<?xml version="1.0" standalone="yes"?>
<Table name="Customized Lean Methods">
    <Row>
        <Author>Benjamin Buetfering</Author>
        <Abstract>The four steps of the Improvement Kata are a model of scientific thinking and acting that’s similar to other models of the human creative process. What’s different is that each step of the Improvement Kata pattern includes structured practice routines, or Starter Kata, that make the pattern actionable and teachable. Use the four steps of the Improvement Kata to describe Lean methods for high variant / low volume production environments</Abstract>
        <Keywords>Kata Improvement</Keywords>
        <Challenge><p align="center"><img 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"></p><p align="center"></p><p align="center"></p><p align="center"></p><div align="center"></div><p></p><p></p><p></p><p><font size="3" face="Times New Roman" color="#000000">

</font></p><p style="margin: 0cm 0cm 8pt;" align="left"><font face="Calibri"><span style="mso-ansi-language: EN-US;" lang="EN-US"><font size="3" color="#000000">Describe
the overall Challenge you're striving for, in a meaningful way. What cool
situation do you want to have 6 months to 3 years from now? Future-State Mapping
is a </font></span><font size="3" color="#000000">useful tool here.</font></font></p><p style="margin: 0cm 0cm 8pt;" align="center"><font size="3" face="Calibri" color="#000000"><img 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u1OplWFihVYXMjateuE7/GGoIfBfVPeS2cSJAwrOBTKpruTtvVaF6OCPD0EEoleU4s06GP/HzY17E75+6gFpg/GBmZ9R28IFA+/BTEootdlwVgBrbMzMdxQalxTuXXHddWz/T0lyjBhCL6n6DwtMazgCGdU/jNnY3hhXohyMXGBUZtQfVwtMImU30MtsKmNxFj7g8g9ppEb26dPH2a+iV4zKiNGjryTqIK/MBO8PS5RJqtjwCw6R0sMK7gyWtCV1lvOAUTAP8wGuVvEgAjmhF43pH6qZcF78dD5ykDRDEF0H34Xrrfe78J4AtfBjNYXg1A5EhEND0wa0XmeEHWD5qg3yJCCy4NBWZDQKjrPiNirjSJnXWPwo5V1Do+K+r3wlvhq+V5XRTbJ4OoUva4UDJ7VqWmuCBoTOfsGgzxvlGGD+aV0fTqaPGNIweWLLIsr3gcootKWFwl+kL2WSG6pZIFnRXReoAgb+0jXw0jMOGx1tPhm29BIkZPTENFAedrzgnss32/8PkesB10Fv3btmo13omLFisLzHBGM5PHQwL5SPp1qwU198803WRc578cfmbz//gc258Au80agviclbkEc+61GWnHY7TAr9AamzggUHWWu8floSfftPyA8z2xB4SHlPXck80dXwdWFHDGYEZ3niqDrQ9qWugqSUcHI39+8JRhsOzK5hJYTimXkfJhsmCwSvWaG4DtgdhSNE2K5ReeYLcqydUbGJLLoKjgGbkplgt9adJ5ZAhvb6LS6UjAIxlhB9Jm+IrgpmIaGPYuuFt/b6CAOZgFurJFWXDZVjM76OitykU08TO4eAyFZWnm/jU4w6iq4ulX1xMpaerXytMSX1snE74BHAo2EqDajUtBC64UswG0HW1j0mlpgAuJcd0/J48FDhjwU3Yib11lRl8EwGpekG02YL3/+O2GxiOy68dd1tu1upIHSnWSKapUrU3DBgmz71JnThlY1wHsQSSc9oFS5UmW7YaRmcOHCBdq5cyeL9Dt48CAdOHCA/vxzE126eoWfYQwsOz5t6jRq0bIFP5KdMmXK0FejRlHnp5/mR8QgTr1y5UokKR2rYOVusNra6717U9+3+7llVQ5EWoYUK8b3MldhPnfuLOXNm5cfEaOp4Ij7jqgQwfeIatWoTls2b+F77ufpLl1o8dKltG3LFhsFxc374othNPHbSTYLlWqBZIPixYpSeFgYFZAeloIFg1koatADD1DZspnlz+7OnZtKly7NtsGNGzfotCJp4fjx43Th/Hm6ePESpRxLprPp6XQiLc0mZc8oKGGHz9+3d79NLDpAibOvvvqK79kiDThp+rTp9PPPP/Mj9vl86FBalZBAq3/7jR9xL9CXxx5rRY2jolyK4bZHMUnBL0iKLvPD7Fm64daaJsrixbbdgqfLQCBuBFP4mLJGXRB1FdX9Bw6wrlgUg+JtgV8fHh7RaxDY3gglgF0O74RsUsivw4M0P26+ze+VBTFA8CiJXlNL5cqVPTpRk3HhAotrKV++vEMrQxiRZo8+anMNYY6KzlOKpoKrq8N6Y0ZLfsgQcWgv6hBKAt8vZt/kwZs3BAratm1bFqmIwbI6Ik4kmJg5lpJy57fAZlfOGiOITO3yw1wAfqeRMsy4LhjP4PuIXneX4Lvhd8BWNurx0BP1JKGR0ARNE2XwkCH0mSINLf6XX7ySISI9uSzrHKyKT6CoKPv1PpTZIHpgTBERUY6KFSlCoWGZ1VgLFixAwYUKsW175JZMGenmse2QwoWoRPGSVKVqFRt7EFlL4dJnIjtHjwoREbR61WqWMQ+uX79On3zyCY0b//WdVZ6bS9e9a7du1L59e5aI27FjR9q6daskiXfeJwLr/JeW7PbOnTvR7FmZ6/17CpiSHTt2oAsXL9Ka39Zqfk8jvPfe+zRm/Di+l0m6ZEJqpgOqNV4p6ifGWVcQ3Hfwm6KFxVPtaE+A1gejdAi8EaJzZEGrCTcc/mIGDDEucvyLWvB5qEniDveiMjEELTtadcTd4LdA4BVgvmTuLRL58tHFi3okmGQwcbANF51e5pE8E+hI4X2zBN8NXhYjyRt6gqhT5XWA6IUPaCq4uqyWo90cXIpq9xjcjqJz9QQuKAg+A9246BwIZr1ErjQoD94HpZIruyoF3R3sYDNiohEwJisuZvy0FBBuNtnvL3p4oZSi76sUXFMtMwD3DQ+Ks0kDZggUHPqk9zBqCSYD1b9dL9NHU8FxQZQf5ogthSercOEQm/fjRur5evUE3wnKqPVdoCh68RhQLLSqotYdlZWcjbfB95JtaKMKpaxAJaqyCqXAgymfIxJ7GT2yyK24nkK4SxBOgYYHD6OzSo4eTf27tRo7iKaCozi58sMQlyI6Ty0YnKonamDumDHYQEsMrwpaA9HrELTieLiMTEr98/cNdtORLKDubeRqroidEb1XJIiplt/vyOJNcnYN/opeh6A1h+fA3kAa6YQwzUS/G9cNZg1+k7fyMaHkeBDRqPz888/Cc7QEniP1b9YzdzUVXN26GTFR0M0r34ObYbb3RZ6Kjo9PEL4OweyhM+YQPlv9YEPQGhsJ6lJGOyLeXXSOSGSbGqJ3nfFAoheTzxcJYjdkb478PnwfvGZ2tKGjItc6dzSORaTgenXFHVJwvUEmFFl5Plpxd5UrwM3qrLEECFos/H/ES4he1xMogVLpIOhijfwe+SE3+nArHwp8Z9E5akFviIfYXmuuFJiGcF9C5H3RZ3pS5IoHjuiHSMHRY4nOlcUhBdey31icd15bswQF3kXnmiWlS5fWbO3w411JAIASqddfh2DgqDWWgI0JU0A+H+aUvRuJ769cYRheH9F59gRjHXmQ6oi4I5zWEcE1Qi+D727UJne7gmsZ9HItD1k8seDnRx9/rFlyAgrKXHQjYoWvGxU8vDB3lL8PJgJcfaLzIVBctfcDPQJsUIxH4DpTKyYaCD23l0igIPJn4TthQKnufdSC9S+9nUWPawSXp1FTUuRFMVXB7dk7Si8AWjt3h2nKIucsat0oPJS42WaUi1AXPYLAHNEatMHUUc5M2hOc48q6kbKHQfkZeFjw//Ew2fsOOI7fAFMq5XiqzWd6Qhwpj6EcwMuip+CaM5nh4eE2Nfwwm/bLL7/wvSwerv8w7di1m1UDnT5jJpWPKMdfcT8TJ06kESNGsOg9uY6fmi5dutCDtWvTxx99xI84z6+/rqKRI0fQKsUqBAicmjZthubv3rt3L6uvuEf6e/bMGbpy5QoFBQVR0WLF6OGH61HHJ7MKTjoDquMWKhxCdR6qTUuXLqVgQdlhROT9/vvvFJ+QQDOmTacrgshQ1BMvXrI4qx1ZrGgxKly4MIWFhVHFShUpLDScqlarSnnu1a457gj43m3btGEz1dCvH374QfjdgWgmM+bjj+l/AwfyPQFqjVeKugVHF6o+R55dgp9W/ZqnBF2+lqmCLrxcuXKmuCllQa+l9GSgJ/H2uvswx/BdtK6FLCjdoR4zGRH8TpgU6BnMKqKE+yPrGuxyez0iChypv49LLXjDho/Q1u2ZVV1l9uzaRRUrVGDbqHhaTXqiGzVqSPHx8eyYN5BjnxcuXGg3VgZlmFHW2GiJZyMgPPSF55+jtRs28CPaoa5GQTz5aannPJaSwkJ0Qar099Yt27BaNd/PzSqe36Nbd0pLQ3XaEBYCXK16dapetRprgeWYGcRwP/f88yx2HtVbU1KO0ZEjR21CUrUIypuPekR3pzZt27LVJFwBK2M3bBzFtocOGULvvvsu21aCOPl1GzbyvUw+kVrvAVIrbhe1xitFPZMJQXSf/Dq8A2gFRIV8PC3oSbTiVDCgQeuj5XVxVtQhDdg3OpkCFyHsUHhP5BbY3QK7G9dKHohiG2MVpQ0O+x0uVvjS4Y5V9+ZqgXsTv8GVlEYM5nHt8L1EmfvohdX/16WJHpGCxwwcyF6TC7J4akBpROBJWLt2rfA1CAZTuICi11wRKLNayfG/7J2La4fznTERIIg1h8LpTfZAcB4ebNFrIsFDBkWFjx0z0lByeSYXpgQGsTBP8Drcm6LPlpUdv1MdQGZEXnrpJRaYpz6Oz1X/Lz0F1zRRlGGqMq2aN5e64NHSoO1BeuXll13ujs0ES51MnzGdZs+ezY/YIheYnz59qltWOUAGzadS9yqjHgBhQDzsiy+yLW0ig6VFEL4bGhpGVapWpaJFijDTAWZG/vwPSIO9zMwjERkZF+hQ0gFKlsyawYM/vZPWl3HuHAXlz89+e9LBJNqzby/tlAa7idsSJbMnVXchACVYdaJ4ieJs9YrSpctQeLlwlg11RvqMq9eu0VVp4Hz4yBG25pDycyMbNGAmB0wZI/z9zz/UokVzlmr43XffsWNY3qS+ZDKrmSRd017PPcf3sqOp4KIFjLB+DPIjpW6Nli1bxo/6DtHR0dTv7Xeo3sPi5VE2SDZcr17P0Zq169yyLqTa84QGQepaSeq6WWpbqGQPI59SaimprLRdMLiQpNChVDa0rGneCYyNIiMb0tmMDFoUF6erWIgZbySd36J5S34kiytXLjOPz6WLF+mM9LCkS3L5ylXDqYJKwqXf2L5dB+rydBe790cGDyRs7gb1G7B1WId9+SV9MmgQfzWLBfPmUTvFCm1qNBX8+edfsBm4yEDJT508aWjdGU+zZfNWiu7Rna1tY4/pM2bQzOnT3ZKrqFZwNU9KN2OedFPcDZZrad6qJb0m9bJQED2wZhGSp6OiMgd6ekABDx5IooNSr5F64gSdlX7zufR0OpmWRsnHMnuPK9KDICd8FMgfJPVC+ah0mdJSw1Ka3n//A6otWQFaYFnFxs2asfWf1q75LZvDA+gm4ci2ikjUCQ+yeNMlaEQQ56A3kwpXl7NxKlqiNxjTip8xWzCjqTXwVos7roeronc99WZjNReChY0l4qlOnfiWbzJu3Dj6QrJ14T60x9Qp0+hjLfeSCWBxU7jr4IbzBp999jkdPXJU8zoouXHjb77lO9StV49viSlTxv64BDi10rE38jIdAQOzbt260aBBn/Aj2cFqbd27R5u2oq7MWclGlYkdPoKmTZvqtZWEkQPZrn07+nbSt/yINi1btKTJkyfzPd8gvzSwdQWHFRy2lD8Aj8bcuXM1l7yGh+O31eba4cq1Q2WKFc8qWIOpb0/y0ksv0dfjx/M9bRDqINvP/gLWINXCYQW/ceMvvuXbIPN8/vw45lXBgMgecHfCs2IGcNUpKVYsczXjoPxZg/FcuXLzLc+A3hYeL3ghjNC79+u03Ie8Yxcv2l5TNXqODocV/O9bt+jQocN8z7eBL7VpkybUX7WevpIXnn+Bvv7aWAunx/nzGXwrs6eTl6BOO5HG/nqLWbNm03CdMYkMXKd16mrbvZ4EwWH2wKK3emgqePJR8erFa9dmRdL5Op99/jnFxcWxde/tAZeVGbbnCYUihyomZZSt0L333sO3PAds8V69etGIEbH8iDau1i8xC8TkaMXFFOT1KrVwapD5448/8i3fB11YbGwsTdIYaMEfq/UAOEOJElmTSCfSTvAt0i0q5C4+/PAjmjlzpqa55musWLmCbzmPUwq+XrJZjbqefAEMtH5N0I52fKff2yy6zhVu3bzFt9DVZ1a+Aqg6K3P33XfzLc+CVhnjEVTM8hcmT57Ct8SgkKoemgqOCqoiUE5svEl2q6d4tFlzuzEqAC29XKLZWW78nTUAL1EyqwU/cPAA35JacBf/hyu80/89mvTdd37ROGEWM0nRMDiLpoL/c/Mm38rOqFGjKEljOtzX6Ie61YMGscwaeyCm2RWPSn6FC/Umv3bIWElOTmHboKgX7dsypUvSRx9+yGJxfJ1333uPb9kHZbD10FTwEyeybEc18Pe+9sorfM/3gY93yGefUc+ePfkRMQ89VJsppTOEhWWlrCGiDmyUHhi5gCYoWsS7A7iYmBhmMq1fv54f8T0SEhIMFVAtWFCc2qZEU8Fv3cqyKUUglHbFCtcHAp6ie7dulD8ov6apgmwX2b3nKAhnlV1X8fEJLEvlwMH9bF+mWPHifMt7wG2K6EZfRQ6RNQPNaMJ7DdzoiPAw2r/P9ib6AoimOyjZvidPnWL7RUJCqEqVKnRfnjxs5QiYKu6IhpRXpQAozxweHmqz5Mql8+edfoDMBGls+/bt87mIUIT6ohS1kXBcQ+mB6ugrpYiit0TiS1FoqDEoyvxQC84Tvd9VQXEk0f+DIDJO9B5vCLJm3HUNXBF1ZpSW6CUcQ+yaKIgNNso3E8xfj8VRMCmAJ3+k9ESr17wRMXbMWNZamA2mxhFFKKJBgwZ8y/u0atmSXYPUNHP9/64AN+0yk01euyYK4ipKSKNuo4yKHU59+rzJ9zzLmjVr2IoHji4GhcSNRg0b0tNPd6bH2zxhWoYPUq7WrV3LsmBOnjpJFy9dprySWfL4449TtWrV+Fne5R/pO9Z+6CEqVbKkVysiyCxfvly6D10MNU4yRnTOroKnpp2giArl+Z4xlixc6HL5AGdQr76lBrZwnnvuob9u/sOPZAfn9H7tVZ/KMXU3aBhaSQ/dWOk3vybZs94C+ZaPSA2N0ttkBL18TGDXRLl86SLfMk7Pns94vMtDorE95YapsHfXbra256XLl2jX9u0sEVgUpIOL+7V0waIaR7EWOCcAcwoJwd6c3cRaRk891dFh5QZYH0kPTTehoyD/Ljq6K9/zDIeP2J/twmxYKYXZgUQIxIAfOXqU2trpaTZt2Uqxw4fzvcDn08FDWAOB+HlvMGb0aIcy+5UoJ9bsYaqCAyjIW296zha/8bd9u/tMerowVBax4qiChWRWEdOnT+dbgQ9WrOv05JM0IjbW4z0XHAMoo+EsqJ+oh+kKDiZOnkxTp07le+4FJRe0mCIp69ixY/ieLSjjBl+qmuMnTrCl/HIKg6VW/K8bf7OBsadAPExHyTQRZUAZ5b77tJfxBnYVHEtcu8Lrb/QxPd9RxGOtH6NSOk/yux98aLcLxqDyh5kzWWVTLPcNYKPrrYEeSCA/dejQz+kbaQziCVg5iCZRNhNgzqBVCEnGNDehCCyYn5i4ldm+7gTegMceb6M7UEFXPGXKFLvKi1Z79epVzLbz9cRqd4BiqwsXLnZrwoPRe6UHqmylp2cleNvD5al6PVCObK3U9blbyTFJgEJFeheuYvnytPCnhazVsrDlu+8m0anTZ7TrbbsA4pY6de7sklkig147OVkczq1E0waHcroKRuhNmjRhAwpnOHzkKJsggc2mFceMQKoN69bpZv0jxjgyshELhLKwBW7epUuX8D1zgVnyZMenTFFuYCTZAWgqOKr6mwGUvE7dug4rFUyGdu3astUUmj7ahImWktetV5cVlYRvVwt8n5atWjr90AUqCAJDMSTMLZgJ7ln36GiXzRIleQwkHANNBa9bR7tAoiPgyW0i2bVxC+L4EX0+/OCDOwMR/IXUrFlDUzHLlinDag7+OOcHZo7YA9P6KC5qYQuWUikcEsL3XAd1aerWreO0r9sexYuX4FvaaCq4hYW/o6ng0d178C1zQCBNtGTnDYiJ4Ufsg1iYSYKkU2buSD3L/z75hK5du8aPZgctEbJqFi1YQI0lm1vEXqknWLzEPTanP6NX9dUIKMn8kWTu1K/fgE24mQ1qphtBU8FRw7lWjep8zzxiR45kMR9a9vSlixfs2mx4UL4YPpxat26t+RmgTZs2zKZEnW4R8PBYmAu8JfCaGQ1ddoagB4yVENQ1Ufq+1ZdvmQum9GFP2xvQVK9enYrpPKXI28PiU19++aXuzOP48ROkH3sX38vi1EnfiYcOBKZOm0rtO3a8Uxfc2+gqOJJ0sSqBO4C50aZ9O7uxK8Nj9SsxYbA4cNAgKlWqFPXr18/uABSzXnAlqvnXJLeVBdaxfI9ef70P33MvWDrFCJoTPTJI0n3h5Zf5nntAdB8CoNS0atWK1jiYAY4HEl1kSEhm8UuAsmpbtmzJlhRhxrJ/OR3kv77y6ssuT707gpFYcGBIwUGFChUoJc29RSQxO/XNN9/YJE2gpBpW70Vr7w68HezvzyCW+32p1UZAm6cxquCG3YSzZs68E4xkJs9ER98JloKvFPZbZGQkmzZGHT2kkWG9nS+GDmVSolhWrW1XQcpaWzesthbowEMyfvw4qlGjuleU2xEMa2yDRx6h1141v9DPM888w2IKhn8x7M4gEIPHN6TBLUJh4+bPZ6UN3pHsa0jKsWM09bvvXB4X4H8tiIujMqWzaghaaAOPFcY5uC/vvPc+nTwtXg7Rl3CoSUaFUrNb8VN8huvtvm/Tgf0HqEvnzmwfwF6OfvZZNuOIwaM8gMTAF636mFGjdD0tIhCJ9vOSJV7JH/VH0JNCsbEcItL63OX6c4S7pd7XCA5pK8IomzZpzPfM4e+/sxY+gqdj9qxZtCo+geoqJhuwVmfN2rWZYE1EhFyC3r17U2pqKq1bvZo+HTSImkimDcwOe8Cnj0zso0ePsDUYLfSBgwErRPiKYsugcJERDA8yZTAI7PvOO3zPddSrAStB3Mobr78hHGBCWb8aNZpFBipB2tWhpCTJTkynYymZRS/DpC61fIWKppWFCHRgikyeMpnGjhnjtsG9q+iuj8lxWMFR8qx2XfOCsLQUHMCL8t67/bOtuCzTukULelUaG7hjae6cxq5du5nLFAvV+lJrLSJp/0HXMnq0QOaHaNVZZ+jb502KlcwGPeQVGBYtXEBLlixlRfiV9euC8uajxo2jWAEgmDHBwfqVR3M6qF62YcMG+k0y+TZu3EA7du6m2yaGtLoLZIpdMzhT6pSCmznxg4VSsZako2Dg06dPH5o7fz4/YgsWX8VgtEvX7qwutkUmCGlYGb+SpkyeQvGrVvGj/gXM0y2bt/A9bZxyiTz11FOagzlPANdh5SpV+F52ECn4UUwMRVSIYJNUQ4cN0w3MClTgfYLfGplRRYoUpa7do/1WuUFko0i+pY9TCo6k3WgfSBY4zUsj64EZ2EGDB1OZsFCm7Ih9QQ7neQcKjPoTaKURxIa1MWvWrMm8T/BbIzPK121rI7Rt05Zv6eOUiQJQEgItgas4a6KAHj160PyffuJ7zlFZUniE3dZvUJ9q1XzQL5ORYa4tW76cNm/axFyo+w8cNDU9zJcwmmws47SCAwQzuRoW6YqCd+nShRbxYvNmgZoo9erVo8ioKNbaV65UmSpVqugzdVKQArZzxw7ampjITI9t27b5rCvPHTgaO+SSgo8eM5re//Ajvuccrih4s0cfZcuoGGHxTwvpttQ9H00+Svv3H6SdO3ewqqZGu+z777mXSpUuRSVLlaRCwYXYmvMFg4Mpn6T42MYKEiB/UBDdxxNiCxQoKFz49cKFi3TrVuYiVVisCmWWr0pmxV+SXJC2kal0UTrn3LmzdObsGTp79iydPXOOrly3n8GUE6hRrSolbtVfu0eJSwoOXI0y9JSC23vyJ06cSJ9//rlb0qoszGXBvHnMBewILgeWfPXVKL7l29hb8xxKj+l+PGgWvgtKgTiq3MBlBccM4sN16vA9z5I3Xz6+pc/hw9preoaXC+dbFr4GguNmzPqe7zmGywoOUCzGGzgy8Dtx0phL0RfBtLQsomq4gQzCmufOmeP0ZJ0pCo7MdRS29DTyYM4I6ef818ZGzIUswYX0VzUIJAYOjHEp8tMUBQfTZ8zwuB1buLDxWHB4S/xxaRLE2ORE0HIj3n+Ai9aBaQqe5957mTfkxV69+BH3U7y4Y+lrp06aWz7MEzxgsP5HoDF79kwW7+8qpim4DOLFHTFXUo4Zn5VS4wvLYnuakiWM1eTzZ2AJdO6UldnlCqYrOECR+fr1zIsZt0dRE4tE+gt335N94iiQQMnuWAP1cIziFgWHd2PlipVUtpR+Qu/Nf2/xLccpUsS8DHt/wcjSef6KvFhCSEhhfsR13KLgAEo+duxYvmeftFTnZ0FL5MAUNCNL5/kjCL92x0ogblNwAPchqrsWLWz/iTyfcZ5vOQ5yLL0dl+5pSpcxVrLMn8BE4c6du9yyzI1bFRxAyRMTt1FEuHjJCSyvba+eoBFq1azBt/QpVKgg38qOvwzeykeU41uBAar+Im3OXb/L7QoOUG5izW9r7So51vBBTLMzVKpkP6tHDbKA7OFPg7dA6bVQ02bit5P4nnvwiIIDKPmmPzcJvSuIZ37+hRf4nmNUrFyJb+Uc8jsQg+OrIGd269ZEt5fy8JiCA7Sg8K4gi0bN0mXL6GUnEpkrlI/gWzmHkCJZVXP9EVQS3rhxo1vX45TxqIIDeFd+WriIZc6omTF7NtWuXZsOHTrMj+gTUc5YipnelHeBAq4vmegORIs3melG8zT9+/VjZbI9lSHlcQUHGFDs3rOXzVipV11ANnzNWrVYyQesragHVngwQq5c2j81uKD/1FFBRpG/UaViRfpj/QYaZmdJdXfhFQUHsL0Qu4LFW9UFNFHQZx4Wj2rWjK1erAXWdtRbqz7QKO5nv7dDu3a0QTJJ6tT1fN6A1xRcBou37ty1y27SxPdz50i2WjFWbAgiokQJ/RseUkS7Ww8L8133m3r9IX+Z7IG3Z/TIkTR/3jwKyp+fH/UsXldwUCg4mJYuXcqedBHwsqCSFgQ5oGpFNxI2myuX/7rWzp61jWUPLuT75hSqA+/YvoNef/11fsQ7+ISCA9QSxJM+Y9o0lqJkDyQ4y4q+nq/do1yLx1mMFHL0FYIL2p+w8jZyq/3773/4RI0Zn1FwGayElnQoSTeuHIreslVr5lpMS0vlR3MGcokKXwNjqVUJCV5vtZX4nIIDmCyIK0cOItbwUXtaZFC9Ca7FtRs28COuoRUz401SUzPrnMt4ysVmBNybplFRrOc9fOQIW+rGl/BJBZeB2YDYcixtgiQKd+d9FvHRCRT1Wp6OVBNwJw0ersfuTXx8POt5kdXla/i0gstA0efMmcNk1/btbKkSRzlroLKsr9q2t27axsx7+0FE3DYKKa1bu87nxy5+oeBKEFKZINl5WJfHkXos1/+6rhu1WNJNKzq7StrJE3zLu2BluwnjxtGZM2f8Zm1Rv1NwGdh6CLNES2JkScGbUjePMsItW7Zka/+I8NXBmxozvEaOgCjQH+f8wFa2e+mll/hR/8BvFVwGLQkuPG6AEdMFA9Lons8wJYEHZsFPC+6E6vpLzZG77/ZMaG/F8uVZi71jx07q+GRHftS/cLn4pq+xXzJDMBH0x8aN9MemzTbr+Pgr/xswgGJiYvgeUUbGBSrhhmVZEACH+n9NH21KkZFRVFEQ9elvBJyCK8EKDj8tWEAzZs6gTVu28qP+h3olOjMVHG6+qMhG1LVrV7agAGJ7Agm/N1G0gD8dNuP6detp0+9/sMkjrVlSf6FwYden6h+sWYOZHyelASwG7bhOgabcIKBbcHtg/ZolSxbTLytWuFTb3FOgdHDTZs3YdvLRZLbk37FUx2Zv0VI3bFCf2j7xBFuypXr16vyVwCZHKrgSxJz/OG8erVi5go4kH+NHAwPEhXTEBFnnTtS6VWufmgH1FDlewZXAZl+9ehUt+3k5LV++zO/WvoH5FRUVKQ0QI6lRw4Y+N23uDSwF1+DK1at0YN8BOp6WQocPHaaDBw9SUlISnT59mk6dOu2VJfly35WLQsuWofLly1NoaBiFh4dRpUqVqGrV6hQRYRXxV2MpuAvAf75v7146ICn98ePHmX18+vQpunTpInsARPmUemAaHMnZZUqXZsVFq1Stymq2hEnKHBoW5hMhqP6EpeAeAA/C+fMX+V52ct+dW1Jo/TqOFo5jKbhFQBPQfnALC0vBLQIaS8EtAhpLwS0CGkvBLQIaS8EtAhpLwS0CGkvBLQIYov8DlVFSPRFUeeEAAAAASUVORK5CYII=">&nbsp;</font></p><p style="margin: 0cm 0cm 8pt;" align="center"><font size="3" face="Calibri" color="#000000"></font></p>


