ESCALA DE ICONICIDAD
La escala de iconicidad es una taxonomía que se basa en la semejanza entre una imagen y su referente. Es una convención construida para representar mediante una serie, ordenada de mayor o menor, los diferentes tipos de imágenes de acuerdo a su nivel o grado de iconicidad.
-11. Imagen natural:
Es cualquier percepción de la realidad obtenida directamente a través de la visión.
-10. Modelo tridimensional a escala:
![Resultado de imagen de Modelo tridimensional a escala:](data:image/jpeg;base64,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)
Son aquellos objetos de exhibición que reproducen, a escala, formas de otros objetos reales.
-9.Hologramas:
![Resultado de imagen de Hologramas:](data:image/jpeg;base64,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)
La holografía o visión gráfica es una técnica avanzada de fotografía que consiste en crear imágenes tridimensionales basada en el empleo de la luz.
-8.Fotografía en color:
![Resultado de imagen de Fotografía en color:](data:image/jpeg;base64,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)
La fotografía en color es una división del arte de la fotografía que surge de la técnica de revelado de la fotografía en color.
-7.Fotografía en blanco y negro:
![Resultado de imagen de Fotografía en blanco y negro:](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAkGBwgHBgkIBwgKCgkLDRYPDQwMDRsUFRAWIB0iIiAdHx8kKDQsJCYxJx8fLT0tMTU3Ojo6Iys/RD84QzQ5OjcBCgoKDQwNGg8PGjclHyU3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3N//AABEIAIUAyAMBIgACEQEDEQH/xAAbAAEAAgMBAQAAAAAAAAAAAAAAAQIEBQYDB//EADcQAAEEAQMCBAUCBAUFAAAAAAEAAgMRBAUSIQYxE0FRYSIycZGhFPAVI4HRB0Kx4fEWJDOiwf/EABQBAQAAAAAAAAAAAAAAAAAAAAD/xAAUEQEAAAAAAAAAAAAAAAAAAAAA/9oADAMBAAIRAxEAPwD4aiIgIiICKVCAiIglQiICKVCAilQgIiICIiAiIgIiICIiAiIgIpRAUK3ZK8kFUU0lcoIRTSUgK7WcWbCs2MgEuqz2F/lZL4z/AC4PiHG5w9Cgxmx2ze75ew9yvIjlZ+S3aygwWeAe9D2WMYnBt1ZNIPFFbbV7uKUtH5QVIAA72qr0+YfCL8kdG4NvyQeaIiAiIgIiICIiAiIgkHyVhSqiCxUh5Bugq37IEHo0A1ZryVTQugDfqoAd7/dR2QSXWKHZSy3PaK5JpQG8L0g+GRjuOOeUGxgx2lj5Mmm80K78eQVMk3M0sFNdydxBsLDnyXvf8x2g2B6KGyF8lvca9ggzJ2skAIefEDviPkAkrGQQkMfRIo0eSe9LyY4O+FgIA5oHkn3UvAcC1raIJs3fCDFjaZNvPnVI8i+OOKNL0oMHpYrkeS8xVgNDgfqgtCwgv4O5rSQpDSI3mt3FD29FfEAGTD4nLT2H3r8rJyo2Pw/HiNmwD7Cv+UGqRTRSkEIpQhBCKUQQiIgIiIJRQiCUARAg9trNgLS6/ccL0ia2tziQa+ix21XP+iuRJ4bbsMPYk8FBZgaS47g0+XBKiy7lxF1xfkq7Q0XuF12WXjYL8yGV2M0XE3c4E8keo+4QYFcL0idtJWXp2nuzbIcGjkD1JXjNjSQPc1zHNc3ugrA/+YTXdZMLXuJL3NbXY3SxoqYQ4nm/lq17wiXJc2OOMkk+ndBkN0x05G2ZoaRe53r6K0ulCD4/ED23V+5HkP33W3dix6bgtOTNEHydyBudXt+/9tO/MlyJSYmbWbqb7BB4ybTlMdQaGN3EN7D0/K8RM8fyGkbD8PA4/fdbnC0iXKgD2x0x/G9w549FppozjTeG9vI8/RB4SUJDXZUNeSvKd0jj73wvNBIJ7Aqx5aAKoKlqbtBJIPZVU0opARQiAiIgIiIJUigeVCILtfsduaB/VWfv2t8Q18PH0Xn5KQ7jsOPNBbcGtqrJFWui6Zif+lfnMcA6CU/DXBBbyD7UCubc62tF8Dsuz/w92zQahA6MyXVtb3pzXN4/rSDD0zJg/iJnihc6B0jnhjPILcyarpL7OqaTGXON2BTgFjPw5smPMnwI9ksT7awf5R5rZ6V0xqer9KyavhZcmfkRTD/sGBrTs7HuO/8ATtaCmNp/TuqRBmNNJC7uY3Ld6V0rp2LKx8cz5APN1G/Slx+Z0fr+JpcmrZeEMeCOVsW0kNkJPG4UORa6Lo39U6J0cxf8BqncFv1CDO1HonQ5p3TSSTsJ4IZLx+Vg5mk9K6W1oklcB5c2VhdbZ2TjTeFETfavXuuai0LVXafBqp0/JyMOSUxh7AXuFCzx5cA8+xQdPNrmmiINxYnuhZ6kV9lyXUhgys8nEdu3EVfFEra5Gm6npfTmHr7GMjxMt72xtljp4aOzu/IP77rAixGZk8Byd2Oyc8loraBZv7oLajjwjTp4sZgbjYzAfFf80jyWj7crmv8AQLrusHNw8CHBjeCXuG8jz2j+5/C5C0E8d1IAurr3UWK+X8qALQS4UeDfuoVizi7H3UEk9yghQiICIiCQoREBSoRBa+FChEBdH0TrbNG1GXxztgyIvDe7zYb4K5+NheaCyG4rtttY413scIPqfRb8fUc/MeZTNHK8/Gf8xqiVtf8Apw6ZNJkYM/g7r3ASOjIH1C4b/D3NOPLLj3R3WLC+tYUrpGt8V4dfa0GhZpeqZcr59Qyi+Aghoe4yH/2C2Oj4Adqb8hryHSuJdx83Palm6lOzGxrk4DSDS9+nnCZ5mLKa0efHKDjOrcEya5HJFTXMaQOOx/ZXtgy61pLWY+I5rMNw+FmO1rR9HAghenU7mQZ75JGu2u/dre6NIJsVr3NBafUIOX1PR9Z6gyGfxTInkhHO2V9/gcLRZ2E9+vQ4uNA2YY0RcWEcGiP7r6RqM4w8VxYQB3XxnWp5MrqKsdzw5tncxxB59xyg8OvJYHauyDF+SCFrHD0fyT/8XNLtG9LyeD4pjtvcrmtSwjjPJZ8loMFQiIJs+qhEQEREBERAREQEREBWYwvcGtHJVVstGg8SfeRwEHQdOaB+oIEjab5khbXqPHhw8duNBGNo5JrkqkGtDDi2NFceS0uqay7JNyG0GHpmR+l1Jpbzf5pfYNEzGzwRvP1C+GSZP8xr4/hc02Cu86Y1t36Rjo3CgfjafLhB32vvDYoZ5I5JYI37pAwWeOy9en9exmCUQWxjG8syIyxw+61GL1Cx5MYmjsCiL7K3haNqDNs2TASCSbJFD2KDD1jXdHzcqZ2VLexpa2OMXbiPwtz09If4RjtfbXxx7SD5rny3ScLJL8fIge0dgHdvpatkdSRQgtjbuPYUUFuqdXEcbo91V5WvnGn5G/Ofk+RPBWR1RqTpHujLv5juSPQFaTFnLHV5IPqWiawJ8cQSjy4XO9U4LNjnNr4vReWiz0WuBW11WL9Ri8NN1zaD5oRRIKhZOdF4WQ5vqsZAREQEREBERAREQEREEgWt9prhj4/lZWkhFvHss2XIAYAgysrI5Lty1MkrnE8pJIXHuvJBa1m6VnO0/KbKASw8Pb6hYCm0H1EaThavhxZWCwbiLDx5fXzU5H8Nhj8PJ8SCTgO8KZ7fwbH2C5DpLqiXQJi2Rhmw3/8AkjHBHu3+y71vVnS88TA7Kdu71kROtvtdUg5vOw4M+UsxBI2Ps55e5xd9Af8AZa/UnYmjRBsTB4xHws9Pcre9QdZaUyPw9MaJ5SKtrdrG/wBT3XzzKyZcqd807tz3Gz7eyCsj3SPL5HbnONklVBoqLUFBvdIzRG9oJ812+JkMni2ntS+XQyGN4c3yXX6Jm72g3fCDT9TQCLIBaOFpF1HUrDIN/ryuYQQiIgIiICIiAiIgIiIPWM7bIVXuJUogoVCIgIiICIiCQiIghERAW00vJfGab5oiDd5g8XGfu9LXKTjbIQERB5oiICIiAiIg/9k=)
Fotografia solo equipada en colores blancos grises y negros.
