1 Python LOGO Python Python Python Anaconda Python Anaconda Python Python 3.6 version Python2 Python3 Python 2.7 Py
|
|
|
- さいぞう いまいだ
- 5 years ago
- Views:
Transcription
1 1 Python LOGO Python Python Python Anaconda Python Anaconda Python Python 3.6 version Python2 Python3 Python 2.7 Python 3.6 Python2 Python3 1
2 Next 2
3 I Agree Next 3
4 Destination Folder C:\Anaconda3 Next 4
5 Python3.6 Python3.6 5
6 Install Next 6
7 Finish Anaconda idle 7
8 8
9 Anaconda3 idle 9
10 Python3.6.1 Shell Anaconda python 10
11 Python Python idle.exe Python Shell 11
12 Python Shell Python >>> Python Turtle Python >>> Python (turtle graphics) 12
13 import turtle reset() reset() 13
14 shape( turtle ) (turtle graphics) forward(100) 14
15 forward(distance) distance fd(distance) back(200) 15
16 back(distance) distance bk(distance) back(distance) forward(distance) distance back(distance) distance forward(distance) right(angle) left(angle) right(angle) angle left(angle) angle rt(angle) lt(angle) angle left(90) 16
17 90 reset() forward(100) 17
18 left(90) forward(100) left(90) forward(100) left(90) forward(100) left(90) 18
19 for for i in range(4): Enter forward(200) Enter right(90) Back Space for Enter 19
20 200 for i in range(4): forward(200) right(90) for i 0, 1, 2, 3 forward(200) right(90) 4 20
21 Python 2.7 >>> range(4) >>> range(4) [0, 1, 2, 3] Python 3.6 range(0, 4) >>> list(range(4)) list() >>> list(range(4)) [0, 1, 2, 3] [0, 1, 2, 3] for i in range(4): [0, 1, 2, 3] i i range(4) [0,1,2,3] range(n) [0, 1,, n 1] n left(90) for i in [0,1,2,3]: fd(300) 21
22 for i in range(3): print(i) i range() range([start,] stop[, step]) stop 0 stop start range(2, 5) [2, 3, 4] 1 step stop range(1, 6, 2) [1, 3, 5] step stop range(0, -5, -2) [0, -2, -4] reset() for i in range(3): forward(200) left(120 ) left(60) 22
23 reset() for i in range(5): forward(200) left(360*2/5) left(360*2/5) * /
24 7 7 7 reset() for i in [1,2,3]: lt(120) for k in range(7): fd(150); lt(360*i/7) for for for ; 360 i/7 (i = 1, 2, 3) 7 24
25 reset() for i in range(15): fd(150); fd(-75); lt(24) circle(radius, extent=none, steps=none) circle circle(radius) radius radius extent extent extent radius extent steps reset() circle(100) circle(-50, 180) penup() home() pendown() circle(100, 360, 5) 25
26 penup(), pendown(), home() penup() pu(), up() pendown() pd(), down() home() (0, 0) circle() 360 for i in range(360): fd(1) lt(1) 26
27 LOGO R=200 2πR 360 2πR/360 π P I = Python math (import math from math import * math.pi pi math Python PI, Pi, pi import math R = 200 pu(); fd(r); pd(); for i in range(360): fd(2*math.pi*r/360); lt(1) pu(); rt(90); bk(r); pd() 27
28 r angle Python Shell File New File Python 28
29 reset() r=150 angle=240 lt(-90+(360-angle)/2) fd(r) circle(r, angle) fd(r) rt(90-(360-angle)/2) Run Run Module OK 29
30 tt(90-(360-angle)/2) Shell Traceback (most recent call last): File "C:/PythonSRC/oogi.py", line 11, in <module> tt(90-(360-angle)/2) NameError: name tt is not defined 30
31 11 tt() 90 fd() reset() def fan(): r=150 angle=240 lt(-90+(360-angle)/2) fd(r) circle(r, angle) fd(r) rt(90-(360-angle)/2) for i in range(3): fd(200) rt(90) fan() bk(200) rt(120) rt(90) 31
32 def fan(): r=150 angle=240 lt(-90+(360-angle)/2) fd(r) circle(r, angle) fd(r) rt(90-(360-angle)/2) def fan(): def (): fan() for i in range(3): fd(200) rt(90) fan() bk(200) rt(120) rt(90) fan() 32
33 fan(), fan() r angle fan() def fan(r, angle): lt(-90+(360-angle)/2) fd(r) circle(r, angle) fd(r) rt(90-(360-angle)/2) r angle r angle fan(150, 240) fan() fan() reset() def fan(r, angle): lt(-90+(360-angle)/2) fd(r) circle(r, angle) fd(r) rt(90-(360-angle)/2) 33
34 for k in [150, 80]: for i in range(3): fd(k*1.5) rt(90) fan(k, 240) bk(k*1.5) rt(120) lt(60) rt(90) reset() def fan(r, angle): lt(-90+(360-angle)/2) fd(r) circle(r, angle) fd(r) rt(90-(360-angle)/2) for k, c in [(150, blue ), (80, red )]: for i in range(3): 34
35 fd(k*1.5) rt(90) fillcolor(c) begin_fill() fan(k, 240) end_fill() bk(k*1.5) rt(120) lt(60) rt(90) for k, c in [(150, blue ), (80, red )]: [(150, blue ), (80, red )] 2 (150, blue ) (80, red ) [ ] ( ) for (150, blue ) (80, red ) k c for blue red fillcolor(c) begin_fill() fan(k, 240) end_fill() 35
36 fillcolor(c) for fillcolor( blue ) fillcolor( red ) begin_fill() end_fill() reset() pencolor("red") pensize(4) for i in range(5): fd(300); lt(360*2/5) pencolor( red ) pensize(4) reset() color("red", yellow ) pensize(4) begin_fill() for i in range(5): fd(300); lt(360*2/5) end_fill() 36
37 color( red, yellow ) circle(100) circle(100, 360, 5) circle(100, 360, 5) setpos() setpos(100, 0) setpos(100, 100) setpos(0, 100) setpos(0, 0)
38 setpos(100, 0) setpos(100, 100) setpos([100, 0]) setpos((100, 100)) setpos() (list) [x, y] (tuple) (x,y) [ ] ( ) [[100,0], [100, 100], [0, 100], [0, 0]] pos_list = [[100, 0], [100, 100], [0, 100], [0, 0]] for x in pos_list: setpos(x) pos_list [[100, 0], [100, 100], [0, 100], [0, 0]] x [100, 0],[100, 100], [0, 100], [0, 0] setpos(x) setpos([100, 0]) setpos([100, 100]) setpos([0, 100]) setpos([0, 0]) 38
39 pos_list = [] [] pos_list.append([200, 0]) pos_list [[200, 0]].append( ) pos_list.append([200, 200]) pos_list [[200, 0], [200, 200]] pos_list.append([0, 200]) pos_list.append([0, 0]) pos_list [[200, 0], [200, 200], [0, 200], [0, 0]] for x in pos_list: setpos(x) reset() pos_list = [] pos_list.append([200, 0]) pos_list.append([200, 200]) pos_list.append([0, 200]) pos_list.append([0, 0]) for x in pos_list: setpos(x) 39
40 position() pos() (0.00, 0.00) reset() pos_list = [] for i in range(5): circle(120, 360/5) pos_list.append(position()) for x in pos_list: setpos(x) 40
41 5 pos_list = [] for i in range(5): circle(120, 360/5) pos_list.append(position()) 5 pos_list for x in pos_list: setpos(x) pos_list for x in range(5): setpos(pos_list[x]) pos_list[x] pos_list x 0 reset() pos_list = [] for i in range(5): circle(120, 360/5) pos_list.append(position()) pos_list = pos_list * 2 for i in range(1, len(pos_list), 2): setpos(pos_list[i]) 41
42 5 pos_list = pos_list * 2 pos_list pos_list for i in range(1, len(pos_list), 2): setpos(pos_list[i]) range(1, len(pos_list), 2) len(pos_list) 1 len(pos_list) len(pos_list) pos_list 5 pos_list = pos_list * 2 for i in range(5): setpos(pos_list[(2*i+1) % 5]) % 7 42
43 reset() pos_list = [] for i in range(7): circle(150, 360/7) pos_list.append(position()) pensize(4) pencolor( red ) for i in range(7): setpos(pos_list[(2*i+1)%7]) pos_list = [] pu() setpos(0,-320) pd() pensize(1) pencolor( black ) for i in range(7): circle(150, 360/7) pos_list.append(position()) pensize(4) pencolor( blue ) for i in range(7): setpos(pos_list[(3*i+2)%7]) 43