</Challenge>
        <Currentcondition><p><font size="3" face="Times New Roman" color="#000000">
</font><span style="mso-ansi-language: EN-US;" lang="EN-US"><font size="3" face="Calibri" color="#000000">Study the
facts and data of where you are now. You’re trying to see, sketch, measure and
understand the current pattern, as an input to Step 3.</font></span></p><p align="center"><img src="data:image/png;base64,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"></p><p align="left"></p><div align="left"></div><p></p><p></p><span style="mso-ansi-language: EN-US;" lang="EN-US"><font size="3" face="Calibri" color="#000000"></font></span><p><font size="3" face="Times New Roman" color="#000000">

</font></p>




</Currentcondition>
        <Targetcondition><p align="left"><span style="line-height: 107%; font-family: &quot;Calibri&quot;,sans-serif; font-size: 11pt; mso-ansi-language: EN-US; mso-fareast-language: EN-US; mso-ascii-theme-font: minor-latin; mso-fareast-font-family: Calibri; mso-fareast-theme-font: minor-latin; mso-hansi-theme-font: minor-latin; mso-bidi-font-family: &quot;Times New Roman&quot;; mso-bidi-theme-font: minor-bidi; mso-bidi-language: AR-SA;" lang="EN-US"><font color="#000000">Now
describe where you want to be next on the way to your Challenge. It will
usually take a series of Target Conditions to reach your Challenge goal. Be sure
the Target Condition is measureable in some way, and has a specified achieve-by
date between one week and three months out. </font></span></p><p align="center"><span style="line-height: 107%; font-family: &quot;Calibri&quot;,sans-serif; font-size: 11pt; mso-ansi-language: EN-US; mso-fareast-language: EN-US; mso-ascii-theme-font: minor-latin; mso-fareast-font-family: Calibri; mso-fareast-theme-font: minor-latin; mso-hansi-theme-font: minor-latin; mso-bidi-font-family: &quot;Times New Roman&quot;; mso-bidi-theme-font: minor-bidi; mso-bidi-language: AR-SA;" lang="EN-US"><font color="#000000"><img 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"></font></span></p><p 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</Targetcondition>
        <Movingtowardthetargetcondition><p><font size="3" face="Times New Roman" color="#000000">
</font><span style="mso-ansi-language: EN-US;" lang="EN-US"><font size="3" face="Calibri" color="#000000">You can’t
foresee the exact path to the Target Condition. The obstacles you encounter
show you what you need to work on to get there. Find the path by conducting
experiments daily, using the Experimenting Record and asking the Five Coaching
Kata Questions after each experiment.</font></span></p><p><font size="3" face="Times New Roman" color="#000000">

</font></p><ol><li><p style="margin: 0cm 0cm 8pt;"><span style="mso-ansi-language: EN-US;" lang="EN-US"><font size="3" face="Calibri" color="#000000">What is the target condition?</font></span></p></li><li><p style="margin: 0cm 0cm 8pt;"><span style="mso-ansi-language: EN-US;" lang="EN-US"><font face="Calibri"><font size="3" color="#000000">What is the actual condition now?</font></font></span></p></li><li><p style="margin: 0cm 0cm 8pt;"><span style="mso-ansi-language: EN-US;" lang="EN-US"></span><span style="mso-ansi-language: EN-US;" lang="EN-US"><font face="Calibri"><font size="3" color="#000000">What obstacles do you think are preventing you from reaching the target condition? Which one are you addressing now?</font></font></span></p></li><li><p style="margin: 0cm 0cm 8pt;"><span style="mso-ansi-language: EN-US;" lang="EN-US"></span><span style="mso-ansi-language: EN-US;" lang="EN-US"><font face="Calibri"><font size="3" color="#000000">What is your Next Step? (next PDCA/experiment) What do you expect?</font></font></span></p></li><li><p style="margin: 0cm 0cm 8pt;"><span style="mso-ansi-language: EN-US;" lang="EN-US"></span><span style="mso-ansi-language: EN-US;" lang="EN-US"><font face="Calibri"><font size="3" color="#000000">When can we go and see what we have learned from taking that step?</font></font></span></p></li></ol><p align="center"><img src="data:image/png;base64,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        <Author>Manouk Nijhof</Author>
        <Abstract>MCT stands for Manufacturing Critical-path Time. This metric is used in the Quick Respons Manufacturing theory and  indicates the time from the moment a customer submits an order, through the critical path, until the first piece of that order is delivered to the customer. MCT highlight the biggest opportunities for improvement and provides management key insights to adjust the strategy in the right direction.</Abstract>
        <Keywords>MCT & MCT mapping & Quick Response Manufacturing</Keywords>
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<![endif]--><p>Decreasing
the MCT in processes will have an impact on on-time performance, quality,
costs, productivity and market share, profitability and space and office
productivity. Therefore, to clarify whether improvements have been achieved, it
is important to examine the MCT of the process flow before and after the modifications.</p><p>The aim is to make the MCT as short as possible.<span style="font-size:11.0pt;line-height:
115%;font-family:" calibri",sans-serif;mso-ascii-theme-font:minor-latin;="" mso-fareast-font-family:calibri;mso-fareast-theme-font:minor-latin;mso-hansi-theme-font:="" minor-latin;mso-bidi-font-family:"times="" new="" roman";mso-bidi-theme-font:minor-bidi;="" mso-ansi-language:en-us;mso-fareast-language:en-us;mso-bidi-language:ar-sa"="" lang="EN-US"><br></span></p>





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<p class="MsoNormal">The first
step is to develop a MCT map of the current situation. This map provides a
visual overview of the MCT spent on a product or service. An example of a MCT
map is shown below.</p><br><img src="data:image/png;base64,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alt=""><br><p class="MsoNormal"><span lang="EN-US">The gray
space (touch time): The time spent on developing a product or
service, by adding value for the customer.&nbsp;<br></span><span style="background-color: initial;">The white space (elapsed time): The remaining time when no value is added to the product or
service.&nbsp;</span></p><br>



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  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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represent an overview of the greatest possible improvements. The
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proportion of the total MCT: the elapsed time. This will have a bigger impact
on the lead time than focusing on the small fraction (gray space) where value
is already added. </p>







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<![endif]--><p>It
is more important to quantify the white space instead of the gray space. Moreover,
all actions executed should contribute to reduce the white space.</p>





</Movingtowardthetargetcondition>
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    <Row>
        <Author>Daryl Powell</Author>
        <Abstract>Supermarket-based Kanban pull systems are unable to manage custom-engineered parts and components. The success of these systems is highly dependent on the use of standard components and parts. Customized lean alternatives are Scrum & Kanban boards. </Abstract>
        <Keywords>Scrum boards, Kanban boards (Workload Control)</Keywords>
        <Challenge>Difficult to identify work flow in high variety / job shop environments.</Challenge>
        <Currentcondition>High levels of WIP. Many jobs open simultaneously. Long throughput times.</Currentcondition>
        <Targetcondition>Higher level of flow efficiency. Shorter throughput times.</Targetcondition>
        <Movingtowardthetargetcondition><p class="IndentedCxSpFirst" style="text-indent:0cm;line-height:150%">Both Scrum
and Kanban use visual boards to show available work, work-in-process, and
completed work (often under the headings “To-do”, “Doing”, and “Done”). Scrum
and Kanban encourage and promote team-based problem solving throughout the completion
of prioritized tasks, and can be effectively adopted in both software- and
hardware development, as well as in project-based production environments, such
as in ETO manufacturing.<o:p></o:p></p>

<p class="IndentedCxSpMiddle" style="text-indent:0cm;line-height:150%"><o:p>&nbsp;</o:p><span style="background-color: initial; text-indent: 0cm;">In Scrum,
tasks are selected from a prioritized backlog and posted under “To-do”. The
tasks that are selected are expected to be completed by the Scrum team during
the </span><em style="background-color: initial; text-indent: 0cm;">sprint</em><span style="background-color: initial; text-indent: 0cm;"> that follows, which
typically takes place over the next 7 days to 4 weeks (Sprint duration is normally
constant from one sprint to the next). Each day during the sprint, all team
members gather around the Scrum board in what’s known as a stand-up meeting
(typically maximum 15 minutes long). During the stand-up, the participants
discuss what was achieved on the previous day, the plan for today, and the
problems that were addressed / remain to be addressed such that the Sprint can
be completed on time. On the first stand-up meeting, individuals will select and
move “To-do” items to “Doing”. Upon completion, these jobs will be moved to
“Done”. On the last day of the Sprint, team members should reflect on the
Sprint in order to improve during the subsequent Sprint. In essence, Scrum
constitutes a pull-mechanism as the quantity of tasks that is released into
each Sprint remains fixed for the duration of the Sprint. The quantity of tasks
released is based on the amount of required capacity that is anticipated to
complete each task during the Sprint. No further tasks shall be released into
the current Sprint unless there is a plausible exception, and only then by
approval of the product owner.</span></p><p class="IndentedCxSpMiddle" style="text-indent:0cm;line-height:150%"><o:p></o:p></p>

