求助SW标注问题
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图纸比例是1：5.向视图旋转55°后按照自定义比例1：2来结果这么显示。怎么解？按理来说应该是这样子
data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAQUAAAClCAYAAABV/ejLAAAU10lEQVR4Ae2dWZMUVRqG2RWBRtk3lR1alK0BBVtBoAHXCTFCLoiZCMOJGMPwfq68mSsvnDBmcBTEhcaFRZFNkX2VBmRpFpVNUdz+xpl4jnGa/JLsrs6urOyu4r2oqKqs3Orke57znu98mafTH39cdXqpDKQBaSBooFP4oHeJQhqQBtCAoCCnJKcoDRgNCAoShBGE3ILcgqAgKAgK0oDRgKAgQRhByCnIKQgKgoKgIA0YDQgKEoQRhJyCnIKgICgICtKA0YCgIEEYQcgpyCkICoKCoCANGA0IChKEEYScgpyCoCAoCArSgNGAoCBBGEHIKcgpCAqCgqAgDRgNCAoShBGEnIKcgqAgKAgK0oDRgKAgQRhByCnIKQgKgoKgIA0YDQgKEoQRhJyCnIKgICgICtKA0YCgIEEYQcgpyCkICoKCoCANGA0IChKEEYScgpyCoCAoCArSgNGAoCBBGEHIKcgpCAqCgqAgDRgNCAoShBGEnIKcgqAgKAgK0oDRgKAgQRhByCnIKQgKgoKgIA0YDQgKEoQRhJyCnIKgICgICtKA0YCgIEEYQcgpyCkICoKCoCANGA0IChKEEYScgpyCoCAoCArSgNGAoCBBGEHIKcgpCAqCgqAgDRgNCAoShBGEnIKcgqAgKAgK0oDRgKAgQRhByCnIKQgKgoKgIA0YDQgKEoQRhJyCnIKgICgICtKA0YCgIEEYQcgpyCkICoKCoCANGA0IChKEEYScgpyCoCAoCArSgNGAoCBBGEHIKcgpCAqCgqAgDRgNCAoShBGEnIKcgqAgKAgK0oDRgKAgQRhByCnIKQgKgoKgIA0YDQgKEoQRhJyCnIKgICgICtKA0YCgIEEYQcgpyCkICoKCoCANGA0IChkJ4rffLrurV8+ZwlWrq1a3HDUgKGQEBYCwdOkzbvfure6XXy4ZOPz++xV35crZm5YnCYZ1k5ZrmQCTlwYEhYygwAXbv/9Ld999E92aNSvdDz+cN5X7+eeXukOHdppl8Yv844/n3fr1a9yBAzvcr79asMTXDd+Bzd69293169+3uO+wfqH3S5fOuOXLl7nTp49ksr9Cx9PvHQ92gkKGUKAiA4Sqqj5u9eo33fXrF5sq1qeffugeemim72JQgS9fbnRnzza4hoZ9bs+ebW7z5nVu7txad8cdPd3EiePd+fPHm7ZtqeL89NO37tFHH3ZfffX5TevjOjgnjgdwOOZ33510jY0N7ptvDrqvv97tQbZr1xa3det6t3HjWjdjxnTXo0cP9/DDD/ltWjq2fut4FTqLayIoZAgFLsiFCyfc6NGj3LRpkx0VNlwkWv/Bgwe62bNn+deUKQ94VzFpUrWbPPl+9+CDM3xF7NOnt1u58j+OGEXYttD7448v8iD55JP3XX39O+6dd1a4RYsWeFiw35qaqY7jcazq6gluwoRxTS8AVF090f82ffoU/7l3717u888/afXxC51fod+BF85k27YNjv8AQI8fP+C7WxcvnnIHD36VqjwKHU+/twwzQSFjKCBwugBbtqwzlYqWefDgQe611/7lXQHu4OjRPb7VpgWnNaciDBjQ33322Udm20Ii/vDD1e6uu+50c+Y86MHy2GOPuiVL6ty77/7P8duKFa+74cOHufr6VW7fvu3u8OFd7tix/e7Mma89xC5dOu27Oz///J