尺寸公差和形位公差关系的疑惑求指教
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pNF9M1mB4dZzkU46qSbgz/ILPXoDr+jC4GK9yvUmKtoLcxxBoA3cbrpjaM1xznuTSXQ7F4VtKN4Wf4PeEfxIAGGyvIdMuvW6Wmi+f8PM+IsRyKcVVJN4Z/kNlrUB1/ZhSE2feslFiztXb/WPGn2xzd1IY5uuM9j+5yKBbLSrox/BMMf9UiWymxqsbYvGNNp7puagNuqufAp/OXQ7EcqqQbw8/w+0rPIAY+Leg+HyvodFtft0pNF4/r87hjjORQjKtKujH8g8xeg6r/7FhMrhhzpcS6Qi/XiBVwuu2nm9qwX8zk2Voxk0OxeFTSjeFn+D3hH8SABhkryHTLr1ulpovn/DzPiLEcinFVSTeGf5DZa1D1nxnFYIV7VkqsFfQ2hlgDoNt43dSG8ZrjPJfmcigWz0q6MfwMvyf8gxjQYGMFmW75davUdPGcn+cZMZZDMa4q6cbwDzR7DaxKcD0Wvcpzf9TC61hxpltO3dSGnHGVr+PiKodiWlfSjeFn+D3hH8iABhgrynTLrVulpovl3CzPiq8cinFVSTeGf6DZqwTWWdGrPv8zTRyLFWm65dJNbcgVT/k5Pp5yKKZ5Jd0YfobfE/6BDGiEsaJMt9y6VWq6WM7N8qz4yqEYV5V0Y/gHmr1KYJ0VvTZ/PzTAAAbOGDirGY7FTAzd6ul2llOOvVZrq+QLw3+D4ZdkryUZneiEAQx0Bqo0XfOsZ8bvjnnPIdt4Pb07Ritcn+G/wfA/C2xLxmfvZT/eC1H2eZqfZo6B9xhQG97TC1/0emRADsWZqKQdw8/wD1mEVEqqx2LsdbwY0y6/dmpD/hjL43tjLIfi+lbSjuFn+Bn+gQxofPHCTLuc2lVquBjOyfDsuMqhOFeVtGP4B5q9BtbswjDr/pWSapbG7hsv+rSbp53aME973OfQXg7F41hJO4af4R+yCKmUVJpovPjSrp52akO9mMvza2Muh+J6VtKO4Wf4Gf6BDGh08cJMu5zaVWq4GM7J8Oy4yqE4V5W0Y/gHmr0G1uzCMOv+lZJqlsbuGy/6tJunndowT3vc59BeDsXjWEk7hp/hH7IIqZRUmmi8+NKunnZqQ72Yy/NrYy6H4npW0o7hZ/gZ/oEMaHTxwky7nNpVargYzsnw7LjKoThXlbRj+AeavQbW7MIw6/6VkmqWxu4bL/q0m6ed2jBPe9zn0F4OxeNYSTuGn+EfsgiplFSaaLz40q6edmpDvZjL82tjLofielbSjuFn+Bn+gQxodPHCTLuc2lVquBjOyfDsuMqhOFeVtGP4B5q9BtbswjDr/pWSapbG7hsv+rSbp53aME973OfQXg7F41hJO4af4R+yCKmUVJpovPjSrp52akO9mMvza2Muh+J6VtKO4Wf4Gf6BDGh08cJMu5zaVWq4GM7J8Oy4yqE4V5W0Y/gHmr0G1uzCMOv+lZJqlsbuGy/6tJunndowT3vc59BeDsXjWEk7hp/hH7IIqZRUmmi8+NKunnZqQ72Yy/NrYy6H4npW0q6c4e/BPdveXYTaPe++x6rX73qvOj7jihdM2tHuEwbUBvx8wo/P/u5HORTPoUralTL83wX2u/c/LSzt+p9eY9fP363trroYd7xQ0y6HdmpDjjjKx3lxlENx7StpV8bwt6C+WpDeOffVa7bz7rruO2OYdW6lpJqlsfvGiz7t5mmnNszTHvc5tJdD8ThW0o7hP/kOfwPgjkJ413XvGOvV16yUVFdr53rxYk679bVTG9aPkTxaO0ZyKB6fStox/Az/LYubxwZRKake5+51vBjTLr92akP+GMvje2Msh+L6VtKujOFvBee7wH73/qdFq13/02vs+vm7td1VF+OOF2ra5dBObcgRR/k4L45yKK59Je1KGf5WkHpwn23vLFrtnndef+Vrd71XHqOxxYsm7WgXZUBtwE6UHZ/7B3bkUDyHKmlXzvDPLBANrJn3n3nvSkk1U2f3jhd+2s3RTm2Yozve8+guh+KxrKQdw3/yHf67CmED665rr37dSkm1eiyML94caHe9dmrD9ZritJamcige70ralTP8XwX3q/euKKDt+ldcZ8dr3K3tjpoYc7xI0y6PdmpDnljKyzmxlENx3StpV8bw96A+bs8KVDvn7Pinx+667qfjGvH5rvuIe7lHvPjRjnajGVAbMDeauWz3k0PxHKqkXSnDf5bkLdiPx8+OPZ4TeX3XdSNjGf2ZSkk1Wlv3ixd72s3XTm2YHwN5sHcM5FA8fpW0K2/4W6FrAT8WvMfXx/c+2b/rup+MadRnKyXVKE3dJ17kabeOdmrDOrGQF3vGQg7F41ZJO4b/H//Rbgt6L3bH/X7siu1d171ibHdfo1