<p class="IndentedCxSpLast" style="text-indent:0cm;line-height:150%"><o:p>&nbsp;</o:p><span style="font-family: Calibri, sans-serif; font-size: 11pt; background-color: initial;">Kanban
is very similar to Scrum in that a visual board and daily stand-up team
meetings are the mechanisms for success. However, the major difference is that
a Kanban board explicitly limits the amount of tasks that can be assigned to each
stage of the operation. In the case of Kanban, “Doing” is often segregated into
separate operations, each with a visually-defined limit of tasks that can be
processed simultaneously in that operation. Tasks are still selected from a
prioritized release list, as in Scrum (and indeed POLCA and CONWIP). Yet the
fundamental difference between Kanban and Scrum is that Kanban can be more
reactive to changes in requirements. This is due to the fact that tasks are not
locked in for the duration of the sprint (e.g. 7-28 days); the response time of
a Kanban team is the time it takes for capacity to become available after
having completed a current task in process. This follows the general principle
of one-out-one-in, as in CONWIP.</span></p></Movingtowardthetargetcondition>
    </Row>
    <Row>
        <Author>Jens Mehmann</Author>
        <Abstract>Single Minute Exchange of Die (SMED) refers to Quick Change Over (QCO), a process designed to reduce the set-up time of a production machine or a production line. The term "tool change" is misleading, since the time from the last good part of the old production lot to the first good part of the new production lot is meant and is better to be called "production change". The difference is that not the pure time of changing a tool is decisive, but also things like the provision of the new material or the parameterization of the machine and the like; The entire time in which it can not be produced.
</Abstract>
        <Keywords>SMED</Keywords>
        <Challenge><p>The aim of SMED is to reduce inventories by retrofitting the machine to a new production process without disturbing the production flow. The final goal can be achieved if a machine or production line can be converted within a production cycle so that a one-piece flow or even a mixed-model one-piece flow can be implemented even with the most diverse products Can In this case, the stocks in the line are also equal to zero. The  main  objective  is  to reduce waste, viz., time wasting, by applying the SMED technique. </p><br></Challenge>
        <Currentcondition><p>The process was developed by Shigeo Shingō, who as an external consultant was instrumental in the development of the Toyota production system (TPS). Implementation: In several iterative steps the set-up time is only improved by organizational measures and later by technical measures. To minimize the cost, it is important that the steps are completed in the given order. The experience is that each step results in a reduction of the set-up time from 50 to 60% (in relation to the previous step). Major investments are made at a very late stage, if at all.</p></Currentcondition>
        <Targetcondition><p>The  main  objective  is  to reduce waste, viz., time wasting, by applying the SMED technique.Normally the SMED-Method is cobined with the Kaizen Approach to have a more agile, efficient waste reduction.<br></p></Targetcondition>
        <Movingtowardthetargetcondition>&nbsp;- <br></Movingtowardthetargetcondition>
    </Row>
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        <Author>Benjamin Buetfering </Author>
        <Abstract>Kanban system is an inventory stock control system that trigger signal for production of product based on actual customer requirement. Work items are visualized to give participants a view of progress and process, from start to finish usually via a Kanban board. Work is pulled as capacity permits, rather than work being pushed into the process when requested.</Abstract>
        <Keywords>Kanban</Keywords>
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<p class="MsoNormal">Visualize the workflow for all participants after splitting processes
in parts. With the help of kanban boards the stations of a process can be
visualized. Each board has a specific capacity. Therefore only a specific
number of task can be done simultaneously. The tasks, features, user and
stories of a process can be written on a kanban card. A single card is moving
between the different kanban boards. This creates a pull-system, where a
station picks up work from another station.</p><img src="https://www.projektmagazin.de/sites/default/files/imported/blog/Kanban_1.jpg" alt=""><br>

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<p class="MsoNormal">Every member of a kanban process can measure queue times,
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perfect.</p>









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<p class="MsoNormal">There are six generally accepted rules for kanban:</p>

<p class="MsoNormal">1. Downstream processes may only withdraw items in the
precise amounts specified on the kanban.</p>

<p class="MsoNormal">2. Upstream processes may only send items downstream in the
precise amounts and sequencesspecified by the kanban.</p>

<p class="MsoNormal">3. No items are made or moved without a kanban.</p>

<p class="MsoNormal">4. A kanban must accompany each item at all times.</p>

<p class="MsoNormal">5. Defects and incorrect amounts are never sent to the next
downstream process.</p>

<p class="MsoNormal">6. The number of kanbans should be monitored carefully to
reveal problems and opportunities for improvement.</p>









</Movingtowardthetargetcondition>
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        <Author>Gu van Rhijn</Author>
        <Abstract>Place holder: Assembly Process Scheme (MAS)</Abstract>
        <Keywords>placeholder</Keywords>
        <Challenge>place holder</Challenge>
        <Currentcondition>placeholder</Currentcondition>
        <Targetcondition>Placeholder</Targetcondition>
        <Movingtowardthetargetcondition>Placeholder</Movingtowardthetargetcondition>
    </Row>
    <Row>
        <Author>Gu van Rhijn</Author>
        <Abstract>Placeholder: assembly instructions</Abstract>
        <Keywords>placeholder</Keywords>
        <Challenge>placeholder</Challenge>
        <Currentcondition>placeholder</Currentcondition>
        <Targetcondition>placeholder</Targetcondition>
        <Movingtowardthetargetcondition>placeholder</Movingtowardthetargetcondition>
    </Row>
    <Row>
        <Author>Logan Vallandingham</Author>
        <Abstract>The value stream for HVLV environments is very complex and requires a modified methodology for VSM. A qualitative mapping of the value stream from product order until delivery, followed by systematic interviews give the basis to create an improved value stream. This is especially relevant for companies that lack standard data from before, or environments where data proves difficult to measure. </Abstract>
        <Keywords>Value Stream Mapping, Office operations, ETO</Keywords>
        <Challenge>placeholder</Challenge>
        <Currentcondition><p>placeholder</p></Currentcondition>
        <Targetcondition><p>placeholder</p></Targetcondition>
        <Movingtowardthetargetcondition><p>placeholder</p></Movingtowardthetargetcondition>
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        <Author>Manouk Nijhof</Author>
        <Abstract>Organisations should be structured differently to be able to respond quickly in a low-volume environment with customized products. In order to reduce the lead time, it is necessary to break down functional walls and create a team that can process jobs through multiple functional steps. Quick Response Office Cell (Q-ROC) is a multifunctional, cross-trained team located in close proximity, dedicated to all office activities that belong to a FTMS or product family, with ownership of all operations and commitment to lead time reduction.</Abstract>
        <Keywords>Quick Response Office Cell – Office operations – Quick Response Manufacturing</Keywords>
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<p class="MsoNoSpacing">Organisations
should be structured differently to be able to respond quickly in a low-volume
environment with customized products. According to QRM, it is important to
change from a functional to a cellular structure.</p>

<p>Typical
office activities include request for quotations (RFQ) processing, order
processing and new product design and development. There are several
departments involved in these processes, such as sales, customer service,
engineering, purchasing, scheduling and so on.<br></p><p style="margin: 0px;">Although
these operations might take half of the total lead time, accounts for a quarter
or more of the total costs and impacts the overall market share, not rarely
these office operations are neglected as improvement opportunities in
companies.</p><p>In addition, look at the Response Time Spiral by Rajan Suri (source: R. Suri, It’s About
Time, 2010). This spiral shows why long lead times result in even longer lead
times.</p>


