<snapdata remixID="11508706"><project name="bitwise sierpinsky" app="Snap! 8.2, https://snap.berkeley.edu" version="2"><notes>Applying bitwise operations to pixel values according to their position on screen results in... WHERE DID THIS SIERPIŃSKI COME FROM???&#xD;&#xD;Move your mouse around to tweak the pattern.</notes><thumbnail>data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKAAAAB4CAYAAAB1ovlvAAAVbklEQVR4Xu2d7ZkktQ5Ge8OAICAMCALCgCAgDAgCwoAgIAzuap6ruUJXss5bVe7p3p35s9td/lS5VPLxa/eH2+32z1dffXX7888/b+//6nYwm/36668fzXi7fffddy//vn/m9vhgA/Cvv/66ffnlly8D8Keffrr9+OOPL//aZ/v+/XpvH7OVDbxvv/325d9ffvnl9uHDh9tvv/12++abb27ff//9+/WFfV4GoA20P/744+Xptb+vv/761SP692ZU95D//PPPa1r//nPNbwPMPF62iXtEG5D2Z3ZyD+nf2fefe/5XD/jFF1/8awC6B/TvfaDZ9/Zk+599bx7yc83vHi7bxD1gtJN7yFfj/XcA2vefa/5XDxhjwPg0RwNWMWL0fJUH9XKrdO4ZcrnPXr89lDkmrPoUPWBMHz1kHsA5xuzSPkv9ZQwYn8Y8AHOMGD1fHIA5hqzS+QDMMeaz11/FgFWffADmGDJ6yMqDxvK7tDkGfdT6yxiw61QVA1ZpqxiyShc9YOchKw/ceZPKA9NyaTrz6FP90QNWHiq/gnMMuRqAdm0q85nqL2PAbADvkM+Su6ep8oCd5/PBZ//mGPKZ6/eHL8eA3YNqNs0x4OQBu4fZvn+2+ssYsIr1zEiUE9oTTbkiLdcwB63fbj6tn5bbtbPigIaucgzWfbZQhXBDxz1WzpTe2kTrt3Kn8uy6tZNyTqX/mANaI6xj5v1+//3311nbzz//fPvhhx9u9q9ft6eQckQrN+evyo+z8IlTmvHdS1fti+X7LH7ioF3///777xcCYPXYDbL/Kxywyu9ttn74dcc4hDNW+WP74nXKKe2B9v5N5Sv9xxzQB5g1xAaM/8WBt4rBOo5Y5bcB4h7MB5LCIav8Xfspx+zy2wDxhyjGq+6BJg5Y5be6PH/EYJQjVvl9AFq5MSyiHLLLf7b/mANWA8U6E5+GVQzYccQqf/RQ8aZWMWjFIav8Xfspx+zyu4eKcVk1S40eLKat8lc26fJXHLLKHz1grJ9yzC7/2f5jDhg9QIzFqglJnAVPHLAqN3rYPABzbFfNXqMHzJ40B/DRs65m+Ur/FQ7oHiTGbNXELa6kxJitmhFHD+gxY2VTu+YeMNbflVnFgF1bcwzakQPMAaMHqDxMvLFVDNjNhqsYLQ8S+9zFgFW5VQxZlenlEg6p9F/hgFUM2PW/Wmuu0lYxWtf/KgbsyqxiwK6tlENiDtjFQFUDFA7YvdpWnmricFUMuBqAeS28uwHuITtv4p7P81dLb7nsKobKr3Prb7eW3LXVPdCEwayNhEN2MWBua/xM+o85oM9qJwZoT5S99vJacvekWLruhnoe67zNfCmHnDy0v3qsPCuXcEjSf/d8hnYoB7R0dJCQG2oPv6WbbOqezwYf4ZBdDJgHoPVH6T/mgJSrkZWCzhutvq9iNcoFV+mmFZCjbc0x0NnPk9c/0k5/EAkHVNo/rdT8a9B+/HC5HnDykkeMpXDAiRPG6yvvc6SdlkfhYJTD7bCpD8Cr9YyK3TAHVDic0gCaVqlf0TPS+pV01VpsF8NRDqfUr6Sl9SvtV+rHHLDjeBVHUxpA0yr1x1n4pGek9SvpFA5IOZxSv5KW1q9wSKV+zAG7GGxHDFV1QKlf4ZCKsWhahQNSDkfrVtPR+hUOqbQBc0CFwykNoGmV+hUOSetX0ikckHI4pX4lLa0/esDKwyt1xrSYA3Yx2JGKHdXY7HSaMdlgcsXJDj3i1H6vn7TTVwpskmN/BJtUMdjUpuq64xe7NiEYS+vtM2pBOKDCIaf2x/oxB7RCKYebGmBGN65GZqDWWHvNdzFgdzMoh5zwhtc/9SnyN+ohfHATDqfUT9I6f6xiwCp/FwPmtMRelsbrxxyQ6vayWmYyBr2ucEBFD7gDb1QxoHsc+zdyN6oHnLwatWNOV8WAFRdU9IDEsXg7tugBjxpjlU/hgFYO1QPuaivdF0z1gDvaaWVSDqnoAZW2Yg6o6AGVBtC0CgdU9IC0fiWdwgGpHlCpX0lLOaCiB1TqxxxQ0QMqDaBpFQ6o6AFp/Uo6hQNSPaBSv5KWckBFD6jUjzmgoodTGkDTKhxQ0QPS+pV0CgekekClfiUt5YDRA8YYUYn3qnZhDqjo4RQDdGl9wNkMOIJlsi9Z0QNe1VafTfsNpXo4qge8op0e8/m+EsdGZF9y9ICV4vpo+zAHVPSAU2MUDmiDyQ9JohxQ0QNObaUcMG90snIJB6R6QNJOH1DTjNnaan9+eBLhgIoekKAttw/mgEQPF5+wlcEIB8wxn8IBFT3gdLMI18oxn8IBqR6QgvCpPznmoxxQ0QNOaOsQB1T0gFfo9Mjej8krvNV1hQNaG6/W4ynlTQN7tw0xB5z2ze6+fjbY3W3IWH61Fvyo5wfe0y7tJOQZzgd8a0Mp9SsckHK4bi32bH6lXzvSYg6ocDhFj2flkvMFd3R+V5kKB6QcrluLPZt/lw1ouZgDKhxO0eNV5U6zqNw5K8N3jq3y5nT+eSqvS2f54iTFVR4Wv/osz2O8Rz0fcDVQvD8rzWfV/y59Ls8+Yw7YrcXe63zAlaF81mttXO2y8+txT0h3FmGc9a9m1VEF47M7i4cpB9yhx6ti0Glmmu3rs16PXbvZddX/Ll6Ps18vH3PAbi22GhjVnoxuAEXgTN1257Gm/CtPlicRxKNmD+hlVDFg1zaqB+xiwDKwDye0npnlEgRF0ngbK4+KOaAVQvWAVQy4MhTZl7t6tRLuZ/VPHjIOIMo9oweI+em+4Lc+H7B7XRLu5w8g2YfsaTP33KIH3HE+oPoKmbzhzusKB6R6wF3nA7413sIc8K3PB9w5YK4uW+GAVA8YZ8FT+dXZMLvWcs/abosesIoBuxiyknlduZZ71kBH8isckOoBFQ4YT8dyD0fWco/09WwezAEVPaDCAStlBY3pznZ+R34ffPR3QqgeUOGAlU1pTKfYpJrU0Ynea7z88T//91txVcCv6AEVDliVOy2od7PgVedttlmtUXdnEcZZ8Kpce1jy2quhC/uL5+l1kyiqB4we8MrzAVcDjnDAqv9dvH6KAyp6wOgB/bfmzp4PuDIU4YA+AP086tUg99lydSZ2bofXHVckFA5H9YBdDFjZpYoBFc9maSkHrPrf1XWKAyp6QIUDdq92xWDE7UcPOLExurJibXQPEMtUOCDVAyocsIoBK3tOdiOMr+r/agDatYh+MAekXMzFpnRfLj0fcOWxSMwYPeA0uLMHJN43pokecHrFUT2gn+M3PTwVl6zaMOkAScxI++n1Rw+4jAHP6vnUtdxpQDzbdYUDWt+Ifu9TtSnmgIre75mg8Y7BPXG6I9c/VZtiDthxPP/+Xqdk7RgwV5epcECq57u6jY9SHuaAPtDI7wU/SueOtKMKvG2Q5NjL0lWHK1nsZMtmlANSPd+RvjxKnsqmHqtu0QPeu+N01prTrWaBjkcqUJz7Z2nsLx6GaZ8JB6T7cu9tU6uPcECqB4x2jPbaoge8t7EIB7Q2+ex20gPG9pMBaOljOoUDUj3gvW1KOSDVA+YB+PqwfuzYy0rIFMN1MeARwyj7grtXXax34lmelqbLA2rqYx6kCgekesCpDT4QLN20kuSebZJREQ5I0qzsiTmgFUL1gJOxyL5gL4N0kHDA6AFXN4jU56+n7oBNysf84XrL8wG7e0U4oNuBDOSOd27RA05P4DRAn/26wgGpHvBTtSnmgIoe8NkH0Nn2K5yP6gHPtulR82MO2K0FX7GW+6jG6drV6R2rX5O86veCn81GtL2YAyp6QFr5I6YjHLDTO65+zTKqWWK/qR7wEW1VTeqq7y7hgIoe8N7GIhxQ0QPGWRvFMHlWbp8JB6R6wHvb1CcY9u+KkFA94GkOqOgBrzBWXOKbZqaEAyp6wMlDTf1TOCDVA0510uu+qtN5ZC+HckCqBzzNARU94GQMhQP6+YDTT5pOahFFDxg9YNWXSe+ocECqB5xsqnDAeD7gqtzpwbe8VA/YvUkwB1T0gJNmjXDAbu25MhjhgFQPSIxexYD5FUz3BVM94GTTq3SA2QNOD/7ZfmIO+NbnAz5q/f4rTjHmmwbL5M0+p+uYAyp6QOX3en3PyLOW7xvG4/l/PoC62Z8H9e/X/3s40TOcD6joETtOV50xXekZlfzTWi7d99vt2/3U82MOqOgBO05WrSVbueR8wEetf7W3otoD0cVq1drr55B/ix4wehCP3TqWFD3b6hT8Kl2n4nnr+j+nGO5sX7foAaMHnPYFuweMMWB3Zp970Bhj3ut8wuiBp/pXMeB0w6ZZeLyupJ3qpW2+uv6nOR9Q0SNOnC4jk516yInzZexhn6cTq+i+X+eZJiSZ1DTK2TFX1o85oHWG6gEnTuZGd2BLzgd8lvqzh5g4n8LdLC3lfZ720evHHFD5veAd5wMa5qD7lZXfC6bldv2vOODkwbIH9lUcfyC7z/Q1mh/wVfnTClJuq32+sr2YAyp6wCoG7Difvx66tWY/56SLwSqOaEaivxdcxaAVx+z6v1rLJZzPf4fXf79t9TvD7tUIR6z2mpA16lWMp+gcc1urGNPq2qIHVDhaJfOqzgdUOKDye8GUA3Zr4VOMN3E8e4A6L9TtYalisCqGy/mzh43ejXDIKn/XRi976j/mgIoeUOGA8SQnb3S1tqtwwCp/137KIbv8K7kW4XidKqXji5QjqvuNCYeMHjC+5rsfZUT9t1d6jq0e8XxAhQNGD+gcsjvagnLIXXrI6EFWHkqN/yz97vIm70fajDmgogdUOKB7wEnar3C46AErD5sDa5uFTxxS6X8V73Q3I3rAysPkfJTDHd1vvGKLJIaM7Z045ctD4h5w2hes6AEVDjcNvOjqd/xecBUDVoOF9L/yOFOMeMSLUA6nlE044BGPOvbfBiDhcIoe0F57V58PaDNTyiEVfaCVe1X/swerYqA8uLsYsPOYlANO5//l8qsYsGor0f/FN8DEITEHVPR4ClsicYLHM5QDKukmz0/btzudDzyrh5wnaOmqXXo5/7RCcqRf1lZaP+aAil5vx1l2CgdU9IgKNFZvBuGA+QHoYrzo+aJnrfZuKNfVGHOKQX3wueeb2oc5oMLh1BtF0iv1KxyS1H0mzcTBpt/x8Px+RK+1JXotu8F2LQ7k6IE8bfSgldcjHNDtMHHI+CsBU/2YAyoc7swN6/Iq9SscckdbVzEQ5XhWRvRkR/PFtqzOcCEc0NtUlRPzE/7n7dqiB9xxUxUOGD3gpEfc0dYdZXYxYOXNqhjsnrGuUj/mgAqH23EDlPoVDrmjrdHrqDe+Y2ddDFi1v4oBaaw7sbspBsyee5pdYw7YxWBHbqCyL9g67IoTygEVDjm13+ufdrp1MdbEwWJc5bPWTmTr16eZaxUDTv0kHHAVA8bylfq36AGnzpJ9wdmLdDFg5wEoh5yQ0eQRVjFWFQt1tpk8RRcD5vL84R7528e9OHENd6qfxpLZA65ieqsfc0BFDzg9odMAra53MWDFJxU94A5kpPRvtRYcVx66GNDqylzQ3hT2533LJyHQkxFyP/JKSPfZ6yccEnNARQ+o3ACaVuGA0fjVWjNZKaHtWqWrvGeOoage0NPZw13FeL4v2a5X/Yvfrfq/ivGqteC4H9qv+68EWChxGQfs1kLpWu7ZG6pwQEUPeLZdU/6JA1I9YBdjVhyw8nDTQ0c4YLUWXK03KxwSc8BuoE1qk+kG0esKB1T0gLT+I+kID+vWgvNarsIBJw9Y9YVwwEqtU7Wf9NvbgDngLj0cvbEKB1T0gLT+XelWMWCsU+GAVcx3RaxbxXzVJG4LBzyihztz03zAGUeLWMVmt9O+XEUPeKaNr0/xxxml34j4q0pkBh09SOVhvA6FA06vWzVujf3Me1aqga1wSMwBiR6O3kyFA/r5gC6GsGB8QidVDEjbltNRDtjd9IkDVjFU1dYuBqzS0llufEAIB6xiwK6t9v308w2WBnNARQ84QVvCAXPMp3BA4gGuPC+w81yEA3YxYPUgkBtKdYA55iMccOWhc7hAOSTmgIoeUNHj0XLVJa2jHu89330tgDmgogdU9Hj0fEC6lnlf861rIxyQ6gFjLEj2BVv6I/Xf235b9IDVWqzC8a5cy723QXN9EwekesCsAfQY66r8b2UnzAEVDmcDKK/Fns3/VgY6U6/CwwiHc6826fGit8yxGF1TPtNvJS/mgAqHix5s0uNV5U6z3NxBn0lOM8qcrktP0+XXnPOv93iVD8EtesDoAa86H3DVJZ/12sAxz9uJIfz69HvBns4mU8a5prVT90jZ4xEOWM12VwN4tVarljUNk+mBrvJPeTJ4xxywi+GqRigxXATOk0G661OnPZ+ajqSfBtnEAb1thMPFtDkG7GxD6+/y098Bcfxj5UyrLpbW2485oGWg+3KrGLB7Wux7si939Vom3M/qmTxkHKiUe65iKsIB8wCcZvtKDKfU390fug+Y8sfMPTEHVPSAO84HnJ6qo97zrfPlV5K151HPB9xhK8wBFT1gFQOePR9wR+d3l0k4HNUD+urSFAP69aPnA+62SS4fc0BFD6hwwErmdeVa7r0NmuubOCDVA8Zyp325/hrPMSxdy72nzTAHVPSACges9IQ0prunoWhd8aYTDtitBd/7fEDav6vTYQ6o6AEVDliVq+4pIRxQ+b1ghQP6LNFndWQWGG/iKgY8e7Mf0eOVr+Crz8dTOGC1Z0M1POGAyu8FKxzQ66481oRofGa++qX1bIspBvT0R88H7B6O1T2JbZoU8oc5oKIHVDjgFXtKCK9Tfi+YeFS/IRMnmzgcaXu++VUM2GEUdVUplzP1z9Mrvyx/iANSLuZiU7ovd7Vy4Z2bnioSM1L9n3sl2t9plYTq4iYNpduCckDK5VaezR4OwgEV3niYA1LdHlEsq6/Y9/T/+4Eas8Wjnw+o3C/MARU94KcKjRXDWlrCAakeMHq+6HGmfbfTdbVPV6fHHLBbC75iLffqTj1SeRMHpHq+3ecDvpXNMAf0gWaxUfRw9v20lvtWnTtSb+W14k63GIvZ2niO3WK8SjhgjHNtNhzXgmP+LvY7qyM8YqMr82AOGD1g3PPxCNo3OmtV+J7P6sjsztLY3yQkOHPjfADmGPARzwfsZuTVWTFb9IBnDH0kL+GAcXY76QFjG8gAtPRVOsIBc3+7PF0MWNmrihGPPBxHEFGXJ85+4+x6ix5wGkTKvmAzZvWqi3VQQ9F03YDq+rUapBMHzK/gzpNGDzitFFla+yPbOKd7RTngpAf0AWj1xbBlix5w6hTZFxxjrek1Tzhg9ICrG0i9FnkwFD427ctV+J+hsCv4I+WAZtuJO3Zr3v8Bwo3ZbJeippAAAAAASUVORK5CYII=</thumbnail><scenes select="1"><scene name="bitwise sierpinsky"><notes>Applying bitwise operations to pixel values according to their position on screen results in... WHERE DID THIS SIERPIŃSKI COME FROM???