Constitution & rules of The WVPA

Size: px
Start display at page:

Download "Constitution & rules of The WVPA"

Transcription

1 Constitution & ruls o Th WVPA 1. Nm o th Assoition Th Assoition shll ll "Th Worl Vtrinry Poultry Assoition" (WVPA). 2. Ojtivs Th ojtivs o th Assoition shll : To orgnis mtings or stuying isss n onitions rlting to th vin spis To nourg rsrh in this il To promot th xhng o inormtion n mtril or stuy twn iniviuls n orgnistions involv in th proution, hlth n wlling o vin spis n spilly omsti poultry, n th sty o prouts riv rom thm. To stlish n mintin liison with othr ois with rlt intrsts 3. Mmrship Th Assoition shll onsist o Honorry Li Mmrs n Orinry Mmrs. Honorry Li Mmrs: Orinry Mmrs who hv givn long n vlu srvi to th Assoition my lt s Honorry Li Mmrs with rtntion o ll xisting mmrship rights. Honorry Li Mmrship my lso onrr on mmrs n non-mmrs o th Assoition who hv m istinguish ontriutions to vin sin. Nomintions or Honorry Li Mmrship shll m to th Buru y ny mmr n i pprov shll put to Gnrl Businss Mting or ltion y mjority vot. Orinry Mmrs: Vtrinrins intrst in vin sin n rlt sujts shll ligil or Orinry mmrship. Non-vtrinrins holing rognis sintii quliition my pt into Orinry mmrship provi thy r irtly ngg in rsrh, visory work or thing onrn with vin sin. Any Orinry mmr my srv s ntionl rprsnttivs on th Buru n my hol oi. Applitions or mmrship shll m to th ntionl rnh o th Worl Vtrinry Poultry Assoition, or in its sn irt to th Srtry/Trsurr. Th ntionl rnh or th Srtry/Trsurr shll grnt mmrship. Th Srtry/Trsurr my lso pt mmrs who hoos not to join ntionl rnh. Whn prson hs n pt into mmrship o th Assoition, tht prson shll inorm in writing o thir mmrship y th ntionl Corrsponing Srtry or th Constitution & ruls o th WVPA Pg 1

2 Srtry/Trsurr, n snt Crtiit o Mmrship n opy o th Constitution n Ruls. Eh Orinry Mmr shll py n nnul susription, th mount o whih shll trmin y th Buru o th Assoition. Susriptions shll pi to ntionl Corrsponing Srtris ithr through ntionl orgnistion or irtly. For ountris without Corrsponing Srtry, susriptions my pi irtly to th Srtry/Trsurr. Th susription shll pyl in vn n shll riv y th Srtry/Trsurr y 1st Jun h yr. Th Corrsponing Srtry or th Srtry/Trsurr shll provi mmrs with ript or susriptions pi. I two yrs in rrrs with his or hr susription, mmr shll tr u notiition orit ll mmrship rights n privilgs. Mmrs wishing to rsign shll notiy th Corrsponing Srtry or th Srtry/Trsurr or th susription oms u. 4. Ntionl rnhs o th Assoition Ntionl rnhs shll normlly orm (i) rom n xisting ntionl oy rprsnting vtrinry poultry sin intrsts rqusting its rognition y th Buru, with mmrs joining th Worl Vtrinry Poultry Assoition, or (ii) y group o iniviul mmrs in ountry joining togthr with th pprovl o th Buru to orm ntionl rnh. Normlly rnh shoul onsist o t lst tn mmrs. On ntionl rnh or h ountry will rognis n ntitl to rprsnttion on th Buru whn th rnh onsists o t lst twnty mmrs. Rgionl su-rnhs my orm with th pprovl o th Buru. 5. Corrsponing Srtris o rnhs Any ntionl rnh shll ithr ppoint Corrsponing Srtry in mnnr o thir hoosing or rprsnt y Corrsponing Srtry slt y th Srtry/Trsurr o th Assoition. Th nm o th mmr lt shll rport to th Srtry/Trsurr or nnounmnt to th Buru t its nxt mting n t th susqunt Gnrl Businss Mting. Th Corrsponing Srtry o ny rnh shll lso t s th Buru mmr or tht ountry i th rnh hs t lst twnty mmrs. This minimum numr shll sujt to hng y th Buru s irumstns rquir. Corrsponing Srtris shll rsponsil or ollting susriptions rom thir ntionl mmrs. Th susriptions, n nms n rsss, o mmrs shll snt to th Srtry/Trsurr or th 1st Jun in h yr. Corrsponing Srtris shll kp thir mmrs inorm o ll Assoition mttrs tht onrn thm. Anum (Dision t Gnrl Businss Mting on 11/11/2009): Corrsponing Srtris shll writ n nnul rport to pulish in th WVPA Nwslttr Arosols on th rnh tivitis n rlvnt nws n inormtion rom th ountry n livr it to th Eitor o Arosols. 6. Oirs o th Assoition. Th Oirs o th Assoition shll th Honorry Li Prsints (non-voting), Prsint, Junior Vi Prsint, Snior Vi Prsint (pst Prsint), Srtry/Trsurr, th Eitor o Arosols n th Eitor-in-Chi o Avin Pthology. Th othr Oirs xluing th Eitor-in- Chi o Avin Pthology shll orinry mmrs n shll nomint y th Buru rom mmrs o th Assoition n lt t Gnrl Businss Mting. Th Eitor-in-Chi o Avin Pthology shll nomint n lt y th Houghton Trust.. Th Oi o Honorry Li Prsint shll onrr on mmrs who hv srv th Assoition with grt istintion. Nomintions shll m y th Buru rom mmrs o th Assoition n lt t Gnrl Businss Mting y mjority vot.. Th Prsint n Srtry/Trsurr shll lt or prio o our yrs. Th Srtry/Trsurr shll ligil or r-ltion or urthr prios o our yrs. Constitution & ruls o th WVPA Pg 2

