Raptor - a high-performance Trading system for high frequency trading built specifically for Arrowhead and for co-location at the TSE. Currently achieving throughput speeds with a median of 59 袖s (Microseconds)
SNC-Lavalin provides engineering services for institutional and life sciences projects, with experience in areas such as research centers, universities, hospitals, and laboratories. It has a national presence in Canada and international offices. SNC-Lavalin takes projects from initial feasibility and planning through construction and operations. It has expertise in various types of specialized laboratory facilities, including those for animal research, transgenic research, cleanrooms, and microbiology.
8. E AD Y E
*
* *
E4 E4 (C p Gp Ip NX p )'
E4 Y 4 G
YG
E1 (C p Gp Ip NX p )1
E1*
*
E1 Y1* G
E5 (C p Gp Ip NX p )''
*
*
E5
E5 Y5*
Gp
YG
1 c m
450
Y5* *
E5 Y1* *
E1 Y4* *
E4
Y AS
9. 箪箪谷嘆嘆箪辿 箪辰竪辿鱈 巽単達 辰探 巽単達竪辿鱈 達巽丹短鱈 巽丹辰谷短鱈
多丹脱多多谷箪達 竪辿達 辰樽樽丹探 探箪谷叩箪丹箪箪丹 嘆樽辰樽丹探樽辿谷樽鱈樽.
Y 1
MG
Gp 1 c m
(1.1)
鱈辰箪箪単 嘆箪鱈旦但箪丹嘆 多辿谷辰但箪丹谷箪谷竪辿鱈 尊尊丹 谷尊谷嘆竪辿達 嘆樽辰樽丹探樽辿谷叩樽谷:
Gp
YG Gp
1 c m
(1.2)
13. E C p Gp Ip NX p
NX p NX 0 m * Y
E C p Gp Ip NX 0 m * Y
Cp C0 c * DI
Cp C0 c * (Y (T TR))
DI Y NT
T T0 t * Y
NT T TR
Y E
T T0 t * Y
Y E
E C p Gp Ip NX 0 m * Y
Cp C0 c(Y (T0 t * Y TR))
Y E
Y C0 c * (Y (T0 t * Y TR)) G p Ip NX 0 m * Y (1.4)
鱈辰: TR- 坦谷単短鱈 淡竪谷脱竪探 嘆尊谷叩尊丹
15. Y C0 c * (Y (T0 t * Y TR)) G p I p NX 0 m * Y
Y C0 c * Y c * T0 c * t * Y c * TR G p I p NX 0 m * Y
(1 c * (1 t ) m) * Y C0 c * TR G p I p NX 0 c * T0
縁器器器器 駕器器器器器
B0
B0
Y
(1 c * (1 t ) m) (1.5)
テっ樽 1.5 嘆箪達淡竪嘆達箪谷箪箪単 0-丹 鱈箪達辰多達箪箪丹 箪丹箪狸叩竪辿鱈
坦谷狸脱谷谷 但単鱈丹 多谷 探狸丹探 嘆嘆但丹短鱈 樽丹谷樽達短鱈
多丹脱多多谷箪達 鱈端 嘆樽辰樽丹探樽辿谷樽達辰樽鱈樽.
16. Y Y c
M To 1
T0 T0 (1 c(1 t ) m) (1.6)
鱈辰 嘆箪鱈旦但箪丹嘆 多辿谷辰但箪丹谷箪谷辰 鱈尊谷尊尊谷辰尊達 叩坦単辰 探多 竪鱈 巽多辿谷 嘆樽達嘆狸樽谷 叩辿探辰
巽尊但探尊鱈 樽丹谷樽達樽樽単 多谷 探狸丹探 嘆嘆但丹短鱈 樽丹谷樽達樽 尊尊丹 谷尊達辰尊脱 叩辿達 達箪脱 多巽鱈箪.
1.6-鱈 探坦但端辰 t=0, m=0 達箪脱 多巽但箪谷 辰丹探 探箪谷叩箪丹嘆箪辿
叩樽谷鱈樽.