44 reset() from math import * n = 7 a = 150 for i in range(n): fd(a) lt(360.0/n) fd(a/2) r = a/2.0/tan(pi/n) circle(r) a 44
45
46 reset() def en(r): pu() fd(r) pd() circle(r) pu() rt(90) bk(r) lt(36) r=80 pensize(3) for i in range(5): en(r) pu() fd(2*r) pd() lt(72) rt(36) from math import * r = 180 n = 7 x = r*tan(pi/n) pu() fd(r) pd() circle(r) for i in range(n): fd(x) lt(360/n) fd(x) rt(90) pu() bk(r) pd() 46
47 from math import * r = 180 n = 7 s = 2 x = r*tan(s*pi/n) pu() fd(r) pd() circle(r) for i in range(n): fd(x) lt(360*s/n) fd(x) rt(90) pu() bk(r) pd() 47
48 from math import * a = 600 n = 7 s = 3 r = a/2/tan(s*pi/n) y = r/cos(s*pi/n) pu() fd(y) lt(90+180*s/n) pd() for i in range(n): fd(a) lt(360*s/n) rt(90+180*s/n) pu() bk(y) fd(r) pd() circle(r) pu() rt(90) bk(r) pd() 48
49 1. a, b, c 2. a, b C 3. B, C a from math import * a = 300 b = 200 c = 150 A = acos((b*b+c*c-a*a)/(2*b*c))/pi*180 B = acos((c*c+a*a-b*b)/(2*c*a))/pi*180 C = acos((a*a+b*b-c*c)/(2*a*b))/pi*180 fd(a) lt(180-c) fd(b) lt(180-a) fd(c) lt(180-b) 49
50 position() setpos() from math import * from math import * a = 300 b = 200 C = 60 z = position() fd(a) lt(180-c) fd(b) setpos(z) rt(180-c) 50
51 from math import * a = 300 B = 60 C = 40 A = 180-B-C ra = A*pi/180 rb = B*pi/180 rc = C*pi/180 b = a*sin(rb)/sin(ra) c = a*sin(rc)/sin(ra) fd(a) lt(180-c) fd(b) lt(180-a) fd(c) lt(180-b) 51
52 setpos() t x = A cos(at), y = B sin(bt + δ) from math import * A = 250 B = 250 a = 2.0 b = 3.0 delta = pi/4 l = [(A*cos(a*t*pi/180),B*sin(b*t*pi/180+delta)) for t in range(0, 361)] reset() pu() pensize(4) setpos(l[0]) pd() for x in l: setpos(x) 52
53 (A cos(t), A sin(t)) (A cos(2t), A sin(2t)) from math import * A = 250 l = [[(A*cos(t*pi/180),A*sin(t*pi/180)), (A*cos(2*t*pi/180),A*sin(2*t*pi/180))] for t in range(0, 361)] reset() for x in l: pu() setpos(x[0]) pd() setpos(x[1]) 53
54 y = sin(x) + sin(2x)/2 + sin(3x)/3 from math import * def f(t): return sin(t)+sin(2*t)/2+sin(3*t)/3 A = 250 l = [(x, 100*f(3*pi*x/250)) for x in range(-450, 450)] reset() pu() pensize(4) setpos(l[0]) pd() for p in l: setpos(p) 54
55 ht() p = Turtle() p.shape("triangle") p.pensize(4) p.pencolor( blue ) t = Turtle() t.shape("turtle") t.pensize(4) t.pencolor( red ) p.pu() p.setpos(-200, 200) p.pd() p. t.pu() t.setpos(100,-150) t.pd() while p.distance(t) > 8: t.setheading(t.towards(p)+90) t.fd(4) p.setheading(p.towards(t)) p.fd(5) 55
56 ht() hide turtle st() show turtle p = Turtle() p p.shape("triangle") p p. t = Turtle() t.shape("turtle") t while p.distance(t) > 8: t.setheading(t.towards(p)+90) t.fd(4) p.setheading(p.towards(t)) p.fd(5) 56
57 p.distance(t) distance() turtle.distance(x, y=none) Parameters: ^^e2^^80^^a2x ^^e2^^80^^93 a number or a pair/vector of numbers or a turtle instance ^^e2^^80^^a2y ^^e2^^80^^93 a number if x is a number, else None Return the distance from the turtle to (x,y), the given vector, or the given other turtle, in turtle step units. >>>>>> turtle.home() >>> turtle.distance(30,40) 50.0 >>> turtle.distance((30,40)) 50.0 >>> joe = Turtle() >>> joe.forward(77) >>> turtle.distance(joe) 77.0 while p.distance(t) > 8: while while for while while p t t.setheading(t.towards(p)+90) t.fd(4) p.setheading(p.towards(t)) p.fd(5) setheading(to_angle) to_angle turtle.setheading(to_angle) turtle.seth(to_angle) Parameters: to_angle ^^e2^^80^^93 a number (integer or float) Set the orientation of the turtle to to_angle. Here are some common directions in degrees: 57
58 standard mode logo mode 0 - east 0 - north 90 - north 90 - east west south south west >>>>>> turtle.setheading(90) >>> turtle.heading() 90.0 towards(x, y) (x,y) setheading() turtle.towards(x, y=none) Parameters: ^^e2^^80^^a2x ^^e2^^80^^93 a number or a pair/vector of numbers or a turtle instance ^^e2^^80^^a2y ^^e2^^80^^93 a number if x is a number, else None Return the angle between the line from turtle position to position specified by (x,y), the vector or the other turtle. This depends on the turtle s start orientation which depends on the mode - standard / world or logo ). t.setheading(t.towards(p)+90) p.setheading(p.towards(t)) t p p t ht() t = [Turtle(),Turtle(),Turtle(),Turtle()] t[0].shape("triangle") t[1].shape("turtle") t[2].shape("circle") t[3].shape("square") p = [[-200,200],[-200,-200],[200,-200],[200,200]] for i in range(4): t[i].pu() t[i].setpos(p[i]) t[i].pd() while t[0].distance(t[1]) > 2: 58
59 for i in range(4): t[i].setheading(t[i].towards(t[(i+1)%4])) t[i].fd(1) tractrix reset() ht() man = Turtle() man. man.pu() man.back(200) man.pd() dog = Turtle() dog.pu() dog.setpos(100, -200) dog.pd() for i in range(400): man.fd(1) dog.setheading(dog.towards(man)+180) dog.back(dog.distance(man)-100) 59
60 dz dx = k2 x 2 x z = k log k + k 2 x 2 x k 2 x 2 Python turtle for pensize(4) for i in range(7): for j in range(4): forward(240) left(90) left(360.0/7) 60
61 fillcolor("blue") begin_fill() for i in range(8): forward(100) left(45) end_fill() 61
62 fillcolor("blue") begin_fill()... end_fill() begin_fill() end_fill() Python2.7 fill(true)... fill(false) Python3.6 reset() color("red", "yellow") begin_fill() for _ in range(6): fd (100) rt(60) pencolor("blue") 62
63 pensize(4) circle(80) end_fill() reset() color("red", "yellow") begin_fill() for _ in range(6): fd (100) rt(60) pencolor("blue") pensize(4) circle(80) end_fill() pencolor("blue") pensize(4) color("red", "yellow") 63
64 pencolor("red") fillcolor("yellow") pencolor( #F00 ) fillcolor( #F0F ) pencolor( #FF0000 ) fillcolor( #FF00FF ) pencolor( #FFF ) fillcolor( #FFF000FFF ) RGB def square(): for i in range(4): forward(120) left(90) square() def square(): for i in range(4): forward(120) left(90) square(): def square(size): for i in range(4): forward(size) left(90) square(size) size size 64
65 from math import * def square(size): for i in range(4): forward(size) left(90) reset() x = 10 for k in range(11): square(x) left(45) x *= sqrt(2) def gcd(n, m): if m == 0: return n else: return gcd(m, n % m) 65
66 def poly(size, angle): for i in range(360//gcd(360, angle)): forward(size) left(angle) angle def gcd(n, m): if m == 0: return n else: return gcd(m, n % m) def poly(size, angle): for i in range(360//gcd(360, angle)): forward(size) left(angle) pensize(3) poly(300, 100) poly() def poly2(size, angle, total): 66
67 forward(size) left(angle) total += angle if total % 360 == 0: return else: poly2(size, angle, total) def poly2(size, angle, total): forward(size) left(angle) total += angle if total % 360 == 0: return else: poly2(size, angle, total) pensize(3) poly2(300, 100, 0) z 0 = 0 Z n+1 = zn 2 + c z n n c z n K n def mb(c, K, LOOP): z = *1j n = 0 while (abs(z) < K and n < LOOP): z = z**2 + c n = n +1 return n def plot(x, y, n, LOOP): s = hex(255-n) s = s[2:] if len(s) == 1: 67