3 . Th Junior Vi Prsint n th Snior Vi Prsint shll hol oi or prio o our yrs.. Th Eitor o Arosols shll ppoint or prio trmin y th Buru n shll ligil or r-ltion.. Th Eitor-in-Chi o Avin Pthology shll ppoint or prio trmin y th Houghton Trust. g. Not lss thn six months or th xpiry o ny oi th Srtry/Trsurr shll sk mmrs o th Buru or nomintions or th oi onrn. Suh nomintions must propos n son y mmrs o th Buru rom two (2) irnt rnhs who must hv otin th onsnt o th nomins. All nomintions riv shll onsir y th Buru who shll slt on (1) nit tht will go orwr or rtiition t th Gnrl Businss Mting. h. I th Prsint is unl or unwilling to omplt his/hr trm o oi th Junior Vi Prsint will prorm th utis o th Prsint or th urtion o th trm. At whih tim th norml ltion pross ours. 7. Buru o th Assoition g h i Businss o th Assoition shll trnst y th Buru/Oirs o th Assoition who onsult n rport to th Buru. Th Buru shll onsist o th Oirs o th Assoition n th Corrsponing Srtris o Brnhs with miniml numr o mmrs s in in 7. In ny mttrs onrning th intrprttion o th Constitution n Ruls, th ision shll rst with th Buru. Th Buru shll i ny mttrs onrning th Assoition whih r not ovr xpliitly y th Constitution n Ruls. Any ountry with twnty or mor mmrs who hv pi us o th ssoition shll ntitl to on rprsnttiv on th Buru, who is normlly th Corrsponing Srtry o th rnh. This minimum numr shll sujt to hng y th Buru s irumstns rquir. Eh Buru mmr xpt Honorry Li Prsints hs on vot. Whn Buru mmr is lso n Oir tht mmr is ntitl to two vots. Buru mmrs shll srv or prio o our yrs strting immitly tr Gnrl Businss Mting. Mmrs shll ligil or r-ltion. I nssry Buru mmr my nomint sustitut to ttn Buru mting n vot in thir sn. Th Buru my i nssry o-opt nw mmr i vny ours. Th Buru shll mt t lst vry two yrs usully uring Congrss or trnstion o th Assoition s usinss. Noti o suh mtings shll snt to ll Oirs n Buru mmrs t lst six months or th mting. A quorum or ll Buru mtings shll th prsn o rprsnttivs o 25% o th rnhs n rsolutions shll pprov y mjority vot o thos prsnt. Th Buru shll mpowr to mploy, on th rommntion o th Prsint n Srtry/Trsurr, ny st or rsour nssry or th trnstion o th Assoition s usinss. Th innil yr shll strt on th 1st Jnury. Th uit ln sht shll irult to ll Corrsponing Srtris within thr months o th n o th innil yr. Th Oirs my o-opt ommitt mmr rom rgion not rprsnt on th xutiv ommitt. Th xutiv ommitt shll inlu th Prsint, th Junior n Snior Vi Prsints, th Srtry/Trsurr, th Eitor o Arosol n th Eitor-in-Chi o Avin Pthology. Th rgions rprsnt r Europ, Ari/Mil Est, Asi/Austrli, n th Amris. 8. Mtings o th Assoition Th Assoition shll hol Sintii Congrsss n othr Sintii Mtings t whih sintii pprs shll ommunit n th orinry usinss o th Assoition trnst. Sintii Congrsss shll hl vry two yrs. Th vnus shll hosn y th Buru our yrs in vn rom omptitiv is prsnt y ntionl rnhs tht hv Constitution & ruls o th WVPA Pg 3

4 rprsnttiv on th Buru. Th prour or iing to orgnis Congrsss shll trmin y th Buru n shll provi in writtn orm to ll ntionl rnhs (s Appnix to th Constitution n Ruls). Orgnistionl n innil liility shll th rsponsiility o th hosting rnh. Th rprsnttiv on th Buru or puty shll tk n tiv prt in th lol orgnising ommitt n shll rport on yr to th Prsint n th Srtry/Trsurr o th Assoition on th rrngmnts ing m or th Congrss. Thr shll Gnrl Businss Mting o ll Mmrs hl on vry two yrs uring th Congrss t whih th Srtry/Trsurr shll prsnt rport, th Eitor-in-Chi o Avin Pthology shll prsnt rport, n oirs shll lt. A quorum or ll Gnrl Businss Mtings shll itn n rsolutions shll pprov y mjority vot o thos prsnt unlss stt othrwis. Proings o mtings r privt n shll not ommunit to th Prss without th prmission o th Buru. 9. Rsolutions Rsolutions shll onsir y th mmrship only t Gnrl Businss Mtings n shll sumitt with th nm o th proposr n sonr to th Srtry/Trsurr t lst two months or th si mting. 10. Pulitions Arosols shll th Nwslttr o th Assoition. Avin Pthology, own y th Houghton Trust, shll rognis s th oiil journl o th Assoition. An Avisory Bor shll ppoint y th Buru to or vi to th Houghton Trust on th itoril poliy o Avin Pthology. Th Avisory Bor shll onsist o th Prsint o th Assoition, six mmrs o th Assoition ppoint y th Buru, th Eitor-in-Chi o Avin Pthology, n on othr mmr o th Houghton Trust. Mtings o th Avisory Bor will normlly tk pl vry two yrs t th tim o Sintii Congrss. Th Prsint o th Assoition shll t s th Chirprson t ths mtings n th Eitor-in-Chi shll t s Co-Chirprson. Th trm o oi o th Assoition s mmrs o th Avisory Bor shll six yrs, not rnwl or t lst two yrs. Two Assoition mmrs will rpl vry two yrs. A quorum or mtings o th Avisory Bor shll iv. 11. Awrs Th WVPA onrs th ollowing sponsor wrs: WVPA trvl grnts, Brt Rispns Rsrh Awr, WVPA Young Poultry Vtrinrin Awr, WVPA Innovtion in Vin Awr. In ition th WVPA innil ongrsss host th Avin Pthology Ltur n th Asin Avin Pthology Ltur, whih r sponsor y th Houghton Trust. 12. Altrtions to th onstitution n ruls Th Constitution n Ruls n ltr only t Gnrl Businss Mting n only tr noti hs n givn to mmrs t lst thr months prviously. Propos ltrtions rquir proposr n sonr. No ltrtion shll m unlss t lst two-thirs o thos prsnt n voting r in its vor Constitution & ruls o th WVPA Pg 4

5 APPENDIX: Biing prour or hosting WVPA Congrss 1 Any ntionl rnh tht hs rprsnttiv on th Buru (> 20 mmrs) or t lst our yrs n tht hs xprin in th orgnistion o sintii mtings my i to host WVPA Congrss. I in th ountry o th iing rnh nothr ntionl poultry vtrinrin ssoition xists, th iing rnh shll inorm this ssoition on th i n sk or ooprtion or th prsnttion o th i t th Buru Mting. (ltr oring ision t th Gnrl Businss Mting on 11/11/2009) 2 Biing ountris shll inorm th Srtry/Trsurr o WVPA o thir intntion to i t lst 2 months or th rlvnt Buru mting. 3 Expnss o prsnting i shll orn y th iing ountry. 4 All spts o th orgnistion o Congrss, inluing progrmm sltion, vrtismnt, lgt rgistrtion, pulitions, ommril isplys, ommotion rrngmnts, n inning, r th rsponsiility o th ntionl orgnising ommitt. Th WVPA os not unrtk to provi uning or th osts o orgnising Congrss nor to unrwrit ny innil loss tht might our. Any rit ln rmins th proprty o th ntionl orgnising ommitt. (Not howvr tht it is not th wish o WVPA tht ntionl orgnising ommitts mk high proits). 5 Th ntionl orgnising ommitt must inlu th ntionl WVPA Corrsponing Srtry. Th ntionl orgnising ommitt o sussul ountry must kp th WVPA Prsint n Srtry/Trsurr inorm o th progrss ing m uring th orgnistion o Congrss. 6 Th ntionl orgnising ommitt my nlist th hlp o prossionl onrn orgnisrs, ut th ost o this is th rsponsiility o th ntionl orgnising ommitt. 7 Th ntionl orgnising ommitt o h iing ountry shll mk prsnttion o thir i to th Oirs n Buru mmrs t th WVPA Buru mting hl 4 yrs or th propos Congrss. Prossionl onrn orgnisrs my ontriut to th prsnttion. Doumnts n othr prsnttionl mi in support o h i must m vill y th tim o th prsnttion. Th ntionl orgnising ommitt must lso prirult WVPA Oirs n Buru mmrs with oumnts in support o thir i. 8 Eh iing ountry shll provi proposls or th t, progrmm, pr or post ongrss tours or othr tivitis, n rgistrtion s. Th orml prsnttion, n tim or isussion o th i, will not x 30 minuts. 9 Vots o Oirs n Buru mmrs shll st y srt llot. Eh voting mmr shll hv on non-trnsrl vot or h oi hl y th iniviul. Proxis my ttn th Buru mting in th sn o n Oir or Buru mmr. Th winning i shll th on riving th mjority o vots. In th s o ti, son llot shll hl or th purpos o ounting th vots. Th nm o th winning i only will nnoun. 10 Th WVPA my ln th orgnising ommitt o th sussul ountry sum not xing US$ 1000 to hlp with initil orgnistionl osts. Th sum lnt must rpi to WVPA tr th Congrss. Constitution & ruls o th WVPA Pg 5