Y c
M T0 1
T0 1 c (1.6)
17. (1.6)-達 樽丹谷樽達樽樽単 多谷 探狸丹探 嘆嘆但丹短鱈
樽丹谷樽達短鱈 多丹脱多多谷箪達 竪辿鱈 嘆樽狸炭存樽 達箪脱 鱈箪丹谷箪鱈箪.
尊鱈 (1.6)-単 嘆箪鱈旦但箪丹嘆 多辿谷辰但箪丹谷箪谷竪辿鱈
尊尊丹 谷尊谷嘆竪辿達 嘆樽辰樽丹探樽辿谷叩樽谷 辰樽樽丹探 探箪谷叩箪丹嘆箪辿
叩樽谷鱈樽.
c * T0
YT0 T0
(1 c * (1 t ) m) (1.7)
19. c * T0
E AD Y E
*
* *
E4 E4 (C ' p Gp Ip NX p )'
E 4 Y 4
YG
* E1 (C p Gp Ip NX p )1
E 1
* *
E1 Y 1
E5 (C'' p Gp Ip NX p )''
*
*
E5
E5 Y5*
c * T0
c * T0
YT0
1 c(1 t ) m
450
Y5* *
E5 Y1* *
E1 Y4* *
E4
Y AS
24. 嘆但丹短鱈 探坦但端 尊尊丹 谷尊達辰尊脱 t2 叩樽谷脱 嘆箪鱈旦但箪丹嘆 多辿谷辰但箪丹谷箪谷竪辿鱈
嘆多但淡竪鱈 俗*2 叩樽谷単樽鱈 達箪脱 多巽端奪.
辰達箪箪丹 鱈尊探旦尊谷竪辿達 嘆箪達淡竪嘆達箪谷 (1.5)辰 樽丹谷坦坦谷炭耽.
* B0
Y1
1 c(1 t1 ) m * *
Y Y 2 Y
1
* B0
Y 2
1 c(1 t 2 ) m
B0 B0
1 c(1 t 2 ) m 1 c(1 t1 ) m
25. B0 c (t2 t1 )
(1 c (1 t 2 ) m) (1 c (1 t1 ) m)
B0 c t
(1 c (1 t 2 ) m) (1 c (1 t1 ) m)
Y B0 c
Mt
t (1 c (1 t2 ) m) (1 c (1 t1 ) m)
(1.8)
26. (1.8)-辰 (1.5)-嘆箪達淡竪嘆達箪谷箪箪単 0-短達 樽谷脱 樽丹谷坦坦谷単鱈丹
辰竪単棚丹奪嘆 嘆樽探竪樽谷辰樽谷 辰探端 嘆嘆但丹短鱈 探坦但竪辿鱈 多丹脱多多谷箪達 竪辿鱈
嘆樽狸炭存樽 達丹鱈.
B0 Y1* (1 c (1 t1 ) m)
Y Y1* (1 c (1 t1 ) m) c
Mt
t (1 c (1 t1 ) m) (1 c (1 t 2 ) m)
*
Y c Y 1
Mt 1
t (1 c (1 t 2 ) m) (1.8)
27. (1.8)-単 探丹但谷 辰竪単棚丹奪嘆 嘆樽探竪樽谷辰樽谷辰 嘆樽辰樽丹探樽辿谷単樽鱈 嘆嘆但丹短鱈
探坦但竪辿鱈 多丹脱多多谷箪達 鱈端 箪探鱈竪辿 嘆箪鱈旦但箪丹嘆 多辿谷辰但箪丹谷箪谷 叩樽谷樽鱈 嘆嘆但丹短鱈
探坦但端 尊尊丹 谷尊達辰単尊鱈竪辿 辰丹探 嘆嘆但丹短鱈 探坦但竪単 探狸丹 叩辿鱈.
(1.8) 叩樽谷樽鱈 (1.8) 鱈箪達嘆達箪脱 辰樽樽丹探 探箪谷叩箪丹箪箪丹 叩竪 竪探 叩樽谷樽狸脱嘆樽辿.
*
Y c Y 1
Mt
t (1 c (1 t 1 ) m)
2 (1.8)
達辰達多辿 嘆嘆但丹短鱈 探坦但端 尊 多多探箪鱈 叩達丹 尊尊丹 谷尊達辰尊脱 叩辿達 多奪辰 嘆単丹谷嘆達多辿
叩樽谷樽鱈 辰竪単棚丹奪嘆 嘆樽探竪樽谷辰樽谷辰 嘆樽樽旦単樽鱈 多丹脱多多谷箪達 樽辿丹樽谷旦樽樽 達丹鱈.
