Thursday, October 27, 2011

Latest Steve Jobs Mystery Revealed: How He Drove Without License Plates (from yahoo.com)



The multitude of mysteries revealed following the death of Apple co-founder Steve Jobs' death now includes one that puzzled car enthusiasts for years: How did Jobs get away with driving without a license plate? It was common knowledge that Jobs would park his Mercedes SL55 AMG in a handicapped spot at Apple's Cupertino, Calif., headquarters, with nothing to identify his vehicle other than the tiny barcode that usually rests behind the rear license plate. According to Walter Isaacson's new biography, Jobs wanted to avoid having a plate for privacy reasons; and yet when having a license-less silver Mercedes became a kind of trademark, Jobs kept motoring without one"because I don't."

For years, rumors swirled that Jobs had either won a special dispensation from California authorities or was just daring police to stop him. While the why remains somewhat cloudy, an interview by ITWire with a former Apple security executive reveals the real reason: a little-known loophole in California vehicle laws that gives owners up to six months to get plates for their vehicles.

According to Jon Callas, now chief technical officer of Entrust, Jobs would arrange with his vehicle leasing company to switch out his silver Mercedes every six months with a new, identical model  just another of the complicated and expensive ways Jobs thought differently.



ref (http://autos.yahoo.com/news/latest-steve-jobs-mystery-revealed--how-he-drove-without-license-plates.html)

15.2 Matrix-chain multiplication (Matrix multiplication)

Details and full solution for example 15.2 page (376) in the book (Introduction to Algorithms, Third Edition. by Thomas H. Cormen , Charles E. Leiserson , Ronald L. Rivest , Clifford Stein )

To Find an optimal parenthesization of a matrix-chain product whose sequence of dimensions is <30, 35, 15, 5, 10, 20, 25>.

Done by: Bakr AlMushaileh
 

Sequence
P0
P1
P2
P3
P4
P5
P6
Dimension
30
35
15
5
10
20
25




Matrix
A1
A2
A3
A4
A5
A6
Dimension
30 X 35
35 X 15
15 X 5
5 X 10
10 X 20
20 X 25



1
m(1,2)=m(1,1)+m(2,2)+P0P1P2
= 0 + 0 + (30 . 35 . 15) = 15750
K = 1
m(2,3)=m(2,2)+m(3,3)+P1P2P3
= 0 + 0 + (35 . 15 . 5) = 2625
K = 2
m(3,4)=m(3,3)+m(4,4)+P2P3P4
= 0 + 0 + (15 . 5 . 10)= 750
K = 3
m(4,5)=m(4,4)+m(5,5)+P3P4P5
= 0 + 0 + (5 . 10 . 20)= 1000
K = 4
m(5,6)=m(5,5)+m(6,6)+P4P5P6
= 0 + 0 + (10 . 20 . 25)= 5000
K = 5

2
m(1,3)=min
m(1,1)+m(2,3)+P0P1P3
=0+2625+ (30 . 35 . 5)= 7875
min = 7875
K=1
m(1,2)+m(3,3)+P0P2P3
=15750+0+ (30 . 15 . 5)= 18000
m(2,4)=min
m(2,2)+m(3,4)+P1P2P4
= 0 + 750 + (35 . 15 . 10)= 6000
min = 4375
K=3
m(2,3)+m(4,4)+P1P3P4
= 2625 + 0 + (35 . 5 . 10)= 4375
m(3,5)=min
m(3,3)+m(4,5)+P2P3P5
= 0 + 1000 + (15 . 5 . 20)= 2500
min = 2500
K=3
m(3,4)+m(5,5)+P2P4P5
= 750 + 0 + (15 . 10 . 20)= 3750
m(4,6)=min
m(4,4)+m(5,6)+P3P4P6
= 0 + 5000 + (5 . 10 . 25)= 6250
min = 3500
K=5
m(4,5)+m(6,6)+P3P5P6
= 1000 + 0 + (5 . 20 . 25)= 3500

3
m(1,4)= min
m(1,1)+m(2,4)+P0P1P4
=0+4375+(30 . 35 . 10 )=14875
min = 9375
K=3
m(1,2)+m(3,4)+P0P2P4
=15750+750+(30.15.10 )=21000
m(1,3)+m(4,4)+P0P3P4
=7875+0+ (30 . 5 . 10)=9375
m(2,5)= min
m(2,2)+m(3,5)+P1P2P5
=0+2500+(35 . 15 . 20 )=13000
min = 7125
K=3
m(2,3)+m(4,5)+P1P3P5
=2625+1000+(35 . 5 . 20 )=5125
m(2,4)+m(5,5)+P1P4P5
=4375+0+ (35 . 10 . 20)=11375
m(3,6)= min
m(3,3)+m(4,6)+P2P3P6
=0+3500+(15 . 5 . 25)=5375
min = 5375
K=3
m(3,4)+m(5,6)+P2P4P6
=750+5000+(15 .10. 25)=9500
m(3,5)+m(6,6)+P2P5P6
=2500+0+ (15 . 20 . 25)= 10000

4
m(1,5)= min
m(1,1)+m(2,5)+P0P1P5
=0+7125+(30.35.20)=25125
min =11875
K=3
m(1,2)+m(3,5)+P0P2P5
=15750+2500+(30.15.20)=27250
m(1,3)+m(4,5)+P0P3P5
=7875+1000+(30.5.20)=11875
m(1,4)+m(5,5)+P0P4P5
=9375+0+(30.10.20 )=15375
m(2,6)= min
m(2,2)+m(3,6)+P1P2P6
=0+9375+(35.15.25 )=22500
min =10500
K=3
m(2,3)+m(4,6)+P1P3P6
=2625+3500+(35.5.25)=10500
m(2,4)+m(5,6)+P1P4P6
=4375+5000+(35.10.25)=18125
m(2,5)+m(6,6)+P1P5P6
=7125+0+(35.20.25)=24625

5
m(1,6)= min
m(1,1)+m(2,6)+P0P1P6
=0+10500+(30.35.25)=36750
min =15125
K=3
m(1,2)+m(3,6)+P0P2P6
=15750+9375+(30.15.25 )=36375
m(1,3)+m(4,6)+P0P3P6
=7875+3500+(30.5.25 )=15125
m(1,4)+m(5,6)+P0P4P6
=9375+5000+(30.10.25 )=21875
m(1,5)+m(6,6)+P0P5P6
=11875+0+(30.20.25 )=26875





((A1 (A2 A3))((A4 A5) A6))


"Steve Jobs" by Walter Isaacson

I got my copy of the book
It's really amazing book
And almost cover every things about Steve jobs social live and in work
Finally it's good 2 know Steve by this amazing book