I will start of showing my pollution free Power plant for red/green science level. They are made to fit 2x2 chunks and if you place them inside 2x2 chunks all pollution is removed by the Fawogae Plantations. They should actually soak up a fair bit of pollution from surrounding chunk. First plant is made with the combustion turbine mk01. Later I modified it for the combustion turbine mk02. The rest is the same except for some rearangements. Had to make space for the larger turbines but it's so worth it. Ratios are as close to perfect as I could get, some overproduction rather then under.
- clean-power.png (5.91 MiB) Viewed 2576 times
The blueprints are nearly self starting. You need to do 2 things:
1) The Power Houses run on a closed Water/Steam loop. When you blueprint the power plant you have to fill that with water. If you look closely there is already a water connection missing just one pipe. Connect that till the tank has 10-15k water and then disconnect it again. DON'T leave it connected or the steam backs up.
2) Supply power to the plant till it starts producing its own. If there is about 1k combustion mixture in the first tank you are good to go. Disconnect the power again to the plant is self contained.
Combustion turbines mk01:
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
Combustion turbine mk02:
0eNq1XdtyWzmu/ZUpP7e6SPCer5j3qa4pJ5ETVWzLZcvJ5HTl3498kbQ7Biisle63uThLIEhw47II/Hnx/vpxfXe/ud1dvPvzYvNhe/tw8e4/f148bD7dXl4//W+773fri3cXV9ePm48Xv13cXt48/dcP25v3jw+7zfZ2dbP53+7xfh0vfvx2sbn9uP7fxbv44zcFYrNb35wQPl0+7P/Z+83t+uZLkMU/lh9//Haxvt1tdpv1izDP/+X7f28fb96v7/foR4yHm8vr69X6ev1hd7/5sLrbXq/3P3C3fdg8Sfb000/C7P/++8W7VY4/nsT6CUwwsFV9AUtDA0ugZDOsDAp2WGbKGlo5ot2sP24eb87B1RlY5TZAB2sgWJ+B9SPYC8z2+vv/re9X+xMWFZVJ/728ooXfy/4Eftzc7//V81/s17j/z5vng/v5+8f77af17YXyi+P4i9/ut4+fPu9Wm/u9Udw9/UvlFw+/J5r0MVjWoSCFg+R/lVs03OjHjQnAFUjd2da2OLUdTxa2vbp6+Ly9X6/uHm/u3v7aQT3RsYzsVk8DlFPcqE8CuGGrG1YiAHsyw6vLb9tPl3u9Xl/e7i6f/8lb6GbvZV7s5SuWupUdspwkx8VoYCczfPr3q9129WkPevtxZoP69yBwBq2KJREQK+snNmu4ggmZp0Imv5BjCpQhqcZ0GwqE1adYFcKKU6zmV1acKgs6/mmONSgsdYEpUGYpuj8UObCugqGu2sE2DbiE26axygwb0B7o7JWcih+2T1daGVsy1tpQt3QqGWUEBhZlBPoqM2kETQUjjaCqYEJ6uJJZDzcn/Nu618TZj1jO1JfW0Av2vZA0BcMM5uBnGWANA5tv/8lg7r6vtl/X91fX22+rr5fXX1XjG0ewv269Bg1GMmEmZ8EMKLYpGGZAhwjRAMNcpzg9dSVhYHUKhtlDnB7hgtnDIQIxwCrg9ET9yGlfuII4U+I/yqUDuAHAHfiHvp6/CGvgwui3V7o3jK5xeY3sLm+/rHIIQYnzZseiilsdwX8oKmRT03NbIYuaWnqF7Glq5xX6ukxvxuo3oO4/5vVkPrv7y9uHu+39bvV+fb1TMhcBOOYn69lLuL5/kdQCNq6Rve5es8nbx93d40473S24tbK4RM8ezOYP5hdfjbPabtAHaX5Rt4SouJ5T8ebW0nBGfqf9wlZCZjd3xJr/KybAfdUaoAsRXud+q5QEHL/hhwVOdQ8G7Op6e7nX0gS9vUknnj0mPfoXkf03VgczDtJmcWBPVICqnuWeKSxdrsLFp3oBpnJgRQVrXISog3Ui31McJ30QuPn84RsBwE2zlQ+vt3eKZNW9HQK41UXXoHaDDiDBEBOAC+TlIrDjoxDyZgdu5WI2fbMw24lTqx6dA9OP4yCiyewoYYWAh2dZr8OCGYcwW28MwqEZsiWmymKJlqnUsAFGJKwdF2EMFa65+HCbu5R6uM081eTQmajTUOngeBsGXAxuP2kAilzwCx7urje7nebfjd+NT4IOKaj/uDAbw380Xeu4oBV4qt/xlFWX5xSMq969oBm4HXj9ClhQC9xIxoGosJsuxgfY4aZHmmXwqmeCZRA7vELLFXCtkKtC6fuMcRGOYPpWC1mGSjqacGg670kS5+gbspGFJUO2Qvjh6by3F0FawvFYGotGC7NHWY1ld7TQ2+d4gwgekuNzuyAsOAWdLxzkLMT5tiThPGcDLRGus+csMhQG1+ZQNB5rZzgeg6FKnMhjidUZepEl1oA9NHG4Uxl3/JIH9mQrn++uFEdJFn7z8XP9YXt5vZp9szOWEp/f3wv6gttZMpBASrbMjTkTXpyBVCk/wVhlo8AMybqXr7s6IMXhYewOzv3QyaOFpPtEHQ37gByTxgaauJN37ahAFYih8Xji3QJ8O6TqwOpHacFh+LDdXm9uP+2xv03ITtk4QX+5e16Avl0+Banqr1aOSWRsX+OcPAOtc8QkA21wzCQdbcFi8O1W/Dt2q4Le2pivQbA1HHzeX1xD4phXxhoyR70y0ArHvTLQKke+MtAax74y0Dq49+Vv2ftB1Cg8lydAgjhFRJ7rfkGD8OlJ/g49NTCOmt98LXFRmYGWCbqZ7om0wpUKDMEqHtUFh9vfGp7oNyTsHPXtKQNLviBbEB4wBru+gh7wONKjY4DSgGxdFxg2emATFbEZKs0UmG5RnYiyDKSKIxkLBHN1Z7zCzr2iMFbJJbB1yQYXWMWuo3EZbCMeGsLUUS0w/A2dtUiqImuJhVdk92KdN/dBvaizhMQzcZbuOnq5/eyU6KsdSHnTo0AJgXtCry9cgv9jcfD1fGLiVVgx4B3FMwn+VN3BF/75d6qKS31Q9OMqoVBgxsZVsvAcq7vwLAueg/fDZYmLc1AtLQ628KzEEedP1oL4gBWeX/WMF54lRrbw/PMKq2uFwny3jX2OFFXV2OoF78Gj+8WbxZj9hzxyLNZYdZk5GmtsOlqjUooWWqdSihbaoFKKBhraPWGuN6h9wnxDF3yFu+dsxeft48MsgxXT+fhydeqCpJ5JkNZwSE5a2shUmtBCK1Sa0EKrVJrQQmtUmtBC61Sa0EIbeF4ttvN5NUkBzwT+DKx6PyShwTCkJMT6q0fMRDa8MjYqZSrHZ6EVnHkRq2fbK5Xxs3an4anI6HirLyDJYW7faeBhqb7eHLhkniFYBt4R6XusKi8LDOvZE4DZkID7Ivt5qgWB9SfikNttwX04//yuGsAeBzs3OLngOhswP7Ub6Od5zpI9mYyT++05hCWwRO3Y8AUsuBX+N8T2dk9+SHzMppgRZpOUhCdqPFZQ/DYbBcEt8O4ujfe8VWFsizOeHka2OILpn5ZC5DoMpMHxxoxV1oALZiBFKszXV1m5BIQhWeLi76yjZQ6t6GiF7ENm4VWcYB4db2ikkmkHQ4mdC+0NNIL3YOivBapvjiFYI6MlAw3tWRfnamuJ8O8NteGU7+h4DCYLCgNW0he2pC8NfyDoW0qD/XYXbIdhPeaOEhvmdrDgNagOUF2kyfz+D85qcGkUZzW4NMqxGgx741gN1u7grAYLCWc1WAskWQ0WHMVqsFZJsRoMyVhWg+hoJKsh6WhwxfbknghRWEOID8fzY4juj2FORQ3H4xdBWBAievpfB66cS2QchEZkVg2ozrlExsYMziUSvb8wk+d27EYKEe8mGB2P41IQ3FMy1k71btC3JQWCdhodj/YS0cfBY4cpUO/3rNU3ioJk7Av1hM+SDDKXMBUsgvntMJUs4ultj+HhvRqSfmo8edgUE7wIz+EEujMMBLbAsC6Vc2kz41hwaTPjxHaW0RTcZI8UB+606uJKoHlICXeXkkRccH3TFoQGkNHEDuxIkmhGUyIMXaged9Y+FwrM0D3JDgo6WmP5Ud1vMcJNW4n6jAgZhKvueEeQUiCAgweYoRLpi094iBUNUR2VqJT837uTIx8cbm0i2uNZKuGeLRkGkSrh2LpOV8MdeZcmO+4wG0sflIus70rGnyZZSBFHcgydSlijh/mpybhf6DkzABtCgPsIYEN0BLbC7qbngC+4D54XEC69dvIFhHFCB01DCDANIWENI2KZio71iziC6VZQBHcwDaREVq2NVeLd7ywkzpUzVkm1TrEka5STpY8zKpzHpk9tQikIx6SwDleJ3sSO90apRtz9Gx5cwXFd8iaQVV5/mVSeasbTxK61FNzPNE5HBZBE3UX1K1QbjmsMROuwI+hS4eBK35WtfKeGu3iehTQ4UehChWmwHtteUCJmheqK1KlTyyQrc+DOxIIwMaUaNmwFVIbQmPlHJQh10yPGWBhAeA5QX10PXN3aQKM4dcZ0RIpSZ8jFMeqqDsYR6poOVuiSdSVSsADh4egLOIjQqTfcJzK02ynenqFdIlXn4K0naDyFALiRqqnrix/EYyV9T6AZFYgaM1VbN5ZbqLK/AUZ4cYbuCL/NkKmTb8QMOHyenz6VMwSmrq9Pi4VoDEG9n0TFFThJ6TjAGaQ09OnSM+zNGvtRmHq+IVSlSvCGYJgnNZXLH8PMdTXQKY6e0wZMmvB/HDJOYPDMIY5Uu2Fj1jNFGdV3BmyccCql+9smZGKUhCEsPUmi4U5cjnhLE2O/OllGz2QVPcfBVtGJV4uZGyFhjB6nQhtd7+T8iKyDJbaC7h/fkoWLeYouccG9cgdjPQsR3GQPbsO9fWOvuGdEhhqJV0S6WClQfrguVoq4w2sgCY5kLBDvUOcYWZfRLgthKiNOPDWAKKapsQUN9bNceuuo1+WYgJeB6RHiN35geEQCUGFfznMBZvDB3Zgdo5zYonLGu9/l7I9+YvSfiYz1q5teItigiZimWFRSWbfR3BksQy48r6wDlcAV0PUlFpw5agBRSWVjiVSfOEMuzr8SHYzrBpd0sEoWzw24hvtoDk54