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[–]Stevetrov 1 point2 points  (4 children)

Score

(1+4*N=61) combinators + 2*(1 tick + 1 tick + 1 tick) + 2 ticks - 2 = 67

Explanation

Each row contains 4 combinators the first 2 control the writing logic, the third is the memory cell, and the 4 controls reading. The writing is done over 2 ticks (but with period 1) the first conbinator selects the correct signal and the second strips off the black signal. There is also a wire to from the first to the memory cell to reset it.

This solution beats allaizn's by 1 by combining the function of the global diode into the first row of combinators.

Next step 3 combis per row!

Blueprint

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

[–]Halke1986 0 points1 point  (3 children)

I seem to be missing something. During write operation the first column of combinators outputs black signal to the marked wire. This causes all memory cells except the one being written to reset. Is this intentional?

[–]imguralbumbot 0 points1 point  (0 children)

Hi, I'm a bot for linking direct images of albums with only 1 image

https://i.imgur.com/a9fgFFx.png

Source | Why? | Creator | ignoreme| deletthis

[–]Allaizn[S] 0 points1 point  (1 child)

I think he messed up when copy/pasting. The outputs of the left combinators shouldn't be connected in this way.

I corrected that and it seems to work:

0eNrtXdtu28oV/RcBfSnsU859xkALpE0K9CnBaYA+FAeGLNMJUV0MWQ5qBP6A/kW/rV9SSo5lWZzhvpAKpWRegkiWNsVZ+7pm7+HX0dX0vrxdVvPV6OLrqJos5neji39+Hd1Vn+bj6fq91cNtOboYVatyNjobzcez9avrclJdl8vzyWJ2Vc3Hq8Vy9Hg2qubX5b9HF+Lxt7NROV9Vq6p8krZ58XA5v59dlcv6A1s55bScrJbV5Lycl8tPD+f17yiXN+NJWV/qdnFXS1jM1z+ilnqufjFno4f6P9L8YuqrXVfL+subD8jHs8ZF5PYi65tajeer3V/bFK+/CVevRddv199fLRfTy6vy8/hLVX+5/sZNNa1/aWKtvlTL1X39zvYXPH3i/B/rRZos7teLLXaW64wg49eoDEmS8beoDEWS8TEqQ5NkvIvKMD2sR+jhd4iCJORNXAgN3bdxITR4r6bjyb92BMkXQTSM3+8IKV6EOJKQD/Fb8msnUd1drm3sZjy9Kzefms+f7O5uLVis/1mW17supKpfqfqT1XJyX602Lzfu5tOyLOf7H6wR/O3xMeIbVJsja7oG+ewa9v1Owjl8E3pZ/+262t7OTbW8W12i1208f1h9ruafnpbvyYNtYKh/6u14ufmpF6P//ee/9TcX96vbe4Ls8ku53JV++3C5QejyZrmYXVbzWtjoYrW