28. 嘆但丹短鱈 探坦但竪辿鱈 多丹脱多多谷箪達 竪辿鱈 嘆樽狸炭存樽鱈樽樽単 嘆箪鱈旦但箪丹嘆 多辿谷辰但箪丹谷箪谷竪辿鱈
尊尊丹 谷尊谷嘆竪辿達 嘆樽辰樽丹探樽辿谷叩樽谷 辰丹探 探箪谷叩箪丹嘆箪辿 叩樽谷鱈樽.
*
c Y t 1
Yt
(1 c (1 t 1 ) m)
2 (1.9)
嘆但丹短鱈 探坦但竪辿鱈 尊尊丹 谷尊谷嘆竪辿鱈 箪辰竪辿鱈 巽単達竪辿鱈 奪辿鱈単竪辿鱈 嘆箪鱈旦但箪丹 辰箪探
鱈尊谷尊尊谷谷竪辿達 達丹担竪棚嘆 淡竪達谷鱈 但 多巽端奪.
29. E AD Y E
'
E' (Cp Gp I p NX p )'
*
E6 Y6* *
E6
E (C p Gp I p NX p )1
*
E1 Y1*
E1*
450 居駈 居駈
Y AS
Y1* E1* Y6* E6
*
嘆但丹 叩坦坦丹単鱈短 坦谷狸単 叩竪辿 叩樽谷脱 叩坦辿 嘆箪鱈旦但箪丹嘆 多辿谷辰但箪丹谷箪谷竪辿鱈
尊単尊谷嘆竪辿達 (1.9) 嘆箪達淡竪嘆達箪谷箪箪丹 嘆樽辰樽丹探樽辿谷樽探 叩樽谷樽狸脱嘆樽辿.
38. G
YG
1 c (1 t ) m
Y YG YT0
c T0
YT0
1 c (1 t ) m
* * G c T0
Y
2 Y 1 YG YT0 Y1
1 c (1 t ) m 1 c (1 t ) m
39. Y 1 Gp
MG YG
Gp 1 c (1 t ) m 1 c (1 t ) m
* *
Y c Y
1 c Y t
1
Mt Yt
t (1 c (1 t 1 ) m) (1 c (1 t 1 ) m)
2 2
Gp c Y1* t
Y YG Yt
1 c (1 t ) m (1 c (1 t 1 ) m)
2
Gp c Y1* t
Y2* Y1*
1 c (1 t ) m (1 c (1 t 1 ) m)
2
40. *
* * c T0 c Y
1 t
Y
2 Y
1
1 c (1 t ) m (1 c (1 t 1 ) m)
2
42. Y 1 G
MG YG
Gp 1 c (1 t ) m 1 c (1 t ) m
Y c c T0
M T0 YT0
T0 1 c (1 t ) m 1 c (1 t ) m
Y c Y1* c Y1* t
Mt Yt
t (1 c (1 t1 2 ) m) (1 c (1 t 1 ) m)
2
43. c Y1* t
Yt
(1 c (1 t1 2 ) m)
Y2* (Y1* Yt ) YG
Gp
YG
1 c (1 t ) m
* * c Y1* t G
Y2 Y1
(1 c (1 t1 2 ) m) 1 c (1 t 2 ) m
44. Y 1 Gp
MG
Gp 1 c (1 t ) m 1 c (1 t ) m
* * *
Gp
Y2 Y1 YG Y1
1 c (1 t ) m
Y c Y2* c Y2* t
Mt Yt
t (1 c (1 t1 2 ) m) (1 c (1 t1 2 ) m)
c Y2* t
Y3* Y2* Yt Y2*
(1 c (1 t1 2 ) m)
45. c Y1* t
Yt
(1 c (1 t1 2 ) m) * *
Y2 (Y
1 Yt ) YT0
c T0
YT0
1 c (1 t ) m
* * c Y1* t c T0
Y2 Y1
(1 c (1 t1 2 ) m) 1 c (1 t 2 ) m