BhoWnOZMeHAHVuSOv1zjzjXQFMsEMywzwjo43GmOd0N5wTqwWVPP755nR7km3AXUDx46GSJOwQrXkF8HIxrVO05uJbphGQJ2ys01VEfSBAJLE8gNbZPVZ8poOBvUs1s4PcDxmC03uEmW565tGUUVj6xwJdT4PHjczVbRNl+uJTS0y5cL1f9pawCq39OrftSOj9rzoEaUL+xC9Zvc6Uo7bx0d6HIVAWkzLK0L1p91OH39VaAKN/dyydfg3l4uWCpmMlY+qIkdKtYIcBN4z9dl4PGTIR/OsNaVNhLHOzLQqNdyxhIphrUhF/VWLuhYHL866mCdpR0FomCFUA2O/Pfzx7qAzINXaFW9JRDsa5eMOPs6eGATU0kwlk6Qql1LL0xZwZCxMuweAwun5BhAHY9Oo440loNOt1/X91fX22+rr5fXX6fdn1WwGJjoVF9ijEzsZ2BxQ4d0rIRWSzxWFbn5Q7qEBQ0UDa1x44Z0rMZ1SdPBTqf/4+Zht7m+3G0nHXV/qjY/c7g/XT5cqNCeVr0x/V7cOyvozKHp0oV7taZjMQQc/agIMULIozuSihPd/IIiMBPH0ADR0E0HanRrDNxBKkIScSLJwylC83AizsMpieHh6BucuK69OhZFwxEdi2XhJL+RJKpIZKy9wC65AYSTbjx3TsLrROKB7TCVxyUtNUxcP0mZIuMYWBGmCHmWm3Fijn54Ml7eMRaal/7zw+b2y2eDEx+0s1JVzEI4g4Z4DCXHUBnaltdjFrmDGX2X/gaX0D/XF+23i6vN9d4jfLh4958/Lza3H9cv7KPjXO4v++vzD00iYlxD0ozCUVctVGMD/fQUxkPUT0+BPUTPfYAMYPDf1QX2CQ31wT6hobtGUVoMMKbBr7E+pr2vLlWlmvtmHYtq7Zt0LOFIKAZagn0LR+GnVLyFb/bA4g18jWVX2BkwgBpLUMn4PVo7zE9xUFBLHbDnoR/zFmAgXasLYsGny4fN1UZVZHkNG9pfw4aH77f7fySqBhvw9q1pp11VYGOevhkrz6B1pxkY8/rN2Fom82ZIhTwh0PZAVFT0FZznvgGIAckN2tEXcZ4Lt6MkapekghbEXaImgjusn0pqlIIBxUzz1g84Uv73f1KR6r//i9rhLhyG+mCytK67wfXgMMCYBJm+vsGQpQ2pqAYcVcei0mBFx6LbbxDdN8rAh105HgaXgefKigcWp1S7pAUZ1d2mfb54PWf41BWaueDWel0QBjwEZ/X81YBn0qoOlJiar4FFPWszsBh3zNBVBb0dQyKiC4EhUMcbuBpI6NM1h/3WiL5cc4GiPpfHlBbEgPODTXULPR9J1pi4fGT5tXzk85HY/m/z0chK1phRj1M/RLFQJW7dSqgZCwYU89bNWGJH/UHXmR4oqudQLxgHUNW8uQuCFR+ooO+QwKxOfXuIGQnqdeZxpirISjjWzBtZM69SyJp5wUvmVZjWvMbuNgLK2GCqLW/XsQZZMR9+A0lUPltt2lFTZMimBpbAgYCuxISnsh1NgWrCU9ndA1uYMrmhwgqnxV0iNqb6bojY4YS7S8TBUGF1ETMeG+kHMeNdPwyJ8IjIkAhpWhhnEuGj5jzbmJnIyJCwgv00DI01PJ4xBEKH/HoupYwGSZ5dwIYZlMmasYL/7N5Y1Ps9xNoY/czaWvxWkSdHBetX0GaLhcygzpAgl2nMkCBD6DMk7J3ZzKYKxIn2GFRl6TAdLuPWytBh9LNXGTqMrtMK02E8d0qFp30YC4UJMMYqK0VcMcCYaMJYH8OBMaQaFDVW5RjXRkUNQ8eKHHPFQMMfkzmmCNSGRxGegUy1ZZxta2wJFTkYSsR5MJZUVLBgSIXwXCKwBzjRxVhtx5ku+lI73uTZEkmYSoUhVULfa3lMCxwWEKerLUwzZmO1FXSmXYttYMXBMfimdjSWcJlFJ8nJ458iJ9fBjFUzTspgvC39oAAv/qP/izNwHrJnVwfseVkKhF0vQ3uVonYYYIzrZS2Q8b0MsTjfSyUzt0D5XvpIuma+6T/L7vh5vLmnItGIp/6eaZEtEO6ZeHAz2Nuu/CIVo4XCMocj/gSjhQpTh9/8jIrbIObH8168HJv/3t1vtvd7sP0/vd/sD7cuN95WwDKAARTWj26lwLX1FgPuvXqOfsQt+OAxEg9V24KI4OBgx+ImYTecfHBciDALgYeJGCcI6GIQ/TdPRL1P32FpMI3kDa5LubBH6tIJyrt2oUrg/Nwo/yzrpUlEWS++9QpFgjFOvzADTQzPRhjetiVXgd1njwEJTOL27Ukj+0f438Y3gTnd1jbBpG5jj1IgyTCR6CDRFuwErINEIukwzZzOcI4OQ32ZE9Ns29jixHSLs3aZ6rUdsw5WSUrMz57IdN+oPnIx6RJ3vI2E4+FHQxsqpJlagREOx/jJI2TGW8bF7MEVJtltLT4xOWoLLDPUEwuswNwT37aAz/bm6mtQBCUnMc/fabkznH1L0AHTXVzaLIFJsRtClshkw/WrpwgamRgyJfw9gCVSBnk4rusAY0iEqYBw3OU6IkTclfAcQ4HDLpd2B0iIcaFijRROt5uKhUdK+kmniBMWFhUZGQuE24e4jmXFgyTX1uLtRAwVwmMcLf11rjGJgUa1E9GX2JjGb4ZcjeonEqsORrV+i0UHSxzHw4LLuE9tIOGDFqPjwUxrRM+36sHFBy365KXGLlpHZ+Buq749ner0ZojViVZvHt11wf1KY7kJp314Tk1H24fEqR4ZWra1YvTF6s87opafekO9TGOlxPNVa6EoNdt19AbaNMR1XIbfUJJe9lRRBWd/G8rEeiWU2RZjrRKm9ws2FqFNoSpO+bagGs75tqA6Tvq2oAbB+tax+rJ7wfnO8DGqhlBV5LhEfqref93/iTlXxWNcPVAhhrFyKsQoOhYeYhTPcvEQw6VFPMQwVIiHGIb+OsVjstCoEENfYqRCDF2uyIUYXQfjQoymgyWaydTxalKP+PvP6Hhx0iMRkHQPLv4Y1FJ0w91oA6nTXCf8fU2PA+c6dcdHYsEfAPLf/YdDZIk4Z8hzGEQY0lPDiSBdiIhGvyyEarljnDyBJ4+4jFeYdojWetEu1j4J4Qyx6zwNPL3didO0IAy45qkE/7PPniLb+brhd1EiOTj6UUmUG2hgURwc3coS7vs1x4ULcgBOZBl/W4yecLfQ0CfOujGUOViyTCPcmxxIsswgyTI9R5Ys03CyTM9M40ZjizNFvNF3OVOdGyXoYIUky4h/LlHP1ADHOHSJG5zYF8erl57xRo1xeHAHPoPFI++CUuB6dyDyi+8Oeolwzt63EmzI/bPWgZcAvRDzUXRrAUY0HF1izxlZkBP8zvYb3TqcigV1wUHNl+Sm5vfSWGr+z+twXc6lw965fp0AzIXoP9IVyjcGANiZbgzq4RMVUlB/33OkgaYQCUDN6Nwel1ILHJswxmdyHs69Ihj/7CuCXpnekoY9VWYmuHHdVphFbgAB4yUkzVaHNqKQqSvTGA/TWiLlYRpycR6m6GAUt1uiDlY5kogF1xiCtAWGO5DieE/SG+FAOh6U9B7gdK8PN1Jj/HSlor0ppjvUKRa3BZbhHLdPfQX3Vg0JK46k23BvDMfaAuswF8ZlJ30w2V9DSHSaxGq65MEwto1dxTgSc6gEcmBcBxijS4SpgAV19zwHZaD8bd+y0bYt4hj/2Ecnxz/+Y/Mf+xgok9qzKyMwZG/d3kagxkZGHYshY1hyJdihNYDgFi3W6gpFSbDQmH7b1hKZPi2WXFTHbck6GNWpRVQ+9oiBpSRIxnP2I+KP7cTxSmBEvGmLZA9uonxJQ9eZcv8MMMJN089TJNw0Q6YGV9J9u9AZ98WQ0R/NABKKP8CPKmpVUSPhyejLFk+O+9B29s2SoXz3kIT6Ny5lwKk3z8UhROot4bSAIRV2WoyNBOcXxzyzfaGyZYZkg8HS5Urk2BXxP6EfOJtC9IPl+vIleDqLoeYFk+L8iT1A5R8uGTOVXbT2sHD1+dc9xOvzI1WyPv/zjlaXtigH0dAVNUjcOCCcf6gSc0emOvlJ0cEiW+z3j1MamXAFHXTukfH+fVI8uOjDJ5nr+GR1n++uNO/o5f2E9De0s6lW0cT34X43jhXWfO95gxAXJNO0XSkwVW5knLYrjjdio+C9mo1TsaBOAAX+Qjg6RWCKws/mJyouQqIIfrMuFGfXUjPz7NAwkVJRhoHruikNjX9cqB1Fde0NztkVfKTkqOiITZdKKmJyi2vuvIkBhImiyqsaGECYyACqP2qrACrcgbbp4J7TUZeMl/eP97ca/piZ8oLfsL26evi8vd87Po83d3a05nj5Nzimg35xVSp201e7IDucWe0hOmk6DjMD3ZKJYjroumrUFHTpOhhHdTA0Vkh2ggGHN4gQxwOP0fBJ59I9uITTV1V4V0QPzeQo+u9ouAtexMw3zsvI6Cwm5v8ldTM9t2UX3BV2KSUxDizxrGD0jDvduv0wTAr9llgwKYDVdyKpAQz/WA1g+zruvXuukj5wXI+8QNOKVfffUAMof+k3huoJDOitZD1zOmzjBuZ9rDIgPmBxCYBFnikDsEi5DICF4zKPfQw4LnPJOtBql8PmYghwEc2hgj1sRMM7n7SCwjoeDu5hk+Prfziuv7+NZ15YNft/ffnw+cJOmv32YubL/+N6faWa/V4muPTmW2rBI2TPm/Q9ckUjZJ/AnqxltvZGh+xo1O2TdJABMvFQMQacRNJoD2X/axFNKahO1R5IUCCX7heckfMJg2GIxjxx1t3QPVhhwCylQRQrSXMwqIQmMgeD8iGnwFIHY5rbWGDCdLexdlPocVgp4OHQ/vdcryMPGz18154QxbThAsZ73rxRiw6MD706nNcBh9H7n1s2EHjYrRx+/evP2bs8+7kG/1z8pUOFxIPQNuGlOB9wwmdjyfC4pwsayrQUCtlXwqtwTjXgZTgncEYTD05cIApswEWTKpwh8OE2FNeph47qwYk74JSGSw/IuI+K4EYU16cHhHZSEFw85+LTQ0ZxnfIWNJnjxK1wksinhwanc3y4HcV16mGgWS0fLsI1EUAPJYIZKKe4gia2fNIiZYbI+1tAIw/k0C34JxOWt+VJQBSr/Y+hSZYUPP4QQFBBvicFTbQ4zyGbaGGCgoq0cWz86YSoK/UXwoAKZ2Bce10hK46/sgDAjpGvHTL1BLnla2VSQUaSChh9AsVw1W+qEXGlKkIni5W3H2xgSmxTLWM0mFjnYGhTx2OIocNhXR3nOU+MChP7HAypLcivXAENS4iGudhYQjTOwTqTXbXABvHsZLiqNR3ojoNcdj2iT26sc451ATklLHUwyGhkfgd3yGhkfjtgU1Nkfm91zC7m5ow1AJH5RYONTElzi+1UocAAGygTOYnHpR4R5lEnYqT6/odQZrJT/oTCRhdsRrWdXbAFhU0uWDjc8kmLhltOafuyCLq7vP2yeiJ4BM01fH3kk56ojDoY3PHjrZB/7A/w5nr90m7kTcLoxSxXz131DtZ8+RQ9P8lj/fVzXzz/X3fXXwdIkgBJEhBJXi9RpySHv/ZJcvxrjySvUj9fFd6/jcDfetYXARkiIEMEZBBABgFkEEQPcnpH4f3bCvxt8/xtAmRIgAwJkCEDMmRAhuyXQYC9EGAvBNgLAfZCgL0QYC8E2AsB9kLMvdh/Sza79c3+f3h//bi+u988d8C9vtx/Nvf/27+fumH/6/lh879uvgTZ/19f1/cPz8Athdgll/jURfP/AQByDyc=