68 s = 0 + s cl = # + s + s + s pencolor(cl) pu() setpos(100*x, 100*y) pd() setpos(100*x+1, 100*y+1) dx, dy = 0.01, 0.01 xmin, xmax = -1.8, 0.6 ymin, ymax = -1.0, 1.0 K = 2.0 LOOP = 255 x = xmin while x < xmax: y = ymin while y < ymax: c = x + y*1j n = mb(c, K, LOOP) plot(x, y, n, LOOP) y += dy x += dx Python z = *1j z 1j i z = complex(0.0, 0.0) 68
69 import time def mb(c, K, LOOP): z = *1j n = 0 while (abs(z) < K and n < LOOP): z = z**2 + c n = n +1 return n def plot(x, y, n, LOOP): s = hex(255-n) s = s[2:] if len(s) == 1: s = 0 + s cl = # + s + s + s pencolor(cl) pu() setpos(100*x, 100*y) pd() setpos(100*x+1, 100*y+1) 69
70 dx, dy = 0.01, 0.01 xmin, xmax = -1.8, 0.6 ymin, ymax = -1.0, 1.0 K = 2.0 LOOP = 255 ht() start_time = time.time() x = xmin while x < xmax: y = ymin while y < ymax: c = x + y*1j n = mb(c, K, LOOP) plot(x, y, n, LOOP) y += dy x += dx end_time = time.time() print( "time = %f" % (end_time-start_time) ) ht() time = BASIC Python pylab 70
71 import time import pylab def mb(x,y): c = complex(x, y) z = complex(0.0, 0.0) n = 0 LOOP = 1000 while (abs(z) < 2 and n < LOOP): z = z**2 + c n = n +1 return n start_time = time.time() dx, dy = 0.01, 0.01 xmin, xmax = -1.8, 0.6 ymin, ymax = -1.0, 1.0 x = pylab.arange(xmin, xmax, dy) y = pylab.arange(ymin, ymax, dx) l = [[0 for i in range(0,len(x))] for j in range(0,len(y))] for i in range(0,len(y)): for j in range(0,len(x)): l[i][j] = mb(x[j],y[i]) pylab.imshow(l, extent=(xmin, xmax, ymin, ymax)) end_time = time.time() print ( time = %f % (end_time - start_time) ) pylab.show() 71
72 time = Python Python tkinter C++ Python C++ def tree(size, angle, depth): if depth == 0: return rt(angle) tree(size*0.75, angle, depth-1) lt(2*angle) tree(size*0.75, angle, depth-1) rt(angle) back(size) def tree(size, angle, depth): if depth == 0: return 72
73 rt(angle) tree(size*0.75, angle, depth-1) lt(2*angle) tree(size*0.75, angle, depth-1) rt(angle) back(size) pu() back(100) pd() tree(100, 40, 6) def tree(size, angle1, angle2, angle3, depth): if depth == 0: return rt(angle1) tree(size*0.75, angle1, angle2, angle3, depth-1) lt(angle1-angle2) tree(size*0.75, angle1, angle2, angle3, depth-1) 73
74 lt(angle3-angle2) tree(size*0.75, angle1, angle2, angle3, depth-1) rt(angle3) back(size) pu() back(150) pd() tree(100, 40, 30, 25, 6) def tree(size, angle1, angle2, angle3, depth): if depth == 0: return rt(angle1) tree(size*0.75, angle1, angle2, angle3, depth-1) lt(angle1-angle2) tree(size*0.75, angle1, angle2, angle3, depth-1) lt(angle2-angle3) tree(size*0.75, angle1, angle2, angle3, depth-1) lt(angle3) 74
75 back(size) pu() back(250) pd() tree(150, 40, 30, 25, 6) def tree(size, angle1, angle2, angle3, depth): if depth == 0: return rt(angle1) tree(size*0.75, angle1, angle2, angle3, depth-1) lt(angle1-angle2) tree(size*0.75, angle1, angle2, angle3, depth-1) lt(angle2-angle3) tree(size*0.75, angle1, angle2, angle3, depth-1) lt(angle3) back(size) pu() back(150) pd() 75
76 tree(100, 40, 10, -25, 6) def c(size, level): if level == 0: return c(size, level-1) rt(90) c(size, level-1) def c(size, level): if level == 0: return c(size, level-1) rt(90) c(size, level-1) pensize(3) c(10, 8) 76
77 C def koch(size, level): if level == 0: return koch(size/3, level-1) lt(60) koch(size/3, level-1) rt(120) koch(size/3, level-1) lt(60) koch(size/3, level-1) def koch(size, level): if level == 0: return koch(size/3, level-1) lt(60) 77
78 koch(size/3, level-1) rt(120) koch(size/3, level-1) lt(60) koch(size/3, level-1) pensize(3) pu() bk(150) pd() koch(400, 3) koch() def koch(size, level): if level == 0: return koch(size/3, level-1) lt(60) koch(size/3, level-1) rt(120) koch(size/3, level-1) lt(60) koch(size/3, level-1) pensize(3) 78
79 for _ in range(6): koch(150, 3) rt(60) def koch(size, level): if level == 0: return koch(size/3, level-1) lt(60) koch(size/3, level-1) rt(120) koch(size/3, level-1) lt(60) koch(size/3, level-1) pensize(3) for _ in range(3): koch(250, 3) lt(120) 79
80 def rdragon(size, level): if level == 0: return ldragon(size, level-1) rt(90) rdragon(size, level-1) def ldragon(size, level): if level == 0: return ldragon(size, level-1) rdragon(size, level-1) def rdragon(size, level): if level == 0: return ldragon(size, level-1) rt(90) rdragon(size, level-1) 80
81 def ldragon(size, level): if level == 0: return ldragon(size, level-1) rdragon(size, level-1) pensize(3) ldragon(5, 10) def nested_triangle(size): if size < 5: return for _ in range(3): nested_triangle(size/2) rt(120) 81
82 def nested_triangle(size): if size < 5: return for _ in range(3): nested_triangle(size/2) rt(120) pensize(2) nested_triangle(200) def insert(size): lt(120) outward_triangle(size/2) rt(120) def outward_triangle(size): if size < 5: return for _ in range(3): 82
83 fd(size/2) insert(size) fd(size/2) rt(120) def insert(size): lt(120) outward_triangle(size/2) rt(120) def outward_triangle(size): if size < 5: return for _ in range(3): fd(size/2) insert(size) fd(size/2) rt(120) pensize(2) outward_triangle(150) 83
84 def corner_triangle(size): if size < 5: return for _ in range(3): corner_triangle(size/2) rt(120) def corner_triangle(size): if size < 5: return for _ in range(3): corner_triangle(size/2) rt(120) pensize(2) corner_triangle(150) 84
85 def corner_triangle(size): if size < 5: return for _ in range(3): lt(60) corner_triangle(size/2) rt(60) rt(120) pensize(2) corner_triangle(150) def lhilbert(size, level): if level == 0: return rhilbert(size, level-1) 85
86 rt(90) lhilbert(size, level-1) lhilbert(size, level-1) rt(90) rhilbert(size, level-1) def rhilbert(size, level): if level == 0: return rt(90) lhilbert(size, level-1) rhilbert(size, level-1) rhilbert(size, level-1) lhilbert(size, level-1) rt(90) def lhilbert(size, level): if level == 0: return rhilbert(size, level-1) rt(90) lhilbert(size, level-1) lhilbert(size, level-1) rt(90) rhilbert(size, level-1) def rhilbert(size, level): if level == 0: 86
87 return rt(90) lhilbert(size, level-1) rhilbert(size, level-1) rhilbert(size, level-1) lhilbert(size, level-1) rt(90) pensize(2) pu() setpos(-300,-300) pd() lhilbert(10, 6) lhilbert(200 1) 87
88 rhilbert(200 1) 88
89 lhilbert(100 2) rhilbert(100 2) 89
90 def A(size, level): if level == 0: return A(size, level-1) B(size, level-1) fd(2*size) D(size, level-1) A(size, level-1) def B(size, level): if level == 0: return B(size, level-1) C(size, level-1) fd(2*size) A(size, level-1) B(size, level-1) def C(size, level): if level == 0: return C(size, level-1) 90
91 D(size, level-1) fd(2*size) B(size, level-1) C(size, level-1) def D(size, level): if level == 0: return D(size, level-1) A(size, level-1) fd(2*size) C(size, level-1) D(size, level-1) def sierpinski(size, level): A(size, level) B(size, level) C(size, level) D(size, level) 91
