winner108 发表于 2025-5-24 23:49:43

求助xdrx_prompt 和xdrx_ssget的相关问题

本帖最后由 winner108 于 2025-5-24 23:59 编辑

问题1:
(defun c:t11()
(xdrx_begin)
(if (not #wid)
      (setq #wid 10)
)
(xdrx_initssget (xdrx_prompt "选择要偏移的曲线[设置(T)]<退出>: <默认" #wid " mm>:" t)
                ;"选择要偏移的曲线[设置(T)]<退出>:";;主提示词
                  "T" ;;关键字
                  ""   ;;移除对象提示字符串
                  "_callback1";;关键字回调函数
                  "_callback2" ;;非关键字回调函数
)
(if (setq ss (xdrx_ssget '((0 . "LWPOLYLINE"))))
   (progn
      (xdrx_curve_getoffsetcurves ss #wid)
   )
)
(xdrx_end)
(princ)
)T11


(defun _callback1(kw)
   (princ (strcat "\n已选择关键字: " kw))
   (if (= kw "T")
      (if (setq wid (getreal (xdrx_prompt "\n请输入偏移距离 <上次:" #wid " mm>:" t)))
          (progn
            (setq #wid wid)
            (princ (strcat "\n参数已经调整为:" (rtos #wid)))
            (xdrx_initssget
                   (xdrx_prompt "选择要偏移的曲线[设置(T)]<退出>: <默认" #wid " mm>:" t)
                   "T" "" "_callback1" "_callback2")
          )
      )
   )
   (princ)   
)
(defun _callback2(kw)
    (princ)
)

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
#wid已经调整了,为什么(xdrx_prompt "选择要偏移的曲线[设置(T)]<退出>: <默认" #wid " mm>:" t)的#wid 还是老的,如何解决?

问题2:
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
xdrx_ssget的总计在不断增加呀,当使用(repeat (sslength xdrx_ssget)) 容易出现问题,如何解决?

XDSoft 发表于 2025-5-26 15:11:43

你要显示设置的值,得需要让XDRX-SSGET在执行一次才能显示,要用下面这样的结构


(defun c:tt ()
(xdrx_begin)
(if (not #wid)
    (setq #wid 10)
)
(setq tf t)
(while (and
           tf
           (xdrx_initssget
             (xdrx-prompt
             "选取要偏移的曲线(偏移距离:"
             #wid
             ")[设置(XL)]<退出>:"
             t
             )
             "XL"
             ""
             ""
             ""
           )
           (setq ss (xdrx_ssget))
       )
    (setq tf1 (type ss))
    (cond
      ((= tf1 'STR)
       (if (= ss "XL")
       (if (setq wid (getreal        (xdrx_prompt
                                  "\n请输入偏移距离<"
                                  #wid
                                  ">:"
                                  t
                                )
                     )
             )
           (setq #wid wid)
       )
       )
      )
      ((= tf1 'PICKSET)
       (xdrx_curve_getoffsetcurves ss #wid)
       (setq tf nil)
      )
    )
)
(xdrx_end)
(princ)
)


你贴的代码,用的是回调函数,输入关键字,执行后还是返回正在执行的xdrx-ssget 所以你更新不了提示
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