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|00000000| 30 33 30 34 01 00 01 00 | 54 a6 01 7b 7d 22 50 72 |0304....|T..{}"Pr|
|00000010| 6f 64 75 63 74 20 6f 66 | 20 70 61 72 61 6c 6c 65 |oduct of| paralle|
|00000020| 6c 65 70 69 70 65 64 20 | 69 6e 20 22 20 73 65 74 |lepiped |in " set|
|00000030| 52 5e 33 20 6e 65 77 6c | 69 6e 65 20 6e 65 77 6c |R^3 newl|ine newl|
|00000040| 69 6e 65 20 6e 65 77 6c | 69 6e 65 0d 0a 62 6f 6c |ine newl|ine..bol|
|00000050| 64 20 22 44 65 66 69 6e | 69 74 69 6f 6e 3a 20 22 |d "Defin|ition: "|
|00000060| 20 22 69 66 20 22 20 75 | 20 3d 20 28 75 5f 31 22 | "if " u| = (u_1"|
|00000070| 2c 22 75 5f 32 20 22 2c | 22 20 75 5f 33 20 29 22 |,"u_2 ",|" u_3 )"|
|00000080| 2c 20 22 20 20 76 20 3d | 20 28 76 5f 31 22 2c 22 |, "  v =| (v_1","|
|00000090| 20 76 5f 32 22 2c 22 20 | 76 5f 33 29 20 22 2c 20 | v_2"," |v_3) ", |
|000000a0| 22 20 77 20 3d 20 28 77 | 5f 31 22 2c 22 20 77 5f |" w = (w|_1"," w_|
|000000b0| 32 22 2c 22 20 77 5f 33 | 29 20 22 20 61 72 65 20 |2"," w_3|) " are |
|000000c0| 76 65 63 74 6f 72 73 20 | 6f 66 20 22 20 73 65 74 |vectors |of " set|
|000000d0| 52 5e 33 22 2e 22 20 6e | 65 77 6c 69 6e 65 0d 0a |R^3"." n|ewline..|
|000000e0| 22 54 68 65 6e 20 74 68 | 65 20 22 20 69 74 61 6c |"Then th|e " ital|
|000000f0| 20 22 70 61 72 61 6c 6c | 65 6c 65 70 69 70 65 64 | "parall|elepiped|
|00000100| 20 70 72 6f 64 75 63 74 | 20 22 20 6c 61 6e 67 6c | product| " langl|
|00000110| 65 20 75 22 2c 20 22 20 | 76 20 74 69 6d 65 73 20 |e u", " |v times |
|00000120| 77 20 72 61 6e 67 6c 65 | 20 22 20 69 73 20 64 65 |w rangle| " is de|
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|00000140| 65 20 6e 65 77 6c 69 6e | 65 0d 0a 6c 61 6e 67 6c |e newlin|e..langl|
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|00000160| 77 20 72 61 6e 67 6c 65 | 20 7e 20 3d 20 6c 65 66 |w rangle| ~ = lef|
|00000170| 74 20 6c 6c 69 6e 65 20 | 6d 61 74 72 69 78 7b 75 |t lline |matrix{u|
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|000001a0| 23 77 5f 33 7d 20 72 69 | 67 68 74 20 72 6c 69 6e |#w_3} ri|ght rlin|
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|00000270| 00 00 00 00 00 00 00 00 | 00 00 00 00 00 00 07 00 |........|........|
|00000280| 43 6f 75 72 69 65 72 00 | 00 00 00 00 00 00 00 00 |Courier.|........|
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