92 def A(size, level): if level == 0: return A(size, level-1) B(size, level-1) fd(2*size) D(size, level-1) A(size, level-1) def B(size, level): if level == 0: return B(size, level-1) C(size, level-1) fd(2*size) A(size, level-1) B(size, level-1) def C(size, level): if level == 0: return C(size, level-1) 92
93 D(size, level-1) fd(2*size) B(size, level-1) C(size, level-1) def D(size, level): if level == 0: return D(size, level-1) A(size, level-1) fd(2*size) C(size, level-1) D(size, level-1) def sierpinski(size, level): A(size, level) B(size, level) C(size, level) 93
94 D(size, level) pensize(2) pu() setpos(-300,300) pd() sierpinski(10, 4) sierpinski(100, 0) 94
95 sierpinski(100, 1) A(100, 1) 95
96 A(30, 2) 96
97 def A(size, level): if level == 0: return A(size, level-1) B(size, level-1) D(size, level-1) A(size, level-1) def B(size, level): if level == 0: return B(size, level-1) C(size, level-1) A(size, level-1) B(size, level-1) def C(size, level): if level == 0: return C(size, level-1) D(size, level-1) 97
98 B(size, level-1) C(size, level-1) def D(size, level): if level == 0: return D(size, level-1) A(size, level-1) C(size, level-1) D(size, level-1) def sierpinski(size, level): A(size, level) B(size, level) C(size, level) D(size, level) 98
99 pensize(2) pu() setpos(-300,300) pd() sierpinski(10, 4) def poly(size, angle, increment): forward(size) right(angle) poly(size, angle+increment, increment) Python.exe CNTL C def poly(size, angle, increment): forward(size) right(angle) poly(size, angle+increment, increment) poly(20, 20, 30) 99
100 angle increment Harold Abelson and Andrea disessa : TURTLE GEOMETRY (The Computer as a Medium for Exploring Mathmatics), The MIT Press TURTLE GEOMETRY TURTLE GEOMETRY Kite kite2 kite3 def poly(size, angle, increment): forward(size) right(angle) poly(size, angle+increment, increment) Kite Python turtle graphics 100
Python3 Next 2
Python Python Tkinter Tkinter Python Python Anaconda Python Anaconda Python https://www.continuum.io/downloads Python 3.6 version Python2 Python3 Python 2.7 Python 3.6 Python2 1 Python3 Next 2 I Agree
Python (Anaconda ) Anaconda 2 3 Python Python IDLE Python NumPy 6
Python (Anaconda ) 2017. 05. 30. 1 1 2 Anaconda 2 3 Python 3 3.1 Python.......................... 3 3.2 IDLE Python....................... 5 4 NumPy 6 5 matplotlib 7 5.1..................................
Python Speed Learning
Python Speed Learning 1 / 76 Python 2 1 $ python 1 >>> 1 + 2 2 3 2 / 76 print : 1 print : ( ) 3 / 76 print : 1 print 1 2 print hello 3 print 1+2 4 print 7/3 5 print abs(-5*4) 4 / 76 print : 1 print 1 2
Python2 Python3 Python 2.7 Python 3.6 Python2 Python3 Python 2.7 Python3.6 Python Python Anaconda Python Anaconda Python
(Python ) C++ Python Python 1 Python2 Python3 Python 2.7 Python 3.6 Python2 Python3 Python 2.7 Python3.6 Python Python Anaconda Python Anaconda Python https://www.continuum.io/downloads 2 Python 3.6 version
Python ( ) Anaconda 2 3 Python Python IDLE Python NumPy 6 5 matpl
Python ( ) 2017. 11. 21. 1 1 2 Anaconda 2 3 Python 3 3.1 Python.......................... 3 3.2 IDLE Python....................... 5 4 NumPy 6 5 matplotlib 7 5.1.................................. 7 5.2..................................
Python Speed Learning
Python Speed Learning 1 / 89 1 2 3 4 (import) 5 6 7 (for) (if) 8 9 10 ( ) 11 12 for 13 2 / 89 Contents 1 2 3 4 (import) 5 6 7 (for) (if) 8 9 10 ( ) 11 12 for 13 3 / 89 (def) (for) (if) etc. 1 4 / 89 Jupyter
listings-ext
(6) Python (2) ( ) ohsaki@kwansei.ac.jp 5 Python (2) 1 5.1 (statement)........................... 1 5.2 (scope)......................... 11 5.3 (subroutine).................... 14 5 Python (2) Python 5.1
Windows (L): D:\jyugyou\ D:\jyugyou\ D:\jyugyou\ (N): en2 OK 2
Windows C++ Microsoft Visual Studio 2010 C++ Microsoft C++ Microsoft Visual Studio 2010 Microsoft Visual Studio 2010 C++ C C++ Microsoft Visual Studio 2010 Professional Professional 1 Professional Professional
13 Student Software TI-Nspire CX CAS TI Web TI-Nspire CX CAS Student Software ( ) 1 Student Software 37 Student Software Nspire Nspire Nspir
13 Student Software TI-Nspire CX CAS TI Web TI-Nspire CX CAS Student Software ( ) 1 Student Software 37 Student Software 37.1 37.1 Nspire Nspire Nspire 37.1: Student Software 13 2 13 Student Software esc
num2.dvi
kanenko@mbk.nifty.com http://kanenko.a.la9.jp/ 16 32...... h 0 h = ε () 0 ( ) 0 1 IEEE754 (ieee754.c Kerosoft Ltd.!) 1 2 : OS! : WindowsXP ( ) : X Window xcalc.. (,.) C double 10,??? 3 :, ( ) : BASIC,
Introduction Purpose This training course demonstrates the use of the High-performance Embedded Workshop (HEW), a key tool for developing software for
Introduction Purpose This training course demonstrates the use of the High-performance Embedded Workshop (HEW), a key tool for developing software for embedded systems that use microcontrollers (MCUs)
RR-US470 (RQCA1588).indd
RR-US470 Panasonic Corporation 2006 2 3 4 http://www.sense.panasonic.co.jp/ 1 2 3 ( ) ZOOM 5 6 7 8 9 10 4 2 1 3 4 2 3 1 3 11 12 1 4 2 5 3 1 2 13 14 q φ φ 1 2 3 4 3 1 2 3 4 2 3 15 16 1 2 3 [/]p/o 17 1 2
J6 M.Shimura (1) 1 2 (2) (1824) ( (1842) 1 (1) 1.1 C.Reiter dwin require ad
J6 M.Shimura JCD02773@nifty.ne.jp 2011 12 13 1 (1) 1 2 (2)- 12 3 14 4-20 5 24 6 33 60 (1824) ( 100 1760 1849 (1842) 1 (1) 1.1 C.Reiter dwin require addons/graphics/fvj3/dwin2.ijs 1 xy find_maxmin 4 5 calc_each_poly
たのしいプログラミング Pythonではじめよう！
Title of English-language original: Python for Kids A Playful Introduction to Programming ISBN 978-1-59327-407-8, published by No Starch Press, Inc. Copyright 2013 by Jason R. Briggs. Japanese-language
2 A I / 58
2 A 2018.07.12 I 2 2018.07.12 1 / 58 I 2 2018.07.12 2 / 58 π-computer gnuplot 5/31 1 π-computer -X ssh π-computer gnuplot I 2 2018.07.12 3 / 58 gnuplot> gnuplot> plot sin(x) I 2 2018.07.12 4 / 58 cp -r
line(x1, y1, x2, y2); (x1, y1) rect(x, y, width, height); (x, y) (x1, y1) (x2, y2) height width (x2, y2) ellipse(x, y, width, height); rectmode(corners); rect(x1, y1, x2, y2); (x,y) width height strokeweight(4);
1 matplotlib matplotlib Python matplotlib numpy matplotlib Installing A 2 pyplot matplotlib 1 matplotlib.pyplot matplotlib.pyplot plt import import nu
Python Matplotlib 2016 ver.0.06 matplotlib python 2 3 (ffmpeg ) Excel matplotlib matplotlib doc PDF 2,800 python matplotlib matplotlib matplotlib Gallery Matplotlib Examples 1 matplotlib 2 2 pyplot 2 2.1
2 I I / 61
2 I 2017.07.13 I 2 2017.07.13 1 / 61 I 2 2017.07.13 2 / 61 I 2 2017.07.13 3 / 61 7/13 2 7/20 I 7/27 II I 2 2017.07.13 4 / 61 π-computer gnuplot MobaXterm Wiki PC X11 DISPLAY I 2 2017.07.13 5 / 61 Mac 1.