-6.Pintura realista:
![Resultado de imagen de Pintura realista:](data:image/jpeg;base64,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)
Realismo es un término que, además de utilizarse para denominar ciertos movimientos artísticos reactivos contra el romanticismo en literatura o pintura
-5.Representación figurativa no realísta:
![Resultado de imagen de Representación figurativa no realísta:](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAkGBwgHBgkIBwgKCgkLDRYPDQwMDRsUFRAWIB0iIiAdHx8kKDQsJCYxJx8fLT0tMTU3Ojo6Iys/RD84QzQ5OjcBCgoKDQwNGg8PGjclHyU3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3Nzc3N//AABEIAIIAWgMBEQACEQEDEQH/xAAbAAADAQEBAQEAAAAAAAAAAAAEBQYHAwIBAP/EAEAQAAIBAwIDBQQIAwcEAwAAAAECAwQFEQAhBhIxE0FRYXEUIoGRBxUjMkKhsfBSgsEzQ2JykrLxJKLR4RdTY//EABsBAAIDAQEBAAAAAAAAAAAAAAQFAgMGAQAH/8QANREAAQMCBAMHBAIBBAMAAAAAAQACAwQREiExQQUTUSIyYXGBsfCRocHRFCNSQmLh8TM0Q//aAAwDAQACEQMRAD8AqnhjjRlChfidx+zrnNcSjo6ZlguLXCGipqioqOXkjQsxA8O4DvPTUjjtddLItCFmXtdxtd3j4jq4nWC4O5mAGzx82Dy/5cDHoO46JuBodNUA+MWICv4OxqkVJJAUbDxyjcYI6jyIxogOyuECW52KKel7FAIpmbPUo+fy6/lrwffULllxeKMEtUSMT4v1+A/frqQd0XCOqXVdbBCrOhVYo/vzSMFRPU/s66TYXdkutFzYIO33WK+TSVNMXaGl+xikYY7SRwASB4Benx1GFwcbBWPBYLlXNmj5YTn0Hw1Cc3KshGSPRc4J650MUWNF0MYOoqJXLl8teUVNVs5zlBgd4GvNjzzRrZrNyU/xA5ramjs8DBGnbtJSeijPuk+WQW/k117sC7AMeOR2jRf12Xu6+zNRT0tV2MFM6haCNnzJIUXGy+Q9wnp1JwQARw46rsDcUzWgXO/5SCx1NztKyUqU8VfQoSYAajs5Ih4ZIO2c/vbVzKjDkvVHB5C84Mwj5uIuzVu3oLqjA+8sAiqAvyYH8hq0VQ6IGThc7dvz7IZeIUrlkjtNLW1k6jf2iIQxRE43kbmJ7+g66m6oyuBZDMpXF4bv0QXZtVNNW3aY1a0ic5JULChxsscfTOc+8c5GDgEaT1FY4uDWak2TGWKKlgLnZu0A2v49bbp1wSHe2UUs4+1qZZal/XOBp9StwsSqc9qy0e3rilXz1VL3ldFsjEGCBqhFbLuF90a4olfuyHhrl1FZrdZ5LRG0ywNNbvxKn36b08U/2+nSyJxvYomqiEYxN0U/Y6lr1xHWVIeKnj7Fo0kqIjIEQryfd6EkM/U433z0MZWOvitkuslZ/F5eKxJuUdNw9EteJ/rI3LnZWl7UYfHc0b5OCB0Gynp00Ga6EnBptobX6X0XI6d0bw9jr72yv5rtdLfBZpuRJO0R42MxA/vFALE+GQynHr46pmzIPondLPcvv5/tTtotftdabhXSxwgSDLPIsYUnuBbYnGdugx39NFPmjJETTYDUoBlPM1xqHNJkdmGjYdT5e6KuF27XmpokhSEP92Lm+0OcAkknc4XfyGqCx8jC45Nb91ypk5TmxwEmSS17/wCm/wCUJxJL7LwlCkbczVZ7Rj4qThfhjfHiToGjbzKxziMmCyTVb2vq2xN7rNPTf11VRYR7O1DAV5StMuR4ZGT+utdELRoWQ3etAoDmnj+OhZBmiIijF6jVBRg0RCjb01FQK+68orL7lU3Oy08shpWuFOq7uqjmUH+NfDzHyGiI7OFyFbUPdHkDcKW4cepts0D55ZSvaRdyvkZZM+BHT4eA1VS8QZIDA7UH2RVTw0tibIw3BA9Cq6G52h/f+sqZVO6pM3I4JB2IZh/FuAudgMnGdJ5KSqdF/FAGH/K+dr30t3vHS+aHBs/mWsUhuE01y4jqI6WZXWqMTOI25lWTs41blP8ALj5HVtbM2GLPUJjwqOUzSSPyYAPXRdbjAky09HSwFIfddJySOYKXTodtyTj1B9K5A+CEROAJOfqflldTTMkmNWHkO0ttax8VP3K0yW63S3BKpKmLlbldMH3zsDlSR1I1e2pe8Ngc2w/SqfTtgLp8Wdj9TovPGs0MttozTnMIiiEeOnKFH/gfLVHDGFvMxa3WUguap11YRSj2ihqFPuyU6f7QdaiHNll2TJyvba4NPse/I+Oh5Rmr4imKe8MDroYhHNOS7oQVB+B1BRK9ZHlryioi7VMdPG5Lr0zzE529fnoqkacipVbhYhLLTb6W/cP0BihfnkhIjIAyezdYyeXPN1bmLAYA69QShq6MOldLCbH3+fLoykrZafsP06FLp+Ho6ejra4tNLDRxtJNJ27FSQM8oI6n09c430bTxTMAfUPuf8R+Soz8R5nYhaAOuvug+CUEtR7QGi7UhmCgjAY92kfE3vkna0jLEPdPJHsioAyM39boaWvpaS9OUrRHUTIjSt2zvGsozlA/41IPng4GWxkNqynicdCW5jTMXtmPHL6XSRhfWRcsEYm7X/HzxXO6VIS3PC1XDJPIvKCcSHGclmONzjbHz0LHDEHjlgnO+lh5AXPmSfRepaCaC807g3z/W6SPa6i42iX2d1SGMFlDbCVh3IMnHf34/XRXPbC/C46/M1e7h8dQP5EDbH6YvIbfMlT8MVH1tw1Ay59opB2Tg+XTTumktkVn52Zq44arBLTdmfvIMY8Rq2ZiqjdZUcLY7/TQTgmEbkRnByOh66qVpXTkfuJ1xcWLcQQzGJXq6ztSxCrBEmO0Phgk5/TRjHMkbgkJA6DdWyQGncJBZx2vp7pjwrX1FFRzW2sVRUzyCWIvIFWHOAvNsTkN90AZZnPhkBupjGMWHC3YXubKFTM2WS+PE46kCwv4aJ5BxPQUlulhemqZJISyywQxByASco42A6FSGI8jjGq6iRrH43uydoqYYHzWZGMwvPAtJaq2gjqKeiMLJK0bQSnBiIBILHB5iQAc9Nz4HQ8TIg4yXxE7nbwHT3Krlo3xPsRYhJeLOHLUlxjhpoDTTOpln9nIXlTzQggEtsNtxv3HU6usbBT4m97QdFZS0Dqmowu7v3U4bBbK+nkpqKWaOrx7jyNsx8CBgY+Glg4jUMcHSWLd7BaGXgcTI7svfxzXakR/qKmjI5WiQwyDoVdcKc/FTqM1jMXa3zTXhzgadg6C3qEuo56vhq4fWaxl6GZuWqjXz78fv9NNaOqa44dws9xmg5buY3Q+60GmlEUsVdROskEwDoy9GB1oI3iRtll3NLCrCinSeEOpGD59DoSRhBzRMT0Yrb4Oh3CyNa667ZPiPlquymsdlqI4omejfljUcr183vM3kn7xnx1oI4mR6DP5qkk1Q95GI3PRJ62rFrkhlkE0c8hLpDGxEpGMF3bqGPQY+7nPUY1RWW5ee6upgS65P/HklktwurVy3qOqKVGAjdmo5Fi6BAh25RsMf131nS2KY8mQZFaWWjMdMKiE6ey0fh+1Xe4089Y9bUCpeErH2f2SKRuo5V2O/ecnfRQpIaeMsjFkoFS98gc/Mb+SipKq6dq/sUUpn+1cyOSzMEIIYk7sAAwYdwPhoF1OJG/2Zg/CnEtS2O8UYw2P/AEfceqa08QuNNSXCJFpaif7m/wBnK/eqt3MMEFTvscZG+lM8ElLe/aZ16eaZUXFWSDBLkV8vVVJZ5Ybi8RWCqbs6pcZMcoGz+YIGD/lGvUjBOwxg5t08unovSzijmuc2O18+v7TCOsjqaJ4ZYYZaaoTBx0dT5jVfaifcGxCPfDFUMyNwUosta3C87W+u55LPO2YZTuYW8P36+OtFRVoePFZDiXDXwO6g7q6oao0jLLE4khffK9GHjp2CJRbdI7FhVLTTLOgeM5B8Oo0JIwg2RcciJ7Q/xL+WqbInGsdmqI6Wj+uLpHiOMf8ASUvTB7iR4/p69HxwtB6DUpKyOxwjUqZsryXqvqK2pYPNK+Svgo6fDWcrahz349BstpwOmpzE9r8zpbwV7WcPQVNqSvijCHHZVsYXAIOwfH5H136aXc1soxtOi7Tv/izOpH5sdp6/Pqr36N8TcN0zPgyKDBIQMZdCUb81OjpJMVnJC6PluLeiTixsl1u9HAVirIKpblb5TsBzrgqT/CWRw3kfEDVgFxkuPkORK70FspKBp6qClX6ouJzX0EqBlgl6M3L0xkYYdAQD0zr1rKJdfs/RfuKOAYrtaqimt1W8HaLlIpcyoGByOUk8w38yB4aEFDC2YTMFj4fpWCslwct+YWUWOCuprKlVb2ljfBElOxJUurEHA/CcjG3xB1GaISus4LQ0f9NJ/IYdL3B0P6Kb2uupr7RyxzxI55ftUIxkZ7x4g940smhfSvxNTKKeCtis3MHUHZDw1lZwm/ZENXWaU55f7yDff1x46cUleHZHIrN8Q4S+K725t+a/tWNruarElZb5hU0Tn767lPJh3HTtr2yjPVIS0sKfLfoSoJ5emocgqXOWC8Z3prhPHChPYxj3R4+era+TC0RN3zKlSxW7RVPwHa6SVYlm5k7UDEobHZN3N6b+Y+HTNz1LS4wv30WhNG+GFlVEc7XK1iz0/ZztQV8Y99OxmXHuupBww8j08skd2lFOx1JV8o91+nmFTPLz2B+4Xvhupg4ftV7+sH7OCgrXy5/ECiNkDxJY4HeTp81twAEJUPxyF/WykLXxdU3LjRK6qDw0z/8ATpFj3Y1Y7AnvbOMn1Grg5wtbunf5spfxoyx7XH+wC4HuPO2a0WSJYJWmA+ylOJPAHpn9Af8AnVgzyS3UWRNGj0xEQXMBH2f+D/D6eHy1EhSxdVmNBZXhvNVSe92f1tK4wNuQOZP6gfHS6N7n8T5YOQFym76nBwrBuTZTwtnst44ieH7EQV8jRuB90FQ+CO8e8NtWVjo+bynbozg4BpXPJsRnfyCIt1bDXRSQ1sBWaJyk0R+9G42I9NtKZoHQPtfyTqjqxUx4m67j5sgKmgqLdVmu4amakl/HTucxyjzHQaNp+IGPKQoCs4M2UF0WR6bL8OMrmoAl4YiaQbMVVsE9+NNhxFn+f3SE8IqAf/GfopG9WRo4PaI0ZSmzo3d6eI8/+dWvYRmh2uByWh8EWmsagpqqjVKqBolZojhXGV6DuPoceukHEqHn3wGxTaPibxGI3i4GS0GjkaspVijVhWUnvQBwQ5GxMbA752BGeuB4HI0JkmHKmFpGEHztv+Cg5MLXXZoVIcb1X1vxPPa7eX7AyRS1BxsZuzUf9qcn8zf4dP4m3yPr88VXi5TOcddG+e59PcqwoeEqSGyClljB7RMN5asEgcSNkDZzLPBzTaF1t1pZrxVRBI05XnlYAMO4nzI6jx14uXiL3Knan6SbJQKtPBFUVOPuvjkUjyz7x+Wu4C45Kps7LWAv5ftTA43iW6zVa0UgEzMVVzjGcZOSB1wOvhrlPRGOWSY6ut9AP+1c6dpYGkafOqPtaUlzqiZQkclZJ7dPHncpkCNf5lRSfLPiNKo6d9TxF8x7jOyPEjX6FMf5BjpeUzdTN5ojFxFxBco8L2dZzFR+MGJGYfnn1+Or69rHP5J3CY8GJbTGUag/UDUI2jRJEWQcrKcFWByGB6HWceRHe4zC0jpQWhzTkUd2B/8AsH+jQ38o9PuqOb4JBEkc8YjlXtImUkZ8OjL5/wDrX0lwXz8FOeDrTJcLTKltqmo73aZmhWeM4E8R96PnA6jBwMg4weultQy4yyKPpqgRus9uJp1H66Kptt8aajM9+j9lrqElmnRcYK5JVx3AjI8DnbGRlOyqjNRyZBZ408fLz6boqqpmMHMgN2FTf0fxm4XQ1tUPt5j20q9cOzFmHzONNWv7BI6+yGrmYXRx9Gj6m9/utVudZTW23TVdW/JBAhdjjJwO4AdT4DvOoMNkK/RY3xHdLnxBc44gnLUvvFTk5WlQ/kWI6n+mNQpiat2IdwfdL3EzHPu+6oLHwVQ0MIapBnqCOZ3YZzppzQ3JqIEAIzR9Vw/QVNOVRFI/iUDbU21Lt140rdlMXyzTWdhWUss5izmQHdozgDmHiNhkeA26DHYmsthaLLzsTXZldaOWmrbVJUVsgMFO7VNfKpyJCBtGPgF5j5Y7zhM2jkmrn1UmTdAPLU+XRHCsMMH8dmp19Ui4QlmNthpazmEwQSjborbj5b/MaU8TY3HjGh91qeHte2AMf0uPIqm7AnvX9/HSUsb1RFgpZVeJpoSN0fKk9x/419POYusANbLtw3f0sHENJXPkUdSvstVgdB95Gx4jLfAHQszAQrGkq8+kaDk4eq7tQL2ivTlJxGc86MMK49CRn/CT4DSWakbLKyQ95h+BGQy4QWnQqN+i6tdL2YZDhWZuTzGTt65DaIBGg6BE1sZczmdHH6En8gq848rUeaCllYey0sZrqrJ2PLtGD5ZDt6oNL+JyPbC2JneebfPslUmYspnhKJKC1VXENyDCacmRh15V8B+Q+GnccQhjbE3QBQjaNBsk1Qtw4urJxPVCGipj9qNigbvAB2PL0LHJyDjAxqMbeaMbtDoPDxRkjuS7ltFzufwF8gpZbS0NfYrgkyM4jVoyMcx6ZxsVJwCCO/IOoTNbGwyNOQ1UWSF5wOGexWiI8N7sdLV9mBHWU6yMmPukjf8Arq+NxaVB7Q5qzO3UUnLcIK6thorH2vLLJM4QTcp/s1z6DJ8MjqdhOKcS5I5EIxPPTYeP4U6Kna94kk0C8PcXbiqiaOJoqR0ZY+ePkMuSPewdwMgY+ffoKWme6jJk72v0T5vEhLVsa3u6fVVPsjnftFPmc6zZjHVNbhJrlSmKqygGH23Pf3HX0hhuFg3CxU/XoTQ1D7iWL7YbdGj32HmoYfHVczcTCpxuLXAhaFYzcY7BJS1FrqJ7NXQFeWnYVHYh13MfKSSm+6kKRg4z00lh50ZwSm9tD+x+QipnMecbBa+36UXwo7UXEUKyq0ckdSQyMMFeY5II8QeYajYtlHiPbJNy5stE5u4z+va/YVlx0yih4hmYZZqekp/g7lfl750HUtL+J0zNhc/TNIQAYy5CXpuz4WtsaZ5GqIQ2B3cw1oKgdh9uhUaO3OZfS4S3hmjW6cK3K0LII6ztGB5+9gejeRIwfU6k2xiaRpZdkaRK9p1uu9FYbmqeyQUVVHIWZuaZY1hhZifeLAkyFeY8o27iemypzKmX+p9gzci9zbbw8VOJuAA7qqulVS8M8P8AZhlSOnp1iiB3JwMZ9e/TSJtyuSHC2w1Ub9HFqeor57jXJzmMcqmQliDnONz3bD1zrtmgXaNVCUEHAdkJxpOs3HNAYzlYipbHcAdV1RAgIPQq/h4LpgR1Tc3F8nAXGsVcrXCNtkZdIRLET39ca3zCsQ5TNWiGRedSOZT7x/P8tWkZEKIKouBbitXY6aiadqK5UimnEnOUSo5NhzEdG2xvsf0zNey81o34X/YptBG4Rcwtu3fwSW+2q5UXE9PV1sUyGWcMWcHBPQjm6HuPz8tSpXTYcEwz6opwgIxRHLC7L0PweqqOMqN5Y6xY1J9vt5VRnA7WFjIg9Tk/6dR4h/XPBPoGusfJ2SU07cbXMS61dnf+EzTI/vcgIIOMnG2NaB2RugmXtZTD1Vda7katCIK7YTo4xHPjowPc3iNDC9OLEXZ7JqGx1ubXBsm4Oh8j1Tf/AOQLgg5TQOJB/EwAHn11PnUxzuonh9c05gW8xb3SdZrvxXcYywLgdD1SPz8z4alcv2s33Vb+VTjvYn+Gg/a0aKOn4asfJsvKuWb+I9Sc+epAYjkhDpc6lZna2a8XmsukoPInKEHq2M/7vloDiEvYLQnPD4OXA6Q6py2QxG/Xw1mMITtsxIBVGw54iB1xrbtWOcpqtjGOYruHYEA+Oeh+WiFUmX0eW+iqqa8PWSVSezVKuDTpz7PGDnl5WPXPTSLidHFO4OffK/umVJVSxNLGbp1epaVqK30lurK6rgmq0I7flCBVydlwCN8d2haSaEnkxuJI63/KvdHI0Pe8WsD98vyqK/W41lijMTBKiMiSFz+Fx0z5HcHyJ0bPG2Zjo3aFLYn8pzZBssmt1xl4ZvLRurpQVDEx5H9nv7yHzU5Gr6Go50fLk77cj+/VTraflO5kebXZj9K/aG2XymVyUYkdTvgeeiruYUL2XBBpwNaOcOUiAHeMa9j8F7Cbapm0tpscDlGjRVGdtdDXOXLtGizHiziaW/VLQws6UaNhiPxeQ8/066492HsMzKKp4MX9suTR8sPH21RPDEAWw3SrOFbt4UGBgLjuHwOlNe3AeWM8rpxSycy+Lcj6DZF8/nrPWCci6oKeTMhXu1uAsWQkd3xG9SMkAlceudXjQKrdfuA5pornX1NNO0SRRwozICdzzKBjcH7vfgaR8X5jA2VrsIF75X6bJhR4XB0ZFybW+6r5U+sOIaVikfPTwh5GjTkDO+4JXJ35eU/HUYWtLuYBa4+XVkriylLT/qP2H/PsqHieujttnBfGwHuk/ePQD4kgfHVxda7kIyJ0rmxN1KwuS7yVNTUrWL7VQTN06MpHV1PcTknUf4L3ASxm0nv4FNH1MQdyXC8Yy8rbrtRtW0pBs9UtVD1CFwki+TA7fHbVjeJcvs1LC0/ZCycKx9qncHD7+oRrXficqFFKUA/E0qYH56meK0mzvdVN4PVE5sKWyQVlz5jXV8bcv92kuFPq39BnVEvEnuFo2m3W34/aPp+ERsN5XAnoD7n9Zr3BaEChXrKJCNsCQ4+A8NTirjGOzGT4qc1FzD2njLQDQJ1EtLQ8JzUyXCCoqamqSXso+qADv38tCSSvmnxubhAFlKJmB1ksEj4G+hSyNHjErIACVMDHTWlCyhSu9onv+4u2CNuh0Q3ZU7ob6N9uLJ0GyPFyso6MMHY6UcS7zB4n2RcHdcfAe6u+FvevV55t+W4Sque4BthqEe6Irf8A5j/b+Uv+mB2W3pysw3bof/zfUJO4PMKfDP8A2HH/AGlZFR/2Q06CEcvrIrL7yg+o1NwBGagDmERBHG2FZFK5OxG2hWxsxXspue45EoyRVGwAGOmBq5oC64kaLwQMDbXnDJcaTde4gObp3aWVfdTWjOaKHQaSlMrlf//Z)
Es un objeto real pero no es semejante
-4. Pictograma
![Resultado de imagen de Pictograma](data:image/png;base64,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)
Dibujo o signo gráfico que expresa un concepto relacionado materialmente con el objeto al que se refiere.
