, p_{672}, p_{673}Polygon(P_{179}, P_{182}, P_{183}) → f_{359}, p_{674}, p_{675}, p_{676}Polygon(P_{178}, P_{181}, P_{180}) → f_{360}, p_{677}, p_{678}, p_{679}Polygon(P_{181}, P_{182}, P_{180}) → f_{361}, p_{680}, p_{681}, p_{682}Polygon(P_{181}, P_{178}, P_{183}) → f_{362}, p_{683}, p_{684}, p_{685}Polygon(P_{135}, P_{132}, P_{133}) → f_{363}, p_{686}, p_{687}, p_{688}Polygon(P_{133}, P_{131}, P_{184}) → f_{364}, p_{689}, p_{690}, p_{691}Polygon(P_{135}, P_{133}, P_{134}) → f_{365}, p_{692}, p_{693}, p_{694}Polygon(P_{51}, P_{52}, P_{55}) → f_{366}, p_{695}, p_{696}, p_{697}Polygon(P_{61}, P_{60}, P_{132}) → f_{367}, p_{698}, p_{699}, p_{700}Polygon(P_{64}, P_{54}, P_{185}) → f_{368}, p_{701}, p_{702}, p_{703}Polygon(P_{64}, P_{185}, P_{187}) → f_{369}, p_{704}, p_{705}, p_{706}Polygon(P_{187}, P_{185}, P_{186}) → f_{370}, p_{707}, p_{708}, p_{709}Polygon(P_{188}, P_{187}, P_{186}) → f_{371}, p_{710}, p_{711}, p_{712}Polygon(P_{185}, P_{54}, P_{189}) → f_{372}, p_{713}, p_{714}, p_{715}Polygon(P_{189}, P_{188}, P_{186}) → f_{373}, p_{716}, p_{717}, p_{718}Polygon(P_{64}, P_{187}, P_{189}) → f_{374}, p_{719}, p_{720}, p_{721}Polygon(P_{129}, P_{137}, P_{190}) → f_{375}, p_{722}, p_{723}, p_{724}Polygon(P_{139}, P_{129}, P_{191}) → f_{376}, p_{725}, p_{726}, p_{727}Polygon(P_{193}, P_{191}, P_{192}) → f_{377}, p_{728}, p_{729}, p_{730}Polygon(P_{193}, P_{194}, P_{139}) → f_{378}, p_{731}, p_{732}, p_{733}Polygon(P_{194}, P_{193}, P_{190}) → f_{379}, p_{734}, p_{735}, p_{736}Polygon(P_{192}, P_{190}, P_{193}) → f_{380}, p_{737}, p_{738}, p_{739}Polygon(P_{189}, P_{186}, P_{185}) → f_{381}, p_{740}, p_{741}, p_{742}Polygon(P_{188}, P_{189}, P_{187}) → f_{382}, p_{743}, p_{744}, p_{745}Polygon(P_{190}, P_{191}, P_{129}) → f_{383}, p_{746}, p_{747}, p_{748}Polygon(P_{190}, P_{192}, P_{191}) → f_{384}, p_{749}, p_{750}, p_{751}Polygon(P_{191}, P_{193}, P_{139}) → f_{385}, p_{752}, p_{753}, p_{754}Polygon(P_{194}, P_{138}, P_{139}) → f_{386}, p_{755}, p_{756}, p_{757}Polygon(P_{190}, P_{137}, P_{138}) → f_{387}, p_{758}, p_{759}, p_{760}Polygon(P_{138}, P_{194}, P_{190}) → f_{388}, p_{761}, p_{762}, p_{763}Polygon(P_{158}, P_{197}, P_{195}) → f_{389}, p_{764}, p_{765}, p_{766}Polygon(P_{197}, P_{201}, P_{195}) → f_{390}, p_{767}, p_{768}, p_{769}Polygon(P_{158}, P_{196}, P_{197}) → f_{391}, p_{770}, p_{771}, p_{772}Polygon(P_{196}, P_{198}, P_{197}) → f_{392}, p_{773}, p_{774}, p_{775}Polygon(P_{197}, P_{198}, P_{201}) → f_{393}, p_{776}, p_{777}, p_{778}Polygon(P_{198}, P_{200}, P_{201}) → f_{394}, p_{779}, p_{780}, p_{781}Polygon(P_{198}, P_{199}, P_{200}) → f_{395}, p_{782}, p_{783}, p_{784}Polygon(P_{196}, P_{199}, P_{198}) → f_{396}, p_{785}, p_{786}, p_{787}Polygon(P_{199}, P_{158}, P_{195}) → f_{397}, p_{788}, p_{789}, p_{790}Polygon(P_{200}, P_{199}, P_{195}) → f_{398}, p_{791}, p_{792}, p_{793}Polygon(P_{200}, P_{195}, P_{201}) → f_{399}, p_{794}, p_{795}, p_{796}Polygon(P_{1}, P_{18}, P_{17}) → Vieleck1, p_1, p_2, p_{256}Polygon(P_{1}, P_{17}, P_{16}) → Vieleck2, p_{257}, p_{258}, p_{259}Polygon(P_{1}, P_{16}, P_{99}) → Vieleck3, p_{260}, p_{261}, p_{797}Polygon(P_{1}, P_{99}, P_{72}) → Vieleck4, p_{798}, p_{799}, p_{800}
AI Drawing Prompt Reference
Create a 3D mesh model of a cow constructed from 800 points, demonstrating core mathematical concepts like coordinate geometry, reflection, pyramid structures, and basic arithmetic. The model is formed by connecting multiple polygons based on coordinate relationships, creating a cow shape suitable for high school students and math enthusiasts studying 3D modeling and spatial geometry.
The prompt above was compiled from the original drawing commands and is for reference only.