# let st1 = {name = "Taro Yamada"; id = };; val st1 : student = {name="taro Yamada"; id=123456} { 1 = 1 ;...; n = n } # let string_of_student {n
II 6 / : 2001 11 21 (OCaml ) 1 (field) name id type # type student = {name : string; id : int};; type student = { name : string; id : int; } student {} type = { 1 : 1 ;...; n : n } { 1 = 1 ;...; n = n
2015 I ( TA)
2015 I ( TA) Schrödinger PDE Python u(t, x) x t 2 u(x, t) = k u(t, x) t x2 k k = i h 2m Schrödinger h m 1 ψ(x, t) i h ( 1 ψ(x, t) = i h ) 2 ψ(x, t) t 2m x Cauchy x : x Fourier x x Fourier 2 u(x, t) = k
1 VisBAR edu H 2 O.....
VisBAR edu v1.03 ( ) 25 4 22 1 VisBAR edu 1 1.1....................................................... 1 1.2.................................................. 2 2 3 2.1 H 2 O.........................................
Visual Python, Numpy, Matplotlib
Visual Python, Numpy, Matplotlib 1 / 38 Contents 1 2 Visual Python 3 Numpy Scipy 4 Scipy 5 Matplotlib 2 / 38 Contents 1 2 Visual Python 3 Numpy Scipy 4 Scipy 5 Matplotlib 3 / 38 3 Visual Python: 3D Numpy,
N88 BASIC 0.3 C: My Documents 0.6: 0.3: (R) (G) : enterreturn : (F) BA- SIC.bas 0.8: (V) 0.9: 0.5:
BASIC 20 4 10 0 N88 Basic 1 0.0 N88 Basic..................................... 1 0.1............................................... 3 1 4 2 5 3 6 4 7 5 10 6 13 7 14 0 N88 Basic 0.0 N88 Basic 0.1: N88Basic
2
L C -24K 9 L C -22K 9 2 3 4 5 6 7 8 9 10 11 12 11 03 AM 04 05 0 PM 1 06 1 PM 07 00 00 08 2 PM 00 4 PM 011 011 021 041 061 081 051 071 1 2 4 6 8 5 7 00 00 00 00 00 00 00 00 30 00 09 00 15 10 3 PM 45 00
2
WV-CW960 2 3 4 5 6 7 8 9 10 11 SW1 S TA RT RS485Setting SW2 DIP SW1 ON 1 2 3 4 5 6 7 8 ON 1 2 3 4 DIP SW2 12 13 q w q e 14 15 16 17 18 19 ** RS485 SETUP ** UNIT NUMBER SUB ADDRESS BAUD RATE DATA BIT PARITY
2009 2010 2 23 (MHD ) GFV (Galium Field Visualizer) GFV OpenGL GFV GFV GFV 1 1 2 2 2.1.................... 2 2.2................................. 2 2.3...................... 3 3 6 3.1 GFV....................
2
WV-CW970 2 3 4 5 6 7 8 9 10 11 12 DIP SW1 ON 1 2 3 4 5 6 7 8 ON 1 2 3 4 DIP SW2 SW1 S TA RT RS485Setting SW2 13 14 q w q e 15 16 17 18 19 20 ** RS485 SETUP ** UNIT NUMBER SUB ADDRESS BAUD RATE DATA BIT
Visual Python, Numpy, Matplotlib
Visual Python, Numpy, Matplotlib 1 / 57 Contents 1 2 Visual Python 3 Numpy Scipy 4 Scipy 5 Matplotlib 2 / 57 Contents 1 2 Visual Python 3 Numpy Scipy 4 Scipy 5 Matplotlib 3 / 57 3 Visual Python: 3D Numpy,
listings-ext
(10) (2) ( ) ohsaki@kwansei.ac.jp 8 (2) 1 8.1.............................. 1 8.2 mobility.fixed.......................... 2 8.3 mobility.randomwalk...................... 7 8.4 mobility.randomwaypoint...................
ｽﾗｲﾄﾞ ﾀｲﾄﾙなし
LightCycler Software Ver.3.5 : 200206 1/30 Windows NT Windows NT Ctrl + Alt + Delete LightCycler 3 Front Screen 2/30 LightCycler3 Front RUN Data Analysis LightCycler Data Analysis Edit Graphics Defaults
fx-9860G Manager PLUS_J
fx-9860g J fx-9860g Manager PLUS http://edu.casio.jp k 1 k III 2 3 1. 2. 4 3. 4. 5 1. 2. 3. 4. 5. 1. 6 7 k 8 k 9 k 10 k 11 k k k 12 k k k 1 2 3 4 5 6 1 2 3 4 5 6 13 k 1 2 3 1 2 3 1 2 3 1 2 3 14 k a j.+-(),m1
自動シャットタ<3099>ウンクイックインストールカ<3099>イト<3099>.indb
OMRON Corporation. 2011 All Rights Reserved. 2 3 4 5 6 7 8 9 10 11 12 13 14 15 title Red Hat Enterprise Linux Server (2.6.18-8.el5xen serial) root (hd0,1) kernel /xen.gz-2.6.18-8.el5 console=vga xencons=ttys16
210 資料 TI 89 (1) TI 89 2nd ON HOME ( ) ( ) HOME =! ENTER ( ) = (10) ENTER ( ) [ ] { } ( )! 2 =! ( ) ( ) 2 3x ( 2y + yz) ( ) 3x ( ( ) 2y + y z)
![210 資料 TI 89 (1) TI 89 2nd ON HOME ( ) ( ) HOME =! ENTER ( ) = (10) ENTER ( ) [ ] { } ( )! 2 =! ( ) ( ) 2 3x ( 2y + yz) ( ) 3x ( ( ) 2y + y z)](/thumbs/95/123380956.jpg "210 資料 TI 89 (1) TI 89 2nd ON HOME ( ) ( ) HOME =! ENTER ( ) = (10) ENTER ( ) [ ] { } ( )! 2 =! ( ) ( ) 2 3x ( 2y + yz) ( ) 3x ( ( ) 2y + y z)")
210 資料 TI 89 (1) TI 89 2nd ON HOME () () HOME =! ENTER () = 3 10 3 (10) ENTER ( ) [ ] { } ( )! 2 =! ( ) () 2 3x ( 2y + yz) ( ) 3x ( ( ) 2y + y z) ENTER () 2nd 9 2nd 9) ENTER ( ) 2nd 7) ENTER 7 7 ) ENTER
II - ( 02 ) 1,,,, 2, 3. ( ) HP,. 2 MATLAB MATLAB, C Java,,., MATLAB, Workspace, Workspace. Workspace who. whos. MATLAB, MATLAB Workspace. 2.1 Workspac
II - ( 02 ) 1,,,, 2, 3 ( ) HP, 2 MATLAB MATLAB, C Java,,, MATLAB, Workspace, Workspace Workspace who whos MATLAB, MATLAB Workspace 21 Workspace 211 Workspace save, Workspace, MATLAB MAT, load, MAT Workspace
Microsoft Word - MetaFluor70取扱説明.doc
MetaFluor (Version 7.7) MetaFluor 1. MetaFluor MetaFluor Meta Imaging Series 7.x Meta Imaging Series Administrator CCD Meta Imaging Series Administrator CCD Molecular Devices Japan KK/ Imaging Team (1/14)
GraphicsWithPlotFull.nb Plot[{( 1), ( ),...}, {( ), ( ), ( )}] Plot Plot Cos x Sin x, x, 5 Π, 5 Π, AxesLabel x, y x 1 Plot AxesLabel
![GraphicsWithPlotFull.nb Plot[{( 1), ( ),...}, {( ), ( ), ( )}] Plot Plot Cos x Sin x, x, 5 Π, 5 Π, AxesLabel x, y x 1 Plot AxesLabel](/thumbs/81/83602176.jpg "GraphicsWithPlotFull.nb Plot[{( 1), ( ),...}, {( ), ( ), ( )}] Plot Plot Cos x Sin x, x, 5 Π, 5 Π, AxesLabel x, y x 1 Plot AxesLabel")
http://yktlab.cis.k.hosei.ac.jp/wiki/ 1(Plot) f x x x 1 1 x x ( )[( 1)_, ( )_, ( 3)_,...]=( ) Plot Plot f x, x, 5, 3 15 10 5 Plot[( ), {( ), ( ), ( )}] D g x x 3 x 3 Plot f x, g x, x, 10, 8 00 100 10 5
ML λ λ 1 λ 1.1 λ λ λ e (λ ) ::= x ( ) λx.e (λ ) e 1 e 2 ( ) ML λx.e Objective Caml fun x -> e x e let 1
2005 sumii@ecei.tohoku.ac.jp 2005 6 24 ML λ λ 1 λ 1.1 λ λ λ e (λ ) ::= x ( ) λx.e (λ ) e 1 e 2 ( ) ML λx.e Objective Caml fun x -> e x e let 1 let λ 1 let x = e1 in e2 (λx.e 2 )e 1 e 1 x e 2 λ 3 λx.(λy.e)