2vmKybV/eB+AsAGj9+rOO8cUzr1n3gFiyY5z744G3vgPgvaSBZqLz0u6CQqoJlIRiEjm2POgUq2bBhQ73oOQYg4BU9HhW1f/9+qaFA63rvvXf7Lkc8UMl3ujJ0S1544a9Nx2suZkE3Ii8ocG7bt2/0IHzzzX+b7gqgmjVrhj+X2trZgkLGjVdUd/HPcgolKuxTpw57C3/u3DFfERsbj7oRI4Y32XJa6yefXGwCkg0Ne12/fnc1gSN+sZr7jjO5554RvtWPr8PxR40a6Wpr5/gREH4nmLhs2dJEN7Bp08fu7ruHewcT31fW30+ePOSPhUv49ttvmoAVjkMAlfgMXSA5hZZb91BmWbwLCm2EAi0tIwzEELD92HJa2Y8+etfRxx8zZpTr1q2re+qpJe7atQu+klHZqHRcOKBB645VDoKnO4FToPVMc3E3bKj3wAkACtuyXwKfAwcOcG+99YaPN/A+depkd/vtt/vAZtTNsB37Cq4j7KcU73SX6C50797Nd7eSjsG5Efgk1hEN2iatq2XZQUNQaCMUaNmWLXvOjRs3xlciWmOCdgT1aJWx4AT2iCVgk6mwVLYQL2B0AedAK0kwDVEfObLbQ+GLLz5LBQVGDdhXHAq4EY75wAOTfLxh4cJ5Ps7w6qv/dIMGDXQ7d2725xatUHRFCJQyShFdnvVn/iuuiHLCRTW3f2IMnD9Dr82to+XZAYGyFBTaCAUKDxu+ffunfliPmAHfcQUE9HAFjDgEweIoRo68xw/7sYxKx3f6yyHZiTwGnAKVNWzXmnei9X9Wroam7dg/IyCMdtA/D26E4CKgYPiT1jq+/7VrV3vQsU38tyy/r1r1X9e5c2ffNQj/P2n/wJP/wHkn/a5l2QKB8hQUioBCkiCp0LTaRP2jwTycBW5i48Z6L26+Uznff/+tJrEDEUYf6Esn7bu5ZXRJCGKGFpduzeLFC93YsaO99QZc2G9GF+rqHnNDhw7xow9J++N8cDylbJkBJ8OwnTp18s4l6TzCMmD25ZebEuMlYR29ZwsGQSFDKNBVoDuBTY9nNNJyY8vpsyNiEpdo3QMkWLZv3xfe1jMun0boDOlR0WlNqfzENUg+IpBHUhMxBGILHJv4Am4gOIf4cchxoNtDslP8t6y+kzwFxLp06dLUncpq39pP8YAQFDKCAjYXu07yERUwbr+///6UDz4SWES4DD+StxCNH+AQqNyMQqQRNzkRQ4YM9sFLPpO4FI0vcCwi+AABWMSHQqPHeuWVf/hEJ1xFdHmWn8mk7Nu3rw8yRv9/lsfQvtoOB0EhAyhQAen3YteJCcycWeMDjiQohf5y6D4QyEOwtOAE+6L3Q2CTcQ+08GlEzagHUGA7RjBC4DLsg24FbmHkyHt9RiPrx0cdwrp0LwiWJsUbwjrFvuOIyJsgnTpt/KTYY2v7wrAQFIqEwokTBz0EGF6jwtMa0/pxnwOAIHqOEOkS3HlnX78O3+m7k/ZM1h4VFHjQwhOPoGuRRrwMYQYoRLdj1IMoP5V83rxH/EgIXQvgMH/+XA+ReDeC9UgaisZDovvM4rOgULhiZlHObd2HoNBGKFBpuE26pmaa7y4QmKPVAwrYY1pnnAOw4OLQNcAyExTEmrMdfXcqM318LD0Wn/yGeNej0MUlkEhXBECFdYlphBucyE0IoOG8OU+CnrgSQISjwckQj3jkkTne9cRhEfabxTugqqqq8nkcaXMysji+9tEylASFNkCBIBwBQoYTqWAhsSYKBYRHZf344/d8RcUN0J+ni8CdkWHkAbeAZacS4jDoehCdTyNctgMKJFGxH2II3C9AhSdXgfPAAZDuTPcCV0JQFAfRs2dPvy1JQs8++7S7//77fJ4FLiPNOaRZF2ASO2FIMsRY0myvdVuu1MWWj6DQBihQ6chUJIoevQBxKACCaBSfACL5DOQxkJBDPIHWmjwD9hOejZC2ld6xY5PvinB8Up6BAaAIcGF/HIs7JIEQzoDjEfzE7QAO4hHERoBScDfR/5blZ8qE504wJFlXN9+UYZbH0b7aBg9BoQ1QoJIlBeriUEgSJUFAug20kLSYJDmFuEPS+q1ZRtCSyo4jYPSBJKrodqHV53jcQk0ORfT38BnHQ7cGqIRlpXjnfIABUACOUXAmHQ9YljLwmXTMW3mZoNAGKDQnmEJQoDLQktNiM4RZCAovvfRiU0JSc8dkOQ9JAQp0DeLrASHiGOH5BOQy0H2Jr8d3Kh73GZBtmPR7lssoK0YguOWbGENz+yYG8txzfzGjNM2tq+VtcwbxchMUcoQCN0HxQJPQXSgEhSeeWORTqOMXLf6dLgBQIMAZ/434AdBgRIHYBd2IEAOJrxsyDRkRif+W9Xdaf1wCcYW3336j2dEOulzEQ9IGX7M+31tpf4JCTlCgEvDYNB4eErIdC0GBvj1PIyokSEY2gAKxgebWxR3Qj2/p3grOi0BjyKVobl9ZLae7w1OeGLFJyuIEBJQX8ZGsjqn9FHYTgkIOUMCWk5dAhJ9uQxBmS1Cgq8HdlmH0ImyT9M5t2/FEqKT1CHICBnIVkn4nFkHXJtzJmbROlsuIy3CPRvfu3f1QLAFQzoEXgOP/88yJpPhNluehfVlQCAoZQoExd1riqI3HvtNdIKrPMGBUgIWgwOPVGOWIbpP0GacAFJJa2/j6OAaeOg10eAEs4g3sg5gED2uhBY9vV6rvAIDAJg9T4cW9I+R3kL8BFBghKdWxtV8Lg1AegkKGUOBmIqBAJaOACZIxGkB+QlJwjyFARh94liLwYJtoZSUrkmSiloYoWf/PJ0hX+XfAxA1SgIgRDlwBQ6Dvvfc/DxjyF7hhi346eRYEFul6kEzE3ZHcuxGGLINISv2OEwBK5FHQXSCWApjocpX62Nr/zWAQFDKCAhWXFo8Wjgg/lZwKSjpx3CEEIZLZyO8kHgEAnnEABIAIXQ32xRBiS/aZ4xCrIAmJ5zPQ0lK56SZwezKVniAj+2T/BBt5MhQAI6BINiUxBCBCwC9kZIZz1PvNlabSy0RQyAgKCAVbTg4CUCD34OmnHzd3KyaJiWAaQ4ahBQ+VFvdAS09iUqE7FmlVw0NdGIIkZZqxf2DCSAOOBWjhKpLOISwj3kGqNbGHsEzvgoLEUAQkqIikCpPxmJREVKoKxrMacAvR26XbcizA8fLLf7/pLsu27EvblC9M5BSKgECS8GmlCd61FAdI2q6YZTgAxvMLZQa25hghptGadbVO+Vb8lq6doJAxFFoqbP1WmZWo0q6roCAoqMsoDRgNCAoShBFEpbV6+j/p3ZmgkBIK3NmnV/uWgSp6+oqepswEBUGh7CCXRuBaNz1ABAVBQVBIqYFKB42gkFIQ6jq0b9eB8q/0Stne/09QEBTkFFJqoL0rbamPLyikFIScgpxCqStle+9fUEgJhfa+YDp++sCZyixdmQkKgoL66NKA0YCgIEEYQahVTdeqVmJ5CQqCgqAgDRgNCAoShBFEJbZ8+k/p3I+gICgICtKA0YCgIEEYQahVTdeqVmJ5CQqCgqAgDRgNCAoShBFEJbZ8+k/p3I+gkDMUwqPcJdR0QlV55VdegkKOUGBik6T5Hypd8BcunPDT34XHyTNpTXPzWVZ6WZTD/xMUcoACD3JlghUmVGW+hXIQRlbnyPRvEyaMcz169HDdunX1E8oy0zST1FAuWR1H+8nOSQgKJYQC8zVQKZiNqW/fvv5uxDymee8oFYQ5LZiwlolpNmyod1u3rvcT0jAFPeXBdPQd5Vx1HjegIiiUCArM4Lx06TN+piccAq0jd1jeSlDYtWuLn7CWyXFCpeMx9LNnz/JlwcxVcgs3KmMoo/Z+FxRKBAVmZ2IuBlrLa9cu+HkSO3fufEtBgZm2ecVFzkQ53bt3c8OHD3Nnzzbc9Ht8fX3PFxyCQomgEBcy1rlr1663DBSYVIY5K5NmwmZWbia0pQsRnaE7Xmb6ni8MQnkLCjlBYdu2DT7Qllf3gfkjcSm8+BwueF7vzJB15MhuP69l/JgnTx5ygwYN9DNcHzq0M/dzi5+Pvlv4CAoVCAUq5MaNa92YMaP8ixmlC00um2fFYBZuZrceMKC/O3HioKCQkwZbe40FhZwuSJ5OgSBndfXEpmcvEuhsaTr71oolq/WYnbtXrzvc+PFj3aVLZwSFnDTY2usnKOR0QfKEAoHNmpqpTVCYObOmQ0X5yVHo0qWLq6ub36EcTGsrTaWvJyhUIBQQ7fHjB9ySJXVu8eKF/nNHETJDktOmTfaBRhxDRzkvnceNuIKgUKFQ6Kgi37Fjk+vdu5errZ3Tobo0HbW82uO8BAVBIbfWmpEQ4huDBw90R4/uye247VGxyvmYgoKgkEvlZFi0vn6VDzCuWbOyXYZJy7mi5nnugoKgkAsUyFnAIUydOtnnTuQpch3rRrygNWUhKAgKJYcC3Ybp06f4hCVuEGuNMLVOuoqcZXkJCoJCSSspD5Xh/oeqqj7+dmkSq7IUsPaVPTwEhQqFApWPxKDLlxtde1bEvXu3+8xFRhuuXj1ngICDINsyvlwVPfuKnqZMBYUKhAIpzaQ5jxs3xmcNbt68zlTGNAIpZt3z54+7iRPHu7FjR/s7Rqn84XX69BH/bIX58+c6PaKufSEQv8aCQomgQMXkheB5DNuKFa/7LL5Jk6odNwTxOLKwTvyiFPv9ypWzvjKGGbLpz+f9+DPSqhcunOdvAhsxYrh/+hJPYAqvYcOGuttuu821F7CKLeNK3l5QKCEUXnzxbz6Vd8aM6W7o0CH+QSv9+/fzTyJasGCeW758WUlaSSpkTc00n+bMMxzmzq3NfQiQux9HjrzH/2ceMJP0wkE0Nup5Ch0NMIJCCaHQ2HjUP6iVh7UmvU6dOlyy/j53H5LizDMNsOp5C+/ixT8fUpv0v8OyY8f2lwSKef/XSjueoFAiKFSaUPR/Ola/v5TXQ1AQFHJ3EaUUtPZdPLwEBUFBUJAGjAYEBQnCCEItbfEtbbmXoaAgKAgK0oDRgKAgQRhBlHsrp/Mv3ukICoKCoCANGA0IChKEEYRa2uJb2nIvQ0FBUBAUpAGjAUFBgjCCKPdWTudfvNMRFAQFQUEaMBoQFCQIIwi1tMW3tOVehoKCoCAoSANGA4KCBGEEUe6tnM6/eKcjKAgKgoI0YDQgKEgQRhBqaYtvacu9DAUFQUFQkAaMBgQFCcIIotxbOZ1/8U5HUBAUBAVpwGhAUJAgjCDU0hbf0pZ7GQoKgoKgIA0YDQgKEoQRRLm3cjr/4p2OoCAoCArSgNGAoCBBGEGopS2+pS33MhQUBAVBQRowGhAUJAgjiHJv5XT+xTsdQUFQEBSkAaMBQUGCMIJQS1t8S1vuZSgoCAqCgjRgNCAoSBBGEOXeyun8i3c6goKgIChIA0YDgoIEYQShlrb4lrbcy1BQEBQEBWnAaEBQkCCMIMq9ldP5F+90BAVBQVCQBowG/g8TaGFzoeF/5AAAAABJRU5ErkJggg==
求大神们帮忙解答一下子
图片如这
你可以把正常的名字复制出来，双击错误的名字，给替换掉。有个疑问辅助视图你还去旋转干嘛，不是让人误解么 不可能啊，一切向视图为准
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