, each of which is a tree, and whose roots r 1. , respectively, are children of r. Data Structures & File Management

, each of which is a tree, and whose roots r 1. , respectively, are children of r. Data Structures & File Management nrl tr T is init st o on or mor nos suh tht thr is on sint no r, ll th root o T, n th rminin nos r prtition into n isjoint susts T, T,, T n, h o whih is tr, n whos roots r, r,, r n, rsptivly, r hilrn o

More information

b. How many ternary words of length 23 with eight 0 s, nine 1 s and six 2 s?

b. How many ternary words of length 23 with eight 0 s, nine 1 s and six 2 s? MATH 3012 Finl Exm, My 4, 2006, WTT Stunt Nm n ID Numr 1. All our prts o this prolm r onrn with trnry strings o lngth n, i.., wors o lngth n with lttrs rom th lpht {0, 1, 2}.. How mny trnry wors o lngth

More information

1 Introduction to Modulo 7 Arithmetic

1 Introduction to Modulo 7 Arithmetic 1 Introution to Moulo 7 Arithmti Bor w try our hn t solvin som hr Moulr KnKns, lt s tk los look t on moulr rithmti, mo 7 rithmti. You ll s in this sminr tht rithmti moulo prim is quit irnt rom th ons w

More information

Present state Next state Q + M N

Present state Next state Q + M N Qustion 1. An M-N lip-lop works s ollows: I MN=00, th nxt stt o th lip lop is 0. I MN=01, th nxt stt o th lip-lop is th sm s th prsnt stt I MN=10, th nxt stt o th lip-lop is th omplmnt o th prsnt stt I

More information

EXAMPLE 87.5" APPROVAL SHEET APPROVED BY /150HP DUAL VFD CONTROL ASSEMBLY CUSTOMER NAME: CAL POLY SLO FINISH: F 20

EXAMPLE 87.5 APPROVAL SHEET APPROVED BY /150HP DUAL VFD CONTROL ASSEMBLY CUSTOMER NAME: CAL POLY SLO FINISH: F 20 XMPL XMPL RVISIONS ZON RV. SRIPTION T PPROV 0.00 THIS IS N PPROVL RWING OR YOUR ORR. OR MNUTURING N GIN, THIS RWING MUST SIGN N RTURN TO MOTION INUSTRIS. NY HNGS M TO THIS RWING, TR MNUTURING HS GUN WILL

More information

(2) If we multiplied a row of B by λ, then the value is also multiplied by λ(here lambda could be 0). namely

(2) If we multiplied a row of B by λ, then the value is also multiplied by λ(here lambda could be 0). namely . DETERMINANT.. Dtrminnt. Introution:I you think row vtor o mtrix s oorint o vtors in sp, thn th gomtri mning o th rnk o th mtrix is th imnsion o th prlllppi spnn y thm. But w r not only r out th imnsion,

More information

Outline. 1 Introduction. 2 Min-Cost Spanning Trees. 4 Example

Outline. 1 Introduction. 2 Min-Cost Spanning Trees. 4 Example Outlin Computr Sin 33 Computtion o Minimum-Cost Spnnin Trs Prim's Alorithm Introution Mik Joson Dprtmnt o Computr Sin Univrsity o Clry Ltur #33 3 Alorithm Gnrl Constrution Mik Joson (Univrsity o Clry)

More information

Full Review Condominium

Full Review Condominium Full Rviw Conominium I. Bsi Projt Inormtion 1 Projt Lgl Nm 2 Projt Physil Arss 3 HOA Mngmnt Arss 4 HOA Nm (i irnt rom Projt Lgl Nm) 5 HOA Tx ID # 6 HOA Mngmnt Compny Tx ID # 7 Nm o Mstr or Umrll Assoition

More information

Why the Junction Tree Algorithm? The Junction Tree Algorithm. Clique Potential Representation. Overview. Chris Williams 1.

Why the Junction Tree Algorithm? The Junction Tree Algorithm. Clique Potential Representation. Overview. Chris Williams 1. Why th Juntion Tr lgorithm? Th Juntion Tr lgorithm hris Willims 1 Shool of Informtis, Univrsity of Einurgh Otor 2009 Th JT is gnrl-purpos lgorithm for omputing (onitionl) mrginls on grphs. It os this y

More information

An undirected graph G = (V, E) V a set of vertices E a set of unordered edges (v,w) where v, w in V

An undirected graph G = (V, E) V a set of vertices E a set of unordered edges (v,w) where v, w in V Unirt Grphs An unirt grph G = (V, E) V st o vrtis E st o unorr gs (v,w) whr v, w in V USE: to mol symmtri rltionships twn ntitis vrtis v n w r jnt i thr is n g (v,w) [or (w,v)] th g (v,w) is inint upon

More information

EE1000 Project 4 Digital Volt Meter

EE1000 Project 4 Digital Volt Meter Ovrviw EE1000 Projt 4 Diitl Volt Mtr In this projt, w mk vi tht n msur volts in th rn o 0 to 4 Volts with on iit o ury. Th input is n nlo volt n th output is sinl 7-smnt iit tht tlls us wht tht input s

More information

Module graph.py. 1 Introduction. 2 Graph basics. 3 Module graph.py. 3.1 Objects. CS 231 Naomi Nishimura

Module graph.py. 1 Introduction. 2 Graph basics. 3 Module graph.py. 3.1 Objects. CS 231 Naomi Nishimura Moul grph.py CS 231 Nomi Nishimur 1 Introution Just lik th Python list n th Python itionry provi wys of storing, ssing, n moifying t, grph n viw s wy of storing, ssing, n moifying t. Bus Python os not

More information

ECE COMBINATIONAL BUILDING BLOCKS - INVEST 13 DECODERS AND ENCODERS

ECE COMBINATIONAL BUILDING BLOCKS - INVEST 13 DECODERS AND ENCODERS C 24 - COMBINATIONAL BUILDING BLOCKS - INVST 3 DCODS AND NCODS FALL 23 AP FLZ To o "wll" on this invstition you must not only t th riht nswrs ut must lso o nt, omplt n onis writups tht mk ovious wht h

More information

QUESTIONS BEGIN HERE!

QUESTIONS BEGIN HERE! Points miss: Stunt's Nm: Totl sor: /100 points Est Tnnss Stt Univrsity Dprtmnt o Computr n Inormtion Sins CSCI 2710 (Trno) Disrt Struturs TEST or Sprin Smstr, 2005 R this or strtin! This tst is los ook

More information

0.1. Exercise 1: the distances between four points in a graph

0.1. Exercise 1: the distances between four points in a graph Mth 707 Spring 2017 (Drij Grinrg): mitrm 3 pg 1 Mth 707 Spring 2017 (Drij Grinrg): mitrm 3 u: W, 3 My 2017, in lss or y mil (grinr@umn.u) or lss S th wsit or rlvnt mtril. Rsults provn in th nots, or in

More information

CS September 2018

CS September 2018 Loil los Distriut Systms 06. Loil los Assin squn numrs to msss All ooprtin prosss n r on orr o vnts vs. physil los: rport tim o y Assum no ntrl tim sour Eh systm mintins its own lol lo No totl orrin o

More information

Paths. Connectivity. Euler and Hamilton Paths. Planar graphs.