1 6/13 2 6/20 3 6/27 4 7/4 5 7/11 6 7/18 N 7 7/25 Warshall-Floyd, Bellman-Ford, Dijkstra TSP DP, 8/1 2 / 36
3 2016 6 27 1 / 36 1 6/13 2 6/20 3 6/27 4 7/4 5 7/11 6 7/18 N 7 7/25 Warshall-Floyd, Bellman-Ford, Dijkstra TSP DP, 8/1 2 / 36 1 2 3 3 / 36 4 / 36 os.urandom(n) n >>> import os >>> r = os.urandom(4) #
コンピュータ概論
4.1 For Check Point 1. For 2. 4.1.1 For (For) For = To Step (Next) 4.1.1 Next 4.1.1 4.1.2 1 i 10 For Next Cells(i,1) Cells(1, 1) Cells(2, 1) Cells(10, 1) 4.1.2 50 1. 2 1 10 3. 0 360 10 sin() 4.1.2 For
一匹.PDF
StarLogo logo 1 Observer Control Center(OCC) ct crt 1 Turtle Command Center(TCC) fd 20 bk 20 pd fd 50 fd 20 fd 30 rt 90 fd 50 0.0 50 50 Observer Procedure 1 Observer Command Center start enter To start
or a 3-1a (0 b ) : max: a b a > b result a result b ( ) result Python : def max(a, b): if a > b: result = a else: result = b ret
4 2018.10.18 or 1 1.1 3-1a 3-1a (0 b ) : max: a b a > b result a result b result Python : def max(a, b): if a > b: result = a result = b return(result) : max2: a b result a b > result result b result 1
StarLogoテキスト（４匹）.PDF
StarLogo 0010 1100 20-10 3-100 10 1 Filename[ren4-1.slog] filename [kannkyou1.slog] x y 1/11 D: data StarLogo StarLogo2 StarLogo 2/11 D: data StarLogo StarLogo2 StarLogo 1 1 ask-patches [ ] 2 random 0
Ver.1 1/17/2003 2
Ver.1 1/17/2003 1 Ver.1 1/17/2003 2 Ver.1 1/17/2003 3 Ver.1 1/17/2003 4 Ver.1 1/17/2003 5 Ver.1 1/17/2003 6 Ver.1 1/17/2003 MALTAB M GUI figure >> guide GUI GUI OK 7 Ver.1 1/17/2003 8 Ver.1 1/17/2003 Callback
joho09.ppt
s M B e E s: (+ or -) M: B: (=2) e: E: ax 2 + bx + c = 0 y = ax 2 + bx + c x a, b y +/- [a, b] a, b y (a+b) / 2 1-2 1-3 x 1 A a, b y 1. 2. a, b 3. for Loop (b-a)/ 4. y=a*x*x + b*x + c 5. y==0.0 y (y2)
フリーセルプロの使い方
FreeCell Pro 011 2 FreeCell Pro 2002 FCPRO.HLP FreeCell Pro6.4 6.5 FreeCell Pro 1000 http://solitairelaboratory.com/fcpro.html FreeCell Pro 2009 2 3 FreeCell Pro Microsoft FC 0 Windows 3.1 FreeCell Pr
cover1.indd
OMRON Corporation. 2010 All Rights Reserved. Power Credit UPS PowerAct Pro Ver.4.x PA PowerAct Pro PA UPS Power Credit 2 3 4 5 6 7 8 9 10 11 12 13 title Red Hat Enterprise Linux Server (2.6.18-8.el5xen
New version (2.15.1) of Specview is now available Dismiss Windows Specview.bat set spv= Specview set jhome= JAVA (C:\Program Files\Java\jre<version>\
![New version (2.15.1) of Specview is now available Dismiss Windows Specview.bat set spv= Specview set jhome= JAVA (C:\Program Files\Java\jre<version>\](/thumbs/92/109450602.jpg "New version (2.15.1) of Specview is now available Dismiss Windows Specview.bat set spv= Specview set jhome= JAVA (C:\Program Files\Java\jre<version>\")
Specview VO 2012 2012/3/26 Specview Specview STSCI(Space Telescope SCience Institute) VO Specview Web page http://www.stsci.edu/resources/software hardware/specview http://specview.stsci.edu/javahelp/main.html
PowerPoint Presentation
知能システム論 1 (3) 2009.4.21 情報システム学研究科情報メディアシステム学専攻知能システム学講座末廣尚士 - 講義資料の HP http://www.taka.is.uec.ac.jp/ から右のメニューの class をクリック または http://www.taka.is.uec.ac.jp/class200 9/class2009.html を直接入力 2. Python 入門
2
L C -60W 7 2 3 4 5 6 7 8 9 0 2 3 OIL CLINIC BAR 4 5 6 7 8 9 2 3 20 2 2 XXXX 2 2 22 23 2 3 4 5 2 2 24 2 2 25 2 3 26 2 3 6 0 2 3 4 5 6 7 8 9 2 3 0 2 02 4 04 6 06 8 08 5 05 2 3 4 27 2 3 4 28 2 3 4 5 2 2
取説_VE-PV11L（応用編）
* 0 # VE-PV11L VE-PVC11L VE-PS109N 1 2 3 4 5 6 7 8 9 C H H H C H H H C C CAUTION:These telephones are for use in Japan only. They cannot be used in other countries because of differences in voltages, telephone
SET 5V RESET 1 1-1 SET SET SET SET SET SET 1-2 SET 1-3 SET SET 5V RESE SET AP MODE RT 5V 1-4 1 2 3 4 5 6 7 8 1 2 3 4 5 6 7 1 2 3 4 5 6 7 8 9 10 11 1 2 3 4 5 1 2 3 4 5 6 1 2 3 4 5
DVIOUT-講
005-10-14 1 1 [1] [] [3] [4] (a + b) = a +ab + b [5] (a + b) 3 a 3 +a b + ab + a b +ab + b 3 a 3 +3a b +3ab + b 3 [6] (a + b) 4 (a + b) 5 [7] technology expand((a+b) n n =?) [8] technology n =6, 7, 8,
L C -6D Z3 L C -0D Z3 3 4 5 6 7 8 9 10 11 1 13 14 15 16 17 OIL CLINIC BAR 18 19 POWER TIMER SENSOR 0 3 1 3 1 POWER TIMER SENSOR 3 4 1 POWER TIMER SENSOR 5 11 00 6 7 1 3 4 5 8 9 30 1 3 31 1 3 1 011 1
0.2 Button TextBox: menu tab 2
Specview VO 2012 2012/9/27 Specview Specview STSCI(Space Telescope SCience Institute) VO Specview Web page http://www.stsci.edu/resources/software hardware/specview http://specview.stsci.edu/javahelp/main.html
2
WV-CS570 2 3 4 5 6 7 8 9 10 11 12 13 q w q e 14 1 2 15 3 4 5 16 6 7 8 9 17 1 2 3 18 19 1 2 * RS485 SET UP * UNIT NUMBER SUB ADDRESS BAUD RATE DATA BIT PARITY CHECK STOP BIT X/X WAIT TIME ALARM DATA DELAY
2 1 Web Java Android Java 1.2 6) Java Java 7) 6) Java Java (Swing, JavaFX) (JDBC) 7) OS 1.3 Java Java
1 Java Java 1.1 Java 1) 2) 3) Java OS Java 1.3 4) Java Web Start Web / 5) Java C C++ Java JSP(Java Server Pages) 1) OS 2) 3) 4) Java Write Once, Run Anywhere 5) Java Web Java 2 1 Web Java Android Java
1 1 Gnuplot gnuplot Windows gnuplot gp443win32.zip gnuplot binary, contrib, demo, docs, license 5 BUGS, Chang
Gnuplot で微分積分 2011 年度前期 数学解析 I 講義資料 (2011.6.24) 矢崎成俊 ( 宮崎大学 ) 1 1 Gnuplot gnuplot http://www.gnuplot.info/ Windows gnuplot 2011 6 22 4.4.3 gp443win32.zip gnuplot binary, contrib, demo, docs, license 5
JNOD32OPE_1.book
ESET NOD32 Antivirus Z028138-01 [2013 9 ] ii ...ii...ii 1... 1 1.1 ESET NOD32 Antivirus... 1 1.2... 1 1.3... 1 1.4... 2 2 ESET NOD32 Antivirus... 3 2.1 ESET NOD32 AntivirusEZ Controller... 3 2.1.1 Windows
LC-24_22_19K30.indb