JS3a2l68eLO+3W005tWC8m8mSvmMiheLwqaVfS8LcAnxW0frxvz8755Nhd1/1kTKM+2+Zeef6jdHafeOGn3Rzt1IY5uuM9j+5yKB7LStqVMfytuPXAtu2zYtfPefb+J8e/uu8n193hs3fqusP8jTFekGmXWzu1IXd85e/98ZVDcY0raVfK8M8uPA2s2WOYdf9KSTVLY/eNF33azdNObZinPe5zaC+H4nGspB3D7z/eGrIIqZRUmmi8+NKunnZqQ72Yy/NrYy6H4npW0o7hZ/gZ/oEMaHTxwky7nNpVargYzsnw7LjKoThXlbRj+AeavQbW7MIw6/6VkmqWxu4bL/q0m6ed2jBPe9zn0F4OxeNYSTuGn+EfsgiplFSaaLz40q6edmpDvZjL82tjLofielbSjuFn+Bn+gQxodPHCTLuc2lVquBjOyfDsuMqhOFeVtGP4B5q9BtbswjDr/pWSapbG7hsv+rSbp53aME973OfQXg7F41hJO4b/wfDfGfx27aoF9k5dq2pq3vEiT7t1tFMb1omFvNgzFnIoHrdK2jH8D4a/FbwGwB2F767r3jHWq69ZKamu1s714sWcdutrpzasHyN5tHaM5FA8PpW0Y/hPDP9dxa2Bdde1V79upaRaPRbGF28OtLteO7Xhek1xWktTORSPdyXtGH6Gf8gipFJSabbx4ku7etqpDfViLs+vjbkciutZSTuGn+Fn+AcyoNHFCzPtcmpXqeFiOCfDs+Mqh+JcVdKunOHvwT3bvpu0Z9fox86u1d47O17h2Fe6VJi/OcYLMu1ya6c25I6v/L0/vnIornEl7UoZ/u8C+937x8L13bln77djx2tU2j/To9L8zTVekGmXWzu1IXd85e/98ZVDcY0raVfG8Legvlp4vjv3u/eP9zmee9w/nlNhv8298vwrxNgc402nsnZqA24q83/F3OVQPIcqacfwn3x/+ztj+t37xwQ+nnvcP55TYb/NvfL8K8TYHONNp7J2agNuKvN/xdzlUDyHKmnH8DP8L//m45PCVCmpPtHJZ+OFm3Z7aqc27Bk3+bZO3ORQPBaVtCtj+Ftx+i6w371/LHDfnXv2fjt2vEal/TM9Ks3fXOMFmXa5tVMbcsdX/t4fXzkU17iSdqUMfys8PbjPtu8Up2fX6Mcfr9WOPx6r8vqZJlXmb57xgky73NqpDbnjK3/vj68cimtcSbtyhn9m8Wlgzbz/zHtXSqqZOrt3vPDTbo52asMc3fGeR3c5FI9lJe0Y/pPv8N9VCBtYd1179etWSqrVY2F88eZAu+u1Uxuu1xSntTSVQ/F4V9KutOFvgR5ZGEffb+TcvrtXpaT6Tgvvx4sz7fJppzbki6k8HRtTORTXu5J2DL8n/EMWPZWSSrOLF1/a1dNObagXc3l+bczlUFzPStox/Aw/wz+QAY0uXphpl1O7Sg0XwzkZnh1XORTnqpJ2pQx/D+xX2zsTt933zuuvfO2u+cpjNLZ40aQd7aIMqA3YibLjc//AjhyK51Al7UoZ/sfi0AL9eOzO16Pvd+dc3r12paR6Vxvnx4s17fbXTm3YP4bycG4M5VBc/0raMfwDv87RwKpaGCslVdUYm3e86VTWTm3ATWX+r5i7HIrnUCXtGH6Gf8gipFJSXVHAXSNewGm3l3Zqw17xkl/rxUsOxWNSSbvShn904Wpgjb7nKverlFSraG4c8SZAu3HaqQ3jtMZ1Tq3lUDyulbRj+D3hH7IIqZRUmmq8+NKunnZqQ72Yy/NrYy6H4npW0o7hZ/gZ/oEMaHTxwky7nNpVargYzsnw7LjKoThXlbRj+AeavQbW7MIw6/6VkmqWxu4bL/q0m6ed2jBPe9zn0F4OxeNYSTuGn+EfsgiplFSaaLz40q6edmpDvZjL82tjLofielbSjuFn+Bn+gQxodPHCTLuc2lVquBjOyfDsuMqhOFeVtGP4B5q9BtbswjDr/pWSapbG7hsv+rSbp53aME973OfQXg7F41hJO4af4R+yCKmUVJpovPjSrp52akO9mMvza2Muh+J6VtKO4Wf4Gf6BDGh08cJMu5zaVWq4GM7J8Oy4yqE4V5W0Y/gHmr0G1uzCMOv+lZJqlsbuGy/6tJunndowT3vc59BeDsXjWEk7hp/hH7IIqZRUmmi8+NKunnZqQ72Yy/NrYy6H4npW0o7h/8Dwd1DOtmcFrZ13drzCsa5RhbmaY7z40q6edmpDvZjL82tjLofielbSjuEPGv7vIDl7vx2rWujO9KiqhXnHizPt8mmnNuSLqTwdG1M5FNe7knYMf8DwN0BeLWjHc4/7r34+y3mVkipLzMwj3kRo97p2asPrWuGKVmcMyKE4F5W0Y/gZ/pcXL2eF5tVjlZLqVU2cFy/StMujndqQJ5byck4s5VBc90raMfwMP8MfYEBjixdY2tHuyEClhnuct315cBUDcijOUiXtGP6g2fsOkrP327GrEny365zpsdscjDdeVGlHu2cMqA3YeMaG46+xIYde0+mMp0raMfxBw9/A6aA82z7C1c57PFblddeoynzNM16AaVdLO7WhVrzl9/XxlkNxTStpx/B/YPjfLVwNrHc/k+X8SkmVJWbmEW8itHtdO7Xhda1wRaszBuRQnItK2jH8DP+QRUilpDoryI7FCzLtcmunNuSOr/y9P75yKK5xJe0Yfoaf4R/IgOYXL8y0y6ldpYaL4ZwMz46rHIpzVUk7hv8Ds/cVKGfvtWOzC8Os+5/pMWss7hsvjrSj3dUMqA2YupqpateTQ/EcqqQdwx8w/B2Qx+1ZkWnn9OPH/X6syrZrVWW+5hkvwLSrpZ3aUCve8vv6eMuhuKaVtGP4g4b/rGg1cB6PH48d9x/Py/66UlJlj6X5xZsL7X6tndrwa01wQpN3GJBDcV4qacfwX2j4W4I2eI6Jenx93D+eU2G/UlJViKc5xhsM7X6pndrwSz3wQY93GZBDcWYqacfwX2z4W6I2gHrCPtvv71fZVkqqKjE1z3iTod3P2qkNP2uBC1pEGJBDcW4qacfwf2j4GyxnCdqP920757h/9pnMx9rcK88/c2zNLd5saPfzf2BICxxhIMaA/hrTrfFWSTuGP2D4j5B8ZWIfQfrq3OyF7lGL7PM1v3gBpl0t7dSGWvGW39fHWw7FNa2kHcMfNPyRotXAinwuw2cqJVWGeJlDvIHQ7j3t1Ib39MIXvR4ZkENxJippx/Az/EMWIZWS6rEYex0vxrTLr53akD/G8vjeGMuhuL6VtGP4GX6GfyADGl+8MNMup3aVGi6GczI8O65yKM5VJe0Y/oFmr4E1uzDMun+lpJqlsfvGiz7t5mmnNszTHvc5tJdD8ThW0o7hZ/iHLEIqJZUmGi++tKunndpQL+by/NqYy6G4npW0Y/gZfoZ/IAMaXbww0y6ndpUaLoZzMjw7rnIozlUl7Rj+gWavgTW7MMy6f6WkmqWx+8aLPu3maac2zNMe9zm0l0PxOFbSjuFn+IcsQiollSYaL760q6ed2lAv5vL82pjLobielbRj+Bl+hn8gAxpdvDDTLqd2lRouhnMyPDuucijOVSXtGP6BZq+BNbswzLp/paSapbH7xos+7eZppzbM0x73ObSXQ/E4VtKO4Wf4hyxCKiWVJhovvrSrp53aUC/m8vzamMuhuJ6VtGP4GX6Gf8t0ebcAACAASURBVCADGl28MNMup3aVGi6GczI8O65yKM5VJe0Y/oFmr4E1uzDMun+lpJqlsfvGiz7t5mmnNszTHvc5tJdD8ThW0o7hZ/iHLEIqJZUmGi++tKunndpQL+by/NqYy6G4npW0Y/gZfoZ/IAMaXbww0y6ndpUaLoZzMjw7rnIozlUl7Rj+G8xeB8j2hx9pQAMMYOA7BmYbJvePGybazdfuu/zy/vc1uALHDP8Nhv8ZOC3pnr1X4bii833RoRGNKjJQof6Z43xjnDkGFevGVXPOzMVxbgw/w196EXJMBvsaMgYwgAEMYAADGRlg+Bl+hn8gAxmLiDlpjhjAAAYwgIG1GWD4B5q9/usnSbF2UoiP+GAAAxjAAAYwkIkBhp/h94R/IAOZioe5aIYYwAAGMICBPRhg+AeZvf50v20lxx7JIU7ihAEMYAADGMBABgYYfobfAmQQAxkKhjlofBjAAAYwgIH9GGD4B5k9T/j3Sw4FTcwwgAEMYAADGMjAAMPP8HvCP4iBDAXDHDQ+DGAAAxjAwH4MMPyDzJ4n/Pslh4ImZhjAAAYwgAEMZGCA4Wf4PeEfxECGgmEOGh8GMIABDGBgPwYY/kFm7/iE31/q2S9RFDcxwwAGMIABDGBgVwYYfobfE/5BDOxaJIxbg8MABjCAAQzszQDDP8jsecK/d6IodOKHAQxgAAMYwMCuDDD8Awz/o9n3lR4FY9eCYdzYxQAGMIABDOzHAMPP8PtKzwAGFMf9iqOYiRkGMIABDGRhgOEfaPY82Vc4shQO88AyBjCAAQxgYB8GGH6G3xP+gQwojvsUR7ESKwxgAAMYyMIAwz/Q7HnCr3BkKRzmgWUMYAADGMDAPgww/Ay/J/wDGVAc9ymOYiVWGMAABjCQhQGGf6DZ84Rf4chSOMwDyxjAAAYwgIF9GGD4GX5P+AcyoDjuUxzFSqwwgAEMYCALAwz/QLPnCb/CkaVwmAeWMYABDGAAA/swwPAPNPwSY5/EECuxwgAGMIABDGAgCwMMP8PvKz0YwAAGMIABDGAAA4kZYPgTBzfLqtQ8PGHBAAYwgAEMYAADcQYYfobfih4DGMAABjCAAQxgIDEDDH/i4FoJx1fCtKMdBjCAAQxgAANZGGD4GX4regxgAAMYwAAGMICBxAww