Paths. Connectivity. Euler and Hamilton Paths. Planar graphs. Pths.. Eulr n Hmilton Pths.. Pth D. A pth rom s to t is squn o gs {x 0, x 1 }, {x 1, x 2 },... {x n 1, x n }, whr x 0 = s, n x n = t. D. Th lngth o pth is th numr o gs in it. {, } {, } {, } {, } {, } {,

More information

Algorithmic and NP-Completeness Aspects of a Total Lict Domination Number of a Graph

Algorithmic and NP-Completeness Aspects of a Total Lict Domination Number of a Graph Intrntionl J.Mth. Comin. Vol.1(2014), 80-86 Algorithmi n NP-Compltnss Aspts of Totl Lit Domintion Numr of Grph Girish.V.R. (PES Institut of Thnology(South Cmpus), Bnglor, Krntk Stt, Ini) P.Ush (Dprtmnt

More information

# 1 ' 10 ' 100. Decimal point = 4 hundred. = 6 tens (or sixty) = 5 ones (or five) = 2 tenths. = 7 hundredths.

# 1 ' 10 ' 100. Decimal point = 4 hundred. = 6 tens (or sixty) = 5 ones (or five) = 2 tenths. = 7 hundredths. How os it work? Pl vlu o imls rprsnt prts o whol numr or ojt # 0 000 Tns o thousns # 000 # 00 Thousns Hunrs Tns Ons # 0 Diml point st iml pl: ' 0 # 0 on tnth n iml pl: ' 0 # 00 on hunrth r iml pl: ' 0

More information

12. Traffic engineering

12. Traffic engineering lt2.ppt S-38. Introution to Tltrffi Thory Spring 200 2 Topology Pths A tlommunition ntwork onsists of nos n links Lt N not th st of nos in with n Lt J not th st of nos in with j N = {,,,,} J = {,2,3,,2}

More information

Cycles and Simple Cycles. Paths and Simple Paths. Trees. Problem: There is No Completely Standard Terminology!

Cycles and Simple Cycles. Paths and Simple Paths. Trees. Problem: There is No Completely Standard Terminology! Outlin Computr Sin 331, Spnnin, n Surphs Mik Joson Dprtmnt o Computr Sin Univrsity o Clry Ltur #30 1 Introution 2 3 Dinition 4 Spnnin 5 6 Mik Joson (Univrsity o Clry) Computr Sin 331 Ltur #30 1 / 20 Mik

More information

Math 61 : Discrete Structures Final Exam Instructor: Ciprian Manolescu. You have 180 minutes.

Math 61 : Discrete Structures Final Exam Instructor: Ciprian Manolescu. You have 180 minutes. Nm: UCA ID Numr: Stion lttr: th 61 : Disrt Struturs Finl Exm Instrutor: Ciprin nolsu You hv 180 minuts. No ooks, nots or lultors r llow. Do not us your own srth ppr. 1. (2 points h) Tru/Fls: Cirl th right

More information

Seven-Segment Display Driver

Seven-Segment Display Driver 7-Smnt Disply Drivr, Ron s in 7-Smnt Disply Drivr, Ron s in Prolm 62. 00 0 0 00 0000 000 00 000 0 000 00 0 00 00 0 0 0 000 00 0 00 BCD Diits in inry Dsin Drivr Loi 4 inputs, 7 outputs 7 mps, h with 6 on

More information

Constructive Geometric Constraint Solving

Constructive Geometric Constraint Solving Construtiv Gomtri Constrint Solving Antoni Soto i Rir Dprtmnt Llngutgs i Sistms Inormàtis Univrsitt Politèni Ctluny Brlon, Sptmr 2002 CGCS p.1/37 Prliminris CGCS p.2/37 Gomtri onstrint prolm C 2 D L BC

More information

QUESTIONS BEGIN HERE!

QUESTIONS BEGIN HERE! Points miss: Stunt's Nm: Totl sor: /100 points Est Tnnss Stt Univrsity Dprtmnt of Computr n Informtion Sins CSCI 710 (Trnoff) Disrt Struturs TEST for Fll Smstr, 00 R this for strtin! This tst is los ook

More information

Using the Printable Sticker Function. Using the Edit Screen. Computer. Tablet. ScanNCutCanvas

Using the Printable Sticker Function. Using the Edit Screen. Computer. Tablet. ScanNCutCanvas SnNCutCnvs Using th Printl Stikr Funtion On-o--kin stikrs n sily rt y using your inkjt printr n th Dirt Cut untion o th SnNCut mhin. For inormtion on si oprtions o th SnNCutCnvs, rr to th Hlp. To viw th

More information

CSC Design and Analysis of Algorithms. Example: Change-Making Problem

CSC Design and Analysis of Algorithms. Example: Change-Making Problem CSC 801- Dsign n Anlysis of Algorithms Ltur 11 Gry Thniqu Exmpl: Chng-Mking Prolm Givn unlimit mounts of oins of nomintions 1 > > m, giv hng for mount n with th lst numr of oins Exmpl: 1 = 25, 2 =10, =

More information

Do Do not not enter social security numbers on on this form as it it may be made public. Open topublic

Do Do not not enter social security numbers on on this form as it it may be made public. Open topublic PUBLIC DISCLOSURE COPY Rturn of Orgniztion n ExmptFrom Inom I Tx 0 Unr stion 0(),,, or ()() ) of th Intrnl Rvnu Co (xpt privt fountions) 00 OMB. -00 Form 0 Dprtmnt of th Trsury Do Do not not ntr soil surity

More information

Similarity Search. The Binary Branch Distance. Nikolaus Augsten.

Similarity Search. The Binary Branch Distance. Nikolaus Augsten. Similrity Srh Th Binry Brnh Distn Nikolus Augstn nikolus.ugstn@sg..t Dpt. of Computr Sins Univrsity of Slzurg http://rsrh.uni-slzurg.t Vrsion Jnury 11, 2017 Wintrsmstr 2016/2017 Augstn (Univ. Slzurg) Similrity

More information

CS 461, Lecture 17. Today s Outline. Example Run

CS 461, Lecture 17. Today s Outline. Example Run Prim s Algorithm CS 461, Ltur 17 Jr Si Univrsity o Nw Mxio In Prim s lgorithm, th st A mintin y th lgorithm orms singl tr. Th tr strts rom n ritrry root vrtx n grows until it spns ll th vrtis in V At h

More information

DUET WITH DIAMONDS COLOR SHIFTING BRACELET By Leslie Rogalski

DUET WITH DIAMONDS COLOR SHIFTING BRACELET By Leslie Rogalski Dut with Dimons Brlt DUET WITH DIAMONDS COLOR SHIFTING BRACELET By Lsli Roglski Photo y Anrw Wirth Supruo DUETS TM from BSmith rt olor shifting fft tht mks your work tk on lif of its own s you mov! This

More information

12/3/12. Outline. Part 10. Graphs. Circuits. Euler paths/circuits. Euler s bridge problem (Bridges of Konigsberg Problem)

12/3/12. Outline. Part 10. Graphs. Circuits. Euler paths/circuits. Euler s bridge problem (Bridges of Konigsberg Problem) 12/3/12 Outlin Prt 10. Grphs CS 200 Algorithms n Dt Struturs Introution Trminology Implmnting Grphs Grph Trvrsls Topologil Sorting Shortst Pths Spnning Trs Minimum Spnning Trs Ciruits 1 Ciruits Cyl 2 Eulr

More information

Planar Upward Drawings

Planar Upward Drawings C.S. 252 Pro. Rorto Tmssi Computtionl Gomtry Sm. II, 1992 1993 Dt: My 3, 1993 Sri: Shmsi Moussvi Plnr Upwr Drwings 1 Thorm: G is yli i n only i it hs upwr rwing. Proo: 1. An upwr rwing is yli. Follow th

More information

5/9/13. Part 10. Graphs. Outline. Circuits. Introduction Terminology Implementing Graphs

