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You don't know what you don't know

Discussion in 'General Pinewood Derby Discussion' started by txchemist, Apr 17, 2012.

  1. txchemist

    txchemist National Contender

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    This post is for all of us that don't have the top skills. I have tested for a full year now and have not been able to improve my best times. These times will get you wins in District, but very slow times with the Pros. I build car after car and with a bit of tweaking, get the same old time.[​IMG] In the good old days of graphite, I could do a finger spin and find the best wheels and axles to put on the back of the car. One also knew if the spin wasn't up over 25 sec, you had work to do. With oil, which wheel is causing the wobble? Is my FDW so slow it doesn't matter what I do to the the rear wheels?
    I wanted a faster way to say absolutely, process A is better than process B and with my big variations in building skills, that was coming along slow. [​IMG]
    Wouldn't be nice to be able to test wheels and axles one at a time and get a reasonable result? I think I have at least solved the problem of isolating a single wheel & axle to test. I never liked the idea of snapping a 2 oz. ring over the wheel and measuring time to spin. The expensive rigs that spin the wheel at a certain frequency and then let it slow down while you measure something do not accurately put the wheel through the correct acceleration you would get from running the car on a track. One of the ways to discover process variation is to be able to compare some of the best units to some of the worst units. That accentuates the differences and usually they can be seen and corrected. I have no idea if one wheel is better than another. So, I made a test rig that does what I need. I tested 2 wheels I thought I did exactly the same and 2 axles I thought I did exactly the same. The wheels were good Dynasty Rage Xrtemes, and the axles were BSA Xtremes. I am not showing all the combinations because I have not run them all, but I am sure I now can tell car building problems separate from wheel & axle problems, and with the ability to test individual wheels & axles, I hope to make some progress. When I saw that the two wheels were not identical, I put a white dot on the slow one. So here is a sample of testing three different Lube processes.[​IMG]
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bg7AxEWRXFvL83Md88ut/Dfn5uYaze3Bzcbc4DTFBxYjuQKRO3fxy6TPwOpHl6puDsBkxZBcm42tSNlanh9Ml63l+axhcwPTFB9YmOQKxO/Z1T90kuu+g0f0GQCmWwzJtavZKJRcW8vzvUdf55dbIwwsLoaaAIRtbN578NCxTnh95JkPq24OwARFlVwzk2W6t8BWCO0Ns92QWnBg2MrKyuDgw7wAACAASURBVOK2xx57bBEgej868HffWHijE17/06PLVTcHYAQrKyvFw+JiPMl1aK5MTvdPNLmmVV4TgIKee2utk1z3HmheubledXMAJiKW5Np7Wj/HdvIc6APQaI4ysDjJFaiLjc17Dz99ohNeH376RNXNAZiIKJJrszFXJFJ2R3OFFsCAi9fu7j3Q7ITXXx79tOrmAJQvguTac9ur5NZV2zG1e0+rnrtapSbqZt7iAwuSXIF6+fWxz5I+Axev3a26OQAliyC5RkxNgNp55JkPO+F1/+H3NzbvVd0cgDJJriFqAtTOlZvrSZ+B595aq7o5AGWSXEPUBKij1Y8uJQ/WOnfxy6qbA1AayTVETYCaWlg51UmuDx46ps8AMDUk1xA1AWrqxu2NfQePdMLr8uufVN0cgHJIriFqAtTX26e/SPoMnG7dqLo5ACWQXEPUBKi1x18400muDyy9q88AMAUk1xA1AWrtxu2N+5842gmvSy+frbo5ADsluYaoCVB3Jy9cT/oMnLxwvermAOyI5BqiJsAUWHr5bCe53v/E0Tvrm1U3B2B8kmuImgBT4M765gNL73bC6+MvnKm6OQDjk1xD1ASYDqdbN5I+A2+f/qLq5gCMSXINURNgajz16rmkz8CN2xtVNwdgHJJriJoAU2Nj896Dh451wuvCyqmqmwMwDsk1RE2AaXLu4pdJn4HVjy5V3RyAkUmuIWoCTJlnV//QSa77Dh65cnO96uYAjEZyDVETYMpsbN7bf/j9Tnh95JkPq24OwGgk1xA1AabP2uVbew80O+H1tQ8+r7o5ACOQXEPUZAp8cfNfq24CROeXRz/tJNe9B5oXr92tujkARUmuIWpSd68c/+ybj775yvHPqm4IROfhp090wuvDT5+oui0ARUmuIWpSa68c/+w7B4/sWVj9zsEjwiv0uXjtbtJn4Lm31qpuDkAhkmuImtRXEls7L+EVBr32wedJn4G1y7eqbg7AcJJriJrUVF9sFV4hzyPPfNhZQfYffn9j817VzQEYQnINUZM6+rh149uLzb7Y2nl9e7H5cetG1Q2EiFy5ub5v+8+8Z1f/UHVzAIaQXEPUpKYWVk79xX/pj63fevRNT7yEQasfXUpWk3MXv6y6OQAhkmuImtTU2uVbX//Jb7/+4zfEVihiYeVUZ0158NAxfQaAmEmuIWpSR2uXb3XOfn7tx7+9769+K7bCUDdub9z/xNFOeH3q1XNVNwcgl+Qaoia1c+Xm+gNL7yaPZf8//tvJby6KrTDc26e/SM5RnNYdHIiV5BqiJvVyZ30zHVs7d/l548M/Vt0uqIfHXzjTWX0eWHr3zvpm1c0ByCC5hqhJjdxZ39x/+P3k5pQnL1yvukVQM3fWN5M+A0svn626OQAZJNcQNamLjc17yW0p9yysiq0wnpMXrluPgJhJriFqUgsbm/eSK6P3LKyufnSp6hZBjS29fLazKt3/xNEbtzeqbg5AD8k1RE1qIdnR7llY/eXRT6tuDtTbxua9pL/44y+cqbo5AD0k1xA1id9Tr55LYutzb61V3RyYBqdbN5LV6u3TX1TdHIAuyTVETSL33Ftryf41cEHJb46dfeXt07fv/mk32wa1tvz6J8ltOvQZAOIhuYaoScx+feyzJLaGz2mePPvZv/l3f/OV7z356D/8y7HfOS4Lw21s3nvw0LHO+uWOyEA8JppcW8vzc3Pzy62y57trJNdopZ+0vrByaujzKr/6/aV/8+/+pvP6xg8P//3zRy5d83x2CDl38cu9B5oufASiMtHk2mzMzc3NNZplz3fXSK5xOnnherJDffjpE0Ues/6fD/1zklyT179f+O96EUBA0iFn74HmlZvrVTcHQG+BIDWJ0OnWjSS27j/8fsEn/bzy9unB5Np56UUAeTY27yUP+HjkmQ+rbg5A+cm1tTyfHGZN/7uWJNfYrF2+te/gkeQBlcUvHLl99095yVUvAgi4eO1u8reiu84BlSs7ubaW59M9W5uNWkdXyTUqV26uJ7H1/ieOjnru8t8v/Pe+qPofFv/x57965+e/eucf/8cHJ89+1nnpPAB9fnn006TPwMVrd6tuDjDTJpFcu9G12dDPlXJcubme3B1938Eja5dvjTqHn//qncF+Aqcv/HESrYUp8/DTJ0bqWQ4wIZPpLZBW4+AqucbizvpmcoOevQea5y6Oc0L/k0+vJJk1udXAV7+/9MmnV0pvMEyZKzfXkz4DHvkBVGgSV2ilw2udc6vkGoc765vJNSJ7DzRPXrg+9qy+9oNDncB6+sIfv/HDw51/f+0Hh/RthaFe++DzZDUc46QHQCncWyBETSq3sXlvYeVUWQ+ifPQf/qVznLXdbn966X8mR16/8cPDwisM9cgzH3bWxAcPHdNnAKjEBJLr9iHXRrPdWp6v9VFXybVyi89/nMTWnd8L/ciJTzq3ce3895NPryTh9bs/+oVrsyDsxu2N5CrJZ1f/UHVzgFk0wX6ujWa77tFVcq3W0stnk9haSte623f/1Ll7azLk2O/WvvK9J5PwuvHnQneHhZmVfnzdeD3OAXZiQnfF2k6skivjenb1D8kOssSjO/9h8R+f+ef30kOO/W4tuXJr/9/+k/AKYcmZkAeW3tVnANhlk02udX8UgeRaleSZk3sWVpdePlvinP/xf3xw5MQnfQPTT9j6y797scSPg+lz4/bG/U8c7ayeT716rurmALPFXbFCJNdKpE9HLj7/cbkz//TS/8y8DdY//o8PkvCa7k4ADHr79BfJSnq6daPq5gAzZMJ3xUo9TquOJNfdl94jLqycmsS5yLz+AOlHFfz980dK/1yYJkk39PufOHpnXR8bYJe4K1aImuyykxeuJ3c733/4/d3fHR78b79JwuvPf/XOLn861Mid9c2kz0C5XXoAAkpPrs3GVgeBZqP2nQUk11117uKXSWx98NCxqo7idO752nm98vbpStoAtXDywvXkDMl7v79
    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DuItZ7ZiBvYc099lHlsqpWTMIuLVfJsDKWrtTEu025mJC6beEz5lgDs7ROSa4T02zMNRqdvy9by/ON5eX5wRMcPQf1B9aQ7E7SA+tqcjJlLlkktzoQpXoXbZ8gyF0PK11F1YpJ2J3lqm/YDpauZiO/x90uUC4mpGZb+PQc67Opn6V1SnKdnGbSgye1JLWz19V25oH+zIF9u4HkFFyjsfV3bfpDB/6GzT2dED5pMmlqxSTsznKVzGhnS1fvwlXF0qVcTEhdtvCDs6rR0jVD65TkCgBAPUiuAADUg+QKAEA9SK4AANSD5AoAQD1IrgAA1IPkCgBAPUiuAADUg+QKAEA9SK4AANSD5AoAQD1IrgAA1EM3uT755JOLAAAQqyeffHIruQIAQPz+f0R4oUZ/c421AAAAAElFTkSuQmCC
 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