[Set type:] 2 c XYDY DY D dispersion 4 File New 3 NEW 3:
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1 2 3 2 Dt Import ASCII [Red sets] [Directories 2 [Files] 2 b OK 1 X 2 Y 2 Import ASCII b c 2:
2 [Set type:] 2 c XYDY DY D dispersion 4 File New 3 NEW 3:
3 :
4 5 5.2 Plot Axis properties [Axes] [Edit:] 5 [Edit:] 5 b [Strt:] [Stop:] [Apply] 5 Axis properties b 5:
5 [Accept] :
6 Plot Axis properties [Axes] [Edit:] 7 [Lbel string:] 7 b [Apply] 7 Axis properties b 7:
7 8 6.2 Plot Set ppernce [Set Appernce] 8 S0 S1 [String:] 8 b [Apply] 8 Set ppernce S2 S1 S0 b 8:
8 Plot Set ppernce [Set Appernce] [Select set:] Bring to front 9 [Select set:] 9 S1 S2 S0 S1 S2 S0 S0 S1 S0 S1 S2 S2 9:
9 10 Send to bck 10 [Select set:] 10 S0 S1 S0 S1 S2 S2 S1 S0 S0 S1 S2 S2 10:
10 Plot Grph ppernce [Grph Appernce] [Leg.box] b [X: ] [Y:] X Y [Apply] Grph ppernce b ( 0, 1 ) ( 1.3, 1) ( 0, 0 ) ( 1.3, 0 ) 11:
11 Plot Grph ppernce [Grph Appernce] 12 [Title:] [subtitle:] [Apply] 12 Grph ppernce 12:
12 \xh η \xq θ \xf φ \xy ψ \xw ω \x \f{} \S X\S2 X 2 \s X\s2 X 2 \N \u \uxyz xyz \o \oxyz xyz \U \O \n bc\ndef bc def
13 Plot Set ppernce [Set Appernce] [Select set:] 13 [Line properties] 13 b [Style:] [Width:] [Color:] [Apply] 13 Set ppernce b 13:
14 [Select set:] 14 Kill 14 b 14 b 14:
15 16 8 Plot Axis properties [Axes] [Mjor spcing:] 15 [Minor ticks:] 16 [Apply] Axis properties 15:
16 17 16:
17 18 9 File Print setup [Device setup] [Device:] b [Browse] Xmgrce 17 b [File nme:] [Apply] [Device setup] File Print 17 Device setup b 17:
18 19 10 File Sve s [Sve project] [Directories] 18 [Selection] 18 b.gr [OK] 18 Sve project b 18:
19 File Open [Open project] [Directories] 19 [Files] b.gr [OK] 19 Open b 19:
20 21 11 Xmgrce Help Exmples 20 20:
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16 179 97 101 94 121 70 36 30,552 1,042 100 700 61 32 110 41 15 16 13 35 13 7 3,173 41 1 4,700 77 97 81 47 25 26 24 40 22 14 39,208 952 25 5,290 71 73 x 99 185 9 3 3 3 8 2 1 79 0 d 1 226 167 175 159 133
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More information1 X X T T X (topology) T X (open set) (X, T ) (topological space) ( ) T1 T, X T T2 T T T3 T T ( ) ( ) T1 X T2 T3 1 X T = {, X} X (X, T ) indiscrete sp
1 X X T T X (topology) T X (open set) (X, T ) (topological space) ( ) T1 T, X T T2 T T T3 T T ( ) ( ) T1 X T2 T3 1 X T = {, X} X (X, T ) indiscrete space T1 T2 =, X = X, X X = X T3 =, X =, X X = X 2 X
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