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/f0rj9+4avU4X97/bH+4d8sZh/tfP/xkevrwk1bbeHHfy+ns4rL1EPcnUCqggEulrCOwMIHvTb85vzPt9l9NN80KOLHlwx6u7386ffHh43b72O32083N1XR2cZ7YkxkESgQUcImSNQQWKHAo4MNjfT69NnSpRPbhp/QFnmCPpICdAQKDCkSKK2AT2YcCDiRpRK2AAq4Vs57AQgQixRXYa2QfCjiQpBG1Agq4Vsx6AgsRiBRXYK+RfSjgQJJG1Aoo4Fox6wksRCBSXIG9RvahgANJGlEroIBrxawnsBCBSHEF9hrZhwIOJGlErYACrhWznsBCBCLFFdhrZB8KOJCkEbUCCrhWzHoCCxGIFFdgr5F9KOBAkkbUCijgWjHrCSxEIFJcgb1G9qGAA0kaUSuggGvFrCewEIFIcQX2GtmHAg4kaUStgAKuFbOewEIEIsUV2GtkHwo4kKQRtQIKuFbMegILEYgUV2CvkX0o4ECSRtQKKOBaMesJLEQgUlyBvUb2oYADSRpRK6CAa8WsJ7AQgUhxBfYa2YcCDiRpRK2AAq4Vs57AQgQixRXYa2QfCjiQpBG1Agq4Vsx6AgsRiBRXYK+RfSjgQJJG1Aoo4Fox6wksRCBSXIG9RvahgANJGlEroIBrxawnsBCBSHEF9hrZhwIOJGlErYACrhWznsBCBCLFFdhrZB8KOJCkEbUCCrhWzHoCCxGIFFdgr5F9KOBAkkbUCijgWjHrCSxEIFJcgb1G9qGAA0kaUSuggGvFrCewEIFIcQX2GtmHAg4kaUStgAKuFbOewEIEIsUV2GtkHwo4kKQRtQIKuFbMegIlAtcP7k3TdPjb7M/df/rhfvq3P7x6+uj982ZDAjc+FPCX9z/bf/Hh46tm43a7/XRzczWdXbSzCmT+3OdyOru4bGblxjEBBRyjNmhTAocvrhcv/VYbT5RKq2f/xn0jBfz1vLbFJfPAaVnXCAW8rjztZikCiZ88EzMCnpGfoAP7mBJ5JGYkrMx4JqCAHQQCLQQSL8rEjBY237qnAq5AXknmFTte9VIFvOp4ba6bQOJFmZgRAFTAFcgrybxix6teqoBXHa/NdRNIvCgTMwKACrgCeSWZV+x41UsV8KrjtbluAokXZWJGAFABVyCvJPOKHa96qQJedbw2100g8aJMzAgAKuAK5JVkXrHjVS9VwKuO1+a6CSRelIkZAUAFXIG8kswrdrzqpQp41fHaXDeBxIsyMSMAqIArkFeSecWOV71UAa86XpvrJpB4USZmBAAVcAXySjKv2PGqlyrgVcdrc90EEi/KxIwAoAKuQF5J5hU7XvVSBbzqeG2um0DiRZmYEQBUwBXIK8m8YserXqqAVx2vzXUTSLwoEzMCgAq4AnklmVfseNVLFfCq47W5bgKJF2ViRgBQAVcgryTzih2veqkCXnW8NtdNIPGiTMwIACrgCuSVZF6x41UvVcCrjtfmugkkXpSJGQFABVyBvJLMK3a86qUKeNXx2lw3gcSLMjEjAKiAK5BXknnFjle9VAGvOl6b6yaQeFEmZgQAFXAF8koyr9jxqpcq4FXHa3PdBBIvysSMAKACrkBeSeYVO171UgW86nhtrptA4kWZmBEAVMAVyCvJvGLHq16qgFcdr811E0i8KBMzAoAKuAJ5JZlX7HjVSxXwquO1uW4CiRdlYkYAUAFXIK8k84odr3qpAl51vDbXTSDxokzMCAAq4ArklWReseNVL1XAq47X5roJJF6UiRkBQAVcgbySzCt2vOqlCnjV8dpcN4HDi3K32083N1fNnmG329998ifT2f0ft5vR7OF/d+M7027/kz/4+fT3f/Rg6H08eef1/Ufv/GB6/PYP2u0jlPn1w0+mpw8/aZ3+5XR2cdl6yJLvr4CXnI5nG1fg+sG9aZoOf5v9uf/xr/dnT344/fPf/XWzF/6X9z/bHzbwyuM3ms74ye/9fPrHf/2bZjOahfDNG++m/ZMfvT6998HbTfdx99Fb09mjt5pt6fAPouv7n05ffPi43T5e/OP07OK82UYGuLECHiAkj0jgZQJf/dnu2cvrzi9v2r3EEj95JmYEjlAkj8A+Iv9JYCWZz41DAc8VdD2BTgKRF37iRZmYEcgokkdgHwo4gPx8hALOWZtE4KQCkRd+ohwTM04q//KbRfII7EMBB5AVcA7ZJAItBCIv/EQ5Jma0COBb94zkEdiHAg4gK+AcskkEWghEXviJckzMaBGAAj5edSWZHw/w9ZV+gp4r6HoCnQQUcCf47xgbySOwZV/AAWRfwDlkkwi0EIi88BNfKokZLQLwBXy86koyPx7AF/BcO9cT6CqggLvy/7/hkTwCW/YFHED2BZxDNolAC4HICz/xpZKY0SIAX8DHq64k8+MBfAHPtXM9ga4CCrgrvy/gOfwK+Jme/09Ycw6Rawl0FFDAHfFfMjqSR2DLfoIOIPsJOodsEoEWApEXfuJLJTGjRQB+gj5edSWZHw/gJ+i5dq4n0FVAAXfl9xP0HH4F7CfoOefHtQR6Cyjg3gn83/mRPAJb9hN0ANlP0Dlkkwi0EIi88BNfKokZLQLwE/TxqivJ/HgAP0HPtXM9ga4CCrgrv5+g5/ArYD9Bzzk/riXQW0AB907AT9BHJ6CAFfDRh8eFBBYgoIAXEMI3HiGSR2DL/htwAPn5CP9zwDlrkwicVCDywk98qSRmnFT+5TeL5BHYhwIOICvgHLJJBFoIRF74iXJMzGgRwLfuGckjsA8FHEBWwDlkkwi0EIi88BPlmJjRIgAFfLzqSjI/HuDrK/0EPVfQ9QQ6CSjgTvDfMTaSR2DLvoADyL6Ac8gmEWghEHnhJ75UEjNaBOAL+HjVlWR+PIAv4Ll2rh9V4PrBvWmaDn9b/7mczi4uWw2JFfBut59ubq5a7WN6cf+zi/NmMwKZf/TTj/fv/uJXV3d+edNuH82Afnfjwxfwl/c/23/x4eOxMw9YzR3hJ+i5gq4fT+Dwr+8VlEqogFfxj5UpkLkCrn4VNP0HavXTdLhAAXdAN7KzQOLnr8CMSAF3jupk4+VRTBn5b8DFT7PuhQp43fna3csEAi/jZ19chz8Nf1ZVwBXHWx7FWAq4mGr2QgU8m9ANhhMIvIwV8MJORSDztfyDSAHnzq4CzlmbtBSBwMtYAS8l7OfPEchcAS8s8wEeRwEPEJJHPLFA4GWsgE+c2dzbBTJXwHND2t71Cnh7mdtx4GWsgBd2zAKZK+CFZT7A4yjgAULyiCcWCLyMFfCJM5t7u0DmCnhuSNu7XgFvL3M7DryMFfDCjlkgcwW8sMwHeBwFPEBIHvHEAoGXsQI+cWZzbxfIXAHPDWl71yvg7WVux4GXsQJe2DELZK6AF5b5AI+jgAcIySOeWCDwMlbAJ85s7u0CmSvguSFt73oFvL3M7TjwMlbACztmgcwV8MIyH+BxFPAAIXnEEwsEXsYK+MSZzb1dIHMFPDek7V2vgLeXuR0HXsYKeGHHLJC5Al5Y5gM8jgIeICSPeGKBwMtYAZ84s7m3C2SugOeGtL3rFfD2MrfjwMtYAS/smAUyV8ALy3yAx1HAA4TkEU8sEHgZK+ATZzb3doHMFfDckLZ3vQLeXuZ2HHgZK+CFHbNA5gp4YZkP8DgKeICQPOKJBQIvYwV84szm3i6QuQKeG9L2rlfA28vcjgMvYwW8sGMWyFwBLyzzAR5HAQ8Qkkc8sUDgZayAT5zZ3NsFMlfAc0Pa3vUKeHuZ23HgZayAF3bMApkr4IVlPsDjKOABQvKIJxYIvIwV8Ikzm3u7QOYKeG5I27teAW8v883v+O7DD8/vfPr9/SuP37hqhfHl/c/2h3u3nPEPf/xX+y/f/XR674O3m+3juc/ldHZx2coqct9DAe92++nmppnVRz/9eP/Kkzenv/zPv202I2F1Z9rtv5purj6fXjtPzNvyDAW85fQ3uvfvTb85f/GSGZkgUsAvSuvsYuyX8fWDe9M0Hf42+5Mo4MQ/7A4zvnrzt1dPH70/dubNkj7djRXw6SzdaRCBQwEfHnX0f+FHfvIM/HQ7yLG59TFXk4fMb836VAsU8Kkk3WcYAQVcEZWXcTGWAi6msvC5gAJ2FDYnoIArIlfAxVgKuJjKQgXsDGxVQAFXJK+Ai7EUcDGVhQrYGdiqgAKuSF4BF2Mp4GIqCxWwM7BVAQVckbwCLsZSwMVUFipgZ2CrAgq4InkFXIylgIupLFTAzsBWBRRwRfIKuBhLARdTWaiAnYGtCijgiuQVcDGWAi6mslABOwNbFVDAFckr4GIsBVxMZaECdga2KqCAK5JXwMVYCriYykIF7AxsVUABVySvgIuxFHAxlYUK2BnYqoACrkheARdjKeBiKgsVsDOwVQEFXJG8Ai7GUsDFVBYqYGdgqwIKuCJ5BVyMpYCLqSxUwM7AVgUUcEXyCrgYSwEXU1mogJ2BrQoo4IrkFXAxlgIuprJQATsDWxVQwBXJK+BiLAVcTGWhAnYGtiqggCuSV8DFWAq4mMpCBewMbFVAAVckr4CLsRRwMZWFCtgZ2KqAAq5IXgEXYyngYioLFbAzsFUBBVyRvAIuxlLAxVQWKmBnYKsCCrgieQVcjKWAi6ksVMDOwCIFrh/cm6bp8LfZn1ffv79/5fEbV59Pr503GxK48eGF/+Sd1/fvffD2VbNxu91+urm5ms4u2lkFMn/uczmdXVy2sooV8ItMWm0kkXmrZx/svncGe16Pu3aBwxdX4xeMAq4+RE2Lawpk/r9nquE/JEIF3PwfqIl/rFSfwJVeoIBXGuyw2wr85Okn6IWdjkDmz0r+8Gf0Al5YdB5nnoACnufn6lMLBF6UCvjUoc28XyBzBTwzI5c3EVDATVjd9GiBwMtYAR+dTpsLA5kr4DbRues8AQU8z8/VpxYIvIwV8KlDm3m/QOYKeGZGLm8ioICbsLrp0QKBl7ECPjqdNhcGMlfAbaJz13kCCnien6tPLRB4GSvgU4c2836BzBXwzIxc3kRAATdhddOjBQIvYwV8dDptLgxkroDbROeu8wQU8Dw/V59aIPAyVsCnDm3m/QKZK+CZGbm8iYACbsLqpkcLBF7GCvjodNpcGMhcAbeJzl3nCSjgeX6uPrVA4GWsgE8d2sz7BTJXwDMzcnkTAQXchNVNjxYIvIwV8NHptLkwkLkCbhOdu84TUMDz/Fx9aoHAy1gBnzq0mfcLZK6AZ2bk8iYCCrgJq5seLRB4GSvgo9Npc2EgcwXcJjp3nSeggOf5ufrUAoGXsQI+dWgz7xfIXAHPzMjlTQQUcBNWNz1aIPAyVsBHp9PmwkDmCrhNdO46T0ABz/Nz9akFAi9jBXzq0GbeL5C5Ap6ZkcubCCjgJqxuerRA4GWsgI9Op82FgcwVcJvo3HWegAKe5+fqUwsEXsYK+NShzbxfIHMFPDMjlzcRUMBNWN30aIHAy1gBH51OmwsDmSvgNtG56zwBBTzPz9WnFgi8jBXwqUObeb9A5gp4ZkYubyKggJuwuunRAoGXsQI+Op02FwYyV8BtonPXeQIKeJ6fq08tEHgZK+BThzbzfoHMFfDMjFzeREABN2F106MFAi9jBXx0Om0uDGSugNtE567zBBTwPD9Xn1rg8DLe7fbTzc3VqW/94n6vvn9/f/b4zemrqd2M64efTE8fftJqC8/u+9FPP96/+y+/mqabqZlV0w08v/mTd17fH/6v7/7iV832kZgx7ab9kx+9Pr33wdvN9vGc7HI6u7hMZGNGWwEF3NbX3WsFrh/cm6bp8LfZn7uP3prOHr3V7P6HG18//tn+6bv/MbX8h8T9j3+9f+8Xv25aXE2Rnt/8Z//9588K+Me///PWxdV0O4eS/+idH0yP3/5Bu328+Mfp2cV50824eURAAUeYDdmcwEp+Vk3ktpb/JJD4mTsyIxG6Gc8EFLCDQKCFgAIuVlXAxVSTAq6wGmCpAh4gJI84oIACLg5NARdTKeAKqhGWKuARUvKM4wko4OLMFHAxlQKuoBphqQIeISXPOJ6AAi7OTAEXUyngCqoRlirgEVLyjOMJKODizBRwMZUCrqAaYakCHiElzziegAIuzkwBF1Mp4AqqEZYq4BFS8ozjCSjg4swUcDGVAq6gGmGpAh4hJc84noACLs5MARdTKeAKqhGWKuARUvKM4wko4OLMFHAxlQKuoBphqQIeISXPOJ6AAi7OTAEXUyngCqoRlirgEVLyjOMJKODizBRwMZUCrqAaYakCHiElzziegAIuzkwBF1Mp4AqqEZYq4BFS8ozjCSjg4swUcDGVAq6gGmGpAh4hJc84noACLs5MARdTKeAKqhGWKuARUvKM4wko4OLMFHAxlQKuoBphqQIeISXPOJ6AAi7OTAEXUyngCqoRlirgEVLyjOMJKODizBRwMZUCrqAaYakCHiElzziegAIuzkwBF1Mp4AqqEZYq4BFS8ozjCSjg4swUcDGVAq6gGmGpAh4hJc84noACLs5MARdTKeAKqhGWKuARUvKM4wko4OLMFHAxlQKuoBphqQIeISXPOJ6AAi7OTAEXUyngCqoRlirgEVLyjOMJHAp4t9tPNzdXzR7+xf3PLs6bzbh+cG+apsPfZn9eff/+/pXHb1x9Pr3Wbh/Nnv4bN15L5gkrM54JKGAHgUALgUBxPX/sy+ns4rLFFp7dM1Aqaynguw8/PJ/+9L/2T//i39v9o+vroNtm3uwwufG3BRSwM0GAwHcLBH5KX8tP0GvZh//nkBNQwDlrkwiMJ6CAizNTwMVUFj4XUMCOAgECvoBPcAYU8AkQN3YLBbyxwG2XQJWAL+BiLgVcTGWhL2BngACBWwUU8K1ELxYo4GIqCxWwM0CAwK0CCvhWIgVcTGThtwT8BO1IECDw3QIKuPh0+AIuprLQF7AzQIDArQIK+FYiX8DFRBb6AnYGCBAoFlDAxVS+gIupLPQF7AwQIHCrgAK+lcgXcDGRhb6AnQECBIoFFHAxlS/gYioLfQE7AwQI3CqggG8l8gVcTGShL2BngACBYgEFXEzlC7iYykJfwM4AAQK3CijgW4l8ARcTWegL2BkgQKBYQAEXU/kCLqay0BewM0CAwK0CCvhWIl/AxUQW+gJ2BggQKBZQwMVUvoCLqSz0BewMECBwq4ACvpXIF3AxkYW+gJ0BAgSKBRRwMZUv4GIqC30BOwMECNwqoIBvJfIFXExkoS9gZ4AAgWIBBVxM5Qu4mMpCX8DOAAECtwoo4FuJfAEXE1noC9gZIECgWEABF1P5Ai6mstAXsDNAgMCtAocC3u32083N1a1rj1zw6vv392eP35y+mtrNOPLRqi67M+32hz18Pr12XnWhxZsVuLPZnds4AQK3C1w/uDdN0+Fvsz93H701nT16q9n9Dzf+8v5n+8P/+crjN5r9Q+Iw46s3f3v19NH7Crhpmuu5uQJeT5Z2QoDAdwkEfkqfEjMkvCoBBbyqOG2GAIGXCiTKMTFDvKsSUMCritNmCBBQwM7AKAIKeJSkPCcBAscLJL5OEzOOF3DlAgUU8AJD8UgECJxYIFGOiRknZnG7vgIKuK+/6QQIJAQS5ZiYkbAyIyaggGPUBhEg0E0gUY6JGd0ADW4hoIBbqLonAQLLEkiUY2LGslQ9zUwBBTwT0OUECAwgkCjHxIwBqD1iuYACLreykgCBUQUS5ZiYMaq/536pgAJ2MAgQWL9AohwTM9af1KZ2qIA3FbfNEtioQKIcEzM2Gt9at62A15qsfREg8DuBRDkmZsh0VQIKeFVx2gwBAi8VSJRjYoZ4VyWggFcVp80QIKCAnYFRBBTwKEl5TgIEjhdIfJ0mZhwv4MoFCijgBYbikQgQOLFAohwTM07M4nZ9BRRwX3/TCRBICCTKMTEjYWVGTEABx6gNIkCgm0CiHBMzugEa3EJAAbdQdU8CBJYlkCjHxIxlqXqamQIKeCagywkQGEAgUY6JGQNQe8RyAQVcbmUlAQKjCiTKMTFjVH/P/VIBBexgECCwfoFEOSZmrD+pTe1QAW8qbpslsFGBQznudvvp5uaqmcCL+59dnDeb4carElDAq4rTZggQeKnA9YN70zQd/rb+czmdXVy2HuL+6xBQwOvI0S4IECBAYDABBTxYYB6XAAECBNYhoIDXkaNdECBAgMBgAgp4sMA8LgECBAisQ+B/AB53izsx6p9kAAAAAElFTkSuQmCC1201209090

This recursive block will terminate when the size value is less than or equal to 2. Change this value to 40, 20, 10, 5 to see different levels of iteration.