5/9/13. Part 10. Graphs. Outline. Circuits. Introduction Terminology Implementing Graphs Prt 10. Grphs CS 200 Algorithms n Dt Struturs 1 Introution Trminology Implmnting Grphs Outlin Grph Trvrsls Topologil Sorting Shortst Pths Spnning Trs Minimum Spnning Trs Ciruits 2 Ciruits Cyl A spil yl

More information

DEVELOPING COMPUTER PROGRAM FOR COMPUTING EIGENPAIRS OF 2 2 MATRICES AND 3 3 UPPER TRIANGULAR MATRICES USING THE SIMPLE ALGORITHM

DEVELOPING COMPUTER PROGRAM FOR COMPUTING EIGENPAIRS OF 2 2 MATRICES AND 3 3 UPPER TRIANGULAR MATRICES USING THE SIMPLE ALGORITHM Fr Est Journl o Mthtil Sins (FJMS) Volu 6 Nur Pgs 8- Pulish Onlin: Sptr This ppr is vill onlin t http://pphjo/journls/jsht Pushp Pulishing Hous DEVELOPING COMPUTER PROGRAM FOR COMPUTING EIGENPAIRS OF MATRICES

More information

Outline. Computer Science 331. Computation of Min-Cost Spanning Trees. Costs of Spanning Trees in Weighted Graphs

Outline. Computer Science 331. Computation of Min-Cost Spanning Trees. Costs of Spanning Trees in Weighted Graphs Outlin Computr Sin 33 Computtion o Minimum-Cost Spnnin Trs Prim s Mik Joson Dprtmnt o Computr Sin Univrsity o Clry Ltur #34 Introution Min-Cost Spnnin Trs 3 Gnrl Constrution 4 5 Trmintion n Eiiny 6 Aitionl

More information

Aquauno Video 6 Plus Page 1

Aquauno Video 6 Plus Page 1 Connt th timr to th tp. Aquuno Vio 6 Plus Pg 1 Usr mnul 3 lik! For Aquuno Vio 6 (p/n): 8456 For Aquuno Vio 6 Plus (p/n): 8413 Opn th timr unit y prssing th two uttons on th sis, n fit 9V lklin ttry. Whn

More information

Integration Continued. Integration by Parts Solving Definite Integrals: Area Under a Curve Improper Integrals

Integration Continued. Integration by Parts Solving Definite Integrals: Area Under a Curve Improper Integrals Intgrtion Continud Intgrtion y Prts Solving Dinit Intgrls: Ar Undr Curv Impropr Intgrls Intgrtion y Prts Prticulrly usul whn you r trying to tk th intgrl o som unction tht is th product o n lgric prssion

More information

DETAIL B DETAIL A 7 8 APPLY PRODUCT ID LABEL SB838XXXX ADJ FOUR POST RACK SQUARE HOLE RAIL B REVISION

DETAIL B DETAIL A 7 8 APPLY PRODUCT ID LABEL SB838XXXX ADJ FOUR POST RACK SQUARE HOLE RAIL B REVISION RVISION RV SRIPTION Y T HNG NO NOT OR PROUT LL JJH // LR TIL PPLY PROUT I LL TIL INSI UPPR ROSS MMR ON PR RK IS J OUR POST RK SQUR HOL RIL IS MN MS G NUT, PNL RNG 99 PPLY PROUT I LL INSI UPPR ROSS MMR

More information

The University of Sydney MATH2969/2069. Graph Theory Tutorial 5 (Week 12) Solutions 2008

The University of Sydney MATH2969/2069. Graph Theory Tutorial 5 (Week 12) Solutions 2008 Th Univrsity o Syny MATH2969/2069 Grph Thory Tutoril 5 (Wk 12) Solutions 2008 1. (i) Lt G th isonnt plnr grph shown. Drw its ul G, n th ul o th ul (G ). (ii) Show tht i G is isonnt plnr grph, thn G is

More information

V={A,B,C,D,E} E={ (A,D),(A,E),(B,D), (B,E),(C,D),(C,E)}

V={A,B,C,D,E} E={ (A,D),(A,E),(B,D), (B,E),(C,D),(C,E)} Introution Computr Sin & Enginring 423/823 Dsign n Anlysis of Algorithms Ltur 03 Elmntry Grph Algorithms (Chptr 22) Stphn Sott (Apt from Vinohnrn N. Vriym) I Grphs r strt t typs tht r pplil to numrous

More information

V={A,B,C,D,E} E={ (A,D),(A,E),(B,D), (B,E),(C,D),(C,E)}

V={A,B,C,D,E} E={ (A,D),(A,E),(B,D), (B,E),(C,D),(C,E)} s s of s Computr Sin & Enginring 423/823 Dsign n Anlysis of Ltur 03 (Chptr 22) Stphn Sott (Apt from Vinohnrn N. Vriym) s of s s r strt t typs tht r pplil to numrous prolms Cn ptur ntitis, rltionships twn

More information

Section 3: Antiderivatives of Formulas

Section 3: Antiderivatives of Formulas Chptr Th Intgrl Appli Clculus 96 Sction : Antirivtivs of Formuls Now w cn put th is of rs n ntirivtivs togthr to gt wy of vluting finit intgrls tht is ct n oftn sy. To vlut finit intgrl f(t) t, w cn fin

More information

Graphs. Graphs. Graphs: Basic Terminology. Directed Graphs. Dr Papalaskari 1

Graphs. Graphs. Graphs: Basic Terminology. Directed Graphs. Dr Papalaskari 1 CSC 00 Disrt Struturs : Introuon to Grph Thory Grphs Grphs CSC 00 Disrt Struturs Villnov Univrsity Grphs r isrt struturs onsisng o vrs n gs tht onnt ths vrs. Grphs n us to mol: omputr systms/ntworks mthml

More information

COMPLEXITY OF COUNTING PLANAR TILINGS BY TWO BARS

COMPLEXITY OF COUNTING PLANAR TILINGS BY TWO BARS OMPLXITY O OUNTING PLNR TILINGS Y TWO RS KYL MYR strt. W show tht th prolm o trmining th numr o wys o tiling plnr igur with horizontl n vrtil r is #P-omplt. W uil o o th rsults o uquir, Nivt, Rmil, n Roson

More information

Problem solving by search

Problem solving by search Prolm solving y srh Tomáš voo Dprtmnt o Cyrntis, Vision or Roots n Autonomous ystms Mrh 5, 208 / 3 Outlin rh prolm. tt sp grphs. rh trs. trtgis, whih tr rnhs to hoos? trtgy/algorithm proprtis? Progrmming

More information

a b c cat CAT A B C Aa Bb Cc cat cat Lesson 1 (Part 1) Verbal lesson: Capital Letters Make The Same Sound Lesson 1 (Part 1) continued...

a b c cat CAT A B C Aa Bb Cc cat cat Lesson 1 (Part 1) Verbal lesson: Capital Letters Make The Same Sound Lesson 1 (Part 1) continued... Progrssiv Printing T.M. CPITLS g 4½+ Th sy, fun (n FR!) wy to tch cpitl lttrs. ook : C o - For Kinrgrtn or First Gr (not for pr-school). - Tchs tht cpitl lttrs mk th sm souns s th littl lttrs. - Tchs th

More information

Outline. Binary Tree

Outline. Binary Tree Outlin Similrity Srh Th Binry Brnh Distn Nikolus Austn nikolus.ustn@s..t Dpt. o Computr Sins Univrsity o Slzur http://rsrh.uni-slzur.t 1 Binry Brnh Distn Binry Rprsnttion o Tr Binry Brnhs Lowr Boun or

More information

Chem 104A, Fall 2016, Midterm 1 Key

Chem 104A, Fall 2016, Midterm 1 Key hm 104A, ll 2016, Mitrm 1 Ky 1) onstruct microstt tl for p 4 configurtion. Pls numrt th ms n ml for ch lctron in ch microstt in th tl. (Us th formt ml m s. Tht is spin -½ lctron in n s oritl woul writtn

More information

CS 241 Analysis of Algorithms

CS 241 Analysis of Algorithms CS 241 Anlysis o Algorithms Prossor Eri Aron Ltur T Th 9:00m Ltur Mting Lotion: OLB 205 Businss HW6 u lry HW7 out tr Thnksgiving Ring: Ch. 22.1-22.3 1 Grphs (S S. B.4) Grphs ommonly rprsnt onntions mong

More information

Conditions for connection to the Distribution System

Conditions for connection to the Distribution System Conitions for Conntion to th Distriution Systm for Customrs lss thn 100kVA DSO 02/12/2009 Conitions for onntion to th Distriution Systm Applying to: Import Customr Conntions of Cpity of lss thn 100 kva.