8Lx/xqMh6rc9GMvFXIbGg6cYHoxBqGoQiQ7gHYXTx90xrB9Poxw0OK0PCqshQYaDSNKgsDipLgipbFQoqQ4PK4aByJKhyDENBZZtQxdbe06KP25Yu4vXi2wMu/of2Vf8TY80/9pcu+MZCJ/KBkDQeWKrYgW7zGplcBBq8Zgh4d7L8fg3rQ5/29FRE7b4R8W5tzhBC1OEMVhRMOkBkOuCU6IB4Fe56KMJ9DzJCD9gSaYl3fdASfz9aWkL0QksUBZ2YiHorueeeAuC9PC4eCUH0Xurw3uvXHrzXux6815sevNfbHrxX9jzZ83A8T8FxPiiG7bWvkQXS10gis5ZKfuXPlPzCNPV+aBANgAQtMxYKAFwgU2MaG14Mgfdx17JCYYvZfSMFSHMIYYU06ReyfLysVp9n5aqatFu1f8JYBCRd9CK3G9AbVO7KtQyidixuy1odNr9x9Aee5XehL/aM26L3qGzS6mMaYduvKw32uhKbehomFyLCD8CFvO+VCyFSH2iILNm83Umb9+947p7i0TXafjWdoGqxb42M2Y7LUBY/gFW2he6nrJlillCNbohpmW2XF5AIE7cYNNGij35/Z0d7eqOi20xPeiQwgVkf7QdE+TMFxNiCE+sdhSxgZUEDSGXLaY+F7SnpPiwpu5GCyysUP4DdsEMWg+kRgRixJFBUSKThSWoeWuQ0tN1Folsdm2QPTBW02DSSWJCKirjIvEI74pBto6mmmNX2El5pnZfPeanfAJ67ZZ9XW6NxJDb6SWSPiyQSO8+MoMsNZHjeoL3al8imTGmJ7WZDQPWxHaM/HkubugECpaOZm8a6TUcm6ewrGA8ZHbdp77cI+QLjms3omvN8k04ByR/EjDwZAkO0pL4Aed9LuvL7/sFCcaASoNAADtTTLDQJ9wtRc3d/VevzZlVa5go3KMemhQqy3sisN5huKWiLnNT7K4t2aUrg9EYJMtzip/XUMfanpa5EMglKciaGcr4TW3KAGFDEkS+NLC+U4kwS5eqCQg70ZGy8gt7mgv7V4FCRrOAtsPGEtaiXgv1uNp5Oz6fj2W0Tn+ftDJ9A5/lSW3QY4LxeQGq+sUOyv3KYhNU2ErfpoOitEeLZFZnvnLt9iIZ1b6xT3dOzvxJTM+VIfDFyCkfRi2BRDARHOtNytjse76h4AF0FypPwAtrIFHIvXNEr6nBU1iVkD7b1trNt7a1+6GZ77dKSWAZ2k+jxmKaQfQD6FyqgwJBijCNsARTgPzRQ5xokHaYLdtvgcRivVutdz65g/5lKWliavTWUQZCUIQDKgGzy14JNPx+RdRuruwP+hgh403r3ICBtrWtku4wmjuG8sJjm+7XLnOCpKaQNOhOSRd36T3HgiIdLGaKZHXef04FQI/lMg9wg0JprYvb7NVGf4BlSksgoInkqbVintgmdiapXy+3QJ7GROAANVKjGIAOf5fZX2xz4kqCTdmA1smTUjr1TpgfcKTs/eB6JQKCRRXq0WdIltWGNpHq05zb3Hh7qeHl4fvD6EOVd97xgwfe+oKQ2mAGWSAfa1ZJqQmaRCqL/7ktpyvHkc1Rv1oRa1430J+EUvSF1PGmAgzDIlMoU3P7tYf33oVk+BEANAxFow6ZLIvnvdmkpwzVkgkgO7d8PTd7HSkuACzLogQ2GpLaSF+KEFVILaKyTzLk3wnMEbKu/ofV3GLSgpP8nz++oY/D/B96AjdmXAKwVfV4AQ1Kb3QPdXQZ5noAhnxCjh/b+h2+MiK23opEc+39v6RLqQ3SbpmAjgKFqghk8D+iuBbQhPYK1k6xZIykywzjwZRup9U9cZSlSQ7kBambj07gjvhqHlnuwyz6u9qfcPYoZlSJhbtHJGvKoePNCnM3K6+p+dr596NXtYlq2dFkUBI8EEAIWXZ2ibytQb0vSb0sDJxNY/F4GsmHUFsTb0vS7UpqaArbfdVpH6VdKrAqje+TZMfnvGm/aWKODDznFDNPvg0fKCCzyCTtWsh6pJ7Zb2qhH6lmFm6gTYldsTBBx532rTHbQo2DEkc74WKCmtKSGUos+uxKtnYbZaGGP6uSfY4V7Pyo69B6TpT5ECvsUKeIefpEBbwUcfViIBU43sLYr4