&#xD;&#xD;Move your mouse around to tweak the pattern.</notes><hidden></hidden><headers></headers><code></code><blocks><block-definition s="hyper x" type="reporter" category="other"><header></header><code></code><translations></translations><inputs></inputs><script><block s="doReport"><block s="reportModulus"><block s="reportNumbers"><l>1</l><block s="reportVariadicProduct"><list><l>360</l><l>480</l></list></block></block><l>480</l></block></block></script></block-definition><block-definition s="hyper y" type="reporter" category="other"><header></header><code></code><translations></translations><inputs></inputs><script><block s="doReport"><block s="reportMonadic"><l><option>floor</option></l><block s="reportQuotient"><block s="reportNumbers"><l>1</l><block s="reportVariadicProduct"><list><l>360</l><l>480</l></list></block></block><l>360</l></block></block></block></script></block-definition><block-definition s="bitwise not %&apos;a&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doReport"><block s="reportApplyExtension"><l>bit_not(a)</l><list><block var="a"/></list></block></block></script></block-definition><block-definition s="bitwise %&apos;a&apos; and %&apos;b&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="reportApplyExtension"><l>bit_and(a, b)</l><list><block var="a"/><block var="b"/></list></block></block></script></block-definition><block-definition s="bitwise %&apos;a&apos; or %&apos;b&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="reportApplyExtension"><l>bit_or(a, b)</l><list><block var="a"/><block var="b"/></list></block></block></script></block-definition><block-definition s="bitwise %&apos;a&apos; xor %&apos;b&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="reportApplyExtension"><l>bit_xor(a, b)</l><list><block var="a"/><block var="b"/></list></block></block></script></block-definition><block-definition s="bitwise left shift %&apos;a&apos; by %&apos;b&apos; bits" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="reportApplyExtension"><l>bit_left_shift(a, b)</l><list><block var="a"/><block var="b"/></list></block></block></script></block-definition><block-definition s="bitwise right shift %&apos;a&apos; by %&apos;b&apos; bits" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="reportApplyExtension"><l>bit_right_shift(a, b)</l><list><block var="a"/><block var="b"/></list></block></block></script></block-definition><block-definition s="bitwise unsigned right shift %&apos;a&apos; by %&apos;b&apos; bits" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="reportApplyExtension"><l>bit_unsigned_right_shift(a, b)</l><list><block var="a"/><block var="b"/></list></block></block></script></block-definition></blocks><stage name="Stage" width="480" height="360" costume="0" color="255,255,255,1" tempo="60" threadsafe="false" penlog="false" volume="100" pan="0" lines="round" ternary="false" hyperops="true" codify="false" inheritance="true" sublistIDs="false" 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ABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQIHLFxAWmhEwHPAAAAAElFTkSuQmCC</pentrails><costumes><list struct="atomic" id="108"></list></costumes><sounds><list struct="atomic" id="109"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites select="1"><sprite name="Sprite" idx="1" x="0" y="0" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="false" costume="0" color="80,80,80,1" pen="tip" id="114"><wear><ref mediaID="1"></ref></wear><costumes><list struct="atomic" id="115"></list></costumes><sounds><list struct="atomic" id="116"></list></sounds><blocks></blocks><variables></variables><scripts><script x="92" y="64"><block s="receiveGo"></block><block s="doDeclareVariables"><list><l>hyper x</l><l>hyper y</l></list></block><block s="doSetVar"><l>hyper x</l><custom-block s="hyper x"></custom-block></block><block s="doSetVar"><l>hyper y</l><custom-block s="hyper y"></custom-block></block><block s="doForever"><script><block s="doSwitchToCostume"><block s="reportNewCostume"><block s="reportVariadicProduct"><list><block s="reportModulus"><custom-block s="bitwise %n and %n"><block var="hyper x"/><block var="hyper y"/></custom-block><block s="reportMonadic"><l><option>abs</option></l><block s="reportMouseY"></block></block></block><block s="reportMonadic"><l><option>abs</option></l><block s="reportMouseX"></block></block></list></block><l>480</l><l>360</l></block></block></script></block></script></scripts></sprite></sprites></stage><variables></variables></scene></scenes></project><media name="bitwise sierpinsky" app="Snap! 8.2, https://snap.berkeley.edu" version="2"><costume name="costume" center-x="240" center-y="180" 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" 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