More information

Numbering Boundary Nodes

Numbering Boundary Nodes Numring Bounry Nos Lh MBri Empori Stt Univrsity August 10, 2001 1 Introution Th purpos of this ppr is to xplor how numring ltril rsistor ntworks ffts thir rspons mtrix, Λ. Morovr, wht n lrn from Λ out

More information

COMP108 Algorithmic Foundations

COMP108 Algorithmic Foundations Grdy mthods Prudn Wong http://www.s.liv..uk/~pwong/thing/omp108/01617 Coin Chng Prolm Suppos w hv 3 typs of oins 10p 0p 50p Minimum numr of oins to mk 0.8, 1.0, 1.? Grdy mthod Lrning outoms Undrstnd wht

More information

CSE 373: AVL trees. Warmup: Warmup. Interlude: Exploring the balance invariant. AVL Trees: Invariants. AVL tree invariants review

CSE 373: AVL trees. Warmup: Warmup. Interlude: Exploring the balance invariant. AVL Trees: Invariants. AVL tree invariants review rmup CSE 7: AVL trs rmup: ht is n invrint? Mihl L Friy, Jn 9, 0 ht r th AVL tr invrints, xtly? Disuss with your nighor. AVL Trs: Invrints Intrlu: Exploring th ln invrint Cor i: xtr invrint to BSTs tht

More information

NMEA 2000 GATEWAY ASSEMBLY

NMEA 2000 GATEWAY ASSEMBLY Noti NOTICE Atr omplting instllti, ths instrutis shoul pl with th prout or th ownr's utur us. NOTICE This oumnt is writtn to i our lrs n ompny srvi prsnl in th propr instllti or srvi o our prouts. Prss

More information

Section 10.4 Connectivity (up to paths and isomorphism, not including)

Section 10.4 Connectivity (up to paths and isomorphism, not including) Toy w will isuss two stions: Stion 10.3 Rprsnting Grphs n Grph Isomorphism Stion 10.4 Conntivity (up to pths n isomorphism, not inluing) 1 10.3 Rprsnting Grphs n Grph Isomorphism Whn w r working on n lgorithm

More information

CS61B Lecture #33. Administrivia: Autograder will run this evening. Today s Readings: Graph Structures: DSIJ, Chapter 12

CS61B Lecture #33. Administrivia: Autograder will run this evening. Today s Readings: Graph Structures: DSIJ, Chapter 12 Aministrivi: CS61B Ltur #33 Autogrr will run this vning. Toy s Rings: Grph Struturs: DSIJ, Chptr 12 Lst moifi: W Nov 8 00:39:28 2017 CS61B: Ltur #33 1 Why Grphs? For xprssing non-hirrhilly rlt itms Exmpls:

More information

A 4-state solution to the Firing Squad Synchronization Problem based on hybrid rule 60 and 102 cellular automata

A 4-state solution to the Firing Squad Synchronization Problem based on hybrid rule 60 and 102 cellular automata A 4-stt solution to th Firing Squ Synhroniztion Prolm s on hyri rul 60 n 102 llulr utomt LI Ning 1, LIANG Shi-li 1*, CUI Shung 1, XU Mi-ling 1, ZHANG Ling 2 (1. Dprtmnt o Physis, Northst Norml Univrsity,

More information

CSE 373: More on graphs; DFS and BFS. Michael Lee Wednesday, Feb 14, 2018

CSE 373: More on graphs; DFS and BFS. Michael Lee Wednesday, Feb 14, 2018 CSE 373: Mor on grphs; DFS n BFS Mihl L Wnsy, F 14, 2018 1 Wrmup Wrmup: Disuss with your nighor: Rmin your nighor: wht is simpl grph? Suppos w hv simpl, irt grph with x nos. Wht is th mximum numr of gs

More information

Outline. Circuits. Euler paths/circuits 4/25/12. Part 10. Graphs. Euler s bridge problem (Bridges of Konigsberg Problem)

Outline. Circuits. Euler paths/circuits 4/25/12. Part 10. Graphs. Euler s bridge problem (Bridges of Konigsberg Problem) 4/25/12 Outlin Prt 10. Grphs CS 200 Algorithms n Dt Struturs Introution Trminology Implmnting Grphs Grph Trvrsls Topologil Sorting Shortst Pths Spnning Trs Minimum Spnning Trs Ciruits 1 2 Eulr s rig prolm

More information

Garnir Polynomial and their Properties

Garnir Polynomial and their Properties Univrsity of Cliforni, Dvis Dprtmnt of Mthmtis Grnir Polynomil n thir Proprtis Author: Yu Wng Suprvisor: Prof. Gorsky Eugny My 8, 07 Grnir Polynomil n thir Proprtis Yu Wng mil: uywng@uvis.u. In this ppr,

More information

Multipoint Alternate Marking method for passive and hybrid performance monitoring

Multipoint Alternate Marking method for passive and hybrid performance monitoring Multipoint Altrnt Mrkin mtho or pssiv n hyri prormn monitorin rt-iool-ippm-multipoint-lt-mrk-00 Pru, Jul 2017, IETF 99 Giuspp Fiool (Tlom Itli) Muro Coilio (Tlom Itli) Amo Spio (Politnio i Torino) Riro

More information

Graphs. CSC 1300 Discrete Structures Villanova University. Villanova CSC Dr Papalaskari

Graphs. CSC 1300 Discrete Structures Villanova University. Villanova CSC Dr Papalaskari Grphs CSC 1300 Disrt Struturs Villnov Univrsity Grphs Grphs r isrt struturs onsis?ng of vr?s n gs tht onnt ths vr?s. Grphs n us to mol: omputr systms/ntworks mthm?l rl?ons logi iruit lyout jos/prosss f

More information

Exam 1 Solution. CS 542 Advanced Data Structures and Algorithms 2/14/2013

Exam 1 Solution. CS 542 Advanced Data Structures and Algorithms 2/14/2013 CS Avn Dt Struturs n Algorithms Exm Solution Jon Turnr //. ( points) Suppos you r givn grph G=(V,E) with g wights w() n minimum spnning tr T o G. Now, suppos nw g {u,v} is to G. Dsri (in wors) mtho or

More information

MA1506 Tutorial 2 Solutions. Question 1. (1a) 1 ) y x. e x. 1 exp (in general, Integrating factor is. ye dx. So ) (1b) e e. e c.