/ImDm2VVah6esGAAAxjAAAYwgIE4Aww/w29FjwEMYAADGMAABjCQmAGGP3FwrYTjK2Ha0Q4DGMAABjCAgSwMMPwMvxU9BjCAAQxgAAMYwEBiBhj+xMHNsio1D09YMIABDGAAAxjAQJwBhp/ht6LHAAYwgAEMYAADGEjMAMOfOLhWwvGVMO1ohwEMYAADGMBAFgYYfobfih4DGMAABjCAAQxgIDEDDH/i4GZZlZqHJywYwAAGMIABDGAgzgDDz/Bb0WMAAxjAAAYwgAEMJGaA4U8cXCvh+EqYdrTDAAYwgAEMYCALAww/w29FjwEMYAADGMAABjCQmAGGP3Fws6xKzcMTFgxgAAMYwAAGMBBngOFn+K3oMYABDGAAAxjAAAYSM8DwJw6ulXB8JUw72mEAAxjAAAYwkIUBhp/ht6LHAAYwgAEMYAADGEjMAMOfOLhZVqXm4QkLBjCAAQxgAAMYiDPA8DP8VvQYwAAGMIABDGAAA4kZYPgTB9dKOL4Sph3tMIABDGAAAxjIwgDDz/Bb0WMAAxjAAAYwgAEMJGaA4U8c3CyrUvPwhAUDGMAABjCAAQzEGWD4GX4regxgAAMYwAAGMICBxAww/ImDayUcXwnTjnYYwAAGMIABDGRhgOFn+K3oMYABDGAAAxjAAAYSM8DwJw5ullWpeXjCggEMYAADGMAABuIMMPwMvxU9BjCAAQxgAAMYwEBiBhj+xMG1Eo6vhGlHOwxgAAMYwAAGsjDA8DP8VvQYwAAGMIABDGAAA4kZYPgTBzfLqtQ8PGHBAAYwgAEMYAADcQYYfobfih4DGMAABjCAAQxgIDEDDH/i4FoJx1fCtKMdBjCAAQxgAANZGGD4GX4regxgAAMYwAAGMICBxAww/ImDm2VVah6esGAAAxjAAAYwgIE4Aww/w29FjwEMYAADGMAABjCQmAGGP3FwrYTjK2Ha0Q4DGMAABjCAgSwMMPwMvxU9BjCAAQxgAAMYwEBiBhj+xMHNsio1D09YMIABDGAAAxjAQJwBhp/ht6LHAAYwgAEMYAADGEjMAMOfOLhWwvGVMO1ohwEMYAADGMBAFgYYfobfih4DGMAABjCAAQxgIDEDDH/i4GZZlZqHJywYwAAGMIABDGAgzgDDz/Bb0WMAAxjAAAYwgAEMJGaA4U8cXCvh+EqYdrTDAAYwgAEMYCALAww/w29FjwEMYAADGMAABjCQmAGGP3Fws6xKzcMTFgxgAAMYwAAGMBBngOFn+K3oMYABDGAAAxjAAAYSM8DwJw6ulXB8JUw72mEAAxjAAAYwkIUBhp/ht6LHAAYwgAEMYAADGEjMAMOfOLhZVqXm4QkLBjCAAQxgAAMYiDPA8DP8VvQYwAAGMIABDGAAA4kZYPgTB9dKOL4Sph3tMIABDGAAAxjIwgDDz/Bb0WMAAxjAAAYwgAEMJGaA4U8c3CyrUvPwhAUDGMAABjCAAQzEGWD4GX4regxgAAMYwAAGMICBxAww/ImDayUcXwnTjnYYwAAGMIABDGRhgOFn+K3oMYABDGAAAxjAAAYSM8DwJw5ullWpeXjCggEMYAADGMAABuIMMPwMvxU9BjCAAQxgAAMYwEBiBhj+xMG1Eo6vhGlHOwxgAAMYwAAGsjDA8DP8VvTFGfjhhx9+9EMDDGAgwkAWM2QejH12Bhj+4mYvO+BV5hdp1D7zvsGrwpN5Mj+dgV4n+mtbbGBgTwYYfobfE/7FGOgNdtR2RvHucxt9737fUdvR83O/PRvxynHrubLyGI0N9xj4ngGGfzGzB9rvod1Ro94079rupknXYddx9/Ffvd1ND+PNWa+Oce2MH4/Zzx93Mc4XY4af4feE/wIGelO8Yluh0Hadss+1z/OKbXatzG9Ng9HZFZ814yMu4vIqAwz/BWbvVbGdt3di9sYX2Yr9L2PfNaTLuS5dn3e2tPyllvS4Ro/OID2v0ZOOdJzFAMPP8HvC/48M9MYW2c5K4F3v2zXedfwzxt01i25njNk99zc3nTex3D+WYlg7hgw/w1/G8PfGFd0qltcVyx4Dml6vadf2na04XBeHbFp2jrLNy3wwX40Bhp/hT2n4e5N6Z1st+WfN9xiTWWOoeN+j7q/uV9TJnH9pBDsrdPmlLvSgx24MMPwM//aGvzek77a7JWfW8R7jlHWOu83rGJPv9nebm/HGjdmRBTrGdaQd7VZggOFn+Lcx/Mfm893+CsllDOdF/jF2dDrXaQVdHmP11esVxmsM17L0GG/6XqsvPek5kgGGn+Ff0vA/NpqvXo9MGPf6vEA/xpKmn2s6UsPH+H31euS43Ot6jh5jS+PrNaYpTUcxwPAz/FMN/2ND+er1qKRwn3sL8GOM6X2v3qP0fYzrs9ejxuM+n3P1GEOafq4pDWk4iwGGn+EfZvgfm8dXr2clhPveX4wf407z+zWfpfFjrJ+9njU+9/2avcd40etrvehDn5UZYPg3MvyPxTfD65WTw9juKd6P3NL5Hp1X1fUx/llfr6r/O+N6jM07n3VurbwW7/XjzfBvZPifJVQrys/eW+V4bxyrjMc45hWnzkLfisW8WKyg/c4ctLGvoOFdY+ix6du77uO6tWuA+I+JP8OfxPCv3ng0jDEJvUPh7Cz07Q5jNsb7+N2Zgzb2zGz02PRt5rma2305Tts1tGX4Gf4hDUvDWCPhVym82Y3SKjrvMI6da0MFjivMcYc8MUY99FMGGH6Gn+FPwMCnhWD055kIzaszt7vhz85y9vl1Dm3VpOwMMPwJzN4ODXOHMWZP9pXmx0Rorp3HnWvDzmPv+n+3laty9TtGvL8HIww/w+8JfwIGdiu4TMQeDWIEV7ua5j7u7Cxnn98Ixt1DvVuBAYY/gdnrjWcFoJ6NYYcxPhu749cXaybiek135XTX2tDHnZ3l7PPbNW+MWw19lwGGf3PDv0vT6eN8F1Dn5yxqTETOuEbyddfa0MedneXs84sw6zPq144MMPwMv6/0bM7AloUn+Z8z3DEms8bcjfOs+0fv28ed3RBnn180/j7H9O/GAMO/udk7Np2VC3Mf524JYrz3FPWVWRXze2L+TNdda0Mfd3aWs8/vGZeOj60D9L5fb4af4feEf3MGdiyUTMT9xX0XLrpx3mW8fZx93NlZzj6/Hk9bNSk7Awz/5mbv2HRWLsx9nNkTyvxeaxorsyqGr8XwKp12rQ193H17lR6rXUeujs2H1eJvPHniz/Az/J7wb87AjgWZicjTRD7lb1fD3Mfdt5/qEPn83//5n91ev+WqXI2w6TPrccPwb272erPp21WTbPXxrapb1nExEes1g1ms7Vgb+piP25H6/d2/+osf/98f/dFPP3ffV67K1bsZc/0xjDH8DP/tT4haMvfGKLHHJPbqOjMROOiM7lgb+piP2z6fUdv/+e/+LcO/ef8exYr7qLeNAYZ/84JxbDhtf9XE7uNcdXzGNbYgrswqFsazsCMPvab17Whu/uY//HuGf/P+PZoZ9xtb21bTm+FPUDB2aJazmuJqCWc8/1Bwd2BWrMY0x51rw0yOGf4xfKoDdM7CAMPP8A/5rcDOTT1Lsq80j5lGaSUdjGXvr/vN5JjhZ0TVDwy8wwDDz/Az/AkYeCfpVzh3plFaYf7G8HOj3vlhwEyOu+H/7//tv/7Y/lrP//3jP/7pKz5tvx27irGZc7xqDq7zc77Roq4WDH8Cs7dDQd65qSuQ1xfIHZgV9+vjfqbpzrVhJsfd8P+ff/pPfmz/gLdp24z+73/7mx/bsTOtI8dmzjEyXp8Zk7d03k9nhp/hv6wxfFUAdm7qX83Le7Gix0TEdMvI2861YSbH3fC37ZGLv/lP//GnJ/3/47/8518cP57zzv7MOb4zTueqKRj4mgGGn+G/pCl8l2g7N/Xv5pbh/faEsD0V7H/b+/d/+ic/tr/1fdfcmIivC/Nduq943Z1rw0yOu+E/i2nL48eFwNl5rxybOcdXxucctQQDrzHA8DP8t5m6YxLu3NSP88i438x+M/hHg9CeErbvBPevClw9bybitQJ9te4rXm/n2jCTY4ZfDq2Yz8a0LpcMP8PP8Cdg4JMi+7/+zb/+8X//83/2Kw7aE/+7nvLPNEqfaOWz1zczhj+mKcMf000O060qAwx/ArO3g3naualXKQ7taf7f/ct/8dNXe/pf/GD4Nce7+d+5Nsysvc8Mfz9+1V/qmTnHu9lzffWtEgMMP8P/qye7dyTAzk39Dj1Wumb7+k77yx7tpz3tb4ahmQVP+DXDEZzuXBtmmuFu7I9/hrPnclu4XxW7mXO8ag6uo5Zh4Hc/MvwM/2WN4auE2rmpfzWvDO81Y99Mw+NcGH5N8pGJO17vXBtmmuFm+NsCvf0Wrv0bnPYPde/4x/Yz53gHb66prlVlgOFn+H9l9O5Ihp2b+h16rHTNZ3/Rg+HXGEdwunNtqGCGK8xxBOfuoZ7OZoDhZ/gZ/gQMfFJI2lPB9o92+3d+29cC2lcC2vf429PDv/2rv/yxHfvkHo+fZSI0v84Ewz+Xha5/3/a49K1cnRufHgdbcfiUAYY/gdnboSA/ayafAuzznxfBZuab4f/D3+D/7W9+Mvnt6wLtWHvSf7XOOzB79Zxd75zVnWvDThyf6Xw2/sfzzs7B8jnLdKHLygww/Az/5WbuDPjHJnJ2jmN1iiUTUSfW3+X1zrVhJ44fx/r4+hin43vH/eM59uUwBvZigOFn+Bn+BAzMLrzNFDz7ORsbE7FXoziL4VXHOjdXXW/kdXbi+HGsj6+Puh3fO+4fz7EvhzGwFwMM/w1mr/098/Y1iD98ReJP/+S2/8CoJdwOBbmNcYdxKmDvF7DvYnv2Phbe1zkrm2d87DLXnTh+HOvj66Pmx/eO+8dz7MthDOzFAMN/seFvZr/9I8j2J9N6MrTvSLd/ANne68eu3O5QkNsYdxjnlXGpcK13Yno897hfQSdzfN4YGwu78rDbuB/H+/i6cfp47PE1lp+zTBvarMwAw3+x4W//0LH9A8jHoFf/E4etaWgc+YrhOzE9nnvcf8wVr/Nx8lVMGwtX8zDqt6xXj/srna56r+v9bPt4nx3n+DgHr2vVFPE+jzfDf7Hh76C1htP+tGEz+u3pfvt6T/sTh/39K7c7FOTeXK6ct2udJ/VIXd5h73jucX/keN1rPjOPMbi6Noz8LWsFjivM8ZFJr9erE2LyeUwY/osNf/v6zu9/+5ufftrT/vbVnvb3zT3hv/4pngLweQG4QsPvDNvZ+0zEGrG7Iv6fXuOMj0+uOfK3rBU4rjDHT3jzWbVsFwYY/osNfzP2f//nf/arJ/kMP8O/S1GIjLObtmfbx2syEZpkZ6Iz019ftR3xW9YKHFeY41XMuY66tjIDDP/Fhr99def4D3Z78Bl+hr+zYPvrfxhIk7qN8mrDP/K3rBXMcIU5qj9160+l2DP8Fxv+9hd62j/abV/jaSC15tO+y9++x9++w/+3f/WXPx27ErIdCvLVTf1K/VxrfLHfgVlcjOHi6tow8resFTiuMEe5PibX6TxXZ4b/YsPfDH4z/H/4G/y//c1PJr99r7Qda83oauh3KMhXN/WrNXS9zwrRV/E9e28HZjHxGROv6nfGx6ufPTtv5G9ZK3BcYY5nHDk2Jv/pPE5nhv9iwz8D3h0K8tVNfYbO7vnrwtTj+rg90+rI6XH/7FzHfq11Vk06O1fNb+RvWStwXGGOV7HnOnXq1o6xZvgZ/st/43CWCFc39bN7ODa+2D4zA2fHj8eO++I2Pm4rad5YuJKHkb9lvXLcK8XkOJYKczzO137tepQ5/gw/w8/wJ2BgVpH6ygw8vnd8fdyfNXb3XaOxNxZ25WHXcX/F/mM8Ms7xq/l7b426IA7Xx4HhT2D2dijIj01EMl+fzDM0/Y694/vP9meM2z3X4W/n2nBkOhNTx3kd9zPN0VzWqQFiMSYWDP+Chr83wLPtWWLsUJD7XM7G79iYZL9D5yN7x/3jvfrxvm3vHfeP59rfl4Vo7BoLq/DQx3K2PZvfKuM+G9tVxyrM8SqtXKde/dop5gz/Yoa/N5pnEJ29v0NBPhv3szk6vlfR7LH9isN+To/tV+f2c2z34iAar0c2otf59HPfjePs/QocV5jjp+z4fI1atXucGf6FDP87hfV47nF/VSDbGHcY56r6ZRsXFjTIzvQKteEdHo/nHvf7fFbffqX32Xs7znH1GBif+jeDAYaf4fePdhdiYEYRmHFPJkLD69ydmcz+3qjtOzwezz3ujxpr9D5d58ft2fWO8zrun53rmFzGwB4MMPwLmb13Cuvx3OP+qonXxrjDOFfVL9u4sLBHgxjB3Qq14R0ej+ce90do9ck9no317Pjx2HH/k/v7rJzHwFwGGP6FDH9LhlZcvyqwZ+9/df4qCXY27lXGZhzji9AOzOJiDBer1IbvxnH2/k4cfzXWx/eOr4/7cmJMTtCZzncwwPAvZvhbkFuB/ernEYQdCnKfz+PYva5Z2HZgFptj2FypNvSxPNs+MrETx9+N9fj+s/3H+Xs9JkfoTOcrGGD4FzT87wb2WJzf/eyo89sYdxjnKD2q3wcLGljPgZ1rw04cH8d63O9xaNt+vG+Px47n2Ze/GNiPAYaf4fePdhMwsFvxPRqK3cZuvNc2usbCrjzsNu6u9Vfj7ud0zr86t59je21O0JOedzDA8C9o9h4L7jHwZ+/tUJDPxn2cl/1aBW4HZjE5hsmVasNXYzl7rwLHFeYo18fkOp3n6szwL2T4e0N53J4lybEIH/fPzl3hWJ/TCmMxhrlFp+m/A7M4GcPJCrWhj+Fxe8bAkd3j/tm5GY5VmGOGOJnDmHq1s84M/2KG/wyms4J7PHbcP/v8CsfaGHcY5wpaVRgDFjSnzvkKteEZj2fHj8eO+30+q2/bmJ+N++y9Z+euPk/jU2Mw8EsGGP4NDH+D9rHoHl8f91cFvI1xh3Guql+2cWHhl4U4W3zfmc8KteErHh/fO74+7r8z5xnntrGe/ZyN5Tiv4/7ZuY7JZQzswQDDv4nhbwl1LLzP9ldNvDbe45hXHadxjSlcWBij8w48r1AbvuPx+P6z/dW1Po77ONaz48djx/3j5+zLYQzsxQDDv6jhf1Zk+/G+bQl33F81AdsYdxjnqvplGxcW9moUd/K3Qm048njcP867H+/b9t5x/3juivtfjfXxvePr4/6K8zImtQQDrzHA8C9k+Bu0rbj2n2cQP76/Q0F+HPOzuTn+WuLurtMOzO6u8S7jX6U29HF8xWY