meetang 发表于 2023-5-26 09:24:23

根据两点直线画一个外偏矩形框

根据输入的两个点AB,自动绘制一pline矩形框,方向和AB点连成直线平行,矩形框厚度要求200,长度为直线AB+2*50。画完后从矩形框中心引出一条线再加一个输入文本框。data:image/png;base64,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,要求用lisp语言编写,40个币不清楚对应多少钱了,可商量。

xtjd 发表于 2023-5-26 09:24:24

(defun c:test(/ an d1 d2 os p1 p2 p3 p4 p5 p6 p7 )
        (setvar "cmdecho" 0)
        (defun ptmid(a b)(mapcar '(lambda(x y)(/(+ x y)2.0))a b))
        (setq os(getvar "osmode"))
        (if(and(setq p1(getpoint "\n请指定起始点:"))(setq p2(getpoint p1 "请指定第二点:"))(>(setq d1(distance p1 p2))0))
                (progn
                        (setvar "osmode" 0)
                        (setq        d2(+ d1 100)an(angle p1 p2)p3(polar p2 an d2)p4(polar p3(+(* pi 1.5)an)200)p5(polar p4(angle p2 p1)d2))
                        (command ".pline" p2 p3 p4 p5 "c")
                        (if(setq p7(getpoint(setq p6(ptmid p2 p4)) "\n请指定线段终点"))
                                (command ".leader" p6 p7 "" "" "" "")
                        )
                )
        )
        (setvar "osmode" os)
        (prin1)
)

meetang 发表于 2023-5-26 09:28:53

原本只有9个币,充值过了,再加100币

ssyfeng 发表于 2023-5-26 11:03:25

可以加QQ:269126750详聊,有些地方你可能说的不太清楚。

start4444 发表于 2023-5-26 11:28:47

(defun c:tt5 (/ ang l p1 p2 p3 p4 p5 p6 pt_per)
(setq p1 (getpoint"\n选择点A:") p2 (getpoint p1"\n选择点B:") p3 (getpoint "\n选择方向点:") L(+ (distance p1 p2) 100))       
(setq ang (angle p1 p2) p4 (polar p3 (+ ang (* 0.5 pi)) 1) pt_per (inters p1 p2 p3 p4 nil) ang (angle pt_per p3))       
(setq p5 (polar p1 ang L) p6 (polar p2 ang L))
(command "pline" "non" p1 "non" p2 "non" p6 "non" p5 "c" "")       
(command"PEDIT" (entlast) "w" 200 "")
(command "LEADER" "non" (mapcar'*(mapcar'+ p1 p6)'(0.5 0.5 0.5)) pause)
(princ)               
)

meetang 发表于 2023-5-26 16:03:32

xtjd 发表于 2023-5-26 11:56
(defun c:test(/ an d1 d2 os p1 p2 p3 p4 p5 p6 p7 )
        (setvar "cmdecho" 0)
        (defun ptmid(a b)(mapcar ...

大致能实现,就是矩形框位置有偏,加个微信zhouhq-6791吧,还要调整一下

meetang 发表于 2023-5-26 16:04:36

start4444 发表于 2023-5-26 11:28
(defun c:tt5 (/ ang l p1 p2 p3 p4 p5 p6 pt_per)
(setq p1 (getpoint"\n选择点A:") p2 (getpoint p1"\n ...

测试了感觉实现功能稍差
页: [1]
查看完整版本: 根据两点直线画一个外偏矩形框