MA1506 Tutorial 2 Solutions. Question 1. (1a) 1 ) y x. e x. 1 exp (in general, Integrating factor is. ye dx. So ) (1b) e e. e c. MA56 utorial Solutions Qustion a Intgrating fator is ln p p in gnral, multipl b p So b ln p p sin his kin is all a Brnoulli quation -- st Sin w fin Y, Y Y, Y Y p Qustion Dfin v / hn our quation is v μ

More information

Tangram Fractions Overview: Students will analyze standard and nonstandard

Tangram Fractions Overview: Students will analyze standard and nonstandard ACTIVITY 1 Mtrils: Stunt opis o tnrm mstrs trnsprnis o tnrm mstrs sissors PROCEDURE Skills: Dsriin n nmin polyons Stuyin onrun Comprin rtions Tnrm Frtions Ovrviw: Stunts will nlyz stnr n nonstnr tnrms

More information

Nefertiti. Echoes of. Regal components evoke visions of the past MULTIPLE STITCHES. designed by Helena Tang-Lim

Nefertiti. Echoes of. Regal components evoke visions of the past MULTIPLE STITCHES. designed by Helena Tang-Lim MULTIPLE STITCHES Nrtiti Ehos o Rgl omponnts vok visions o th pst sign y Hln Tng-Lim Us vrity o stiths to rt this rgl yt wrl sign. Prt sping llows squr s to mk roun omponnts tht rp utiully. FCT-SC-030617-07

More information

Biddle Consulting Group s Standard AAP Reports

Biddle Consulting Group s Standard AAP Reports Bil Consultin Group s Stnr AAP Rports Th Workor Anlysis is h ount o mploys in ivn Orniztionl Unit, rokn own y nr n til r. It provis n ovrll mploymnt proil n intiis possil rs o isrimintion. Givs th prtmnt

More information

Geelong Rowing Association (Incorporated) CHECKLIST FOR THE STAGING OF ROWING REGATTAS ON THE BARWON RIVER

Geelong Rowing Association (Incorporated) CHECKLIST FOR THE STAGING OF ROWING REGATTAS ON THE BARWON RIVER Glong Rowing Assoition (Inorport) CHECKLIST FOR THE STAGING OF ROWING REGATTAS ON THE BARWON RIVER SEPTEMBER 2015 1 EXPLANATION AND STATUS Rowing Glong is th oprting nm of th Glong Rowing Assoition (Inorport).

More information

Trees as operads. Lecture A formalism of trees

Trees as operads. Lecture A formalism of trees Ltur 2 rs s oprs In this ltur, w introu onvnint tgoris o trs tht will us or th inition o nroil sts. hs tgoris r gnrliztions o th simpliil tgory us to in simpliil sts. First w onsir th s o plnr trs n thn

More information

The Plan. Honey, I Shrunk the Data. Why Compress. Data Compression Concepts. Braille Example. Braille. x y xˆ

The Plan. Honey, I Shrunk the Data. Why Compress. Data Compression Concepts. Braille Example. Braille. x y xˆ h ln ony, hrunk th t ihr nr omputr in n nginring nivrsity of shington t omprssion onpts ossy t omprssion osslss t omprssion rfix os uffmn os th y 24 2 t omprssion onpts originl omprss o x y xˆ nor or omprss

More information

SAMPLE PAGES. Primary. Primary Maths Basics Series THE SUBTRACTION BOOK. A progression of subtraction skills. written by Jillian Cockings

SAMPLE PAGES. Primary. Primary Maths Basics Series THE SUBTRACTION BOOK. A progression of subtraction skills. written by Jillian Cockings PAGES Primry Primry Mths Bsis Sris THE SUBTRACTION BOOK A prorssion o sutrtion skills writtn y Jillin Cokins INTRODUCTION This ook is intn to hlp sur th mthmtil onpt o sutrtion in hilrn o ll s. Th mstry

More information

S i m p l i f y i n g A l g e b r a SIMPLIFYING ALGEBRA.

S i m p l i f y i n g A l g e b r a SIMPLIFYING ALGEBRA. S i m p l i y i n g A l g r SIMPLIFYING ALGEBRA www.mthltis.o.nz Simpliying SIMPLIFYING Algr ALGEBRA Algr is mthmtis with mor thn just numrs. Numrs hv ix vlu, ut lgr introus vrils whos vlus n hng. Ths

More information

Properties of Hexagonal Tile local and XYZ-local Series

Properties of Hexagonal Tile local and XYZ-local Series 1 Proprtis o Hxgonl Til lol n XYZ-lol Sris Jy Arhm 1, Anith P. 2, Drsnmik K. S. 3 1 Dprtmnt o Bsi Sin n Humnitis, Rjgiri Shool o Enginring n, Thnology, Kkkn, Ernkulm, Krl, Ini. jyjos1977@gmil.om 2 Dprtmnt

More information

CSE 373. Graphs 1: Concepts, Depth/Breadth-First Search reading: Weiss Ch. 9. slides created by Marty Stepp

CSE 373. Graphs 1: Concepts, Depth/Breadth-First Search reading: Weiss Ch. 9. slides created by Marty Stepp CSE 373 Grphs 1: Conpts, Dpth/Brth-First Srh ring: Wiss Ch. 9 slis rt y Mrty Stpp http://www.s.wshington.u/373/ Univrsity o Wshington, ll rights rsrv. 1 Wht is grph? 56 Tokyo Sttl Soul 128 16 30 181 140

More information

learning objectives learn what graphs are in mathematical terms learn how to represent graphs in computers learn about typical graph algorithms

learning objectives learn what graphs are in mathematical terms learn how to represent graphs in computers learn about typical graph algorithms rp loritms lrnin ojtivs loritms your sotwr systm sotwr rwr lrn wt rps r in mtmtil trms lrn ow to rprsnt rps in omputrs lrn out typil rp loritms wy rps? intuitivly, rp is orm y vrtis n s twn vrtis rps r

More information

5/1/2018. Huffman Coding Trees. Huffman Coding Trees. Huffman Coding Trees. Huffman Coding Trees. Huffman Coding Trees. Huffman Coding Trees

5/1/2018. Huffman Coding Trees. Huffman Coding Trees. Huffman Coding Trees. Huffman Coding Trees. Huffman Coding Trees. Huffman Coding Trees /1/018 W usully no strns y ssnn -lnt os to ll rtrs n t lpt (or mpl, 8-t on n ASCII). Howvr, rnt rtrs our wt rnt rquns, w n sv mmory n ru trnsmttl tm y usn vrl-lnt non. T s to ssn sortr os to rtrs tt our

More information

Graph Isomorphism. Graphs - II. Cayley s Formula. Planar Graphs. Outline. Is K 5 planar? The number of labeled trees on n nodes is n n-2

Graph Isomorphism. Graphs - II. Cayley s Formula. Planar Graphs. Outline. Is K 5 planar? The number of labeled trees on n nodes is n n-2 Grt Thortil Is In Computr Sin Vitor Amhik CS 15-251 Ltur 9 Grphs - II Crngi Mllon Univrsity Grph Isomorphism finition. Two simpl grphs G n H r isomorphi G H if thr is vrtx ijtion V H ->V G tht prsrvs jny

More information

Steinberg s Conjecture is false

Steinberg s Conjecture is false Stinrg s Conjtur is als arxiv:1604.05108v2 [math.co] 19 Apr 2016 Vinnt Cohn-Aa Mihal Hig Danil Král Zhntao Li Estan Salgao Astrat Stinrg onjtur in 1976 that vry planar graph with no yls o lngth our or

More information

Solutions for HW11. Exercise 34. (a) Use the recurrence relation t(g) = t(g e) + t(g/e) to count the number of spanning trees of v 1

Solutions for HW11. Exercise 34. (a) Use the recurrence relation t(g) = t(g e) + t(g/e) to count the number of spanning trees of v 1 Solutions for HW Exris. () Us th rurrn rltion t(g) = t(g ) + t(g/) to ount th numr of spnning trs of v v v u u u Rmmr to kp multipl gs!! First rrw G so tht non of th gs ross: v u v Rursing on = (v, u ):