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<p class="MsoNoSpacing">In the
traditional structure of office operations, we see a lot of departments. Many
functional departments in the office operations result in lots of handoffs to
process each job. Besides, different orders go through the departments
differently.</p><p class="MsoNoSpacing"></p></Currentcondition>
        <Targetcondition><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-GB">In order
to reduce the lead time, it is necessary to break down functional walls and
create a team that can process jobs through multiple functional steps. This
cellular organisation might look like the figure below.</span></p><br><p><span style="margin: 0px;" lang="EN-GB"><img src="data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAeAB4AAD/4QAiRXhpZgAATU0AKgAAAAgAAQESAAMAAAABAAEAAAAAAAD/2wBDAAIBAQIBAQICAgICAgICAwUDAwMDAwYEBAMFBwYHBwcGBwcICQsJCAgKCAcHCg0KCgsMDAwMBwkODw0MDgsMDAz/2wBDAQICAgMDAwYDAwYMCAcIDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAwMDAz/wAARCACwAbMDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD9/KKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigD8u/2nf2pPiR4W/aL8b6bpvjjxJY6fY6zcw29vDdlY4UDnCqOwHpXC/8ADYfxU/6KF4q/8DTTf2u/+TpfiF/2Hrr/ANDNed1/QWWZXgpYOlKVGDbjH7K7LyPwfMsyxkcXVjGrKylL7T7vzPRv+GxPip/0ULxV/wCBpo/4bE+Kn/RQvFX/AIGmvOaM13f2Tgf+fMP/AAGP+Rxf2rjf+fs//An/AJno3/DYnxU/6KF4q/8AA00f8NifFT/ooXir/wADTXnOaM4o/snA/wDPmH/gK/yD+1cb/wA/p/8AgT/zPRv+GxPip/0ULxV/4Gmj/hsT4qf9FC8Vf+BprznNGaP7JwP/AD5h/wCAr/IP7Vxv/P2f/gT/AMz0b/hsT4qf9FC8Vf8AgaaP+GxPip/0ULxV/wCBprznNFH9k4H/AJ8w/wDAY/5B/auN/wCfs/8AwJ/5now/bD+KhP8AyULxV/4GmtHwl+118UbvxZpMM3j7xRJDNfQRujXpw6mRQQfqDXlFaXgj/kdtF/7CFv8A+jVrHEZTglSk1Rhs/srt6GtDNMZ7SP72W6+0+/qftj95aWmn7tOr+dT+gAooooAKKKKACiiigAor8mf20PE+qWf7V3j2KHUtShiTVWCpHcuqqNidADgV5j/wmGsf9BbVf/A2X/4qv0LCcAVa9CFdVkuZJ25X1V+58FiuOqdGtOi6LfK2r3XR27H7aUV+Jf8AwmOsf9BXVf8AwNl/+Ko/4THWP+grqv8A4Gy//FV0f8Q5q/8AP9f+Av8AzMP+Ig0v+fL/APAl/kftpRX4l/8ACY6x/wBBXVf/AANl/wDiqP8AhMdY/wCgrqv/AIGy/wDxVH/EOav/AD/X/gL/AMw/4iDS/wCfL/8AAl/kftpRX4l/8JjrH/QV1X/wNl/+Ko/4THWP+grqv/gbL/8AFUf8Q5q/8/1/4C/8w/4iDS/58v8A8CX+R+2lFfiX/wAJjrH/AEFdV/8AA2X/AOKo/wCEx1j/AKCuq/8AgbL/APFUf8Q5q/8AP9f+Av8AzD/iINL/AJ8v/wACX+R+2lFfiX/wmOsf9BbVf/A2X/4qrOi+LdWk1uxVtW1Rla5jBBu5MH5h/tVM/DurGLl7daf3f+CVDj+lKSj7F6/3l/kftXRTU+dAxor83P0EdRRRQMKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAPx/8A2u/+TpfiF/2Hrr/0M153Xon7Xf8AydL8Qv8AsPXX/oZrzuv6Ryn/AHGj/gj+SP55zT/fa3+KX5sK9o8OfsveG9L8F+FdS8efEBPBt744iFxo9lFo8l8UtmIWO5uJA6rHGxIIH90g7uGC+L19B6p4z+Ff7Qnw/wDh3H4y8Ua14R1DwLpEHh/ULKHR5L5NZtISAjQSxt+6coDuLg4LcKQoLc2b1a8FD2TkotvmcY80lo7aWlu7XdvmtzoyunRm5+0UXKy5VJ8qeqvrdbLz+T2MQfshw+FdS+KEfjbxfH4WtfhbNpsd7dW+ktqa3a3zssDqqyxlRjymI+YjzCDgqc6Wp/sO/wDCIeK/FLeIfGFppvgvwnZWV/ca6mmyyS3S3ZxBElruDLKxBBUsdmUJyG49C+K/7U0nwk+IPxo8QeH/ABFo/wDb3xFj8P6h4VvNKI1G1e2tpZIJBMXTbHL5MbB43GQzEA8A1n+Nf2lvht8W7v4haLf6pr+h6T8TrfS9WfUWspL1tA1O3x5lu0ZbdLD+6iwU4G91G0BSvzdPH5vO1T3uRqN7RTtpT52ly3um52u5JtNct0r/AEFTBZVC9NW5k5WvJq+tTlTfNaztC9knZ3vq7eda3+x1PrOq+AX8C+IbfxdovxFuJrTT7ua0exksZocmZLiIlyAiK7FlzkRPhfub+c+Nvwq8F/DeCSHw78Ql8Xatp+oHTr+1GjS2aLtVy08MrOyyRq6eXxySwYEqQT6Von7UXhP4Ba98LdN8I/2h4q0fwBqN7qWp6pPbGzk1WW7jkgk8iBmygSGRiodhkhQcfMzec/HHw78NdOW5vvBvi/W/EV5ql+Z4rK40c2cemW7b2ZJZWP72QMUAKKq4DZzkV6mBxGOdeMcQ5qGvK+Ve970rc/u+77vK/s7vroebjKGDVGUqCjzaX95+77q+D3ve97mX2tl01LMH7NMVx+zHqnxGTxbpNzPpc1rHNotpA00kC3EqxJ5024COTkt5YVyAFyRu48ur3b4c+NPh/o37JHizwff+MNSt9c8XTWuotGnh6WWOxktnDiDeJAJN+wDf8oXdnacYPhKnK88H0r08srVpyrRrX0m+W8eX3bLbRXSd1fV/gebmFGjCNGVK2sfes7+9d76u11bT/ghWl4I/5HbRf+whb/8Ao1aza0vBH/I7aL/2ELf/ANGrXfiP4MvRnHh/4kfVfmftgfu06mn7tOr+ZT+jlsFFFFABRRmigAooooA/Iv8Abc/5Oz+IH/YWb/0BK8vxXqH7bn/J2fxA/wCws3/otK8vNf0fk/8AuFD/AAR/9JR/Peb/AO/Vv8cvzDAoxXrXwT+C/he/+DfiL4jeOLzW18O6LqEWjWen6N5S3ep3roshUvICqRqjqScZILYOVCvi+JvgzHreiar4s8G/bpvA9vrVtolq2rSxJqX2iaFHKOkfyYV2K7wQCCpx94hrM6HtJU3dcrtdrS+ml++q/pMl5bWVONTTVXt1trrbtp/Wh5/gUYr1jUf2MvF2hzeJRql94R0WHwvqA0ma51LW4rS3vbw26XK28DvgM7QyIw37B82CQQwGh4r/AGK9YsPBPw51DQdS03xBq3j6Ntml293CZkkyMeVh8yxqpJlfAWLadxA6Z/21gbpe0Wv3bc2+y011NFk+Mab9m9Pv3tt11PF8CjFeuXf7EvjZNf8AD1jYz+GNbj8TXsumW19perpdWcN3HE80lvLIB8kixxyNjBzsIBNaFh/wT9+IGoHTytx4NSHUpJLVJz4ggaKK9RipsGK5Jusqw2IGAKMCwwaJZ3gFZurHXz9f8n9wRyfGvRUpaeXp/mjxPFGK9G8B/sqeLvHcd03/ABI9A+z6q+gQrreqRWLX+pKdrWMAOTJNnjA+UngNkECR/wBkzxjZ/DC88XahHo+kaTYve27rf6jHDcPc2kjRy2yR8lpi0c21B94QvyPlDaPNMGpcjqRvdLfq9jKOW4px51TdrN7dFuea4qzoX/Ifsf8Ar5i/9DWq1WdC/wCQ/Y/9fMX/AKGtdVf+HL0Zhh/4kfVfmftzB/qloog/1S0V/Mp/RkdkOooooKCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigD8f8A9rv/AJOl+IX/AGHrr/0M153XoX7XkyL+1N8QssvGvXXf/bNedfaI/wDnon/fVf0jlP8AuNH/AAR/JH885p/vtb/FL82PoxTPtEf/AD0T/vqj7RH/AM9E/wC+q7zhHgYoxTPtEf8Az0T/AL6o+0R/89E/76oAfiimfaI/+eif99UfaI/+eif99UAPxRTPtEf/AD0T/vqj7RH/AM9E/wC+qAH1peCP+R20X/sIW/8A6NWsr7RH/wA9E/76rT8ETp/wm+i/Ov8AyELfv/01WscR/Bl6M2w/8SPqvzP2yP3adTT92nV/Mp/Ry2Co7u7jsbaSaaSOKGFS8juwVUUDJJJ4AA7muP8A2gPj74X/AGYPhLq3jrxpqDaT4X0MwHUL0QvMLRJZ44BIyoC2xWlUsQDhQT2r5n/bG/an8YeJviLb/C/wnHdeCNa1jybrw3rb3sYfWL37NNdwaRewTW7x2MWpQ2uoQJLMZJY3tXY2yObcyb0cPOq9Ntdemm/3X1M6lSMdz6C+L37V/gX4Kadatq+vWM2p6paNd6PpFpcRy6hrxx+6itIywEkk8hSKEZAllljjUlnAOB+yl+1u37R1jcrqGhQeHdSbStP8TabHaaoNWtNY0TUI2ksr2G4SNFZiY5opYlBMckWQ0kUkE0vg1j+zo0ngLxR42+Jni/Xfhr4N15F0u7svEctpNq9z4ehvJtQsLK6lLSra3drc3mowQSWsskjWk0BY/a0SSHwf9pX/AILILpOkyeBf2eNBHhzR5LmfZq7Wf+kTyzzPLJ9jtcER75ZHYFwW+fiNMCvUwuUyxN6dBcz6y2S+e3y1/Q83FZlTwy56zt2XV/L/AIY+2tU/4Kk/AHRbiaK5+JWjxzWzmOWL7PctIjA7SpUR5BBBBGMjBr1z4T/FjQfjd4DsfE/hm8bUdD1QM9pdGCSEXChiu9VkVW2kg4JGCORkEGvxr+Ev/BMT4rfGD4i+FNQ8ZabfWWl+MtTln1e7ubjfqEMQAmkknHJWSfLKpYlt5JYDjP7QeB/CNl4C8Kafo+nW8VpY6fAlvBDEu1IkRQqqo7AAAAe1POMDg8Koxw83KT31Vl+HczyrG4rEuUq8FGK23u/6R+Uf7bn/ACdn8QP+ws3/AKLSvL69Q/bc/wCTs/iB/wBhZv8A0WleX1+55P8A7hQ/wR/JH4rm/wDv1b/HL8z1j4KfHDw3o3wm174e+OtL1q+8Kazfx6vBdaLLHHqGm3iIqF1EnyOrIijDcLg8Hdleg8H/ALQ3w50DwP4j8JTeGfF//CLyazZ6/oyQ6jAbyS6t4o0ZbmRl2qkpjBPlqSodgoGAa8HxRWVbJ8PUlKTuuZp2UmlfTVLo9F/TLo5tXpxjFW91Wu0m7a6PutT6m0b9urwrB8UvHfia+03xndWPiq7Ex8Mu1lNo+pxCygt1W6WRWaORZI2fzIuWXYrBgpB5r4b/ALX2heA/DnwfvJNH1q68U/CuS7tdqzRLp99Z3Sskrc5k84Iw2jhQwJO4EAfP2KMVzrhzBKPLZ20W72UXG3zi2n1ffRG74gxjfNdX1ey3clK/3pNf8Fn0Z4A/aw8B/A288H6X4O8P+LJvDOg+JJ/FF62q3EDX01xJp8tikMQjwgjSOQHLHc23PXOeP0T9o3TdK0PwNaNpl8zeE/HjeLZmBTbPCZopPKTn/WYQjJwOnPp5HijFaxyLCJ8zu29227v4v/kmZyzrFNcqaSWySVl8P/yKPprwX+3PpdrpviTT76bx34chv/FWo+JLC78OPZG5aO7lMn2adblXQFSxO9Oc4GMAlvNvjD8f7T4n/B3w/wCHFtNUF/o+uatq9xeXsschuheXLzLkqBmQB/nO1QWyQACAPLsUYow+Q4OjVVanHVO+/WzX6sK2dYqrT9lN6NW26XT/AEQVZ0L/AJD9j/18xf8Aoa1WqzoX/Ifsf+vmL/0Na9Ot/Dl6M8/D/wASPqvzP25g/wBUtFEH+qWiv5lP6Mjsh1Fcn42+OXg34batHYeIfFGh6JfSRCdIL28SGRoySAwDEcZUjPtWP/w1p8Mf+igeEv8AwZxf/FVvDC1pLmjBtejM5YmlF8spJP1R6JRXnf8Aw1p8Mf8AooHhL/wZxf8AxVH/AA1p8Mf+igeEv/BnF/8AFVX1PEfyP7n/AJE/W6H86+9HolFed/8ADWnwx/6KB4S/8GcX/wAVR/w1p8Mf+igeEv8AwZxf/FUfU8R/I/uf+QfW6H86+9HolFed/wDDWnwx/wCigeEv/BnF/wDFUf8ADWnwx/6KB4S/8GcX/wAVR9TxH8j+5/5B9bofzr70eiUV53/w1p8Mf+igeEv/AAZxf/FUf8NafDH/AKKB4S/8GcX/AMVR9TxH8j+5/wCQfW6H86+9HolFed/8NafDH/ooHhL/AMGcX/xVH/DWnwx/6KB4S/8ABnF/8VR9TxH8j+5/5B9bofzr70eiZorP0HXrPxTotrqWm3VvfaffRrNb3ELh450bkMrDggjoR1rQrm1WjN001dBRRRmgYUUUUAFFFGaACiiigDkdW+BnhfW9TmvLrRdLluLlzJI7WkbM7HqSSuST6mq//DPHg/8A6AOk/wDgFF/8TUOt/tMfD3w5q91p+oeNvDNjfWUjQ3EE+oRpJC6nBVlJyCPSq/8Aw1p8Mf8AooHhL/wZxf8AxVd0Y42y5VK3ozhlLCX95xv6ovf8M8eD/wDoA6T/AOAUX/xNH/DPHg//AKAOk/8AgFF/8TVH/hrT4Y/9FA8Jf+DOL/4qj/hrT4Y/9FA8Jf8Agzi/+KquXHdpfcw5sH3j96L3/DPHg/8A6AOk/wDgFF/8TR/wzx4P/wCgDpP/AIBRf/E1R/4a0+GP/RQPCX/gzi/+Ko/4a0+GP/RQPCX/AIM4v/iqOXHdpfcw5sH3j96L3/DPHg//AKAOk/8AgFF/8TR/wzx4P/6AOk/+AUX/AMTVH/hrT4Y/9FA8Jf8Agzi/+Ko/4a0+GP8A0UDwl/4M4v8A4qjlx3aX3MObB94/ei9/wzx4P/6AOk/+AUX/AMTR/wAM8eD/APoA6T/4BRf/ABNUf+GtPhj/ANFA8Jf+DOL/AOKo/wCGtPhj/wBFA8Jf+DOL/wCKo5cd2l9zDmwfeP3ovf8ADPHg/wD6AOk/+AUX/wATRH+z54RhkWRdC0pWQhgRZxZB/wC+ao/8NafDH/ooHhL/AMGcX/xVOg/at+Gl1NHHH498JySSMERF1KIlyTgADPJJ4xQ4422ql9zDmwd9HH70dxquqW/h/Sbi8upPJtLKFp5nILbERSzHA5OACeK+YdQ/4KR33hnSfDOueIPhnq+k+F/GVjF4g0a/TVI7qV9IzE11LPDGh8u8t7aYXjWqPJvtYbp45XkgaE/VFfE37QHg/wCAP7DehaGfG3irxfq1n4SMk3gXwSmstu8Oh8r5dhHb+VMsSxloI2upXSGAvBG0cTNG0YKnGpLkcXJvZK9/6vbfpc1xNT2cedtJLvsYXw/+DXjj9tXxBpPjfV4PB+sQ2WoadpEvia5ae3Y2ulapMb260eFYnhuNN1/T3VJEEyIomlR5LyNI1TA+M/7dHwT/AGBvJ0v4eWMfxU+Jmh6cdAtde1K4W+m0ewVy0Wny6mV86WGHgCFGYkhmkfzWeRvnr49f8FAvjV/wUe8Wy+DPBGm6ho/h26yp0XR5D5s8RJG+9uvlGz1XKR9iGIyfoL9jD/giZpPhgWeufEqS38QaguJE0uMH+zbY+jA4M5H+0An+yeDX00sFRw0VPMZW7U4vX5vt6afO5879frYmXs8BH1m9vkv6/I+Y9A+GXx6/4Kv+P4tc1y+um0NZCIb+7RodJsFzgraW6/6xh0JXJOPnkB5r9E/2Ov8AgmF4E/Zatob9LM6v4k2Yl1a+UPc89RGPuwqfROSPvM3Wvo3wz4N0/wAIafHbWNvDbxQoEQIgUIoGAABwAPQcVqV5GPz2rXj7GiuSmtkv17no4HJaVGXtar5593+hXg0y3t0jVIY1ER+TA6VYoorw73PaPyY/bQ8Nane/tW+PZYdM1KaKTVXKvHau6sNiDggYPSvMP+EP1j/oE6t/4Byf4V+09z4as7qdpJIQzN1pn/CJ6f8A8+61+i4Pj6VChCiqV+VJb9kkfn+K4GjWrzrOq1zNvbu7n4t/8IfrH/QJ1b/wDk/wo/4Q/WP+gTq3/gHJ/hX7Sf8ACJ6f/wA+60f8Inp//PutdH/ERp/8+V9//AOf/iH8f+fr+7/gn4t/8IfrH/QJ1b/wDk/wo/4Q/WP+gTq3/gHJ/hX7Sf8ACJ6f/wA+60f8Inp//PutH/ERp/8APlff/wAAP+Ifx/5+v7v+Cfi3/wAIfrH/AECdW/8AAOT/AAo/4Q/WP+gTq3/gHJ/hX7Sf8Inp/wDz7rR/wien/wDPutH/ABEaf/Plff8A8AP+Ifx/5+v7v+Cfi3/wh+sf9AnVv/AOT/Cj/hD9Y/6BOrf+Acn+FftJ/wAInp//AD7rR/wien/8+60f8RGn/wA+V9//AAA/4h/H/n6/u/4J+Lf/AAh+sf8AQJ1b/wAA5P8ACrei+EtWXW7Fm0nVVVbiMkmzkAA3j2r9mf8AhE9P/wCfdaB4UsAf+PdamfiJKUXH2K18/wDgFQ4BjGSl7V6eX/BLkR/dr9KKlRBGgVeFUYAor80P0Y/OL/grrz+0po//AGL0P/pRPXyzivqb/grp/wAnKaR/2L0P/o+evlnNf0Bwr/yKaHp+rPwnif8A5Gtb1/RBijFG6ivoDwQxRignFGaADFGKM0ZzQAYoxSM4QckDnHNLmgAxRiiigD9d/wBjM5/ZR+Hn/Yv2f/ola5x/2pLzf8SPE9xa6Xp3w2+Fd3fWesXszTy6jdLZWQubu4hijQgLHIxiEZy0nlOwKgoG6P8AYzP/ABil8Pf+xfs//RK1LrX7LPg/xD4g8TX1zb6kbbxqjr4g0tNSnTTNZL2os3ee2DeWzNbhI2IA3CNCclQR/N2LcFiaql3f5/5XP6Iwd/q1K3ZX9Lf52K91+114Jt/jBb+A1vL6bxRc3rWK2iWb/eW2srl2DEBWVItQtGbYWYB3bG2KZo+P8O/8FFfBGp/CXT/F2paf4o0KzudKvNfvLW5sBNPo2l2kwinv7ryWdY4VY5HJdwkpRGEUhXatP2FPh/bvG06+JtSZtcsPEly1/wCIb26+339gbI2U82+Q7jCdOsyuMDMbZz5su9uofsG/DfU/Dn9jyadqn9ltaX2lzWqarcJHd6deTie40+UB/wB5aM44ibIRXkRCqSOrZL6tpv5/8D5/kaL2ttbXK8P7f/w9m8TSaYv/AAkwaO8a0N02hXK2uE1Q6RLL5hXHlR34ETN6OJQGhDShjf8ABQz4YvJqEdvqeo6hNZ3cVlbxWenyXEmqSS6kNLQ26oCXT7cViLttUCSOUkQukp6D/hjf4f5k/wCJTdfvhOGP9o3GT52qf2tJ/H3vP3nsPkGE+Wl0n9kHwNodpJa2thfR6cdYt9egsV1GcWtndwX32+NokDYRBcnf5f3AuEAEYCAvhr9bX8tr/nb5B++s9v8Ag2/z/CxY+If7VHhL4WeKG0nV5NSjubOxtNU1VobNpotBtLu4e2tri7ZciKN5op13chRbzO21I3ccJ8W/+Cgfhnwt8J/E2saDZ67qmq6ZZeI5tOt30W5YXTaITDfXBjUCU2sN0Y4WdQDI0i+VvDKx9A+Iv7L/AIP+KfjR9d1iyvJLy6tLSw1COG9mgg1i1tbh7m2t7uNGCzxRzSzMEcFSJ5kYMkjq2J4w/Yf+Hfjfw7Dpd3p+rW9tDFrVqXs9Zu7S4lttYuPtGp2zTRyLIYbiYI5UMNpijKFdi4mPsLLmvf8A4H+f4eZp7/N5HNaX/wAFI/hrHYtHqGqXTalbr5UsVhp0159quYtQs9LuordIg8jmDUL62t2GMl3O3eEcr73pN82p6bb3DW9xaNcRJIYJwBLDuAO1wCRuGcEAkZHU15dp37FPw/0m3urW30/UYdOutTh1o2CancLaxXkeow6n5yoHADPewpO/UMzS9pZA3rdTW9i3+6v13/AmiqiX7w/H/wDa7Gf2pviFx/zHrr/0M153ivRP2u/+TpfiF/2Hrr/0M153X9GZT/uNH/BH8kfz/mn++1v8UvzYYoxRQWxXccIYoxRmjPFABijFG7igHNABijFG6igAxWl4IH/Fb6L/ANhC3/8ARq1m1peCP+R20X/sIW//AKNWscR/Bl6M2w/8WPqvzP0c/wCCpfxf+KHwR/Zpk134YrbrdLdJBqlx9lNzeWdvJ8glt05XcJCoO5WwGyBxXwn+zD/wSb+IH7T3iZvF3xS1DV9JttTk+0XC3Upm1nUc85ld8+SD/tbnxxtXrX69X2nxanbGGdBJGw5Bp1pZw2MCxwosca9ABX8/YPOqmFoOlQilJ7ytrbtc/d8XlEMTWVStJuKXw9LnnfwB/ZX8G/s5eE4dJ8M6LZ6bbR4ZhEnzSv8A33c5aRv9piTXpQXaOKKK8qpUnUlzTd2epTpxhHlgrJBRRRWZYUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAH5w/8FdP+TlNI/wCxeh/9Hz14N8Avh/a/Fb43+E/Dd9JJHY6zqcNtctGdr+UWy4U9mKggHsTnnGK95/4K6f8AJymkf9i9D/6Pnr5j8P6/eeFdesdU024ks9Q024jurWdPvQyowZGGeOGA68eor964dhOWSU403aTg0n2etn8tz8O4glCOc1JTV0pK67rS59T6HqHhb40fFb4kfDGb4d+ENF0jw/ZauNG1DS7Aw6lp0tjIUWWWbcS+4gFg3G4hTkE5634I/Bzwvq/wh+Ht7q3hX4b3nh268IXeq+JWktGbxNLsD7Z7URfvGw2wFuozgEHbXkXh39vaaXVtWbxD4F8I3EHiqylsPEN5o1u+l6tqccgAL/aFY4bqSAAGJ5xxjitD/as8TeDfF/g3VNF+wwHwDaT6bo6zQFvNtJC+UuQHAkYq3VdoyARgjNePUyfMai9nTTglZ/HdN8sk2ne6blbpppLXVHqU82wMGqk7TvdfDZpcyaTWzSV+uu2isz0TxB4k0D9lL4YfCy3t/APhPxdceMvD1v4i1y71qw+2XV2txg/ZYCTiLap2gqCCQpxktu6vxn8EvB/7OviX47eKLfw7p/iCPwLfaVZ6DpmqoZ7Gze+S3keSRM/vAhuAEDdAmM5OR5B4N/bO8QeE/C+k6XceHfA/iGPw3I0mgzavpP2ibQgWDBIG3jCKQu0NkqFUZwoAyvA37VXizwb418Sa1dSaf4lPjIY16y1m2FzZ6pgkpvjG3GzJCbcBQcAYAA6/7Jx7u+uvN779/wB+Mrf3bRTj87banMs0wKsvu91e57jj/wBve81L5X30K+mfELwx47+Pug634o8P6PofhyS8t/7astGgeG0dFbDyLECSoYYLqnJwxHLV7R8evgf/AMJ78QvC/wBj0rwm3gXXLq+XRdY+Hmi/aLu6iSMvFZzwq4UzKseN5O1cyEkBWA8K1n44X+r/ABQsPFCaL4VsW0pEitNKtdLSPS44l3fumhz86tvfcWYsdx5GAB2UH7cHijSdb0STSNE8H6Douhi5Eeg6fpph065+0KUmaVd+5mZSQCGGM+5B6sZgcbz06mFjyuMWrOV0tHa397bXVNadEcmDxmEUKlPEu6lJO6jZuzV7+W+mjvtuz134cfsz6X8EPi5qiqb6/wBN1/4aaxqUNtrVpCt5YujxRsriNmjLYPDKejEe54vW/wBgT/hGvgjea5datqi65p/hr/hJ5Wa2hGkyIIxI1ij+b57XG3JD7PLOMcGuIP7Ynia31K3msdL8K6Xb2Og3fhq1srTT2jtrexuZA7oqiT7y7VCtnoMsGJJOf4j/AGlb7xl4Fh0jWPC/gnVdSt9MTR4fEF1pXmavFbImxAJd23zFUkCTbuGc9ea5aWBzmNSM3Na25trtJu34NX/Wx01MblMoOHI9L8u6WqV/PdXXT0ubnxz/AGadM+E3wd8L+I7G/wDEGtPrsNvO+ox2cLaI3moWaFJUkMiSoRtxIo34YjGCB47XoXjL9pHUvFvwuXwjb6D4T8P6ZNcxXl+2k2Bt5dTmiTYjy/OVz3O1VyefavPR0r6PK4YqNJrFu8ru