-3.Esquemas motivados:
![Resultado de imagen de Esquemas motivados:](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAkGBxMSEhUTExIWFhUXFx0bFxgXGB8YGBgfFxgWGBcXGB8YHSggGBolHRYaITEiJSkrLi4uGB8zODMtNygtLisBCgoKDg0OGxAQGy8mICUtLS0tLzUtLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLf/AABEIAL8BBwMBEQACEQEDEQH/xAAbAAACAwEBAQAAAAAAAAAAAAAEBQECAwYAB//EAEUQAAIBAgQDBQUFBQcDAwUAAAECEQADBBIhMQVBURMiYXGRBjKBobEUQlLB0SNicuHwFTNDU4KS0qKy8RZzwjRUY8Pi/8QAGgEAAgMBAQAAAAAAAAAAAAAAAwQBAgUABv/EADQRAAICAgECBQMCBQQCAwAAAAECAAMEERIhMQUTIkFRFDJhcZEjM1KBoRVCscHR8WKS8P/aAAwDAQACEQMRAD8A+w106Y3sSq6MwFCe5EOmOpBYDvMX4laUSXEVCZFTnQIkchJt8SssJFxSPCobIrU6YziwEo/FrImbqiInXadqIlivridy4BPaXPE7P+YvrR/Kf4k8Gg1n2hwrmFxFsn+LpvQ7P4Y23SRozdOLWDqLqHyNEFbEbAk8TLrxC0dri+tAssWs6c6lW9PeW+3W/wAa+tD+pq/qleYkrjLZ0Dr6ipGRWToNO5CT9qSYzrPSRU+cm9bk8hJuYhV3YDzMVZrFX7jO2JX7Zb/Gv+4VXzq/kTuQnvtVv8a/7hXefX/UJ3IT32pPxr6ip86v+ofvI5CT9pT8a+oqPOr/AKhJ5Ce+0J+NfUVPnV/1CRyE99oT8a+oqPOr+RJ5Ce7dPxL6ip85PkTuQlu1X8Q9anzF+Z2xI7ZPxL6iu8xPmdyEntl/EvqK7zE+RO2J44hPxL6irKQ3aSOs8by/iHqKkde0nRkHEJ+NfUVPE/E7UlL6kSGBHUEEfKoPTvIk9qv4h61TzF+Z25PaDqPWu8xfmRsSO0XqPWu8xfmdsTxdeo9anmvzLAE9p4MDzBrgwPacRqQ7AVOx2kS5qZ0S8b94eX51geK/zB+kBb3iussEgwUH+zkMDbgToV2U7+hk/wDiTOlXel4CW9/YwgO+hhHFMCyENuu2YfQ9D+lej8Lq8lChO+vT9I5j6A1FxrWAjIgzYRcxdQA5EExof4gInbzpfKxlyF4tKlRFXCuG3kvszt3fA6NyGnID9KYRQihR7SANRvhOIIxIRwSDBHl9R40tlYleQvFxOZVcaMZWr4YxIkakTqJ5147O8Otxjs9V+ZnWUlDNZrPG+8HCbbdpofejQ9Y5Hr506reeNH7vmWB3LWMbpluDMvzHkamvL6cLhsf8SQ3sZdsEG1tMGHTZhXPhB+tTb/HvOKfBgty0y7qR5ilGpsTuDKEES1lVIgmDyPLyPTzolSKw4noZI1K3EKmCINCetkOmlSNSoNUkTW1ZJ1mF6nby8TRa6Sw5E6HzLBdyzXUXZc3i35AfnRudSdFG/wAmWXW9CDXcZJ1nw00H6VR+dh2TDHHfWyRKvfA6+lDCEiUWgsNyzPFDhcbEN2yDqYYgyPKtzwK7hfwPuI4cbyCNHe4MtewGhLzc4YgZnK216uQo+E6n4Cg2ZFawNl1dY2xhvAsVbJNpS7Bx72TLbBHQtqT8OVZOVkV37rHvEjlLc3Ff3kOsEg7g15JwVYqfaAIlapszpazbzMF6mKLSpdwu5I6nUpjb+dj0GijoBtV7rS79P0npceoVoIz4fcWyQhBzMpdz+EDafp5mt3Er8ink395m5DmyzQg+DxBuXyx5gx4DlSeJa1uSW/BjV1YSgCdIa2pmxLxsSw/h/M1g+KAmwa+IG3vFJrKgZ5q6MYrhLQTCsHfbdYPJ7bbOI94H7rRprodJjevR+H5XNNE9RGsulq7OadjM8Tw0PLWeXvWzoy+EH+uk1u1ZPT1SK7gehil1IMEQR1pwEEdIxMbd9XzgT3SVbltvH612pG4rw3s5d7RXws+IYbAxOp5eBg1DWKo9RlPtji5wLLiCxfs3VFZo1DqSQZ0OxAB8xrpSrXJZ6CNiULBjoyeLcSGGy9ocwb3SgkECJ18J23rMu8HotDGvofiDahT1EMwuKzGQCAIKtMhpEyum1eYKNQwJPWLWJwMPZRckqIbdl69Sv6UZ0W4c07+4lfuGxBlMa0orMp6HUoOkJt8QuD75+Ov1plc65fff6y4czX7Rbf31yn8S/mKL51F3SxdH5EnkD3myYYkQCLicoMMvlP0plccleP3L7fIk8dyBwsyJYZec6EflVB4cee9jUgVde8rfwxY+/bAGwzaAVW3GssP3DXxucVJ95ieHsdmQ+TUE4Fh9x+8axjUo1YNyh4be/CD8RUHCuHt/mH1it7SWwdwfcb0n6UI4lw/2mZrKd9IPdsNzUjzFDNTr3BjWHf5JPLtM1Qc9Rzq1FpqsDr3EJkZ3maAEZrh3Cfs0CMRoQJKjrmb73TpXoGy8l12R3/xFnaxx0iv+xQr95C7n7zHOT8TWXe2Ux4mKDG0fV1MZW8MEINx4I1CjVv5V1dApIe1uvxDBePeD4u7ncsBE/pSeTaLLSw7SrHZmNBkQjCnKGf8ACunm2g+ppvF9Iaw+w6frGcWsvYJlgbfvXCpYWxmgCSxGwAG5o3h9HmPyPYTay7eCcR7zdMCwsvcfN2t1lZwozHUgKgEjQSOfLeBW1k0m1OIOpm02Ct9mRwlT2h/ZMogwzkKx1GybgHeT5eQcbFrpbodmFvyHsHbpOmp6KxLxkkOpHIfmawvE3K2gj4gbTowCUO4IP7u3of1pHlU/foYPpPdgDs6nz7v1rvIB+1gZ3H4mbI1tg2XT5HqNNDUoHpbZE3cciykKx2ZpdYKQdcsSjAw6dQD4HkZB6U8MtqG+VME+Kty/DCRiceRAvWe2Q6LdtiGHg6/db4wa1q8xQvMHpM1mupfgy7/MMwljCZe0B7v7xMddjTVeU93RDGduRBH9sMPn7KzDNrHJdPLf+VHXFZurGcEJPUzL7cHJuXmjIp91d1bRl322MnaDXW1eWAyyXXj1EFu2EYXLFwgofvfhP3XnkD18ulHLdrBLMQesy4dhuw/ZwQokGdYk76+OtI+I/T21EMRy9vmEFXPrqMzbdCCQV6Hx8DXkPLsqYHUz3qPM8JbGrDnlz8pAJ+ddkgCw6gW7wXtV6ighG+Jbyn+JYuOoqOJlRWx7CXtLJAG52q6By3FZZK3bevbvN7zhRkUz+I9fLwpi27ivlqf1Pz+P0lSfYQelJWTFR2nbmliyze78TMAeZpmpLmPQkS6q7dpt9qFs6OWPWTlH/KmBf5R1y2f8TRowm7sZieI3Qfe+ECKp9ZeG0esf+nqK9odad4zMtq2OpXvHyE06hfXJwqj9IhatCH5md7EWz7xd/M5R6Ch25NR/qP8AgQH1evtEzuY9iAq91QIAG/qaXszbGHFOgiz2Mx3M0wztqFPmdB6ml1x7bPaQEZpouAJMZkkCT3pj0oy4Dk62P3lzQ49pmRaG7lvBR+ZqBXQh9Tb/AEjKeH2NKsxukW7a5VmY+rMavs3MK6xof/u80Kqkxl5E9Yw4Ni071sKVytALaG5A1IG410g9K2qVrpArB6xGwvYSx7RBxTiGLGKa2f7kHcSNMsjYdfGoyggxyxb1D2317/E7H5m4AL6fnUO4N/ef6T+VZfhpJu6/E0swAV9J1RrfmREnHD3x/D+ZrA8V/mD9IC7vFc1lwUiunS6XCNiRRFtdexlkcqdzW1dDqbbDaWBAAOg18DoPlTaWC1Cj+3YzbLcFFy/3kWUyyCZRtCw2HQnoQarUpX0/7TLecto5r3ECvWIzIRzMjqefrTGBe2Pkjl27GG4KU9M4/i92L1u3at5WQyCNAREnQcoGp8DXtXtVFLN2me3eHYHjdxcUqMgy9B3pB5kxqpGmw3oaMl9e17GRvkNTpOLhiCRcXM2UXCoBMRdyaEd0slw7bRE8yvQoJ4t7QaDZ6zLHcXa2iFLIuXWItgtqARtO0d3melAtwqBY11vaGLMPSD0kjit5ls3mjfI6g5rZD96zcA21gieoNZ2VYr186uoEU2UuU+x6RkzLdM5srHcNsfI8vjWOypexZTo/B/6MNfhOp2swvYNl/wAOR1Go+VCai5YSmksvqfRmBI5ig7Yd5Y4NoHpeF2+6mbm2g8BzPx2+Bphf4de/dv8AiKXE1r5fv7ylu0W2E9enxOwoC0u3YRVVZj0EIw2EDGC/nlEgeZOnpNOUYYc6J/aMHFYDbdJYLrFu0zGYzPt6bVcVAHVaE/kxmvErUbdpW9h2P97dVfCZj/SNK56mP8xwB8RxGVelaQe+loKcrsW5HKAPnQ+OKvckwm729gINYJRw4diV2mI+IA3168hVzmqv8tBIGMx+9oY/EnOpCz/CD9aG+dY3cD9p30NUqeIXOoH+lf0qn1b/AI/aT9FV8SP7Rufi+Q/SoOVb8y30lXxMrl9m95ifM0J7nf7jCrUq9hK23KmQSD4VCOyHa95ZlBGjNbt/LBuQCdhkzO8RsoGu41PWtKnHstPJwNfpEbbK06AmFWeK5VaLKoxOgBkgR97TQzOg+MUa7Jqo6VAbg6qLLer9oCmIIcOTJBBrLrtPmhzNBqxwKiOuI8MN1g6kAEaz8jWvlYRucOCJnUZPlAqRA+G2St2DbIHeGZmXWCACqgzBgnXlHXQuNi10tsHZlL8h7B1GhOlNPxWIuO++P4fzNYHiv8wQFg2dRT2i9R61m8T8SvlP8SWccyKjiZARj2EkGdq4jUgqR3Evh9CW6LHxbuj6n0o9HQMx+JsqpGMF+Z5HInodCOooddhTp7TNxbAlg3L8RUd1hqCo15yuhnx2prLGirr2Im3jNsEGcd7RcMCnt1JEGW0zdAIB0jz6/CvU+H5aZdHlt37H/wAwF9PE7gnC8XF1XJJW7KmY0cHTYAayP91aVVS1JxTtAr0M6+zaLxHTI+ukQWttvGjAiehgUrafLtDQbeltzG7hWZCiyXaMhUgKrKdGLkhdNdFk+FUyMmpvQ3YyxJPYTHguEdcS9q8LjF0CsYAQZTmtkBRAAPOeZpW2urymqrXQiwuBtCkdusYXLZUspBGWNeRmZA8orx7AqevyR+02q7+Z1JtZgCykiImDG+lFQuFLA9oVuG9Ed4TYxj/ehl55gDPhrzpmrJs7toiAspT/AG95F3HZjPZrPLQnyETFUfJ5tsINwX0Kfc5mzWzAN5sq8kGhPkBt50XgdcrjofE5eC+mof3geMdXK/s1AScvUTud9TpVfr3TpWNCE+kDdXOzLXsY7buY6bD5Uu+Va/cwy0IvYTCgkkwoGpNRJlTU6nS6ITsCfITUhGPYSpZR3MJtcOuN92B1bQfOmK8O1vbX6wLZKDt1lzw4bdqk9BLfSj/Qe3IQf1Z/phKcDPNx8BRh4WfdoI5/wsMwWFsqYBDPHmR+lOY+PQnQdTF7rbHGz0ERYth2jtlCsW1O5003Ow8o3NZmVmWsxXsI7RjIBy7zCs+OiQamdHLuXwuhMrofhp9IradjZich3EzAoTJ0exgfBP73/SfqKB4aSbv7Q+cAKunzOqremREXHvfH8P5msDxU/wAUQNh0dxSyL0FZodvmHprvtBIPSWNtdyB6VwdvaCQ3E8F3KzyUfzqdM01acQKOdvUzZ0ju9NW8+nw/Wi2ekcBIyLuKFj79BK0AgzEIMvbI91j3Tz/CeTfrTNDBv4bdj7/E1cS4svTuP+INjsJ71t4IIg9NR/OjY9jYmQD+/wCk0di6vYifAeztu2QWAYgz3zm9FQhR5lj5V6DI8ZRR6YglFjn4jvCBA65xnWdQ8EegAUddByrJHijvYN9odsMcCfeFcYw+W4TybUfmKUz0KW733hMNwyahHC+JkEK+o2B5jpPUU3g5rchW5/SCycUa5LNMQVJYwYJE6Hpv7kyN/OtKzHrdSNd/eKozLqYYPAOCZAKlTEmAea853isqjDsRmDDp/j8Rq69GUdesyxmBu5SwAY8kU6D9BXfROx256fj/AKkDJUdFmXD8HiUYvHKAoAgTHNtSdPmavxsTpSn9z3kFkbrY0Jbhl5jLRPVmpdsLIfq/+TCrk1J0WAYdSzBSGT95xAGk9fhVfoCPucCW+q+FMFa6/K0fGXUEb9CZ+HWu+mpHewTvPsPZIfw/CtcDzAIWQAZE66HQSNN9OXwNViY77029QVmRamtjUxiUgnLcndBIiNobbWqcsUdFUmX1ee5AhXDsLdBzBS2kd9QANteWunzoyFj/AC6hBNxH3PGosXyO9cVB+6B/XzplaMhu51+kD5lI7Dctft21thrjG4AdDMzPlpV7krqT+Ls6lULs2k6QJ+LxpbQKPH9BSDeIqo1UoEaXDJ6uZOZ79rfvK2vKQRptVi9mTRsHqO8qVWm38GBcOu5LqnlMH46UnhWcLhv9IzkJyrM243ay3CfxCfyNE8Qr4W7+ZXDfdej7RfSEckV06NuAuDntnZhP5H6j0rX8OPJWrMz81SCryvCcI63CSpAAIn4ipwKHS0kjp2kZVyvWAD1nSGtqZsScbtksIH3escz1rD8SqZrBqQED2AGK0w0kAugJ8Z/7QaSTH2dFgJsixUX0r0m/2NZy9pmjfKJjzJ0AooxU5a5b/SDFnEbVdbhFm/bttFpcx+87cgN4phLKam41jfyYG0OV52HQ+IBcAJOmhJ39azbH2xImY+Q7Nv4mIsLvHjUGwyfPtboP+IQIUZj/AKR1jmfAfOioorHNu/tNLGo4jQ7nv+IPcVpLMwJckgSSwAgGZ2E6ADSB50fM26rafeM4+kZk+J60kkD6CT8ANz4UpUnNwsYts4IW+JF2AAxJAInvDLEE9eWm9GtxyjBV6xbFzFuTkRqGYjGC5YtEAsdYYEZYBymSSNfDfQ1pW1rZSPNPEiLoxW0lBuLWkWb2aGYocpAgJv133G40g1TF8jzAEG/zLZHmlNsdfidNxPHtZCgKCI5zy5QPhTWZlvSQAIDGxxb7xb/bLnYKP9P61nP4jaD2EeGEg7yjcTun75+AH6UFs64+8uMSoe0wvYm4Qe+8xpDQfCKvjZVnmryPSUux04HiILg7hYH3icxOuph++AfINHwoniKMtvp95TEZeHX2mfGMFeKgq4sgHUuQoOmg1IprwqlQWNy9+3SLeIWEgeUYTh2SFBcudAciFtdjJIAFDbw3bEltCFXMPEADZnQYNbNtoV5Y6bz9NKPjrj1NxVupgrWtsHqGphjOKLZYoloSOew115Vr04a630gwrONkxdf47dbYhfIfrNOJjKO8sKlHeAXMQzHvMT5maMEVewhOIEecO/aYVl5rP/IfnWN4rVyQj8SitwtBiqvHzYjDgmIy3IJgMPmNRWj4daEcqT0MTzK+SbHtBsaoDtlIInQjxpbIAW48TuGpO6xyjXH2jetW2US3MeY1+YrUyqmvqVlHWIUWCqwg9oInB23dlQeJ/oUqvhz625AjBzV7KNyxtYdN2LnoNvl+tXFeJX3O5HPIs7DUg49CDbS2EVhlJ2Ouk6efWi05tYcKi6lHxXKks0r7P4q4wRXJ0TKQRHeQ5DPWYnyYU4Gf6nie2ukW4r5O/fc6enIvEvGklhqBpz8zyGtYniVe7Ad6gX3yBEWqVXQTHNtj5DoKRFqIdD940c8kjfaRcuSIHdXoPqepqll5boOgknOA6qOsi22Xb+vWhpYUOxFLL3c7Yy/bt4eg/SiDIf2/4gtmZ3LpJ1Ab4Qfl/OpDlz1G5sYKqa976zbE4cAqWMDKO798QPdjz5+NM20jkCeg1294xXYdEDrJCKQMyLm0VTzA1OUnQTuddfCtOnHDU6sHQRZ34vyU9TK3eztq7ZS5VSdCQBAJ1bz02pda8YvxQb/PxCO9vHbGex1i05zACVXTU6wCY101zRMGmm4mvlWdAQCqyn1iLcrndgv8IkjfmdOY5cqx2sqB92P5j6pYR7CFYy9nVgSVSFELrHfQbEifH401hXF7/ga7QOTUFq/MYY/EjEfs1BEAnUAzGseG1Fsykv2gHX2lK6zTpyYDh+GXTsp+Ij60gMW2zsscfKrHvD7fA23dwPLX601X4Ux+4xZs7+kTzrhbQl7gMeM/9taFPhKA71uAfKtYfELtcTttZ7WyAyroIgCNNo5a0XM3QnIjtA118mC7ibHYrtTLohjqJGmo0aRIkweUnrWG/iVx7dJophVjqZizk8zSb3O/cxla1XsJ5GggjcGfSorbiwaS67UiZ+2y3S1l7TKi3FhmMaHTLv1B+Rr2dWYlVXJpjBuJKxDw2yUYM98uXAhSY3giATWnXYHUMIQGNRVjLx57MsczCDlI+Gn/AJpLMAIgLda3J/se5J2AB0JPL4V5I+HWcj7CPDMQL+YG1nut3grAgLm1B/EYWTpr4GB10J9Nj1/zH3+kr59z/aupOBvm2STD6aDKAB4zqT05VH1dFf8ALTr+Z3kWv97RtY4nnRszBDICkaatoo85pvHyGvrYdiIvdSKnESXHJOpJPjrWI7sx9RmoiqB0EpVISQa4HR3Ojvh7XGbMUUWwoyMNCS395PjmHyNeopIsC2/iYVgKMUj40zAxFx33x/D+ZrA8V/mCAt7xbWXBSK6dPV06e5wNSdhV1UsdCO4+Ly9T9BDrmBvBBkAzHQ65QPEsAT8BW1VhkKOR4/P/ALjAsrr6INiD2kSyczXDduAz3e6gOvxPqaiy+ij7Rswq123fd0ExxWKe5ILRO2ndB3BjnBg/Cla812tBftGGxlCaHeUXFFkypbgtAZQCxmYYHyM+lMITXca1Gh1/v8QDepA7GMuHYNoBKkd/WdNIEnqdqviLYE466E9Z2RYhbe/aWt8DM6uAPASaEvhZ36jJOd00BJfA2ANSzRDaDNswI2Ebj5HpTmNjVVHa9TAW3PZ0Mm/xe3bVyiAlFDFR3SZOvLkNTRqin+0aiptBcoT1EFvcWuE6EAeA3+NZF2fcHI7amrXi1ldxTxjGFc05m78pudLih1Ek9cw8K9NiXLoE+8zTaKm4tEWI7W7Fu4nZq+xBlgYDgHpKg7U1Vl03MVQ9oWweYNGdP7FYMWbRw8kqyllJjYwY020ddN4ilM1FevQ/IlF9GiPaZ3Ghsp36ev6H0NeLKMN9Ok2lsU9Nz1UhJZFJ2BPlVlRm6ASpdR3MZYvhb38KLeZrTq4KsNCInptoxFenwRqsC5enxMe4r5u1nPWfZW3YugurPDAm4XAmYJIG5I6kcqft8SStfYCcvNj6RCjaP4gNfurrtHvMTvvEdN9ZyrfGge24dcWxu51G+B4kVypqVmJYy2p6gD6UsniZewDXSc2GFUnfWYcRxAcyjErtHQqYIjkaD4mWWzv0l8IKV7dYJWXH5FdJki1nDJEkjugROZe8sTpMiNetaHhtnG7R94nmpuvfxL4m2wPfEMQCR0JEkes0HMr4WkQuM/KsGY0rGJpaw7t7qk+QoyUO/YSjWovcxpgcFcQqWEAZhvJGbKQfDUH1HSt/BrdK+LzHyXR32sfmnDF4k477w/h/OsHxX+YP0gLe8Vk1md5avGss6AShf+jV0rZzpRNBMCtBuwz1u4GVirBoWRBhW190NtPrTyYQT1XHUlBWp/hLuT9iuMmfMQJGlvQeRPvNqPD9XvRXSHoXZ/zK+p7eFvSE4fC3bihR7q90DNoI0g85HjSrU5d3ft+0YFmPV2hA4SF/vLoHh/5qB4ei9bH1OOWx+xZ4HDJyLn5fkKsDh1//ACMgjIf8T1i+TcHZpkQh2eB7zd1VkgaGTMDpNamNYtq8wNRO2so3EmaNefs3gmZBB1nfX3gIGlCzrDXVsHULUq8xvtB7NxjLakG2JbU/dBkeMxS+IWZzvr0hLeHEa77g1tgXK694ZD3jH3hMHT73TSPGg05hWwJr3lWwF2bgeuv7TOziyYYnQgZhyPUajYS3rQ7LnqyNb6bh0qrerlrrK3FUaKSQvd1Earp1OkRQ/EK9W8h7iEw32nE+0x4o4FnMAe0KlZgZItHPrznKxA8jWv4fefJBHtM3xEtUSyicgHum4h7TMquCFAMxoO9AGYhe7JmtBLMWg80HU94n9cp1xG9zs+FApfRyTsF1OgWAsActhXXZuOF4hhuafkHhsCNcZ7PI15r/AHQ8EKefPSZgCWPLnWRZhcidtpT11KJdrWl2YvtjKrC4EzmMuSXA17waYBnw60u30dPTXIxlfPt99TFUWROZ/wCNv+GWN/60qh8SK9EUAS30QP3GM14wypcYrmygGBppMN1JgGabwspr+StAZNAq0Vgl3DMMzR3Vk5jtA1mT4Vmti3FiNGNrfWqjZg6mbZuqZUNlMECPE5oEfGjV+GXMevSVbMrHbrNuD4u0xZmAZR7pDZiSDzA0GkfGaYajHxelneB53Xfb0E9dtw1wgHKzC4pjbOIYafvAR8eld4iBZUtglcU8LChmdYk054f+fCrrWzfaNyCwXvJViAtwSQWgFQX1WZHcnoadowruQbWorblV6K94TxS9cuHMLOVYgPcbKDuRKxm8dOu41rRy6KiRZYdROi2xfSomXDr3ZyXC3CdoWAurbE6nQjccvGlPqMav7F3GvJuf7m1CLvF7h0EKPAfrQn8Qtb7ekuuEg79ZPCrzNcMsT3TuZ5ijYFrPaeR30lMytVrGhOnNbRmXE3GMM7uMonT8zWTn49ltg4iNY5qUbfvM7fBO6czd6DAG0xpJq2P4cFIZz/aWtyyQVQai/hHs6bKXExF4OGKkTGmXNO4G81qZL1FQFPH9hEaFs316w279nUQurcjGYCPAwIrKZ8VDv7v8zQCXMNdhMLXCbZtNcd7jxmP7Q91Y6Ko2EeNPI3OrdY1FmHF/V1g1m7HcQtlMHuKwXvAazAnkPCI5RST0ZLH1OIwllI+1ZF9MhljHeKywInLu38PjSzYFu973DjLTWiNQDjWIdVD2hIZtDlZgRqdMvlvV8PDSy5hb0H7Qd+S6Vgp1MYcGuvDuVErYtzIIHfLu2h20M67RWiyGirVXXUVVhY4Ly+JxFrsntXCA11RCopYlTOvdBEHX50sa7bq/4utg7Eu7Jy9PUSLPFiWXS4VkSMoRQJE7kk+nKh0oKQA1vaEPqHpWVu3ouEqiFc0yWaSJPgIOx570Mvhq3IbJhAuQRqGW8fbScloakmSZ1Ylj8JJrn8RTe1T95y4bdi0B4jjFCs5Vp0YmZG4QgA7aZTv40W1TlUqw7iANww2JbtFuH4it63d7sLayXO8RqAxDCNtVJG/OjYOM6KVJ7xRs9MtvSO0PbEYK2BOIyBhIm0yz8qGvhhtJ0+9R1L1ToqCQlxGGa24dCTlYaTBjntWZlYz41mmj9VgsWdJeHa2PErPxFbNgN+P07zMB8u7rEGLsNby5laWmAoLHSN40HvCstfDbT30I6c1B2kYmyy+7lPdBBLagmdCoE6aTrzooxces/wAR+sqb7X+1YfYu2jb7NgCXBVmUZRDEganXQEelNVZeOrBUEA1FzDbRNisde7NU+0JZRQUcN3nzLoygZSWEFenjWgxImLks6nowAnPcR7Frth3uPdQSjEqdWUhh3ZJgq2Xr3fCjBrTQwp7iM4dgZO+4z9lOF3puAWWW2SCpYFATENAaDGg5VneJYz3BG7t2M1MfIWsHlO5w+C/Zdm5Hw1jWRXJj/wADyngHt/ic1i8thk2Bc+O35Ckd4lXtsxnWRZ76ExxPEM4yi2oH8iOUciR8ao/iJHStdS4wgfuO4GbjRlDZB+6oy/FRANKWZdrfcdy7Y4C6QRnhhnwuUmWQRO0ldZ8JrTU+fikfEW0argYla4BGu+1ZAQmaole01iD51IXpuTDuBlu0MxGU/UVo+HBfN6fETz9eX/edbW5MeLOK8Qa2QFA1E6+dZuZltSwVRGsfHFm9xTiMdeMR2hBAkjKqTvAYkcj6g1a0tbWr8+I95WseW5UjZgqM2YFssSJElmPUaQPmaSb6VfuJaNAXn7QBIvqrE+9EkgBsog/dOWCwHiar9bWv8tB/eW+lZvuaXGJuLkCEhASCAfxiAxmSQD48xvTWPkPcjj39oC6la2UiQzk7knzrGZ2PczSCqOwhGGwzFGcNAXfUztNM1VWFDYp7QFrorBSO8YYLFEWlEHnBAXQA7QSP6NbOG7WVhm6xC9AHIHaaJclXUqczCC0ATppMHWKYuB8s6gwAGBiIknqa8uWsbuTNcKgHtLrh3OyN6GpFFje0k2oPcSOyMxKyOWYT6TNFXBvb2gWzaR3MiFgnOuhgiDOpjQECdaOvhlp7wLeI1e2zPWQGCvbIYq2VgVBIFwRmiTIkAwd4GlamJjNSuidxLIuF/UDX6y+K4NdNi4mIcMrgACxbGZSGDBtFEgRqOm2tN1sUaJ49diHbRXe9nBeQm4bilIIELb7Qmde8zZSBy0GtVx7K8ckqe/yY4OXsI04Dw+1at9m8qFMqTcVyc2rTkXSDSmY2PkPzdh+8PUbkHQRjxDFdnZDWGJFt1LDWSpaCPHei4zV8ONZ7QFwfltveC8QxLlipaROgGxG4230rEyrri5QmaWOlYUNArhyrmbRRzOg8p60ulFj9hDtci+8K4dh1utlz8tcoJA20J2BM7eB6U/T4c33OdRSzMHZRuNeKcPsXEDXVzBDOnM+6ZjetV3VE5N1AmW+OLmAImPD8Th0kJbW2BzAEn03parxCtiR2EaGCahpBMOIcSLN3GYLHl/Os/KzWZv4Z6R2jGAG3HWe4Lfi5BPvCPiNRU+HWnzeLHvIzKx5ex7QfiNrLcYcpn11pfLr4WkQ2O/OsQalTDzxrhJhPBcOrOVeWkaSeY/lWv4bbtjX8xPNJC8h7TG/hsrlAJgwI1NI2VOLCoENXapQEmW+xtBJhQN5OonbQSdfKiV4Nz+0q2XWvvNeDupchc7d09/IRb3XQMdzr05GtTEwjS3ImI5GV5o0BOrrQic5/2h99f4fzNYXiv3r+k08H7TM7DA4dgxAymQSY8efkavQhtxSvxK2sK7w3zFeHuK7BQ25IkAsBHXKDQF8PtI23SGOWnYdZcgh4gZQwkltWEw0AAkabTV/paK/vfcp51zfasMxb2ChQIw55gRmGU5hEmJ056UxjX0K4Ssd/eCtquK8mPaCO4Zg4ICEhsuWe6QCVBD7+Ou5oV7YyOVZJapbmQMGkpeuBXVXUBp+4fhPfrkycYKVAPWS1NxYNsdIYtw28P2l5kFtSMpVCzd58sEHxK7ePw1cQL5YCdvzFLC3M8oPdZ8RbY4O5FxHXMGt9kQCZPvCYifOTTacR93USpb2Mz45iQL5RcSibDJnIIO0EITvPMchQ0x99VWLursff95VMXZXEW++Q7wsKpKgsQJVnAO45zudDXOOB4kQLMtThWHUycZbQ3WtOjkAZRcZvwKH5A52ymdR+dQPUdCQHYvwA/vLYfsEUqZYaR3do6Et9AKYGM5jK479dmb4TiBFyylsHK7sGDR+HMToJOgY70K5DWesDaGqdV+Zjj3JZsrT3jEzETXlbrd2N1Op6OlF4DYgVt2JIldN9DVG4gQ2lEMsWGc5VEmqV1NaeK94N7FQbMOwNhlY23WO0UjWDtMHoa08FHot4P03EskranJfaX7a0LASTc0NtnEoSVAB13B22p3JuroPIrsmK01tZ0B7RbmAUoqgITmg97URBJaddBWVZ4ha329BH0xEHfrJDsdASfAT9KXFtth1smHKVoO0d8KsN2TI4gHb4itfFqc0FHEzb3XzAymInWCQdxWGw0SDNVTsblaiWl7blSGG4M+lXqfg4aUsXkpEa8bt5sjqJBEfmPrWn4jWW4uvvEMOwLtTAbOAuNsh+On1pKvDufsI02TWvvDrXAz95wPLX604nhh/3tFmzh/tEIt2LFkzPeHjJ9BTNdeNjnfLrE7ctm6E9JpxHHi2B3ZzDeYH9a1fJyRVogb3LU0m3fWcgOL2bIK28qg6ELLk+ZMj/AMeFKnIyrew1Oe7Cp+5tmEcA41214rDHuEyx6FdhTGLTYHLOYufEK7zwrXU7k1oyYh9o2HdGobfMI2E6a+OvwrNzL0rYbXZjeNUzg6OoFwkIxFm4A6ySA3eOYbSTvoOdUxctrLOJGhCZGMETkOsEuvBKjUKYgCPKB5Vn3+ZzIYx2qtOIIEojE7iB560uwGu8MQB2mqtBB6GurJDAiUcAqRMcGhClCPcZl66TmU+XeIH8NaHiKEuHA7iJ4baBU+01rN0Y7sRniQ74YJbEOCrKWEqctwNy15V6TGrV8cI3YiZF38wmU9nVezn7UKoOUILYcgKoO+ZRrLGjU0LSnFST+sEwJiHjvCFu4o3QXJBBAUaaa9J3rZoceX1hFHSB3cVbS/bZgr5WgjNEaiDpzBnQ0nlkFgRM3OevzVYdfadDxHiBu3+zNlgLLtLg93KbbKd4GY5hpSyseW4Pzt2gAdpnhbSNdNoJ3hPvXk5DogLRMUyctz2jK5jMSoEjh+PtqW7RUsQ7W0bMzSwBDtJ0ygGJ8aVvd7QQTKV5e33aO3aexPDimpJynUMDIM+NecuqsqPqE9JTkrYPTB+w8W9aB5hh+UK4aezuK0neDJnQ7/WjY13G0EwGQOdZE6LiVsQrkxkMyBPwrayVX02E9jMmlj1Ue8GPCkIaCArMHAA2kanfnPhsKtkUreoBP5nVWNUx1FK28rMHC5dQuRszfusdh4xWe9eJV+TGke+zt0gbWJ95mbyhV58hr8Z/Sh/XIv8ALQCX+lZvvaNeE4sqypsmwHn56nX60TGznstAbtKXYqom1kcTwjdqcqkzroPX50DMx2848R3hce5fL6mRZ4RcbcBfM/pXV+H2t1PSS+ZWO0MXhNtdbj//ABHzpoeH1IN2NF2y7G6KIws4hMhyGQo5eAp8WVGvadQIpYGU+qLb3F3PugD5msp/E3P2jUVa0mBXcS7bsT9KSfJsfuYIuTMiaDuVMPxHfwwPND/L6EVq2fxcUMO4mpgP6tH3nBYjhVw3GCr3Z0J0GutXTKQINmZVvhtzXsEHT5j72U4U1u6XLT3CIA01K8/hTOLk+YxAHSM1+Gtj+tmG5300/DTnvaO1mdN9uXnWL4jy8waE08FgqncWIosMjNCayM2hMbwDqdOnWhY9N/MMBC35FZUqTNsbi0uuWtLccEDVbZy8wdTHQH4inMjCDvyJ0InTlFF463It25TUKlzMIDNnBWBP93zmd+lB8nEr+5ty5tvfsNCW4XjkUZ1ftQQROUKsg6kRMRt+Z