L C -24K 30 L C -22K 30 L C -19K 30 http://www.sharp.co.jp/support/aquos/ 2 3 4 5 6 7 8 LC-24K30 9 10 11 12 LC-24K30 8 10 PM 11 12 9 PM 13 10 PM 14 11 15 PM 16 0 17 AM 1 3 101 103 00 00 30 50 00 00 00
from tkinter import * root = Tk() # variable teban = IntVar() teban.set(1) # def start(): canvas.create_rectangle(0, 0, 560, 560, fill= white ) for k
Zen Deep Zen Go from tkinter import * root = Tk() canvas = Canvas(root, width = 360, height=360) canvas.pack() root.mainloop() 1 from tkinter import * root = Tk() # variable teban = IntVar() teban.set(1)
復習 プログラミング 1 ( 第 4 回 ) 関数の利用 2 ループ処理 (while 文 ) 1. Chapter の補足 2 1. 関数とローカル変数 2. Chapter 3.1 の補足 1. Iteration, looping ( 反復処理 ) 2. ループ処理の例 実行例 3
復習 プログラミング 1 ( 第 4 回 ) 関数の利用 2 ループ処理 (while 文 ) 1. Chapter 4.1.1 の補足 2 1. 関数とローカル変数 2. Chapter 3.1 の補足 1. Iteration, looping ( 反復処理 ) 2. ループ処理の例 実行例 3. 3 種類の処理流れ制御 3. 演習 4. 宿題 処理の流れは逐次 条件分岐 反復処理の 3 タイプのみ
C H H H C H H H C C CUTION:These telephones are for use in Japan only. They cannot be used in other countries because of differences in voltages, tele
VE-PV01LVE-PVW01LVE-PVC01L 1 4 7 2 3 5 6 8 9 * 0 # C H H H C H H H C C CUTION:These telephones are for use in Japan only. They cannot be used in other countries because of differences in voltages, telephone
AN 100: ISPを使用するためのガイドライン
ISP AN 100: In-System Programmability Guidelines 1998 8 ver.1.01 Application Note 100 ISP Altera Corporation Page 1 A-AN-100-01.01/J VCCINT VCCINT VCCINT Page 2 Altera Corporation IEEE Std. 1149.1 TCK
ProVisionaire Control V3.0セットアップガイド
ProVisionaire Control V3 1 Manual Development Group 2018 Yamaha Corporation JA 2 3 4 5 NOTE 6 7 8 9 q w e r t r t y u y q w u e 10 3. NOTE 1. 2. 11 4. NOTE 5. Tips 12 2. 1. 13 3. 4. Tips 14 5. 1. 2. 3.
C-720 Ultra Zoom 取扱説明書
C-720 Ultra Zoom 2 3 4 1 2 3 4 5 5 6 7 6 8 9 7 10 8 ~ ~ 9 ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ 10 ~ ~ ~ 11 12 13 14 ÑñÉí 15 16 ~ 8 1 2 3 4 5 6 7 $ % ^ & 9 ISO 100 0! @ # 1 2 3 4 5 6 7 8 17 $ % ^ & 9 ISO 100 0! @ # 9 0!
DVIOUT-MTT元原
TI-92 -MTT-Mathematics Thinking with Technology MTT ACTIVITY Discussion 1 1 1.1 v t h h = vt 1 2 gt2 (1.1) xy (5, 0) 20m/s [1] Mode Graph Parametric [2] Y= [3] Window [4] Graph 1.1: Discussion 2 Window
Specview Specview Specview STSCI(Space Telescope SCience Institute) VO Specview Web page htt
Specview Specview Specview STSCI(Space Telescope SCience Institute) VO Specview Web page http://www.stsci.edu/resources/software_hardware/specview http://specview.stsci.edu/javahelp/main.html Specview
y = x 4 y = x 8 3 y = x 4 y = x 3. 4 f(x) = x y = f(x) 4 x =,, 3, 4, 5 5 f(x) f() = f() = 3 f(3) = 3 4 f(4) = 4 *3 S S = f() + f() + f(3) + f(4) () *4
Simpson H4 BioS. Simpson 3 3 0 x. β α (β α)3 (x α)(x β)dx = () * * x * * ɛ δ y = x 4 y = x 8 3 y = x 4 y = x 3. 4 f(x) = x y = f(x) 4 x =,, 3, 4, 5 5 f(x) f() = f() = 3 f(3) = 3 4 f(4) = 4 *3 S S = f()
y2=x2(x+1)-001.ps
gnuplot gnuplot y = x +x y = sinx.8 sin(x) 8 7 6 x*x*x+*x*x.6.. -. -. -.6 -.8 - - - - - - - -. - -. - -.. gnuplot y = cosx gnuplot> set xrange[-.:.] gnuplot> plot x**+*x** gnuolot> reset gnuplot> plot
6.1 OOP Multi Sub a
/ WIN [ ] Masato SHIMURA JCD2773@nifty.ne.jp Last update 25 4 23 1 J 2 1.1....................................... 2 2 D 2 2.1 numeric trig................................... 6 3 6 3.1 X;Y....................................
(pack ) Toplevel
1 1 2 2 3 (pack ) 6 3.1................................... 6 3.2 1............................ 8 3.3 Toplevel........................................ 9 3.4............................... 10 3.5 Toplevel..................................
120802_MPI.ppt
CPU CPU CPU CPU CPU SMP Symmetric MultiProcessing CPU CPU CPU CPU CPU CPU CPU CPU CPU CPU CPU CPU CP OpenMP MPI MPI CPU CPU CPU CPU CPU CPU CPU CPU CPU CPU MPI MPI+OpenMP CPU CPU CPU CPU CPU CPU CPU CP
JavaScript の使い方
JavaScript Release10.5 JavaScript NXJ JavaScript JavaScript JavaScript 2 JavaScript JavaScript JavaScript NXJ JavaScript 1: JavaScript 2: JavaScript 3: JavaScript 4: 1 1: JavaScript JavaScript NXJ Static
Local variable x y i paint public class Sample extends Applet { public void paint( Graphics gc ) { int x, y;... int i=10 ; while ( i < 100 ) {... i +=
Safari AppletViewer Web HTML Netscape Web Web 13-1 Applet Web Applet init Web paint Web start Web HTML stop destroy update init Web paint start Web update Event Driven paint Signature Overwriting Overriding
(Basic Theory of Information Processing) Fortran Fortan Fortan Fortan 1
(Basic Theory of Information Processing) Fortran Fortan Fortan Fortan 1 17 Fortran Formular Tranlator Lapack Fortran FORTRAN, FORTRAN66, FORTRAN77, FORTRAN90, FORTRAN95 17.1 A Z ( ) 0 9, _, =, +, -, *,
Page 1 of 6 B (The World of Mathematics) November 20, 2006 Final Exam 2006 Division: ID#: Name: 1. p, q, r (Let p, q, r are propositions. ) (10pts) (a
Page 1 of 6 B (The World of Mathematics) November 0, 006 Final Exam 006 Division: ID#: Name: 1. p, q, r (Let p, q, r are propositions. ) (a) (Decide whether the following holds by completing the truth
プログラミング 1 ( 第 5 回 ) ループ処理 (for 文 ) range() 関数とリストによるシーケンス集合表現 1. Chapter 3.2 For Loops 1. もう一つのループ処理 2. シーケンス集合とコード例 2. Chapter 3.4 A Few Words About
プログラミング 1 ( 第 5 回 ) ループ処理 (for 文 ) range() 関数とリストによるシーケンス集合表現 1. Chapter 3.2 For Loops 1. もう一つのループ処理 2. シーケンス集合とコード例 2. Chapter 3.4 A Few Words About Using Floats 1. 浮動小数点数の取り扱い 3. 演習 1. 演習 1 4: 初めてのレポート
SDR-S7_J(80).indb
SDR-S7 SDR-S7 C 2008 Matsushita Electric Industrial Co., Ltd.All Rights Reserved. F0408KS0 (700 ) VQT1R80 The English Quick guide is indicated on P100 to P103. Refer to the pages if you prefer English.