223TbT+umy8LMZYeVVPDK0bK++/XfX+vmfrv+xl/yal8Pf8AsAWf/ola+TP2kf8AguC/7Pvx58WeCP8AhW8erf8ACM6g1j9s/tzyftGFU7tnktt+90yelfWf7GfP7KXw9/7AFn/6JWmeLP2Ofhv438R3mrap4P8AC97qOoSGa4uJ9Jt5ZZnPVmZkJY+5NfhPtcNTxtV4qHMrvS7Wt/I/bfZ4meEpLDT5XZdL6W8z4Z/4iJH/AOiUx/8AhRf/AHPR/wAREj/9Epj/APCj/wDuevtX/hg/4Vf9CL4Q/wDBJa//ABuj/hg/4Vf9CL4Q/wDBJa//ABuuv65k/wD0Dv8A8Cf+ZzfVM2/5/r/wFHxV/wAREj/9Epj/APCj/wDuej/iIkf/AKJTH/4Uf/3PX2r/AMMH/Cr/AKEXwh/4JLX/AON0f8MH/Cr/AKEXwh/4JLX/AON0fXMn/wCgd/8AgT/zD6pm3/P9f+Ao+Kv+IiN/+iURf+FF/wDc9A/4OIZAf+SUR/8AhR//AHPX2r/wwf8ACr/oRfCH/gktf/jdKP2D/hUP+ZF8If8Agktf/jdL65k3/QO//An/AJi+qZt/z/X/AICj8+/2fv8Agux4r8IeP9Qi8baK3iTwjqmpTT2S2zr/AGro8MsrNHAr4VLlY1YKAwVjgfN0FfqN8OfH1l8T/BWm6/p0OoW9nqkCzxR39nJZ3MYPZ4pAGU/Ue4yOa8L+A3/BMz4c/BHx7qvia30e3uta1HUJ72O5njVvsQlkZxFboBshRQ20BBnAGSa+jLGxh063WKFFRF6AVx5tiMFVmnhIcvfs/l/VzsyuhjKcWsVPm7eXz/qx+Qv7Xf8AydL8Qv8AsPXX/oZrzuvRP2u/+TpfiF/2Hrr/ANDNed1+85T/ALjR/wAEfyR+H5p/vtb/ABS/NhX0l4o8SeH/ANlL4b/C+3tvAPhPxZceMtAt/EWuXWs2H2y6uluMH7LAScRbVJUEA5IU4yW3fNteteA/2yvEPgzwloekXmg+DfFMfhZ9+hXWu6X9qudIGQ22JwynaCFIzkjaOcKoHNm+FrVlD2a5opu8eZxvo0tfJ6/jujoyrE0qTnzvlbStK3NbVN6ea0/Dqe66b+z34f8ABPxR/aF0nQ9E8B3U3hm58OnQv+EyRZNOsPtm6SaMu3KhhIUTnJKxA5NVviZ8NPBPwb1T4veNNP8ACOi6he+CP7G0y30e+tJP7ItL+5MfnzrC5BaPEkZjBwuQSOHBHiHxk/abX4hyeNk0fR/7Ks/ibDYS+JYL25e+kF5aXEkytbSkjZCQYxsZTgKVUKoU1Zi/bh8ZzeI7rUNStfDetQ6tpFro2r2N/p/nWutx2+/y5rhS+WnHmNl1KggKNvyivm6eT5nJqrJt3UVJOVm7KndNpv4nGa+d76u30FTNsujenCKVnJpqN0rupbRpfCpRfytbRX9U8HfCHwr+1Pd/BPXLrw3pvhi48V6xqWma9b6NAbSy1NLOGW4DogP7vf5JjYqQQXbn5Vx4r8ffjVpvxFludHsfAvg3wrb6Tqkn2GfSrI294tsnmR+RO2cS5JVyxAIZeODiofGf7UfivxZ4r8N6payab4bj8GndoOn6Nai2stKO7cSkZLBi3AYvncBgjBILvjN+0tqHxp05obrw14J0OW6u1v7+60fSRb3WpXADDfLIWYnO9iQMZLEnNelgctxVKvCdVXjrZcz9z3pP/t73Wl8rbHm4zMMNUoyhSdpaXfKvf92K/wC3feTfzvuepfB3UfDev/skeN7zxR4A8I6X4f0PSBY6Rra2zDVdW1tkKrsnYks2/DMFG2MMBgorY+Zx0r1z/hs3xDcfC3SfB954a+H2paPodgdPsjeaIZpoFMexpQxkwJW+8zgDLZPevI1G1cfzr0MpwtalOtOrHl5pXS5uZW2+97vzfkcOaYmlVjSjSd+WNm7Wd9+nRbL08wrS8D/8jvov/YQt/wD0atZtaXgf/kd9F/7CFv8A+jVr1MR/Bl6M8/D/AMWPqvzP0X/aV/b8k+D37Q2l+CfD+l6f4hOnpatr8BkmF7c3F7cwQ2unaf5aNHJfCF5bySOQrsgS3L+XHc/aIvorw14n03xnoNnq2j6hY6tpWpQrcWl7ZzpPb3UTDKvHIhKspHIIJBrlPi58BdK+K/w18U+GVkk8PW3jiRP7fudKjS3utUiIhiuEeQDdumtIRamYESpGVKMjRoy/LPiseOv2NfiRfa9pXha+0zwXpfiVoodL0m6sNO8Kajpd5bCw0rS7S2U7ob+bWbmzlnu54UEYW73XH2cQxP8AzlGnTrRUYaSXfr/wW9vxP6GcpQd5ar8v66n3FRXz1+zb+2XffGP4weKvC/iLStD8NzeG4JoYxZ6jJqMGpXNlcmHUriC68qOM2cTz2durSJFK11FqUXl/6GzH6FzXNUpSpvlkbRmpK6CiiisygooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAPzh/4K6f8nKaR/wBi9D/6Pnr5Zr7g/wCCk37NHjf4yfHTTdU8N6G2pWMGixWzyi5iiAkE0zFcO4PRlOcY5r57/wCGEPit/wBCnJ/4H23/AMcr9w4azTB0sso06lWKaWqbXdn4vxFleLqZlVnTpyab0aT7I8jxRivXP+GEPit/0Kcn/gfbf/HKP+GEPit/0Kcn/gfbf/HK9z+2sD/z+j96/wAzxf7Hx3/PmX3M8jor1z/hhD4rf9CnJ/4H23/xyj/hhD4rf9CnJ/4H23/xyj+2sD/z+j96/wAw/sfHf8+ZfczyPFFeuf8ADCHxW/6FOT/wPtv/AI5R/wAMIfFb/oU5P/A+2/8AjlH9tYH/AJ/R+9f5h/Y+O/58y+5nkeKMV65/wwh8Vv8AoU5P/A+2/wDjlH/DCHxW/wChTk/8D7b/AOOUf21gf+f0fvX+Yf2Pjv8AnzL7meR4or1z/hhD4rf9CnJ/4H23/wAco/4YQ+K3/Qpyf+B9t/8AHKP7awP/AD+j96/zD+x8d/z5l9zP0b/Yy/5NS+Hv/YAs/wD0Stem15/+y14bvvBv7O/gvSNSt2tdQ0vR7a1uYSwby5EjVWGQSDgjqCQa9Ar+fcdJPEVGv5n+Z+84OLWHgnvZfkFFFFcp0hRRRQAUUUUAFFFFAH4//td/8nS/EL/sPXX/AKGa87r6S/aU/Y0+JXjL9oLxnq2m+GWuNP1LV7i4tpftluvmRs5KthnBGfcA1xP/AAwh8Vv+hTk/8D7b/wCOV+/5bnGCjg6UJVY3UY9V2R+E5llONli6so0pNOUns+7PI6K9c/4YQ+K3/Qpyf+B9t/8AHKP+GEPit/0Kcn/gfbf/AByu3+2sD/z+j96/zOP+x8d/z5l9zPI8UV65/wAMIfFb/oU5P/A+2/8AjlH/AAwh8Vv+hTk/8D7b/wCOUf21gf8An9H71/mH9j47/nzL7meR0V65/wAMIfFb/oU5P/A+2/8AjlH/AAwh8Vv+hTk/8D7b/wCOUf21gf8An9H71/mH9j47/nzL7meR0V65/wAMIfFb/oU5P/A+2/8AjlH/AAwh8Vv+hTk/8D7b/wCOUf21gf8An9H71/mH9j47/nzL7meR1peCDjxvov8A2ELf/wBGrXpX/DCHxW/6FOT/AMD7b/45V7wt+w58U9P8UaXcTeFXWG3vIZZG+3WxwqyKSceZ6Cs6+cYF0pJVo7PqjWhlGNVWN6Ut10fc+8P26P2x9I/Yj+Cf/CU31quq6hdXkVjpml+f5L6hKxy4DYO1UiEjlsEDaB1YA5f7Mf7eXwp/bj8NS6Xpl5bLql5bNFf+GdajRbl42GHXy2yk8ZBIJQsMH5gM4r0r41/Arwx+0N4Lk0PxVpFjrGnSciK5iD7GP8Sn7yt/tKQR61+aX7WP/BFbxJ8MNSbxF8J9QutQgtZPtEWmzXHlX1qw5Bt7jI3EdgxVhj7zGvxPLsPgK9L2VaThUvpLp6P+vmfseOrY2jU9rSip07arr6n2H8Yv+Cd+nzS3OofDu40/w9CljYo3hCaxij8P6zLpRvrvSYJmjQXFvbJqV2lzKkTlJfLdSh86fzPNo/jZ44/Z68aaJDda98QW07wn4ct/EvjTw74tFhqGu+LNR1GebR9M03TZoJGgjlub6KSV445RBHJJp0aeRHcShfnz9l3/AILOfED9nvXB4S+MWk6p4msdPcQTXM0X2fXtOA/56K+0T4HPz7XPXe1fot8Ovix8L/24fhv9q0W90Xxho+D5tvIn+kafI8bRnfG2JIJNjuob5Thjg4Oa0xmDxWD0xMeaD2ktU/n3t3127IeDxuHxa/cvll1T0a+Xb00LX7Ov7Rnh348+HFXR/EVj4g1Sw0+0u764tNNudPtb2OcSCK+tEuMtJY3DQzmCeN5YpBE+2V9pNelV8h/FT9gfVPCWki+8N6x4y8bHTdJjQ6dceJH0bU9Zk0yN10DSRe2Yt1t9Pgnu7y5ml5uXlS3LyTIhiPb337UJ/ZoGg+BPEKeJviBqnhHQNBPjDxbFFa26xvfXDadb3TwmRTJLcXFvcStDbK7IinClnhjk8upQjJ3ou/l2/p+XVWv09KNRpfvND6Fornfhz8WPDPxf0WfUvCfiLQ/E+n2t1JZTXWlX0V5DFPHjfEzRkgOuRlTyAQe4roq5GmnZm976o/Nv9s79q74kfD/9qTxlo+i+MtY03SrC5hW3tYimyIG2hcgZUnlmY9e9eY/8Nu/F3/ooGvfnH/8AEVe/b9/5PI8e/wDX5B/6SQV4/X73k+U4KeAoTlRi24RbfKtXyryPwzNs0xkMdWhGrJJTlb3ntd+Z6l/w278Xf+iga9+cf/xFH/Dbvxd/6KBr35x//EV5bmjNel/Y2A/58x/8BX+R539r47/n9L/wJ/5nqX/Dbvxd/wCiga9+cf8A8RR/w278Xf8AooGvfnH/APEV5bRmj+xsB/z5j/4Cv8g/tfHf8/pf+BP/ADPUv+G3fi7/ANFA1784/wD4ij/ht34u/wDRQNe/OP8A+Iry2ij+xsB/z5j/AOAr/IP7Xx3/AD+l/wCBP/M9S/4bd+Lv/RQNe/OP/wCIo/4bd+Lv/RQNe/OP/wCIry3NFH9jYD/nzH/wFf5B/a+O/wCf0v8AwJ/5nqX/AA278Xf+iga9+cf/AMRTov23Pi48qBvH+vYZgDzH/wDEV5XToR+/j/3x/Opnk+A5X+5j/wCAr/Iqnm2N50vbS/8AAn/mft3p8rXFhDI3LOik/lRSaR/yCrf/AK5r/Kiv50e5/QK2JngWQ/Mqt9RTPssf/PJPyqWildjIvssf/PJPyo+yx/8APJPyqWindgRfZY/+eSflR9lj/wCeSflUtFF2BF9lj/55J+VH2WP/AJ5J+VS0UXYEX2WP/nkn5UfZY/8Ankn5VLRRdgRfZY/+eSflR9lj/wCeSflUtFF2A1UCDgAfSnUUUgCiiigAooooAKKKKACiiigBjW8bHLIp+opv2aP/AJ5J+VfJXxY/4Kr2fws+J3iDw1J4IvL59BvpbI3C6msazbGxuC+WSM+mTWB/w+U0/wD6J9ff+DdP/jVfQUeF82qQVSFFtNJrWOz+Z4NTibK6c3CdVXTs9Huvkfan2WP/AJ5J+VH2WP8A55J+VfFf/D5TTv8Aon99/wCDdP8A41R/w+U07/on99/4N0/+NVp/qlnH/Pl/fH/Mj/WrKf8An8vul/kfan2WP/nkn5UfZY/+eSflXxX/AMPlNO/6J/ff+DdP/jVH/D5TTv8Aon99/wCDdP8A41R/qlnH/Pl/fH/MP9asp/5/L7pf5H2p9lj/AOeSflR9lj/55J+VfFf/AA+U07/on99/4N0/+NUf8PlNO/6J/ff+DdP/AI1R/qlnH/Pl/fH/ADD/AFqyn/n8vul/kfan2WP/AJ5J+VH2WP8A55J+VfFf/D5TTv8Aon99/wCDdP8A41R/w+U07/on99/4N0/+NUf6pZx/z5f3x/zD/WrKf+fy+6X+R9qfZY/+eSflS/ZYx/yzT8q+Kv8Ah8pp/wD0T6+/8G6f/Gqs6N/wWDsdY1mzs18A3sZvLiOAOdWQhC7Bc48rtnNTLhPN4rmdF/fH/MceKMqk+VVVd+T/AMj7QximyRrKm1lVlPBBFOBzRXzp9AeJftR/sGfD/wDar0Uw+ItHha+jQrbX8H7m8tf9yQDOM/wtlT3Ffmr8b/8AgnL8ZP2EfGn/AAmHw51TWNUs7Al49Q0fMWpWsfUrNCuRKmOu0Mp53IBX7L1DeWUd7B5csayKexFexl+d4jCrk+KHWL1R5OOyehiXz/DPo1oz83/2Pf8Agu1a6i1tofxksFsZuIh4k0yAtCx6Zubdcsh9WiBGf4FFfYnxB+Afwy/bJ8Lx+Io2sNQur7Tza6X4r0O4j+3WQHmNBPb3ADKJraSR5YHYMYJiXQK+TXl/7Yf/AASc8A/tLC61ayt/+EZ8USAsNSsI1Bmbt50fCy/U4f8A26/P7VPAv7QX/BJzxrNqmkXd1DoEko826tVa60XUB0AuYG/1bkcZYK3ZXPWvVjg8FjvfwEvZVP5Xs/R/p+B5v1vGYL3MZH2kP5luvVf16n1z+15+zbr/AMOIvF13DpGuWfwf0HSvtLWvhPWzp9jZeEdO0QfbdEOmK6JPf380clsJyp8q1khaOaGW0jDe0fBT9vaPUJ9H0P4keG7rwP4p8Qaiun6PaWVtd6jaakot7OSaaKZIAptIJr2C2a9XNozyQlZg0jRReCfDT/gvv4X1Xwtoo8UeFb7SNfk1O2tNUNtJ5thDaPkTXsbH5/kwCYmGcNwzYJr7Z8CfBrwZ4T8Tt4o8N6LpVjeahpMGmJPYDZbmySe4ukWKNT5SBpbuaRmjUGQspctsTb5eNo1qEVTxlNp9H3tbrqvXv66nqYPEUa95Yad+67fl/wAA/M/9vz/k8jx7/wBfkH/pJBXlOhaW2va7Y2CusbX1zHbK7DIQu4QHHtnNerft+f8AJ5Hj3/r8g/8ASSCvL/B+oQ6R4w0i8uG8u3s76C4lYKW2okisxwOTwDwK/b8pcllVFx39nG3/AICj8UzZJ5nWUtvaS/8ASmeufFH9i+TwVpHiabQfF2n+L9Q8G6laaXrWm2+nT2t3bTXUqw24jVtwm3yMFG09QcZIIrg7n9nfx5Z+IdL0mbwf4gj1TWjMLG1azYS3PktslIXsqHGWOAAQc4IJ9f8Ai9+2o3jL4/eVptxpOn/DxvFWn6tdTWGkG1uNWit7iKQTXJK+bKy7SQCATsXgkCrMP7Sfh7xd8evjCdS8Wapp+h+PtOuNL0XXGhuJl05WaPYphx5iROqBWAUEBBnA5HkYfHZvToqVaHM3Hm2d1flVmopK6bcrJXsrb6nq4jB5XUqtUpOKvy7qz+J3XM3o0kk27Xd9tDxQfALxv/wsL/hE/wDhFNd/4STyvP8A7ONq3neVnHm+nl5435254zXVfGj9lHWvhba+HRa2mtaheXnhOPxNrdu9mUbQxkiZZAOVWMjBLYOQfoPW4P2ifBEkZ8EN4wvltE+HzeE18YtYz7WuzKH2iLHnfZ9o2bjjgY6YY3Zv2lPh9retQ6BL4wvJdLvvhZL4Hn8Q3WmXO5L3dtWaSJhvZXXMmQTjIBIJJWJZxmbqRl7JpK7a5Zaq2/l5R+JPe5pDK8uUJR9om3az5o6Pt59nL4ex8zaR8FPF+va1pOm2fhnWrq/12yXUtPhjtWLXdq3Sde3l9PmOByOeRXTav+x/8QNA+D+reMr3w/f2dnot9JZ3VnNazJdxpHEZJLrbs2/ZlwVMm7AKnsM17Zc/tE/Du+jtfCtn4wvbOxk+GkfgweIzpdxCbW6hl4LxY8wRTKATtJwCFJznbw+s/EPwnc/sr+PPAS/ELUb7ULXW4tW0m+u7C6/4n0S6dDb/AGVASTEvmoyDzCAIwjYxkLtHNswqSX7vlV1e8JP3W7N9l6b6N7GP9l4CCd582jt70VqldLu/XbZbnFeMf2ZNch+Lc3hPwjY+IvFdzb2MF7IX0WXT5olkQMS8UnKKCQoZiMngc1gaR8AvHHiDXrzS7Hwh4iutS025jtLy2Sxk8y0lkUsiyDHyZUFstgY5zgg19HfFr9ojwB8b7j4i6Bb+NJ/C9v4pj0Way1t9NumhmNrHiW3lRVEqgHlScKWPXpuyPjf+1v4b8YfDz4v2Oh65rC6pr8Wg2Oj3TwzQ3GrLZuv2idnUDyty7uJGVmHGMkqMsNm2aOMYOlr7qbcZaXcPebVk/ilorNcrv5aVssy1OU1V0vJqzWtuaySd2to6u6fNofNPibwzqPgvxBd6Tq9jdabqdhJ5Vxa3EZSSFsA4IPqCCD0III4INVIf9fH/AL4/nXqP7aPxQ0X4yftC6p4h0C8e+028tbNBO8EkLO6W6I+VdVbhlIyRzjjjFeXQ/wCvj/31/nX0uFrTq4WNSrHlk4ptdnbVa6nzuIpQpYp06b5oqVk+6vuft1pH/IKt/wDrmv8AKijSP+QVb/8AXNf5UV/Nktz+iY7FiiiikMKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAPx/8A2u/+TpfiF/2Hrr/0M153Xon7Xf8AydL8Qv8AsPXX/oZrzuv6Ryn/AHGj/gj+SP55zT/fa3+KX5sKM0Gun8E/BHxl8SdJnv8Aw94V8Qa3Y2rMklxZ2Mk0YZQCVDAYZhkfKuTyOK6q1anSjzVGoru3ZfictOjOpLlppt9krnMZozW54V+Ffijx1eX1vofhrxBrFxpbhL2Kx06a4ezYlgFlVFJQko4w2OUYdjTtM+FXijW/Gkvhu08Oa7ceIIP9bpq2En2qAfLy8eNyAblJLAABhzzUPFUU2nNaK71Wi7vsUsNWaTUHZ6LR6vsu5g0ZrY8bfDzX/hvrS6b4g0XVdFv3UOkF5bPC8qklQyAj5lLAjK5BIq542+Dni74a6ba3niLwzr2h2d82yCa+sZIEkbBO3LAYbAJ2nBwCcYqvrFF8tpL3ttVr6d/kDw9VXvF+7vo9PXt8zm6K6RPgz4wk8C/8JQvhfX/+EcUFv7S+wyfZto6vvxjZwRv+7njOeK5sVVOrTnfkadtHZp2fZ26k1KU4W501fVXVrruFaXgj/kdtF/7CFv8A+jVrNrS8Ef8AI7aL/wBhC3/9GrU4j+DL0ZWH/iR9V+Z+2B+7Tqafu06v5lP6OWwUUUUAFZ3iHwrY+KdPktb62huIZkMbq6Bg6kYIIPBB9Dwa0aKabTugaT0Z+ZP7QP8AwRC1Px98XfEGs+GdY0Hwzo1/c+ZZaVa6TJ5NqgAHXzOrYLHaoXLYAAr7K/YJ+EXjL4AfAOx8F+MdZtPEDeH3MGl3kMLxOtnwUhcMTnyzlVIP3Agx8uT7ZiivRxWbYjEUVQrO6W2iv9+552GyuhQqutSVm99Xb7tj8m/2/P8Ak8jx7/19wf8ApJBXj+K9e/b+kVf2yvH2WUf6ZB1P/TpBXj/nL/eX86/esj/5F1D/AAQ/9JR+HZ1/yMK/+OX/AKUx2KMU3zl/vL+dHnL/AHl/OvUPNHYoxTfOX+8v50ecv95fzoC47FGKb5y/3l/Ojzl/vL+dADsUY5pvnL/eX86POX+8v50AOxTof9fH/vj+dR+cv95fzp0My+fH8y/fHf3qanwsqn8a9T9vNI/5BVv/ANc1/lRRpH/IKt/+ua/yor+Ypbn9Ix2LFFFFIYUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAfj/8Atd/8nS/EL/sPXX/oZrzuvRP2u/8Ak6X4hf8AYeuv/QzXndf0jlP+40f8EfyR/POaf77W/wAUvzYV9X/Ebwj8RPGPwu+AMnwrj1ybS7fQLdPM0l5Ba2erq4+0SXOz5UxITl5Bt/1nP3s/KFaGieL9Y8MWtxb6XrGraXBdMGnjs72W3SYjoWCMAxGByelZZlgZ4hwnTavFvSSundNbXW3T/gmmX42NBThNO0ktYuzVmnvZ9j7N8feIvCcfjf8AawvNSuNeh8Nw3vhWG7m8NSRwahFMsnlyGIuNu4XAbfnlgH7kGt3402XiPXdN+OVn4XjuJvFFzpvh6TR5NLuJJNQ1bQ1bmZJMh5Wb/SVfbktjb82Vz8V/Eb4y+J/i1qEV34i1i61K6jsodPeVgI2uoYnd4vO2ACVlMjYdwW6ZJPNYtp4j1LTtQtby21LULe8sYxDbTxXLpLbIM4RGByqjJwAQOTXztPhWouWcprmXLo1ePuqml235NfJ+V371Xiam3KCg+V82qdn7zqN97W59PNb62X2V8Nbp/Btx+zTpfxPnEGvWms6ncwW2rMWvrC0kikSyE275483Ig2BsY2IODGVXwL9ovwV8WNHvfEV743h8VR6Q/iAmSXUJn+xT3bCbyngDNscCIOoaIFUTC5UYFeWatqNzr99NdX9xcX11cEmaa5laaSU/7TMSW/E1Y1vxTq3iaO3TUtU1TUUs12W63d3JOIF9EDMdo9hivUweS1MPXVbmi73uuXa8nL3NdPit12TPNxWcU69F0eVq1rO+9oxj72mu1+m7R9YfsyeFNauvgD46tdU0/wAc6Vd6t4AnEPiHW5mn8PDTyoMMFsnyiMm2kXHzPs2ucL9xvkBG3orYxkZx6VffxXq0vh9dJbVdTbSEfeti13IbVW65EW7YDz1xVEcV25dl88PVq1JyT52nZJ6WXm392y6HJj8dCvTpU4JrkTV31+5L7931CtLwR/yO2i/9hC3/APRq1m1peCP+R20X/sIW/wD6NWu/EfwZejOLD/xI+q/M/bA/dp1NP3adX8yn9HLYKKKKACiiigAooooA43xD8B/CnijWJ9QvtB0m6vLpt0sstlFI7nAGSSuScADn0qn/AMM0+Cf+hZ0P/wAF8P8A8TXfUV0RxVVKykzCWGpN3cUcD/wzT4J/6FnQ/wDwXw//ABNH/DNPgn/oWdD/APBfD/8AE131FH1yt/M/vF9Vo/yo4H/hmnwT/wBCzof/AIL4f/iaP+GafBP/AELOh/8Agvh/+JrvqKPrlb+Z/eH1Wj/Kjgf+GafBP/Qs6H/4L4f/AImj/hmnwT/0LOh/+C+H/wCJrvqKPrlb+Z/eH1Wj/Kjgf+GafBP/AELOh/8Agvh/+Jo/4Zp8E/8AQs6H/wCC+H/4mu+oo+uVv5n94fVaP8qOB/4Zp8E/9Czof/gvh/8AiaP+GafBP/Qs6J/4L4f/AImu+oo+t1v5mH1Wj/KhltCttbpGn3UAUfSin0VznQFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB+P/AO13/wAnS/EL/sPXX/oZrzuv0K+Lf/BLnTvih8UNe8RyeJNYt5Ncvpb1oo44tkZc52jIzge9c7/w6A0v/oatc/79Q/4V+05fxhllLC06U5O8YpPR7pJH4/juEsyq4mpUjFWlJtarq7nwvRX3R/w6A0v/AKGrXP8Av1D/AIUf8OgNL/6GrXP+/UP+Fdf+u2Vfzv7mcf8Aqbmn8i+9Hwviivuj/h0Bpf8A0NWuf9+of8KP+HQGl/8AQ1a5/wB+of8ACj/XXKv539zH/qbmn8i+9HwvRX3R/wAOgNL/AOhq1z/v1D/hR/w6A0v/AKGrXP8Av1D/AIUf67ZV/O/uYf6m5p/IvvR8L0V90f8ADoDS/wDoatc/79Q/4Uf8OgNL/wChq1z/AL9Q/wCFH+u2Vfzv7mH+puafyL70fC9aXgj/AJHbRf8AsIW//o1a+1v+HQGl/wDQ1a5/36h/wq1o3/BJDTdI1izvF8Ua0zWc8c4UxQ7WKMGAPHTis63GmVypyipu7T6M0o8H5mppuC3XVH2gfu06moPkGeuOadX4efs62CiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigD/2QA=" alt=""></span></p><p>You see
different functions from different departments are combined into cells and therefore
less handoffs take place. A typical result of an office operation is an quotation to the customer
or a production order, including all information needed to fabricate the
product.</p><p style="margin: 0px;">Quick
Response Office Cell (Q-ROC) is a multifunctional, cross-trained team located
in close proximity, dedicated to all office activities that belong to a FTMS or
product family, with ownership of all operations and commitment to lead time
reduction. Different functions are combined in the cell and the team should
both have the experience and authority to complete the processing of jobs
entering the Q-ROC.</p>