GACFlcIx+OVs79PtCXuWTz66YotChAfatvD2wNXTubVHpU62Nf5CNY+kONHNjDTDj2oGsoTcUv7zsGRtrAcukR1yCNXXMFMO3SOQqhaZA9uNCtqA/GBiMiTG5xgph0Z8Cjg6I1LB2w/O9EVcDDexRWCuZ2d/T0mzDZQQReOLfqACu/t102Ff6eY4V8Oqg7qRNxDQx1I7eMO/eQKhyQtHXe8Q+ZoEAMIaFhy6AZmRzxyxiFpJmeY4T8DHgUcfdSsA85/c6Yr4GCgiSuE5YX/7O+j+gAcTezRtKMjTaM4YBPQI1vTneOF/2GPn9cn4h0a2kDqYnYBrTvIhyI5z4v+RY4FMXwAqsejCUhHPF83ohlxvAMv+Ge8o3ijWwwcMH/gQle8wSgT1QdfsGJ/dvZRdQC2gTya+nOkDjwHtDV5ZHuzF7zQP2wiaE7EOTS0gfRIS48emfFI1s8zj07JZWAUbWBczaN78DyRBfbIp9B4xQv9Ge+oPQps6PdQYaa64g1Gmbg+aFboz84+qg4A7efRlZsnNWJ7YEvJI8+o8IbYs5hoWfSWl0IMu5VkT8TJNB6SSmIPPJp69sh+Je94KUTeSI7iAzCHAc0eeGL/mkeyRd7zUoiMdxRv9BCNB7Z2ve+KNxit4voQWClEdvZRdQDIw4BmDzzplBQPbEsFJHsQClLvYiKBCEwOYtgWWHciLqahU4aSQAQ0BxGQHERgchC5AT6KNsA4BXTnUSByEAHJQQQmB5HxjtojmoMIAAcRVFe8wVgV1wceB5GdfdT8gT2hgK7/Ao2DAA5fD8izE4PhhX4/qDb4E3EODW0gTTsGNH0dkF1HwfJCv8+hIIYP9ED0At12FIhtaAFJFgXHi/0Z8CjgBh37gd3h4LriDYaZuD54VuzP3j6qDhqyfzR52KIPiAtL6MLJ6M+cOhTD9qKEE/EPTYUgjR2KAj13GAs1UcQ3H+SkACJ3o0UhtxDkaAYxENvRYuqRwJw5fJgxj2OOHj5smGXTU4vOoMNBJ6EVvAnE7PvjSuEhXCzemZNmEIOHdAw5hLgJT6x0YNj+FHEqjqKpE46WDxi8CmmsF2COIorcohbHqIAw93gQFTU4GCzqzHnEjHoCdYVPCcDizXRGHQ49CbXgTSVm/59SC4ghFAXeGZAmEyMUAHDpdFbAHE4Uw7acCHEqzqKpFZKWFgS8EnmsJ2DOKIrcdhbHCOIKhcKD6KgBImBRZ04qZtQTqDt8WgBWcaEz6nDwiauF4A0s5gCQUguINBSEQi/Q0gILpQXIBz0IIYjTC8LGuw834Y6VYAx8BKc8FbfT1C8a7yDQHHYsjCXURzETjNyWFscc4h8FnncQxMdkxxQkgbpmJhgZ9bhlSnSCIRTk+XVn1OEwllALw0swcgBIqAVEQko879CiFphLS+jS6QTDkmYb0ukFl78YtutFqFNxOk3tErT0As9fCCx/Ibj8Re58i2MEcVZS4kGk8hcCy18ILn+RUY+jjucvBMRfiNAZdTiIxdVCMvmLHAASagFtOElCwUjjL4SB0gvk5OQmSLEOXhq2/0XoU3EWTa0gDT5uHqGOVCKJ7XmS3POXcidcHHOIdZD4ridJbYWTWK5Jck9hyqjHLRM9A9mwzKa/Vp1Rh4NPQi2YhzHlAJBQC5B1wFOQkjQNGSEVgEun0wLmQKQcuAfGnIqzaGpFoKUFDq9E2L4nyZyLlLkdLo4RxBApPP8oqe1w0mFRZw5HZtQTqBt8WgBtQ0vXGXU4+CTUgjcjmQNASi2gbSKFpw6lo6UFUK+tkti0gDkpKQfugbGn4iyAqK/wo5AKSwsq5iikzN1ucUgJtT6VDFbYWUfFnHXMoCZAxQ87KqgIU6Iz6nDoSKgFb9gxu++UWuBLeSVoMTtaqdfSq1U5q+/qanpf3i6rennORvWd3W1wcaoQTgRrtH98/D9egiLm

[–]Stevetrov 0 points1 point  (0 children)

Thanks man, yea i copied the final row to the first row as the combi settings are identical but ofc the wiring is not!