0iWyqaeipISmy3qWlvtS9o5CkNeUMe9APYsBCgCQYYEmdaYGUWo8zUH5GreBMze9JBm4I5C4YOpJmR+8fl0pMeI/KCM/R//ACMMscRUKFa3mgRmYgk+elFHioH+2VOE39UtexdubcWdHDyZjKLak8t52itPHt85Q0TsUo3GKl9qsQLdm41uyRdZVAVjIzRyzE8+lMhQWKwj0ALvfxPDtr2IxFhbyrlMrKDNEycrKJB2EmdGpcdWImMm3sZDOZ9p8LftX+zuXQ2ZQwlmYAEkak+IqGHWDuo9WuplOGcSyugtOoUSbjkN3gFOY6CQgEwPInXaF7yKECvrXSbcazu7XRkNhTltROQhdAigCeUnbn4Tx79ZFlY5+vt7R77NYl2fEYZ2kkEp+GVP3eikER4Cg3IbKykZ8PvK3aaORwe5AOkk7TtWUPDbdCeiOagMOwvCEXVu8fl/OnqfD0Q7bqYrZmM/RegheNKlCrECRAk+lNZHAoVJgKuQYECVwtk9kEeJiOumoFRVU3khH761JsYebyHac9fw+Qw7onQMwBPjA1isceHWkmaH1lYEPHBwozXLgUDfkPU0zV4Vv7jBNnE/aIHf9pOH4fa4HYfgGc+o7o9RWvR4dxHpWKvZY56zbivtIRgRi7CBgYgP92WyEnKdwdImjpTuzg0EB11OK4lxriL2xc7XKrRC2tD3tQdBPzp5aKl7wvACP8NeLorNOYgSDuJEwZryHjFRqyT8GatGivaOOAXe+V/EPp/Kar4aw5MnzF89NqDB8SmVivQ0hcnByswWGjqZ0KVkV0iH8LuqFdXMA9fiD+VamDYgRksPSHofidxQLB++/wALYIB6d5u8vKiLZiIwCjZjT5zk9474bhpy3TuqdmCykMwEGZzQQTrMVsAa7SmyTsx4RUzog9oYzAGfd5MQOfTes7MyzSwAXrGsejzN7MWLchVQKoVRCgCY1B0Jk7gegrMszrmHfUeXEqX2jPF/tMOjTJUwfp+lN5BNmOrg/rAVAJeV+YpZARB1B3rJ3o7EfI2NGY4PBpaXKggb7z9avZa1h20pXUtf2zS8YyMSYVxPlc/Zt/3CtHAPJHrMUyxpg80KxpWYwIOjHlbY3IiqSYTir6W7QYiXSzedQQCp0YEN96D0Br1Hh6/wkExsjraZzmNxi20s3BYwplky5VYakZpSH+6YHn6UXGyvNsdCCNb/AOfeDsLBD1m3EcPdXGXbgY2hnIDnnnGyjdyQdh8t6o3Q79phsri0kdJTHXkcC07FJAyXnMl9M2W7IBjvg6TlkTPKtVouB4wllb6Cn9//ADLcQwgRbOFVgjuitc2KuzEgAsJOg2Gxn1KR7QdilQKwdH3/APcW4pbOi9oSi+6LanWd2JeAC25gHkOVUJHaBcqem+gjfgTW3vW7tvtEdIzZhnR1VcplkHdbL1EbVZYxQVZwwnY4fiJuoWt23BBgdopWfETuKi1nCkoOs1aLFsPq3qWs2bszccAa90eVLolx62N0jLtXriogz2cPb1dpPiZ9Y/OgmrGrPqOz+8v5lpHQaEBwmNBuFGuXLueRAWAoYj8GxA56UwmVyOlU6i7BVOi3WC+0XAriw9hktpHfJQPcJJOoLDQGeRFalArJ03edWAT1nIcf4a3Zm4125cYESXadDoYB21itFVC9hDFNRTntmyFC/tJ6Sx8Zjbwmkwl4yS7H0ynWd57E4K5cwF7DXUZFbMELKRo43E7wwn41XIYC0MJRu8Rf2FdK2QzhWtFuUzOg310EjTrQM/Jp3vmJa3Ee4DjOhS0QJOg6nQeprH8QvGZxFanp7zRq40jTGaYPFqtwFSXKnUWxmI5GfDXlNBxcKytw7EAQORloylRGHE3VmDDmokcweh8aW8QKm3amY1ut7EEikYORFdIkRUzpRhRaf5g/WcI/4UQbR1c94jv8ogQv7nSvWGOiNKiTEHtD76/w/nWF4p/MH6TTwftMUisyPzb7aUtldIZ1B0kw2kiPECtXCHmUvX+0z8r0WK80tYC42yH46fWk1xLW7CHOTWPeF2+Cv95gPnTK+GP3Y6gWzV9hCcLhrVoybkkA/qdBT2Nj1VP0bZi11z2L1HSeu2sO8PmAzCRrEg6gwes1F+NjltsdGdVdcBpe0oMBYO1z/qH6UD6PGPZv8wv1F49v8TA4YHEdmrED7McrgAxmua+B5aRWpSgRAqxG4s5JPQy39gXR7uKI87Vs/lV+u+8VNVnbnNsfwu5cKzctkADu3LIcTzYayJ00muYbnPUzkdR+0U8a4TZ7pxKI/IG2LqkCVGysQNxvU0fwQQnTcMps95K8Lw92+Gy32AyqsDLbXIoCwdyO7yqGXZ2YB8ZWs5mMU4Rg7Rns0mZ73fPwBmKA91SdyJwopU9pu/Fba6IpPkIFKv4lUvQCOUVLYNg6AnuK4x1RHQgBjB5nvDQj46fGjZFrCnzFnIAbAp7RS9xriC7cvlVUQ6qMxzqve30XaR50CxUcB3Y6OukhLLQDrQ473AXxdhEtuLTXEdhmN1iwAJIJKju6EeVSDWtnBVHaL2PuoWEkgmbrxK6L7WicqZZRVhRKEZxp4T6UE5DvUW7EHrGUUJk+WR6SOkccfxR+zhlEhioPUBj89YEeNaiZIRRZqW1wcgzk7UXUIZdNQwgjwgz7p2061rJeLKg46RgMDrc2sCzb0tqAYzDIskjkRG/rXnmsz7m6nQhDZQo0J2lgsJd37piAdI9aYRLASWO/+okxBHQRJjsOpuMRfhSdFtp3xpqc7aDXw2pN7sWtt62ZU5La47ns9sJkFsFc2b9oc8GIkTsaWs8TPZBqLtaTM81Zz2u/3GDJJkUOVnq6cJFdOkTXSJR6LT/MEkR/wsza1Zm7xjMIiNMo6gRE+FetMcEaGokxdxHDW2IZ2iB1ApDKoqdgznUNU9ijSQM3MKnLN6n66Uryw6+3WHWvIY9/8wTimJS9aeyqBcwgExoRqum24G5olOdXzCqutyXxX4ksZa9xO7A+7Kg7azGu/jNBzMq6uwoDL41FboGMEuX2bdifM1mtfY/3ExwVIvYTJxo38Lf9p66evypjC63rB5P8oy77LPJEHoi1Gaf4zTsUaqErSkYjVmuhOlvIuXaZJE+Nb17FMQa+BPP5J6tBO3b8TeprH8+3+oxLkZIxT/jb1NWGVb/UZ3I/MkY25+NvWpGZd/VD+VdrejK3MQ7e8xPxqrZFjd2MCxPvMpoJO5XU9UToztr2uGdPvD3Z6jvJ84rew2FuOUPt0jCN6d/ETcNYE3bevfQXQD1XusP9pGnhS6KXx2Q91PSMghcj8OP/AHA8Jw27ctXbIQiHOWR3YbvAA7aEfDNReDN5dgEUrU+VbQenXpDL+BVWs3L19LboAWSczN3YuAAa6wddd6MMbiW5HoZLvy8pifUsb464qpYUxcsu4RswnfW35Qw+lNUqAnEHYjDtttxVjxbW6ZsAQQcuY5dBowVYAPjFaVeOCu9wgr2N7iP2j9pbyRZtrbt22UbL0MfLSjLQtYLdyJIUKYn4+LwZJvPcJJgfwEQwCmMp5eRpfByhkBtrrX/c6dnhrmZFYiCQCQeUjUV4/Nq8q9l/Mz7F4sZXGXciliSAJJiJhVZtJ0nShUpyJ6bk1KGOjNlw9wJb7r3HaQxUhVBDRv2ZAHmRtz5a1GDTZWH13hDUAZi1y4AD9mxBkE6QSpGymbQ1PUSPE0X/AEyn8yPJEIFm4WuKLV3u5srE5Q8OFAE2eYJbntz3Hf6bTO8kQW9duDbC4gjkevXTstI+dd/plP5nGkQ/g+FN7NnS7agCA4EmZ62wOXIneu/0yn8yPJWV9oML9nth1ZnJcLBj7wPQeFcPDq1IIlLK+K7XrG3C7s2v7wPDkTly5YPueOXaedaJjA7RpNVMmI+PrLL5fnWH4p94hUyvJBAEVhRWXuDfPtbt0kNvIqUPEgx7EyOVZ8wxpxe2XCOoJkaxr4j861c2s2BXUd5OJYFJUnpBbfDLp+7HnpSleFc3tGGyqh7wg8LuICUcC5ByRB1Ok96AdOVaWLgNW4cmKX5QdSoEw4jhHUq2W4+Yd7IobLtvrrudulRd4abHLA951eXwULqD4e0HbKMwMkAMhXadecAxpNLt4W49xC/XL7ib3Mwe8CWheyVZnLohJKztJ3jTQc5pnP8ATjhZlXnezMYrCisiukSIrowuTao0DJiugSdnZnq6RJArp0xxqFrThT3xDp/FaOYbkdDzHnWn4Zbxs4/MZprYqW9ocMZatlcltZgNMF2yvqYAEgax00p4s1dh4qOp6mMbrCjk3X2Ew41xlbguoocdke9qVJIkcjqsdarlZDqQidNwdJpsDM+/T3E5NuKkD9mioPAa0H6bZ9bblT4hVWhNFY/v3nRcFuNibDWzBcjTNIAZNVOm3XSiYjFLTX7e0Y5m6gWsOsG9pLzG+gF0S3eJENI0XKskaZifgp6VuNleRSGA3JVtCArbtYgBmWcpIE9dJ23H6U9W/JQ0J0IhVqyqCFUKOgEfSrgASR0h2FOkV5Xx+njatnyIjlLo7iv2yRjhHCCSSvhz1PwGtI+FMou9XxFd699Rl7LC42BwxXELaJV+6SO+TcJB1kwB06javQuVJ2vaMV/bGdw35/8ArLKtpAkGIENpAJLFHPhqOVVhJveN7OCMTaVdSFzDvDMxU+7I7o5b5TtvXTofwhbgtjtbi3G5OugYdYiAfATXTodXTpzvtwhawoUEk3V28nmuA2YDJ35fSF8JctbM3LbgPANvl3QcrfvSZ+NT7w4jg1BnRLx33l8vzrD8V+9YG7vFcVlQM9FdO3NrWKddAxA+XzpivKtT7TLBiIPxXEYi4jBLhBIGxyddiuv9fCm6fEnDgv2hktGvVEHCeBXbd5b1y/mZZ6sTII94nxp/M8YrespWuvzJe4EaE73B8TlTmGqiT48qpRnhqyzdxKq/SK8XimuGT8B0rJyMl7W3BM5MwzUAuT3MrPVWRIrp09XTp6unT1dIEkV0mWtPlYN0M0Sl+Dhoeu9kUr7GCY+7cu55vKptXCrsRJKkB7ZAGgBBO55b1u5a1nVje/aGDW61WwX5Ji65AvqQ+YXreUtpqyCDoNAYAP8AqpfJHKoOB2gsZgmUVYghx1P5gScFuExoBMD8tprvqVA13MvX4fYevQCdL7PcFe2ecTJzCOUEDnqDXVV22WhwNajaqlNbLy3uZca4AotKrAEKzKhHvKrd4a7jXN13+FejxSDtT7wdPwYjbiFizFsvGVRyJ8BsNTT/ALQ+wILxXjRtgZUMsJVmiPHQGZ0IgxQ6bq7dhTvXeVLfEP8AZ3iLXQSyZdYG8ER1O+oNZ3jNPmY5PxBXjkkM9oLOewyy+pH92pZzvooBGp8xXlcNuLFvxEUQP6TL8NtpbweHD2MRdyi4ZEo6TcI74DaHvdTEeceiqbkgMYA10mvZ4XQfZbgDSZzkTBnXvTowzeBzHlV5MtfxGGUKv2W8UXYAsYylo7s6gAsG6SF1munRnZ4vbw4NpbN3Khj8QAzldyZjSfIiunToUYEAjUHUEc66dEvtU4FtCSAO05/+3cFXr7wVxAXrNuDklDmNs94R2f8AAvv/AL0/KKqYWNTUTpzXtVjjbZBkLSORAA15zWXn0eYwO4GxLGPoXc55uLPytqPN/wBBSQw192kLiZLf7QP7ie/tV/w2/wDef0qPpF+TCHCuHdl/+0zfjjD7tv8A3/yqwwl+T+0UdLEOiV/+09/bjf8A4/8AcT9BU/RD5P7S3DQ2XX95ccYbLmAtkeZH12rvo13rrDfTv5XmBlP94Zg+Nr2dxmQqAAJBDDVhppV0xGVGCne4sHKqWca/zPW+LWW2uAeen1pJsWxfaUF6H3hVu8re6wPkQfpQjWw7iXDg+8uTVJaTXTp6ukT1dJkV06erp0moMJVrmN9pe3gDekFMyMsPJAAa3HZnSG92RuRoK9FiubcfQ7iOX11luPdY1w2BTDqSVSBqMqARMAxHXT0ooJpQtYdyFqrJC1jUU3/aYZLrWbQzISO9z/eOXlvz5UNr0Vl4qNGB85mqcr3X2g93iWJuvYdMxtvGdUGgzCJMa6Sef3ahXsYuh/tKs5BrsTse8f37LPhirCGC9Z1Xb1j50/hsy8eUcYjzNjtPmON9nipz2yCc05WgDU6fAeNbZZddZdtDqYOM1zL275VUGMpBYksWlt5Mk79az6vp8YsVPUxRsqpO5jGxxNbShbasQNsx/ShXZiupXXeKv4mutIsJw2Lu3bi51lJnIIWQup946wAT8PGsnHx6l3oTsM2CzzLOi9Z0uHR1s20F4WGlu6zCTN0AagEH3gP9Qp9BpdCP2MpbanpKW7twxHErbEBs4BAzSGZORKnIpOnQmNIq0HDks37jObeKUjKVGWO6xAKse6Y0jT46zp0mXOBxsMPtCSTIIEZRJJUCDOmk/GunRzhUYIocywAzHqY1NdOiz2lsK6IGMDtJ/wBtu4w38QKg695B17y3CEIQyiL3h7hnN3F1bTRtxHQCrGTG1ROnPe0fD7d1lLiYEDUgb+FFrqSzvEMwnY0YoTg9gf4Q+Mn6mmBj1/EQ1KNwKwf8P0JH51Bxqz7TuEGuezVs+6zD0NCOGnsZXhMT7MD/ADTH8Ov1qv0Q+ZXyzNV9mUze+xXpAn1/lXDDXezLBDDbXBLapcAmHK6aGMoc6SDXNioTqHr2qGK8T7PXBOQo3gVCn5aUJ8Ej7TKcm39o/aKsVYa2QLlvKeRGnpuDSj0sveR5qH7l1+k2w3Ebi6Ldn91/5/rSj49bd1jCISN1uD+D0MZ4fjg2uoV8RqP68ppN8I90O5JtZDqwajezdVhKsCOopJkZejCGVgRsS9Vkz1dOnq6dPRXSIy4LdhivUfStXwuzTFDDVnrqAYvFXUud8O6d9Su0gxlYfd0018T5Uay3jayWnoe0c0/FXQdQesA+0pbZiEtoWiSSbrk6x3YAHPkaqtwIC1pvUGauDlmYLy+Ou5Be7cEEXGCjMxJFlFG8lZHdHlyo3DKsOz0EHyqA4hS3+BHGD4ypsqsF2gq3Y94JGgOsGIMgjoYp+tSqgEyxJI2en/U4rEYNVJ7W6CR1afQLmb1igk2t3MRcUL97Fj+wguKhCMoUqRKmNTuDuTBBBHwqhSLNeqn0INfvKWbtxjCyT0A/QVwq5dpAzbh2P+BDBw+7bHaXCiDYtc7wGbSSB8vGKcoxtH1dpNbWWMWedPhyHw1sjDpiffgoCi6XJGWAQuoB1I1WRqKlhxOhNavXEakLhk1ZeG94FANWVohwWUlQBkAAEawx2G8S8a8EeLhC4VrauCXuagFhGUQ4DGQzd7llAPIDp0fV06erp0Te0392n/uf/ruUC/7f7j/mUftJ4JZyq/7EWpYHR82fuIM/7u2WP3fGmDLzduNWB/if9LfpUToFjMbhbsZrrCPw51+gqwJHaBsqSz7oGqYEGRduT/FcP1FSGb5gfo65pcfBt/jP8C4+i1PmNLfS1zYYzB/5h9H/AEqfNeT9NXJ+24P/ADPk36V3mvO+mrnhi8If8Q+jfpXea876auW+1YT8Z9G8R08ajzW7yfp01qR9qwn+YfRv+NT5zyPpq5li/sdxSrOYPg3y7uhqrOzDRlTiVmKrnAeHHd39W05fhoQQCQuIi9pazwjAKIF67HQyR80qppUwypx6A9Pj2l04XgQZS9cU/ulh/wDGqnHRhphuCbErJ5L0h9o4UCO2c+JB/JBSreG0k7hBUB7y5bC/5reh/wCNR/plUt5Yns2F/wA1vQ/8aj/S6p3lCezYX/Nb0P8Axrv9LqneUJezewykEXWkeB/40Srw+utuQkisA7l8Zew10gs0wejCY5GNxrtTTUozbIlzsjXtB8Jbw1q5nS6yj8AWE58sn89B8bgAdAJUVqPaUGHw6z2d42p0OVZ0O476neKmVdWPY6geI4Nh7nv4u83gZI+AywKqV3F2xC3djMP/AEvhP/uLnp//ADVfLEH/AKev9Rmn/p3CQFN9yASdusSPd20FW4CW+hXWtxlh8PhbYyo8DwU/8daOtvEaAlhhIJa7aw7QDcO8+6eXwrmtY9IVMcKdzAYW0FVUxNxMrMwyAgHPc7SCIggbAdCaox2dwyjQ1M/saAR9vv8AnJJ2iDprO/n8IrLRxhOIWURVN0tGkkMSfPSunTb+17P4/wDpb9K6dJ/tWz+P5N+ldOgfEcRZugDtIhp90/hZen73yqjpyEgjcnC3sPaUhGiTJ0OpyhZ26KKvJn//2Q==)
En este nivel las imágenes son esquemas motivados y tienen todas las características sensibles abstraídas
-2. Esquemas arbitrarios:
![Resultado de imagen de Esquemas arbitrarios:](data:image/png;base64,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)
representan una acción a través de un objeto relacionado a ella, por ejemplo, las señales de obra en la calle.
-1. Representación no figurativa:
![Resultado de imagen de Representación no figurativa:](data:image/jpeg;base64,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)
No hay relacion con objeto real
-11. Imagen natural:
Es cualquier percepción de la realidad obtenida directamente a través de la visión.
-10. Modelo tridimensional a escala:
Son aquellos objetos de exhibición que reproducen, a escala, formas de otros objetos reales.
-9.Hologramas:
La holografía o visión gráfica es una técnica avanzada de fotografía que consiste en crear imágenes tridimensionales basada en el empleo de la luz.
-8.Fotografía en color:
La fotografía en color es una división del arte de la fotografía que surge de la técnica de revelado de la fotografía en color.
-7.Fotografía en blanco y negro:
Fotografia solo equipada en colores blancos grises y negros.
-6.Pintura realista:
Realismo es un término que, además de utilizarse para denominar ciertos movimientos artísticos reactivos contra el romanticismo en literatura o pintura
-5.Representación figurativa no realísta:
Es un objeto real pero no es semejante
-4. Pictograma
Dibujo o signo gráfico que expresa un concepto relacionado materialmente con el objeto al que se refiere.
-3.Esquemas motivados:
En este nivel las imágenes son esquemas motivados y tienen todas las características sensibles abstraídas
-2. Esquemas arbitrarios:
representan una acción a través de un objeto relacionado a ella, por ejemplo, las señales de obra en la calle.
-1. Representación no figurativa:
No hay relacion con objeto real
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