<span style="margin: 0px;" lang="EN-GB"><font face="Calibri" color="#000000">&nbsp;</font></span>&nbsp;










</Targetcondition>
        <Movingtowardthetargetcondition><p><span style="margin: 0px;" lang="EN-US">Team
members should be provided with expertise via cross-training. As included
within the definition, team members should be physically located together in
one area. Eventually, cells are created which are as independent as possible in
relation to other cells. But the team members have a shared responsibility
which makes them dependent of each other.&nbsp;</span></p>

<p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">It is
important to overcome some typical challenges. First, There should be enough
support from top management. Therefore, also top management should be educated
on the main principles of QRM. Then, Teamwork, cross-functionality and
ownership cannot compensate for insufficient capacity. So, capacity should be
planned properly. Finally, measuring the success of the Q-ROC should be
time-based, not efficiency based.</span></p>

<span style="margin: 0px;" lang="EN-US"><font face="Calibri"></font><font color="#000000"></font><font face="Times New Roman"></font><br></span><span style="margin: 0px;" lang="EN-US"><font face="Calibri" color="#000000"><strong><strong></strong></strong><em><em></em></em><del><del></del></del><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><b></b></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><i></i></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em><u></u><sub></sub><sup></sup><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><strike></strike></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del><br></font></span>












</Movingtowardthetargetcondition>
    </Row>
    <Row>
        <Author>Manouk Nijhof</Author>
        <Abstract>The value stream for High mix, low volume environments is very complex and requires a modified methodology for VSM. You should decide on what you are going to base your VSM. Furthermore, there is a specific symbols that should be used to indicate shared processes.</Abstract>
        <Keywords>VSM in a high mix, low volume environment – Symbol for shared processes</Keywords>
        <Challenge><p><span style="margin: 0px; line-height: 106%; font-family: &quot;Calibri&quot;,sans-serif; font-size: 11pt;" lang="EN-US">

</span></p><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">With
value stream mapping, you are mapping the flow from raw material to the
customer, including all value- and non-value-added processes. Mapping this flow
highlights many improvement opportunities. However, value stream mapping is
originally set up for high- and medium-volume environments. Mapping a product
that is not made very often may sound illogical.</span></p>

<p></p>


</Challenge>
        <Currentcondition><p><span style="margin: 0px; line-height: 106%; font-family: &quot;Calibri&quot;,sans-serif; font-size: 11pt;" lang="EN-US">

</span></p><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">The main
reason of value stream mapping is to improve the company processes and
activities. So, before you even start with any mapping tool, you already
described the main organizational problem and goal, and you decided that value
stream mapping helps you to solve the problem. Thereafter, the first step is to
understand the current situation of the organization. What activities belong to
the overall process? Which bottlenecks do you see in the process and which one
affects your main problem? To give an answer on these questions, you have to
focus on the flow and the value of the entire stream. With value stream mapping
you see obstacles and opportunities to improve the process flow.</span></p>

<p></p>


</Currentcondition>
        <Targetcondition><span style="margin: 0px; line-height: 106%; font-family: &quot;Calibri&quot;,sans-serif; font-size: 11pt;" lang="EN-US"><font color="#000000">

</font></span>

<p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">Having a
clear view of the obstacles and opportunities to improve the process flow in an
organization which operates in a high mix, low volume environment.</span></p><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">A couple
of suggestions for a future state map in high mix, low volume environments are
to put in pull systems wherever possible (focusing on expensive inventories).
Besides, work with customers that want to change their large quantity orders
into smaller orders and therefore split delivery days (this will help to work
closer to one-piece flows for example). And finally, focus on long changeover
times, since this might happen more often in a high mix, low-volume
environment. These are only three suggestions, and of course there are more.
However, it is not possible to clarify all the differences between high volume
and low volume environment.</span></p>

<span style="margin: 0px; line-height: 106%; font-family: &quot;Calibri&quot;,sans-serif; font-size: 11pt;" lang="EN-US"><span style="margin: 0px;" lang="EN-US"><strong><strong><strong><strong><strong><strong><strong><strong><strong><b></b></strong></strong></strong></strong></strong></strong></strong></strong></strong><em><em><em><em><em><em><em><em><em><i></i></em></em></em></em></em></em></em></em></em><u></u><sub></sub><sup></sup><del><del><del><del><del><del><del><del><del><strike></strike></del></del></del></del></del></del></del></del></del><font face="Calibri"></font><font color="#000000"></font><font face="Times New Roman"></font><br></span></span><span style="margin: 0px; line-height: 106%; font-family: &quot;Calibri&quot;,sans-serif; font-size: 11pt;" lang="EN-US"><font color="#000000">

</font></span>


</Targetcondition>
        <Movingtowardthetargetcondition><span style="margin: 0px; line-height: 106%; font-family: &quot;Calibri&quot;,sans-serif; font-size: 11pt;" lang="EN-US"><font color="#000000">

</font></span><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">A couple
of strategies are recommended to use for value stream mapping in low-volume
departments or businesses. First of all, it is important to decide on what you
are going to base your value stream map, e.g. based on the following five:</span></p>



<p style="margin: 0px 0px 0px 48px; text-indent: -18pt;"><span style="margin: 0px;" lang="EN-US"><span style="margin: 0px;">1.<span style="font: 7pt &quot;Times New Roman&quot;; margin: 0px; font-size-adjust: none; font-stretch: normal;">&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span></span></span><span style="margin: 0px;" lang="EN-US">Product families</span></p>

<p style="margin: 0px 0px 0px 48px; text-indent: -18pt;"><span style="margin: 0px;" lang="EN-US"><span style="margin: 0px;">2.<span style="font: 7pt &quot;Times New Roman&quot;; margin: 0px; font-size-adjust: none; font-stretch: normal;">&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span></span></span><span style="margin: 0px;" lang="EN-US">High running parts. So, which parts
(or products) go through production most often? Or said differently, high
volume parts in the low volume environment.</span></p>

<p style="margin: 0px 0px 0px 48px; text-indent: -18pt;"><span style="margin: 0px;" lang="EN-US"><span style="margin: 0px;">3.<span style="font: 7pt &quot;Times New Roman&quot;; margin: 0px; font-size-adjust: none; font-stretch: normal;">&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span></span></span><span style="margin: 0px;" lang="EN-US">A general value stream map for the
basic processes you have, and a few total product cycle time lines (TPCT) for
some of the higher volume parts.</span></p>

<p style="margin: 0px 0px 0px 48px; text-indent: -18pt;"><span style="margin: 0px;" lang="EN-US"><span style="margin: 0px;">4.<span style="font: 7pt &quot;Times New Roman&quot;; margin: 0px; font-size-adjust: none; font-stretch: normal;">&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span></span></span><span style="margin: 0px;" lang="EN-US">Individual value stream maps for
each high-value part number. In this case, we assume that each runner follows a
different path or uses different materials.</span></p>

<p style="margin: 0px 0px 0px 48px; text-indent: -18pt;"><span style="margin: 0px;" lang="EN-US"><span style="margin: 0px;">5.<span style="font: 7pt &quot;Times New Roman&quot;; margin: 0px; font-size-adjust: none; font-stretch: normal;">&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span></span></span><span style="margin: 0px;" lang="EN-US">Individual maps for critical
components (or subassemblies).</span></p><span style="margin: 0px; line-height: 105%; font-family: &quot;Calibri&quot;,sans-serif; font-size: 11pt;" lang="EN-US"></span><p>Second, when you start mapping the future state
of value streams in high mix, low volume environments, it is important to focus
on the basic differences between high volume and low volume environments, such
as: shared processes – partly utilized processes, varying type of orders, size
of orders, the inability to calculate and plan based on takt time and so on.
There is a specific symbol that can be used for low-volume environments. It is
the symbol for shared processes, you see below. <br></p><p><img 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" alt=""><font face="Times New Roman" color="#000000">

</font></p><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">This
symbol is especially useful for low volume operations since you often have a
process or machine that is shared among different product. When this is the
case, it helps to show the percentage of capacity utilized by the value stream
that you are mapping, as well as the total current percentage the process or
machine is utilized by all products. These data clarifies if it is a bottleneck
process/ machine. Imagine when the total utilization is 90% and the process or
machine is utilized by many different products or value streams. This result in
a many challenges such as planning and control. Therefore, visual management at
shared processes and machines is critical to understand its status.</span></p>

<p><strong><strong><strong><strong><strong><strong><b></b></strong></strong></strong></strong></strong></strong><em><em><em><em><em><em><i></i></em></em></em></em></em></em><u></u><sub></sub><sup></sup><del><del><del><del><del><del><strike></strike></del></del></del></del></del></del><font face="Calibri"></font><font color="#000000"></font><font face="Times New Roman"></font><br></p>


</Movingtowardthetargetcondition>
    </Row>
    <Row>
        <Author>Benjamin Buetfering</Author>
        <Abstract>Makigami is a systemic process improvement method originating at Fujico Japan in 1996. The term literally translates to “Role of Paper” in Japanese. </Abstract>
        <Keywords>Makigami</Keywords>
        <Challenge><p><span style="font-weight: 400;">Essentially a form of process map, it contains “the Golden Rules” &nbsp;which consist of the following 5 factors:</span><span style="font-weight: 400;"><br>
</span>
</p><ol><li style="font-weight: 400;"><span style="font-weight: 400;">Activities performed by all participants</span></li><li style="font-weight: 400;"><span style="font-weight: 400;">All documents/media used for communication</span></li><li style="font-weight: 400;"><span style="font-weight: 400;">Communication </span></li><li style="font-weight: 400;"><span style="font-weight: 400;">Time-analysis </span></li><li style="font-weight: 400;"><span style="font-weight: 400;">Identified problems</span></li></ol><p><img src="http://lean-wiki.nl/wp-content/uploads/2015/11/Schermafbeelding-2015-11-27-om-19.53.33-b.jpeg" alt=""></p><img src="https://www.allaboutlean.com/manufacturing-system-diagrams/swim-lane-diagram/" alt=""><br><img src="https://www.allaboutlean.com/manufacturing-system-diagrams/swim-lane-diagram/" alt="">










</Challenge>
        <Currentcondition><p><span style="font-weight: 400;">As a process map, Makigami focuses on visualising aspects of the organisation which are not physical or directly visible. </span><span style="font-weight: 400;">The
 Makigami Process Map also can be used to improve the investigated 
process by designing a future state map after taking away the identified
 losses.</span></p><p>This process maps shows:</p><ol><li>Wrong information</li><li>Waiting for data</li><li>Check data</li><li>Rework</li><li>Storing</li><li>Moving<br></li></ol><span style="font-weight: 400;"></span>










</Currentcondition>
        <Targetcondition><p>At the end makigami should give an overview about the non visable processes of the organisation.</p><p><br></p>


</Targetcondition>
        <Movingtowardthetargetcondition><p>Makigami contains 3 phases:</p><ol><li>What is the actual condition now?</li><li>What is the target condition?</li><li>What steps have to be done to reach the target condition?</li></ol><br><img src="https://i2.wp.com/www.allaboutlean.com/wp-content/uploads/2015/06/Swim-lane-Diagram.png?resize=300%2C146&amp;ssl=1" alt="">