/p2v71bn9nFW23431+P6z/VXmYhw1+oQ4Xxtnhn8xwx8B/FicI58f8Zk2xh3GOUIL99jryah4Xdt0HvXcuTbsVNOOYz3uH+PRj/dte++4fzzX/r15QV/6Xs0Aw8/w+4+3EjBwdWG4+3pMhGbWGWss7MrDbuPuWn817n7OMT5931beYmBfBhj+BGbvq+K9SnI+NpFVxmUcc4rXDsxiYwwbO9eGChxXmKNcH5PrdJ6rM8PP8HvCn4CB3QopEzG38K/EC8O/Ngtyde34rJTLxrI2Kwx/ArO3Q0HeuakrYtcXsR2YFffr436m6c61oQLHFeZ4xqVjY/KfzuN0ZvgZfk/4EzCwW9FkIsYV+dXZYPjXZkGurh2f1fPb+Nbhh+FPYPZ2KMg7N3UF6/qCtQOz4n593M803bk2VOC4whzPuHRsTP7TeZzODD/D7wl/AgZ2K5pMxLgivzobDP/aLMjVteOzen4b3zr8MPwJzN4OBXnnpq5gXV+wdmBW3K+P+5mmO9eGChxXmOMZl46NyX86j9OZ4Wf4PeFPwMBuRZOJGFfkV2eD4V+bBbm6dnxWz2/jW4cfhj+B2duhIO/c1BWs6wvWDsyK+/VxP9N059pQgeMKczzj0rEx+U/ncToz/Ay/J/wJGNitaDIR44r86mww/GuzIFfXjs/q+W186/DD8CcwezsU5J2buoJ1fcHagVlxvz7uZ5ruXBsqcFxhjmdcOjYm/+k8TmeGn+H3hD8BA7sVTSZiXJFfnQ2Gf20W5Ora8Vk9v41vHX4Y/gRmb4eCvHNTV7CuLVidhb6l77X67qbnzhy0se+m97vjrTDHdzVxfu2atWv8GX6Gf0jD2rmp75rcq467s9C3q47TuMY09Z05aGPPzkmFOWaPofmNqWWr68zwM/xDGtbOTX31JN5tfJ2Fvt1t/MZ7bfPcmYM29uw8VJhj9hia37U1a1c9GX6Gf0jD2rmp75rcq467s9C3q47TuMY0yZ05aGPPzkmFOWaPofmNqWWr68zwM/xDGtbOTX31JN5tfJ2Fvt1t/MZ7bfPcmYM29uw8VJhj9hia37U1a1c9GX6Gf0jD2rmp75rcq467s9C3q47TuMY0yZ05aGPPzkmFOWaPofmNqWWr68zwM/xDGtbOTX31JN5tfJ0FRkITaux2HnbjuI99x3G/M2Z5Kk/f4cW56/LC8DP8DH8CBnYqst3gMRLrNoaRPHUeRt7zqntVYLjCHK/iwXXUtJUZYPgTmL0dCvLOTX3lBN5xbJ2FHbjdUd/dxtx52G3cbbwVGK4wxx3ZM2aLi3cZYPgZfk/4EzDwbuLPPn9nkzdbu2z335mFCma4whyz5ZT5WAycMcDwJzB7OxTknZv6WeI49llBxcNn+mXib2cWdqi9n7JSYY6fauTz6tkODDD8DL8n/AkY2KHYHMe4s8k7zsP+541+ZxYqmOEKc5THn+cxDdfXkOFPYPZ2KMg7N3WF7PpChofrNd2V051Z2KH2fspFhTl+qpHPq2c7MMDwb274e7Ps21WhW318q+qWdVx40CA727uy0Mfdt30+mbZ9bn2baW7mogZVY4DhZ/h9pWdzBnYsWgyEZtu53ZGFPubjts8n0/Y4v7afaW7mogZVY4Dh39zs7VKQ+zirJVi2+fY4rrTNpnG1+XSWdpp3H/Nxu9P4Xx3rcX5t/9XPOY+ZxsB6DDD8DP+QIt4bhyIwpgh0vW1/+MP/5BrRAq/389rjspvWfdx9u9v4Xxlvn1vfvvIZ59yfMzSmcYQBhp/hZ/gXZ6A32xW2kSJz92dW0OU4hrvnm+36Xbvd5tXH3be7jf+V8fa59e0rn3EOM4qBNRlg+Bc3e98lTi/Effvd+bPeX318o3TpOty9HTWf7Pe5O07t+tk1/G5+XePvzlvt/T7uzDE8zjHzPFdjy3jWNMy7x4XhZ/iHGI7eOHZPmFfG3+d61faVezpnnQZxVdz7dbLHdtd59nG3bdYYHeeYeZ5Z42de6/SFFWLB8Ccy/CsA9WwMvXE8e3+n430uke1O8zTWMc0iwtHxM7vHqc9lt3n0cbftbmN/dbzHOWae56t6OG9MTaTzPToz/Az/kGbVG8cOidzHGt3uMEdjvKeg3qFrlMP2uTvGc/U1+/yuvu7d1+vj3kXnqB59ntHP+9w+tUascseK4d/c8LcE3aEgrzbGPp7IVlHMXRR3i2+E4f6ZFea60lje0aOPu23f+dxu5/Z57jZu41WnMfBLBhh+hn9Is5rVNPp939kqEr8sEvTYV493uD+eOzLm/b4j73nFvfq42/aK6616jT7PVcdnXPvWJ7EbGzuGn+Ef0qzubhr9+q9uFZqxhYbea+r9ar708+6I453XvmO8x2vuPPbjPL7arzDHr+bvvTVrl7i8HxeGn+HfzvD3BvTKVlF4vyjQjGav5FY/51NerrrOp+OIfH7nsb863wpzfFUL56mNOzPA8DP8yxr+3mhe2e6chMauiezCwCu52M55Zz79mu98ZpVz353rKuN+Zxw7x+edeTpXHc7OAMPP8L/VnKMJ8V3T6O+/so2OwecUlNZB0wAABOdJREFUdAxcz8ArOdvPOdP/q/fOzl/pWBv7SuO5Yyw7x+cOPVzz+hpC0zGaMvxJDP/qCdObxjvb1edkfGOKFJ330/mdPO/n7hjnNvYdx/3OmHeOzzvzdO5+dUbM3osZw7+R4e+FN+NW4r6XuPSi144MZKxd1ee0I4fGrH5WZIDh38jw7w5oa4y7z8H4NQoMXMuAunCtnvikJwYwcMYAw8/wM+EYwAAGMIABDGAAA4kZYPgTB/dsheeYlT8GMIABDGAAAxioxQDDz/Bb0WMAAxjAAAYwgAEMJGaA4U8cXKv3Wqt38RZvDGAAAxjAAAbOGGD4GX4regxgAAMYwAAGMICBxAww/ImDe7bCc8zKHwMYwAAGMIABDNRigOFn+K3oMYABDGAAAxjAAAYSM8DwJw6u1Xut1bt4izcGMIABDGAAA2cMMPwMvxU9BjCAAQxgAAMYwEBiBhj+xME9W+E5ZuWPAQxgAAMYwAAGajHA8DP8VvQYwAAGMIABDGAAA4kZYPgTB9fqvdbqXbzFGwMYwAAGMICBMwYYfobfih4DGMAABjCAAQxgIDEDDH/i4J6t8Byz8scABjCAAQxgAAO1GGD4GX4regxgAAMYwAAGMICBxAww/ImDa/Vea/Uu3uKNAQxgAAMYwMAZAww/w29FjwEMYAADGMAABjCQmAGGP3Fwz1Z4jln5YwADGMAABjCAgVoMMPwMvxU9BjCAAQxgAAMYwEBiBhj+xMG1eq+1ehdv8cYABjCAAQxg4IwBhp/ht6LHAAYwgAEMYAADGEjMAMOfOLhnKzzHrPwxgAEMYAADGMBALQYYfobfih4DGMAABjCAAQxgIDEDDH/i4Fq911q9i7d4YwADGMAABjBwxgDDz/Bb0WMAAxjAAAYwgAEMJGaA4U8c3LMVnmNW/hjAAAYwgAEMYKAWAww/w29FjwEMYAADGMAABjCQmAGGP3Fwrd5rrd7FW7wxgAEMYAADGDhjgOFn+K3oMYABDGAAAxjAAAYSM8DwJw7u2QrPMSt/DGAAAxjAAAYwUIsBhp/ht6LHAAYwgAEMYAADGEjMAMOfOLhW77VW7+It3hjAAAYwgAEMnDHA8DP8VvQYwAAGMIABDGAAA4kZYPgTB/dsheeYlT8GMIABDGAAAxioxQDDz/Bb0WMAAxjAAAYwgAEMJGaA4U8cXKv3Wqt38RZvDGAAAxjAAAbOGGD4GX4regxgAAMYwAAGMICBxAww/ImDe7bCc8zKHwMYwAAGMIABDNRigOFn+K3oMYABDGAAAxjAAAYSM8DwJw6u1Xut1bt4izcGMIABDGAAA2cMMPwMvxU9BjCAAQxgAAMYwEBiBhj+xME9W+E5ZuWPAQxgAAMYwAAGajHA8DP8VvQYwAAGMIABDGAAA4kZYPgTB9fqvdbqXbzFGwMYwAAGMICBMwYYfobfih4DGMAABjCAAQxgIDEDDH/i4J6t8Byz8scABjCAAQxgAAO1GGD4GX4regxgAAMYwAAGMICBxAww/ImDa/Vea/Uu3uKNAQxgAAMYwMAZAww/w29FjwEMYAADGMAABjCQmAGGP3Fwz1Z4jln5YwADGMAABjCAgVoMMPwMvxU9BjCAAQxgAAMYwEBiBhj+xMG1eq+1ehdv8cYABjCAAQxg4IwBhp/ht6LHAAYwgAEMYAADGEjMwP8H2R0fpYpdOdsAAAAASUVORK5CYII= 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如图1的一个长方体，高度尺寸有+0.2公差，但是没有应用公差原则。
问题1：在实际工作中，图1、图2这样的高度、直径尺寸公差到底能不能一定程度的限制形位公差，图1中上下表面平面度、上下两面的平行度；图2中圆柱素线、圆柱轴线的直线度？之前我一直觉得这样的情况尺寸公差是可以一定程度上限制形位公差的，但图面没有应用公差原则那就是独立原则，那尺寸公差又和形位公差一点关系都没有了。
问题2：无论问题1答案如何还有个疑惑的地方，假如图1中的三个“a”尺寸都是卡尺两点测量出来的，都是符合图纸标注的，零件通过；假如图2中的“b”尺寸，是把该零件平放在检测台面用高度规测量出来的，这个尺寸已经超标，零件不通过。这零件合不合格和测量手段有关吗？还是说在测量检测学里面是有既定的规则，已经制定了是两点测量还是平台测量的标准的？
没有图可能没法准确说，但按你的描述，没有运用包容，最大实体等原则来看，就是独立的，第二个问题其实就是第一个问题，测量和你用的原则有关。 发帖的时候，没有上传截图文件，而是直接复制到文本框里面，原来不行啊
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