C FGIH C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C
TUDSR5SET TUDSR5 C 7 8 9 ch DIGITAL CS TUNER C C C C S-A C FGIH C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C C
r1.dvi
Ruby 2009.9.7 1 ( ) --- ( ( ) ( ) 1 --- ( ) 1 ( ) (?) IT 7K( )?? ( ) ( )? IT ( ) --- ( ) 1 ( ) --- ( ) (?) 2-3% Top-Level ICT Professional 5% ICT Professional 10% 100% 50% 20% Devl. Experiment Adv. ICT
LC304_manual.ai
Stick Type Electronic Calculator English INDEX Stick Type Electronic Calculator Instruction manual INDEX Disposal of Old Electrical & Electronic Equipment (Applicable in the European Union
2.2 Sage I 11 factor Sage Sage exit quit 1 sage : exit 2 Exiting Sage ( CPU time 0m0.06s, Wall time 2m8.71 s). 2.2 Sage Python Sage 1. Sage.sage 2. sa
I 2017 11 1 SageMath SageMath( Sage ) Sage Python Sage Python Sage Maxima Maxima Sage Sage Sage Linux, Mac, Windows *1 2 Sage Sage 4 1. ( sage CUI) 2. Sage ( sage.sage ) 3. Sage ( notebook() ) 4. Sage
Introduction Purpose This training course describes the configuration and session features of the High-performance Embedded Workshop (HEW), a key tool
Introduction Purpose This training course describes the configuration and session features of the High-performance Embedded Workshop (HEW), a key tool for developing software for embedded systems that
B1 Ver ( ), SPICE.,,,,. * : student : jikken. [ ] ( TarouOsaka). (, ) 1 SPICE ( SPICE. *1 OrCAD
![B1 Ver ( ), SPICE.,,,,. * : student : jikken. [ ] ( TarouOsaka). (, ) 1 SPICE ( SPICE. *1 OrCAD](/thumbs/101/152175529.jpg "B1 Ver ( ), SPICE.,,,,. * : student : jikken. [ ] ( TarouOsaka). (, ) 1 SPICE ( SPICE. *1 OrCAD")
B1 er. 3.05 (2019.03.27), SPICE.,,,,. * 1 1. 1. 1 1.. 2. : student : jikken. [ ] ( TarouOsaka). (, ) 1 SPICE ( SPICE. *1 OrCAD https://www.orcad.com/jp/resources/orcad-downloads.. 1 2. SPICE 1. SPICE Windows
version 1.0 November 2010 PyRAF Y. Nakajima Computer and Data Management Division Subaru Telescope NAOJ
version 1.0 November 2010 PyRAF Y. Nakajima Computer and Data Management Division Subaru Telescope NAOJ Chapter 1 PyRAF 1.1 PyRAF PyRAF IRAF Python STScI 1998 (1) IRAF-CL (2) CL-? (3) IRAF Python wrapper
2017 (413812)
2017 (413812) Deep Learning ( NN) 2012 Google ASIC(Application Specific Integrated Circuit: IC) 10 ASIC Deep Learning TPU(Tensor Processing Unit) NN 12 20 30 Abstract Multi-layered neural network(nn) has
Appendix A BASIC BASIC Beginner s All-purpose Symbolic Instruction Code FORTRAN COBOL C JAVA PASCAL (NEC N88-BASIC Windows BASIC (1) (2) ( ) BASIC BAS
Appendix A BASIC BASIC Beginner s All-purpose Symbolic Instruction Code FORTRAN COBOL C JAVA PASCAL (NEC N88-BASIC Windows BASIC (1 (2 ( BASIC BASIC download TUTORIAL.PDF http://hp.vector.co.jp/authors/va008683/
2 3
RR-XR330 C Matsushita Electric Industrial Co., Ltd.2001 2 3 4 + - 5 6 1 2 3 2 1-3 + + - 22 +- 7 22 8 9 1 2 1 2 1 2 3 12 4 1 2 5 12 1 1 2 3 1 2 1 2 10 11 1 2 $% 1 1 2 34 2 % 3 % 1 2 1 2 3 1 2 12 13 1 2
r08.dvi
19 8 ( ) 019.4.0 1 1.1 (linked list) ( ) next ( 1) (head) (tail) ( ) top head tail head data next 1: NULL nil ( ) NULL ( NULL ) ( 1 ) (double linked list ) ( ) 1 next 1 prev 1 head cur tail head cur prev
: Shift-Return evaluate 2.3 Sage? Shift-Return abs 2 abs? 2: abs 3: fac
Bulletin of JSSAC(2012) Vol. 18, No. 2, pp. 161-171 : Sage 1 Sage Mathematica Sage (William Stein) 2005 2 2006 2 UCSD Sage Days 1 Sage 1.0 4.7.2 1) Sage Maxima, R 2 Sage Firefox Internet Explorer Sage
by CASIO W61CA For Those Requiring an English/Chinese Instruction
by CASIO W61CA http://www.au.kddi.com/torisetsu/index.html http://www.au.kddi.com/manual/index.html For Those Requiring an English/Chinese Instruction Manual English/Chinese Simple Manual can be read on
gnuplot gnuplot 1 3 y = x 3 + 3x 2 2 y = sin x sin(x) x*x*x+3*x*x
gnuplot gnuplot y = x + x y = sin x.8 sin(x) 8 7 6 x*x*x+*x*x.6.. -. -. -.6 -.8 - - - - - - - -. - -. - -.. gnuplot gnuplot> set xrange[-.:.] gnuplot> plot x**+*x** y = x x gnuolot> reset gnuplot> plot
\\afs001-0m0005\project02\A32\M
Technical Information 2004.09 2009.04 Store Request Query Request Retrieve Request DICOM Client Application Remote SCP Remote Query/Retrieve SCP Image Stored * DICOM Server Application Remote SCU Print
2
8 23 26A800032A8000 31 37 42 51 2 3 23 37 10 11 51 4 26 7 28 7 8 7 9 8 5 6 7 9 8 17 7 7 7 37 10 13 12 23 21 21 8 53 8 8 8 8 1 2 3 17 11 51 51 18 23 29 69 30 39 22 22 22 22 21 56 8 9 12 53 12 56 43 35 27
2
8 22 19A800022A8000 30 37 42 49 2 3 22 37 10 11 49 4 24 27 7 49 7 8 7 9 8 5 6 7 9 8 16 7 7 7 37 10 11 20 22 20 20 8 51 8 8 9 17 1 2 3 16 11 49 49 17 22 28 48 29 33 21 21 21 21 20 8 10 9 28 9 53 37 36 25
Ruby Ruby ruby Ruby G: Ruby>ruby Ks sample1.rb G: Ruby> irb (interactive Ruby) G: Ruby>irb -Ks irb(main):001:0> print( ) 44=>
Ruby Ruby 200779 ruby Ruby G: Ruby>ruby Ks sample1.rb G: Ruby> irb (interactive Ruby) G: Ruby>irb -Ks irb(main):001:0> print( 2+3+4+5+6+7+8+9 ) 44 irb(main):002:0> irb irb(main):001:0> 1+2+3+4 => 10 irb(main):002:0>
ohp08.dvi
19 8 ( ) 2019.4.20 1 (linked list) ( ) next ( 1) (head) (tail) ( ) top head tail head data next 1: 2 (2) NULL nil ( ) NULL ( NULL ) ( 1 ) (double linked list ) ( 2) 3 (3) head cur tail head cur prev data
1 1.1 (JCPRG) 30 Nuclear Reaction Data File (NRDF) PC GSYS2.4 JCPRG GSYS2.4 Java Windows, Linux, Max OS X, FreeBSD GUI PNG, GIF, JPEG X Y GSYS2
(GSYS2.4) GSYS2.4 Manual SUZUKI Ryusuke Hokkaido University Hospital Abstract GSYS2.4 is an update version of GSYS version 2. Main features added in this version are Magnifying glass function, Automatically