</Movingtowardthetargetcondition>
    </Row>
    <Row>
        <Author>Manouk Nijhof</Author>
        <Abstract>Little’s law is a tool that can help with determining how long job/parts have been waiting, when timestamp data is not readily available. This law explains that the work in process equals the throughput (so the number of products going through the system), multiplied by the total time it takes.</Abstract>
        <Keywords>Little’s Law</Keywords>
        <Challenge><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">In order
to analyze the current situation of organizational processes, you need to
collect data about jobs, their routings, arrival and departure times, et
cetera. In situations when jobs (or parts) wait in staging areas, or
warehouses, or at people’s desks in office, there may not be accurate data on
these times. But how do you get this data? Therefore, it is our challenge to
understand the basic relationship between the time of a job (the time it takes
to produce a product, or work on an order), the time the product or order
spends in a queue and the throughput (or the amount of products or orders that
are made in a production system).</span></p>





















</Challenge>
        <Currentcondition><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">In the
figure below, you see a production process. The total process consists of a
processing job and a queue.</span></p><span style="margin: 0px;" lang="EN-US"><img src="data:image/jpeg;base64,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" alt=""></span><span style="margin: 0px;" lang="EN-US"><br></span><span style="margin: 0px;" lang="EN-US"><br></span><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">The
processing job transforms input to output, for instance the assembly of parts
into an total product or the treatment of a patient or something else you can
think of. The number of parts in the queue depends on the time it takes to
process the product and how much products enter the total process in a certain
amount of time. The quicker the products enter the system, or when it takes a
longer time to process the jobs, there is need for this queue to store products
until processing.</span></p>

<span style="margin: 0px;" lang="EN-US"><font face="Calibri" color="#000000"><font color="#000000"></font><font face="Times New Roman"></font><br></font></span>





















</Currentcondition>
        <Targetcondition><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">Little’s
law is a tool that can help with determining how long job/parts have been
waiting, when timestamp data is not readily available. </span><span style="margin: 0px;" lang="EN-US">You want
to know the relation between the times that it takes to process the job, the
waiting time in the queue and the number of products entering and leaving the
system. </span></p>





















</Targetcondition>
        <Movingtowardthetargetcondition><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">How does
Little’s Law work? There is some information you need to perform a calculation.
First of all, there is the processing time or job time. This is the time it
takes to do the work on one single products. Second, you have the queueing
time. This is the time one single product waits in a queue. Then, there is the
total throughput time (THT). This is the overall time it takes for one product
to go through the queue and the processing job. Furthermore, there is the work
in progress (WIP). This is the number of items in the system. Lastly, the
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<![endif]--><br><p>Combining
these information:</p><p class="MsoNoSpacing">The
number of items in the system (WIP) equals the number of products going through
the system (TH), multiplied by the total time it takes (THT) (see the figure
below). <br></p><p class="MsoNoSpacing"><img src="data:image/jpeg;base64,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" alt=""></p></Movingtowardthetargetcondition>
    </Row>
    <Row>
        <Author>Manouk Nijhof</Author>
        <Abstract>POLCA is a shop floor material control strategy. It is a variant of Kanban, especially useful for organizations dealing in a high mix, low volume environment. POLCA stands for Paired-cell Overlapping Loops of Cards with Authorization.</Abstract>
        <Keywords>Paired-Cell Overlapping Loops of Cards with Authorization - POLCA</Keywords>
        <Challenge><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">How to control
the material flow on the shop floor in a context of low volume or customized
products?</span></p>















</Challenge>
        <Currentcondition><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">Lean
Manufacturing is about the elimination of waste, such as inventory. Therefore,
a lot of organizations invest in streamlining the production process. By making
use of Kanban, they try to control the flow of orders/products. A Kanban card
is a material signal. When the inventory of this product needs to be refilled,
a signal is sent to the department which is responsible for its supply. This strategy
works fine when you have a relative low amount of product variants. However, when
your organization makes high variety of products in different volumes, a
material signal does not work.</span></p>















</Currentcondition>
        <Targetcondition><span style="margin: 0px;" lang="EN-US"><font color="#000000"><font face="Calibri">

</font></font></span><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US"><span style="margin: 0px;" lang="EN-US">To
control material flow on the shop floor, we need a system that works well in
the context of low-volume or customized products. Additionally, it should work
in the context of a cellular structure.</span></span></p><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">POLCA is
designed to meet these needs specifically. In comparison to Kanban cards, POLCA
cards are capacity signals. These signals does not indicate the need of a
specific product or material, but it indicates the availability of capacity to
work on any type of product or material.</span></p>















</Targetcondition>
        <Movingtowardthetargetcondition><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">First,
you should identify the POLCA loops.&nbsp;</span></p>

<p style="margin: 0px 0px 0px 48px; text-indent: -18pt;"><span style="margin: 0px;" lang="EN-US"><span style="margin: 0px;">1.<span style="font: 7pt " times="" new="" roman";="" margin:="" 0px;="" font-size-adjust:="" none;="" font-stretch:="" normal;"="">&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span></span></span><span style="margin: 0px;" lang="EN-US">Reduce variability in products</span></p>

<p style="margin: 0px 0px 0px 48px; text-indent: -18pt;"><span style="margin: 0px;" lang="EN-US"><span style="margin: 0px;">2.<span style="font: 7pt " times="" new="" roman";="" margin:="" 0px;="" font-size-adjust:="" none;="" font-stretch:="" normal;"="">&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span></span></span><span style="margin: 0px;" lang="EN-US">Create an overview of the inter-cell
traffic</span></p>

<p style="margin: 0px 0px 0px 48px; text-indent: -18pt;"><span style="margin: 0px;" lang="EN-US"><span style="margin: 0px;">3.<span style="font: 7pt " times="" new="" roman";="" margin:="" 0px;="" font-size-adjust:="" none;="" font-stretch:="" normal;"="">&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span></span></span><span style="margin: 0px;" lang="EN-US">Create a From-To-Table</span></p>

<p style="margin: 0px 0px 0px 48px; text-indent: -18pt;"><span style="margin: 0px;" lang="EN-US"><span style="margin: 0px;">4.<span style="font: 7pt " times="" new="" roman";="" margin:="" 0px;="" font-size-adjust:="" none;="" font-stretch:="" normal;"="">&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span></span></span><span style="margin: 0px;" lang="EN-US">Design the actual loops</span></p>

<span style="margin: 0px; line-height: 102%; font-family: " calibri",sans-serif;="" font-size:="" 11pt;"="" lang="EN-US">

</span><p style="margin: 0px;">Then,
you should calculate the number of POLCA cards needed. Therefore you use the
following formula: (The number of POLCA cards) equals (the sum of the lead time
of cell A and the lead time of cell B) times (the number of jobs exchanged from
cell A to cell B during the planning period) divided by (the planning period
D). See figure below.</p><p style="margin: 0px;"><img src="data:image/jpeg;base64,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   Name="toa heading"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Bullet"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Number"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List 2"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List 3"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List 4"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List 5"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Bullet 2"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Bullet 3"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Bullet 4"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Bullet 5"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Number 2"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Number 3"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Number 4"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Number 5"/>
  <w:LsdException Locked="false" Priority="10" QFormat="true" Name="Title"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Closing"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Signature"/>
  <w:LsdException Locked="false" Priority="1" SemiHidden="true"
   UnhideWhenUsed="true" Name="Default Paragraph Font"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Body Text"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Body Text Indent"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Continue"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Continue 2"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Continue 3"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Continue 4"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="List Continue 5"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Message Header"/>
  <w:LsdException Locked="false" Priority="11" QFormat="true" Name="Subtitle"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Salutation"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Date"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Body Text First Indent"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Body Text First Indent 2"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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   Name="Body Text 2"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Body Text 3"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Body Text Indent 2"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Body Text Indent 3"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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  <w:LsdException Locked="false" Priority="0" SemiHidden="true"
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  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="FollowedHyperlink"/>
  <w:LsdException Locked="false" Priority="22" QFormat="true" Name="Strong"/>
  <w:LsdException Locked="false" Priority="20" QFormat="true" Name="Emphasis"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Plain Text"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="E-mail Signature"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Top of Form"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Bottom of Form"/>
  <w:LsdException Locked="false" Priority="0" SemiHidden="true"
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  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Acronym"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Address"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Cite"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Code"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Definition"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Keyboard"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Preformatted"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Sample"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Typewriter"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="HTML Variable"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Outline List 2"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Simple 3"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Classic 2"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Classic 3"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Classic 4"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Colorful 2"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Colorful 3"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Columns 2"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Columns 3"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Columns 4"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Columns 5"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Grid 2"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Grid 3"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Grid 4"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Grid 5"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Grid 6"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Grid 7"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table List 1"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table List 2"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table List 3"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table List 4"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table List 6"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table 3D effects 1"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table 3D effects 2"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table 3D effects 3"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Contemporary"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Elegant"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Subtle 1"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Subtle 2"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
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  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Web 2"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Web 3"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Balloon Text"/>
  <w:LsdException Locked="false" Priority="39" Name="Table Grid"/>
  <w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
   Name="Table Theme"/>
  <w:LsdException Locked="false" SemiHidden="true" Name="Placeholder Text"/>
  <w:LsdException Locked="false" Priority="0" QFormat="true" Name="No Spacing"/>
  <w:LsdException Locked="false" Priority="60" Name="Light Shading"/>
  <w:LsdException Locked="false" Priority="61" Name="Light List"/>
  <w:LsdException Locked="false" Priority="62" Name="Light Grid"/>
  <w:LsdException Locked="false" Priority="63" Name="Medium Shading 1"/>
  <w:LsdException Locked="false" Priority="64" Name="Medium Shading 2"/>
  <w:LsdException Locked="false" Priority="65" Name="Medium List 1"/>
  <w:LsdException Locked="false" Priority="66" Name="Medium List 2"/>
  <w:LsdException Locked="false" Priority="67" Name="Medium Grid 1"/>
  <w:LsdException Locked="false" Priority="68" Name="Medium Grid 2"/>
  <w:LsdException Locked="false" Priority="69" Name="Medium Grid 3"/>
  <w:LsdException Locked="false" Priority="70" Name="Dark List"/>
  <w:LsdException Locked="false" Priority="71" Name="Colorful Shading"/>
  <w:LsdException Locked="false" Priority="72" Name="Colorful List"/>
  <w:LsdException Locked="false" Priority="73" Name="Colorful Grid"/>
  <w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 1"/>
  <w:LsdException Locked="false" Priority="61" Name="Light List Accent 1"/>
  <w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 1"/>
  <w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 1"/>
  <w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 1"/>
  <w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 1"/>
  <w:LsdException Locked="false" SemiHidden="true" Name="Revision"/>
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  <w:LsdException Locked="false" Priority="29" QFormat="true" Name="Quote"/>
  <w:LsdException Locked="false" Priority="30" QFormat="true"
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  <w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 1"/>
  <w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 1"/>
  <w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 1"/>
  <w:LsdException Locked="false" Priority="70" Name="Dark List Accent 1"/>
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  <w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 1"/>
  <w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 1"/>
  <w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 2"/>
  <w:LsdException Locked="false" Priority="61" Name="Light List Accent 2"/>
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  <w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 2"/>
  <w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 2"/>
  <w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 2"/>
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  <w:LsdException Locked="false" Priority="70" Name="Dark List Accent 2"/>
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  <w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 2"/>
  <w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 2"/>
  <w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 3"/>
  <w:LsdException Locked="false" Priority="61" Name="Light List Accent 3"/>
  <w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 3"/>
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  <w:LsdException Locked="false" Priority="70" Name="Dark List Accent 3"/>
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  <w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 3"/>
  <w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 3"/>
  <w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 4"/>
  <w:LsdException Locked="false" Priority="61" Name="Light List Accent 4"/>
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  <w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 5"/>
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  <w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 5"/>
  <w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 5"/>
  <w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 6"/>
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  <w:LsdException Locked="false" Priority="70" Name="Dark List Accent 6"/>
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   Name="Subtle Emphasis"/>
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   Name="Intense Emphasis"/>
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   Name="Subtle Reference"/>
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   Name="Intense Reference"/>
  <w:LsdException Locked="false" Priority="33" QFormat="true" Name="Book Title"/>
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  <w:LsdException Locked="false" Priority="39" SemiHidden="true"
   UnhideWhenUsed="true" QFormat="true" Name="TOC Heading"/>
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  <w:LsdException Locked="false" Priority="46" Name="Grid Table 1 Light"/>
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  <w:LsdException Locked="false" Priority="49" Name="Grid Table 4"/>
  <w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark"/>
  <w:LsdException Locked="false" Priority="51" Name="Grid Table 6 Colorful"/>
  <w:LsdException Locked="false" Priority="52" Name="Grid Table 7 Colorful"/>
  <w:LsdException Locked="false" Priority="46"
   Name="Grid Table 1 Light Accent 1"/>
  <w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 1"/>
  <w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 1"/>
  <w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 1"/>
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  <w:LsdException Locked="false" Priority="51"
   Name="Grid Table 6 Colorful Accent 1"/>
  <w:LsdException Locked="false" Priority="52"
   Name="Grid Table 7 Colorful Accent 1"/>
  <w:LsdException Locked="false" Priority="46"
   Name="Grid Table 1 Light Accent 2"/>
  <w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 2"/>
  <w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 2"/>
  <w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 2"/>
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  <w:LsdException Locked="false" Priority="51"
   Name="Grid Table 6 Colorful Accent 2"/>
  <w:LsdException Locked="false" Priority="52"
   Name="Grid Table 7 Colorful Accent 2"/>
  <w:LsdException Locked="false" Priority="46"
   Name="Grid Table 1 Light Accent 3"/>
  <w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 3"/>
  <w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 3"/>
  <w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 3"/>
  <w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 3"/>
  <w:LsdException Locked="false" Priority="51"
   Name="Grid Table 6 Colorful Accent 3"/>
  <w:LsdException Locked="false" Priority="52"
   Name="Grid Table 7 Colorful Accent 3"/>
  <w:LsdException Locked="false" Priority="46"
   Name="Grid Table 1 Light Accent 4"/>
  <w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 4"/>
  <w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 4"/>
  <w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 4"/>
  <w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 4"/>
  <w:LsdException Locked="false" Priority="51"
   Name="Grid Table 6 Colorful Accent 4"/>
  <w:LsdException Locked="false" Priority="52"
   Name="Grid Table 7 Colorful Accent 4"/>
  <w:LsdException Locked="false" Priority="46"
   Name="Grid Table 1 Light Accent 5"/>
  <w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 5"/>
  <w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 5"/>
  <w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 5"/>
  <w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 5"/>
  <w:LsdException Locked="false" Priority="51"
   Name="Grid Table 6 Colorful Accent 5"/>
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<p class="MsoNoSpacing"><span style="mso-ansi-language:EN-US" lang="EN-US">Third,
when necessary, you could add a POLCA safety card. A POLCA safety card can be
used in case of disruptions in supply by external suppliers or non POLCA cells.
Safety cards are temporary solution for unplanned events. Safety cards are
typically authorized and circulated by one individual on the shop floor
(production manager, scheduler, etc). If the disruption is gone, this individual
takes the card out of the system again.</span></p>

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        <Author>Manouk Nijhof</Author>
        <Abstract>A swimlane is a process mapping tool which diagrams a process from start to finish. It distinguishes different process steps that are executed by different actors.</Abstract>
        <Keywords>Swimlane</Keywords>
        <Challenge><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">A
swimlane is essentially a form of process mapping. An advantage of a swimlane
is that it clearly shows the interaction between different actors in a process.
Furthermore, with a swimlane you have the opportunity to show alternative
routes or loops in the process.</span></p>









</Challenge>
        <Currentcondition><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-GB">Before
you start with any mapping tool, you describe the main problem and goal, and
you decide that a swimlane helps you to solve the problem. The first step is to
understand the current situation of the process. Which activities belong to the
process? Which bottlenecks or waste do you see in the process and which one
affects your main problem? You can map these by using a swimlane. Below you see
a figure that explains the different shapes that can be used.</span></p><span style="margin: 0px;" lang="EN-GB"><br></span><span style="margin: 0px;" lang="EN-GB"><img 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" alt=""><br></span><span style="margin: 0px; line-height: 105%; font-family: " calibri",sans-serif;="" font-size:="" 11pt;"="" lang="EN-GB"><strong><strong><strong><strong><strong><strong><strong><b></b></strong></strong></strong></strong></strong></strong></strong><em><em><em><em><em><em><em><i></i></em></em></em></em></em></em></em><u></u><sub></sub><sup></sup><del><del><del><del><del><del><del><strike></strike></del></del></del></del></del></del></del><font face="Calibri"></font><font color="#000000"></font><font face="Times New Roman"></font><br></span>









</Currentcondition>
        <Targetcondition><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-GB">Eventually,
you could also use a swimlane to describe the target situation, or your future
state. In this case, you can determine which obstacles you have to work on.</span></p>









</Targetcondition>
        <Movingtowardthetargetcondition><span style="margin: 0px; line-height: 105%; font-family: " calibri",sans-serif;="" font-size:="" 11pt;"="" lang="EN-US">

</span><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">Swimlane
contains 3 phases:</span></p>

<p align="left">1. What is the current state?</p><p align="left">2. What is the future state?</p><p align="left">3. What steps have to be taken to reach this future state?</p>

<p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">A swimlane
consists of different lanes. Each lane represents an actor. You see these on
the left side in the figure below. Process steps that are carried out by the
actor are put into the related lanes. </span></p>

<span style="margin: 0px; line-height: 104%; font-family: " calibri",sans-serif;="" font-size:="" 11pt;"="" lang="EN-US">

</span><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">With
arrows you can connect the process steps with each other. Diamonds are used to
create alternative routes and post its indicate waste in the process. Beneath
the swim lane is a timeline . With this timeline you can indicate the
processing and waiting times. On the right side of the timeline, the total
process and lead time is shown.</span></p><br><p><img 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" alt=""></p>

<br>







</Movingtowardthetargetcondition>
    </Row>
    <Row>
        <Author>Manouk Nijhof</Author>
        <Abstract>Service Blueprinting is a process mapping tool which is mainly used in service environments. It illustrates an in-depth customer journey applying a user centered perspective. </Abstract>
        <Keywords>Service Blueprint</Keywords>
        <Challenge><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">The
Service Blueprint is a process mapping tool. An important advantage of the
service blue print is that it clearly shows the interaction between the
customer and the organization. As the name already indicates, this mapping tool
is mainly used in service environments.</span><span style="margin: 0px;" lang="EN-GB"></span></p>






</Challenge>
        <Currentcondition><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-GB">Before
you start with any mapping tool, you describe the main problem and goal, and
you decide that a Service Blueprint helps you to solve the problem. The first
step is to understand the current situation of the process. Which activities
belong to the process? Which bottlenecks or waste do you see in the process and
which one affects your main problem? You can map these with a Service
Blueprint.</span></p>






</Currentcondition>
        <Targetcondition><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-GB">Eventually,
you could also use a Service Blueprint to describe the target situation, or
your future state. In this case, you can determine which obstacles you have to
work on.</span></p>






</Targetcondition>
        <Movingtowardthetargetcondition><span lang="EN-US"></span>

<p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">The use
of a Service Blueprint contains 3 phases:</span></p><p>1. What is the current state?</p><p>2. What is the future state?</p><p>3. What steps have to be taken to reach this future state?</p>

<p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">To make
a Service Blueprint, you need to understand how it works. Every service blueprint
consists of five swim lanes. The most important lane is the customer journey.
In this lane, you describe all steps that a customer goes through, for example
when ordering food. Above this, you find the evidence lane. This lane describes
the tangible and intangible evidences of the customer. For example, when a
customer wants to order some food, an evidence could be a menu card. <span style="margin: 0px;">&nbsp;</span>Then you have the front stage actions lane.
This lane contains all the activities where there is direct, face-to-face
interaction with the customer. This can be the activity of serving the food. In
addition to the frontstage lane, there is a lane with the backstage actions.
For example, preparing food in the kitchen. These are backstage actions, when
there is no<span style="margin: 0px;">&nbsp; </span>face-to-face contact with
the customer. The lane with support processes shows all actions that are needed
to support the whole. For example, this may involve the support of any
home-delivery website.&nbsp;</span><span style="margin: 0px;" lang="EN-US"><br></span></p>



<span style="margin: 0px;" lang="EN-US"><br></span><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">In
addition to these five lanes, there are three horizontal lines. You find the
line of interaction below the customer journey. This line shows the
face-to-face interaction between the customer and organizational employee. For
example, when the food is given to the customer. The second line is the line of
visibility. All activities below this line of visibility do not have any
face-to-face contact with the customer. Then the third and last line is the
line of internal interaction. As the name describes, this line shows the
internal interaction between the support departments.</span></p><br><p><img 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alt=""></p><br></Movingtowardthetargetcondition>
    </Row>
    <Row>
        <Author>Manouk Nijhof</Author>
        <Abstract>Product profiling is a way to get insight into the connection between different aspects of products, markets, production layout, investments and the organizational infrastructure.</Abstract>
        <Keywords>Product profiling</Keywords>
        <Challenge><p style="margin: 0px; line-height: normal;"><span style="margin: 0px;" lang="EN-US">Creating
a connection between different aspects of products, markets, production layout,
investments and the organizational infrastructure. Insight into this connection
is essential to make rational, strategic choices in production management.</span><span style="margin: 0px;" lang="EN-US"><font face="Calibri" color="#000000"><br></font></span></p>














</Challenge>
        <Currentcondition><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">Problems that might arise within organizations with an
imbalance between different aspects of products, markets, production layout,
investments and organizational infrastructure:</span></p><ul><li><span style="mso-bidi-font-family:Calibri;mso-ansi-language:EN-GB" lang="EN-GB">The warehouse is
missing materials</span></li><li><span style="mso-bidi-font-family:Calibri;mso-ansi-language:EN-GB" lang="EN-GB"></span><span style="mso-bidi-font-family:Calibri;mso-ansi-language:EN-GB" lang="EN-GB"></span><span style="mso-bidi-font-family:Calibri;mso-ansi-language:EN-GB" lang="EN-GB">Seasonal
fluctuations</span></li><li><span style="mso-bidi-font-family:Calibri;mso-ansi-language:EN-GB" lang="EN-GB"></span><span style="mso-bidi-font-family:Calibri;mso-ansi-language:EN-GB" lang="EN-GB">Motivation of the
workers</span></li><li><span style="mso-bidi-font-family:Calibri;mso-ansi-language:EN-GB" lang="EN-GB"></span><span style="mso-bidi-font-family:Calibri;mso-ansi-language:EN-GB" lang="EN-GB">Complexity with investments in new machines</span></li><li><span style="mso-bidi-font-family:Calibri;mso-ansi-language:EN-GB" lang="EN-GB"></span><span style="mso-bidi-font-family:Calibri;mso-ansi-language:EN-GB" lang="EN-GB">Lots of competition</span><span style="mso-bidi-font-family:Calibri;mso-ansi-language:EN-GB" lang="EN-GB"></span><span style="mso-bidi-font-family:Calibri;mso-ansi-language:EN-GB" lang="EN-GB"></span></li><li><span style="mso-bidi-font-family:Calibri;mso-ansi-language:EN-GB" lang="EN-GB">E</span><span style="mso-bidi-font-family:Calibri;mso-ansi-language:EN-GB" lang="EN-GB">RP-system which is far from optimal</span><span style="mso-bidi-font-family:Calibri;mso-ansi-language:EN-GB" lang="EN-GB"></span></li></ul>




</Currentcondition>
        <Targetcondition><span style="margin: 0px; line-height: 101%; font-family: " calibri",sans-serif;="" font-size:="" 11pt;"="" lang="EN-US">

</span><p style="margin: 0px; line-height: normal;">Product
profiling is a method to create an overview of the alignment between the market
and business organization. The method is not a recipe for the execution of a
strict analysis of a manufacturing strategy. The reason for this is that the
method consists of too many elements that the user should use creatively and
with some insight.</p><p style="margin: 0px; line-height: normal;"><br></p><p style="margin: 0px; line-height: normal;"><img 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alt=""></p>




</Targetcondition>
        <Movingtowardthetargetcondition><p><span style="margin: 0px; line-height: 101%; font-family: " calibri",sans-serif;="" font-size:="" 11pt;"="" lang="EN-US">

</span></p><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">Globally, the method of product profiling consists of
the following steps:</span></p>

<p></p><p>1. <span style="margin: 0px;" lang="EN-US">Select
relevant aspects of products and markets, manufacturing, investments and costs,
and organizational infrastructure (see the figure above for some examples). Be
aware every situation might require other relevant aspects.</span></p><span style="margin: 0px;" lang="EN-US"></span><p>2. <span style="margin: 0px;" lang="EN-US">Create
a table in which the characteristics of the product types are displayed for the
chosen aspects.</span></p><p>3. <span style="margin: 0px;" lang="EN-US">Create
profile(s) of one or more product types (order types) of parts of the
organization. The profile provides qualitative information about the
correlation between the market and the production
process/investments/infrastructure. The correlation or consistency is better
when there is a straight line. Deviations are called “dog legs” and ask for
further analysis.</span></p><p><span style="margin: 0px;" lang="EN-US"><span style="margin: 0px; line-height: 101%; font-family: " calibri",sans-serif;="" font-size:="" 11pt;"="" lang="EN-US"><span style="margin: 0px; line-height: 101%; font-family: " calibri",sans-serif;="" font-size:="" 11pt;"="" lang="EN-US"></span></span></span></p><p>One
important thing with product profiling is the awareness that every cross in the
table is a <em>relative</em> decision: aspects are compared with other aspects of the
product type.

</p><p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">In the way we just described product profiling, we
assume the production of a complete product type has similar characteristics.
However, normally practice is more complex. For example, an organization uses
batch processing for several components and combines these components by making
use of line processing. When this is the case and you do want to use product
profiling, it is useful to cut between these processes and make different
tables and profiles for different stadia of product components.</span></p>

<span style="margin: 0px;" lang="EN-US"><br></span><p></p>

<p style="margin: 0px;"><span style="margin: 0px;" lang="EN-US">Hill, T. (1995). <em>Manufacturing
Strategy: Text and Cases.</em> London: MACMILLEN PRESS LTD.</span></p>

<span style="margin: 0px; line-height: 101%; font-family: " calibri",sans-serif;="" font-size:="" 11pt;"="" lang="EN-US"><font color="#000000"><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><strong><b></b></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong></strong><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><em><i></i></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em></em><u></u><sub></sub><sup></sup><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><del><strike></strike></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del></del><font face="Calibri"></font><font color="#000000"></font><font face="Times New Roman"></font><br></font></span>














</Movingtowardthetargetcondition>
    </Row>
    <Row>
        <Author>Oladipupo Azeez Olaitan</Author>
        <Abstract>COBACABANA is a card-based concept for workload control, that provides a unique solution for high-mix and variable-routing manufacturing environments, such as job shops. It involves centralized monitoring of workload and release of orders to the shop floor.</Abstract>
        <Keywords>Cobacabana, Workload control</Keywords>
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<![endif]--><p>Job-shop
environments are confronted with the challenge of lack of support for
production planning and control. ERP packages provide planning solutions that are
not suitable for job shop environments as they do not focus on capacity
planning and control. Older card-based control systems such as Kanban and POLCA
are suited for repetitive production environments, but not for
high-customization low-volume environments such as job-shops.</p>




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   Name="List Table 6 Colorful Accent 4"></w:LsdException>
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   Name="List Table 7 Colorful Accent 5"></w:LsdException>
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   Name="List Table 6 Colorful Accent 6"></w:LsdException>
  <w:LsdException Locked="false" Priority="52"
   Name="List Table 7 Colorful Accent 6"></w:LsdException>
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</xml><![endif]--><!--[if gte mso 10]>
<style>
 /* Style Definitions */
 table.MsoNormalTable
	{mso-style-name:"Table Normal";
	mso-tstyle-rowband-size:0;
	mso-tstyle-colband-size:0;
	mso-style-noshow:yes;
	mso-style-priority:99;
	mso-style-parent:"";
	mso-padding-alt:0cm 5.4pt 0cm 5.4pt;
	mso-para-margin-top:0cm;
	mso-para-margin-right:0cm;
	mso-para-margin-bottom:8.0pt;
	mso-para-margin-left:0cm;
	line-height:107%;
	mso-pagination:widow-orphan;
	font-size:11.0pt;
	font-family:"Calibri",sans-serif;
	mso-ascii-font-family:Calibri;
	mso-ascii-theme-font:minor-latin;
	mso-hansi-font-family:Calibri;
	mso-hansi-theme-font:minor-latin;
	mso-bidi-font-family:"Times New Roman";
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<![endif]--><p>Production
planning does not consider workloads and as a result, throughput times are unpredictable.
Additionally, reliability for promised delivery dates is low. Workloads on
different work stations are unbalanced.</p>




</Currentcondition>
        <Targetcondition><!--[if gte mso 9]><xml>
 <o:OfficeDocumentSettings>
  <o:AllowPNG></o:AllowPNG>
 </o:OfficeDocumentSettings>
</xml><![endif]--><ul><li>Workload and throughput times are kept within
their planned levels</li><li>Balancing of workloads is enabled through the
use of a centralized planning board</li><li>Allows for predictable throughput times,
increasing reliability of promised delivery dates</li><li>Relative urgency of orders is taken into account by
the sequence of orders in the backlog list and the procedure for selecting
orders to be released</li></ul>




</Targetcondition>
        <Movingtowardthetargetcondition><!--[if gte mso 9]><xml>
 <o:OfficeDocumentSettings>
  <o:RelyOnVML></o:RelyOnVML>
  <o:AllowPNG></o:AllowPNG>
 </o:OfficeDocumentSettings>
</xml><![endif]--><!--[if gte mso 9]><xml>
 <w:WordDocument>
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  <w:Zoom>0</w:Zoom>
  <w:TrackMoves></w:TrackMoves>
  <w:TrackFormatting></w:TrackFormatting>
  <w:HyphenationZone>21</w:HyphenationZone>
  <w:PunctuationKerning></w:PunctuationKerning>
  <w:ValidateAgainstSchemas></w:ValidateAgainstSchemas>
  <w:SaveIfXMLInvalid>false</w:SaveIfXMLInvalid>
  <w:IgnoreMixedContent>false</w:IgnoreMixedContent>
  <w:AlwaysShowPlaceholderText>false</w:AlwaysShowPlaceholderText>
  <w:DoNotPromoteQF></w:DoNotPromoteQF>
  <w:LidThemeOther>DE</w:LidThemeOther>
  <w:LidThemeAsian>X-NONE</w:LidThemeAsian>
  <w:LidThemeComplexScript>X-NONE</w:LidThemeComplexScript>
  <w:Compatibility>
   <w:BreakWrappedTables></w:BreakWrappedTables>
   <w:SnapToGridInCell></w:SnapToGridInCell>
   <w:WrapTextWithPunct></w:WrapTextWithPunct>
   <w:UseAsianBreakRules></w:UseAsianBreakRules>
   <w:DontGrowAutofit></w:DontGrowAutofit>
   <w:SplitPgBreakAndParaMark></w:SplitPgBreakAndParaMark>
   <w:EnableOpenTypeKerning></w:EnableOpenTypeKerning>
   <w:DontFlipMirrorIndents></w:DontFlipMirrorIndents>
   <w:OverrideTableStyleHps></w:OverrideTableStyleHps>
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  <m:mathPr>
   <m:mathFont m:val="Cambria Math"></m:mathFont>
   <m:brkBin m:val="before"></m:brkBin>
   <m:brkBinSub m:val="--"></m:brkBinSub>
   <m:smallFrac m:val="off"></m:smallFrac>
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   <m:lMargin m:val="0"></m:lMargin>
   <m:rMargin m:val="0"></m:rMargin>
   <m:defJc m:val="centerGroup"></m:defJc>
   <m:wrapIndent m:val="1440"></m:wrapIndent>
   <m:intLim m:val="subSup"></m:intLim>
   <m:naryLim m:val="undOvr"></m:naryLim>
  </m:mathPr></w:WordDocument>
</xml><![endif]--><!--[if gte mso 9]><xml>
 <w:LatentStyles DefLockedState="false" DefUnhideWhenUsed="false"
  DefSemiHidden="false" DefQFormat="false" DefPriority="99"
  LatentStyleCount="371">
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  <w:LsdException Locked="false" Priority="39" SemiHidden="true"
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  <w:LsdException Locked="false" Priority="39" SemiHidden="true"
   UnhideWhenUsed="true" Name="toc 4"></w:LsdException>
  <w:LsdException Locked="false" Priority="39" SemiHidden="true"
   UnhideWhenUsed="true" Name="toc 5"></w:LsdException>
  <w:LsdException Locked="false" Priority="39" SemiHidden="true"
   UnhideWhenUsed="true" Name="toc 6"></w:LsdException>
  <w:LsdException Locked="false" Priority="39" SemiHidden="true"
   UnhideWhenUsed="true" Name="toc 7"></w:LsdException>
  <w:LsdException Locked="false" Priority="39" SemiHidden="true"
   UnhideWhenUsed="true" Name="toc 8"></w:LsdException>
  <w:LsdException Locked="false" Priority="39" SemiHidden="true"
   UnhideWhenUsed="true" Name="toc 9"></w:LsdException>
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<p>COBACABANA is an acronym that stands for Control of Balance by Card-Based
Navigation. Martin J. Land
proposed COBACABANA in 2009, as a card-based method that is based on the concept of workload
control (WLC); simple to implement; more suited for job shop environments, i.e.,
production environments with high routing mix, as compared to Kanban that is
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    <Row>
        <Author>Rik Van Landeghem</Author>
        <Abstract>Product family grouping comprises of a set of approaches that assist layout planning. These approaches assist in designing work cells by allowing the grouping of products into families. The groups or families serve as basis for creating cells, which can then be configured to create the facility layout.</Abstract>
        <Keywords>design of work cells, product family grouping</Keywords>
        <Challenge><p>Producing a product in a few work cells that are located in close proximity to each other.<br></p>
</Challenge>
        <Currentcondition><p>A product has to go through various distant work cells for completing the production process.</p>
</Currentcondition>
        <Targetcondition>Reduced movement of semi-finished products between work cells and decreased number of work cells required in the process route for producing most products.<br>
</Targetcondition>
        <Movingtowardthetargetcondition><p><img 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" alt=""></p><br><p><img src="data:image/png;base64,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</Movingtowardthetargetcondition>
    </Row>
    <Row>
        <Author>Menno Herkes</Author>
        <Abstract>The Kingman’s Equation provides an approximation of the mean waiting time of the components for a single process based on its utilization and variance. The higher the utilization, the higher the impact of variation, this results in longer waiting times and high WIP. Rajan Suri calls this "the magnifying effect". </Abstract>
        <Keywords>queue, waiting time, Kingman's equation, utilization, variation</Keywords>
        <Challenge>Identifying the mean waiting time for a job in the queue before a machine.</Challenge>
        <Currentcondition>Processing times, machine utilisation, and arrival of jobs vary from time to time. As a result, it is challenging to identify an approximate time that a job or order can be expected to wait before a machine.</Currentcondition>
        <Targetcondition>An approximate mean waiting time is known for a queue before a machine, such that relevant countermeasures can be taken to reduce the waiting time.</Targetcondition>
        <Movingtowardthetargetcondition><p class="MsoNormal">Kingman’s equation provides insights into the mean waiting
time before a process. Machines usually have a queue before them, and John
Kingman described how a queue forms mathematically in 1961. He did this for a
single server. So, for a queue waiting for one process or machine. Kingman’s
equation is an approximation of the mean waiting time.<o:p></o:p></p>

<p class="MsoNormal">Three elements influence the time spent in the queue:<o:p></o:p></p>

<p class="MsoListParagraphCxSpFirst" style="text-indent:-18.0pt;mso-list:l0 level1 lfo1"><!--[if !supportLists]-->1.<span style="font-variant-numeric: normal; font-variant-east-asian: normal; font-stretch: normal; font-size: 7pt; line-height: normal; font-family: &quot;Times New Roman&quot;;">&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;
</span><!--[endif]-->Processing time of a job<o:p></o:p></p>

<p class="MsoListParagraphCxSpMiddle" style="text-indent:-18.0pt;mso-list:l0 level1 lfo1"><!--[if !supportLists]-->2.<span style="font-variant-numeric: normal; font-variant-east-asian: normal; font-stretch: normal; font-size: 7pt; line-height: normal; font-family: &quot;Times New Roman&quot;;">&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;
</span><!--[endif]-->Utilisation of the process/machine<o:p></o:p></p>

<p class="MsoListParagraphCxSpLast" style="text-indent:-18.0pt;mso-list:l0 level1 lfo1"><!--[if !supportLists]-->3.<span style="font-variant-numeric: normal; font-variant-east-asian: normal; font-stretch: normal; font-size: 7pt; line-height: normal; font-family: &quot;Times New Roman&quot;;">&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;
</span><!--[endif]-->Variation in the process or arrival of jobs<o:p></o:p></p>

<p class="MsoNormal">The principle behind Kingman’s equation to approximate the
mean waiting time can be expressed as:<o:p></o:p></p>

<p class="MsoNormal"><span style="font-size:9.0pt;line-height:107%">Mean waiting
time = (Processing time of the Job) X (Effect of Utilisation of the Processes/Machinery)
X (Effects of Variation)<o:p></o:p></span></p></Movingtowardthetargetcondition>
    </Row>
</Table>