More information

Standards for Health and Safety

Standards for Health and Safety Stnrs for Hlth n Sfty Informtion for mployrs on th Lrning n Skills Counil s hlth n sfty stnrs for lrnrs Informtion for mployrs on th Lrning n Skills Counil s hlth n sfty stnrs for lrnrs Stnrs for Hlth

More information

8 NOTS: TUM LOTION TUM SHT ZON 2 - RV STTUS RV SH - - 2 000F000 - WG NO. SH RV RVISION ZON RV SRIPTION T (YY-MM-) PPROV - Issued for Request For Proposal use 08//09. THIS RWING STLISHS RQUIRMNTS FOR SLI;

More information

C-201 Sheet Bar Measures 1 inch

C-201 Sheet Bar Measures 1 inch Janine M. lexander, P.. P.. No. 9, L 0 N. PRK RO, SUIT 0 HOLLYWOO, LORI 0 PHON: (9) - X: (9) 08- No.: 9 I ST SRIPTION Y GT VLVS SHLL RSILINT ST, MNUTUR TO MT OR X TH RQUIRMNTS O WW 09 (LTST RVISION) N

More information

Designing A Concrete Arch Bridge

Designing A Concrete Arch Bridge This is th mous Shwnh ri in Switzrln, sin y Rort Millrt in 1933. It spns 37.4 mtrs (122 t) n ws sin usin th sm rphil mths tht will monstrt in this lsson. To pro with this lsson, lik on th Nxt utton hr

More information

Solutions to Homework 5

Solutions to Homework 5 Solutions to Homwork 5 Pro. Silvia Frnánz Disrt Mathmatis Math 53A, Fall 2008. [3.4 #] (a) Thr ar x olor hois or vrtx an x or ah o th othr thr vrtis. So th hromati polynomial is P (G, x) =x (x ) 3. ()

More information

TCI SERIES, 3 CELL THE COOLING TOWER CO., L.C. TCI 3 CELL SERIES GA

TCI SERIES, 3 CELL THE COOLING TOWER CO., L.C. TCI 3 CELL SERIES GA of T SIN IS T PROPRTY O T OOLIN TOWR OMPNY, L, N IS LON OR MUTUL SSISTN. IT IS NOT TO ORWR NOR RPRINT IN NY ORM WITOUT WRITTN PRMISSION. L W OPTIONL SS PLTORM " x " STNR PLTORM PR LL OPTIONL VIRTION SWIT

More information

First derivative analysis

First derivative analysis Robrto s Nots on Dirntial Calculus Chaptr 8: Graphical analysis Sction First drivativ analysis What you nd to know alrady: How to us drivativs to idntiy th critical valus o a unction and its trm points

More information

Grade 7/8 Math Circles March 4/5, Graph Theory I- Solutions

Grade 7/8 Math Circles March 4/5, Graph Theory I- Solutions ulty o Mtmtis Wtrloo, Ontrio N ntr or ution in Mtmtis n omputin r / Mt irls Mr /, 0 rp Tory - Solutions * inits lln qustion. Tr t ollowin wlks on t rp low. or on, stt wtr it is pt? ow o you know? () n

More information

Amphenol Canada Corp.

Amphenol Canada Corp. HT SINK OPTION = PIN STYL HT SINK (NIKL PLT) N LIP (H=.mm; SN HIGHT) = PIN STYL HT SINK (NIKL PLT) N LIP (H=.mm; PI HIGHT) = PIN STYL HT SINK (NIKL PLT) N LIP (H=.mm; TLL) = PIN-FIN HT SINK (NOIZ, LK)N

More information

Analysis for Balloon Modeling Structure based on Graph Theory

Analysis for Balloon Modeling Structure based on Graph Theory Anlysis for lloon Moling Strutur bs on Grph Thory Abstrt Mshiro Ur* Msshi Ym** Mmoru no** Shiny Miyzki** Tkmi Ysu* *Grut Shool of Informtion Sin, Ngoy Univrsity **Shool of Informtion Sin n Thnology, hukyo

More information

SOLVED EXAMPLES. be the foci of an ellipse with eccentricity e. For any point P on the ellipse, prove that. tan

SOLVED EXAMPLES. be the foci of an ellipse with eccentricity e. For any point P on the ellipse, prove that. tan LOCUS 58 SOLVED EXAMPLES Empl Lt F n F th foci of n llips with ccntricit. For n point P on th llips, prov tht tn PF F tn PF F Assum th llips to, n lt P th point (, sin ). P(, sin ) F F F = (-, 0) F = (,

More information

STRUCTURAL GENERAL NOTES

STRUCTURAL GENERAL NOTES UILIN OS: SIN LOS: RUTURL NRL NOTS NRL NOTS: US ROUP: - SSMLY USS INTN OR PRTIIPTION IN OR VIWIN OUTOOR TIVITIS PR MIIN UILIN O STION. SSONL. T UNTION O TIS ILITY IS NOT OR QUIPP OR OUPNY URIN WINTR/ TIN

More information

Register Allocation. Register Allocation. Principle Phases. Principle Phases. Example: Build. Spills 11/14/2012

Register Allocation. Register Allocation. Principle Phases. Principle Phases. Example: Build. Spills 11/14/2012 Rgistr Allotion W now r l to o rgistr llotion on our intrfrn grph. W wnt to l with two typs of onstrints: 1. Two vlus r liv t ovrlpping points (intrfrn grph) 2. A vlu must or must not in prtiulr rhitturl

More information

4.1 Interval Scheduling. Chapter 4. Greedy Algorithms. Interval Scheduling: Greedy Algorithms. Interval Scheduling. Interval scheduling.

4.1 Interval Scheduling. Chapter 4. Greedy Algorithms. Interval Scheduling: Greedy Algorithms. Interval Scheduling. Interval scheduling. Cptr 4 4 Intrvl Suln Gry Alortms Sls y Kvn Wyn Copyrt 005 Prson-Ason Wsly All rts rsrv Intrvl Suln Intrvl Suln: Gry Alortms Intrvl suln! Jo strts t s n nss t! Two os omptl ty on't ovrlp! Gol: n mxmum sust

More information

More Foundations. Undirected Graphs. Degree. A Theorem. Graphs, Products, & Relations

More Foundations. Undirected Graphs. Degree. A Theorem. Graphs, Products, & Relations Mr Funtins Grphs, Pruts, & Rltins Unirt Grphs An unirt grph is pir f 1. A st f ns 2. A st f gs (whr n g is st f tw ns*) Friy, Sptmr 2, 2011 Ring: Sipsr 0.2 ginning f 0.4; Stughtn 1.1.5 ({,,,,}, {{,}, {,},

More information

In order to learn which questions have been answered correctly: 1. Print these pages. 2. Answer the questions.

In order to learn which questions have been answered correctly: 1. Print these pages. 2. Answer the questions. Crystl Rports for Visul Stuio.NET In orr to lrn whih qustions hv n nswr orrtly: 1. Print ths pgs. 2. Answr th qustions. 3. Sn this ssssmnt with th nswrs vi:. FAX to (212) 967-3498. Or. Mil th nswrs to

More information

FSA. CmSc 365 Theory of Computation. Finite State Automata and Regular Expressions (Chapter 2, Section 2.3) ALPHABET operations: U, concatenation, *

FSA. CmSc 365 Theory of Computation. Finite State Automata and Regular Expressions (Chapter 2, Section 2.3) ALPHABET operations: U, concatenation, * CmSc 365 Thory of Computtion Finit Stt Automt nd Rgulr Exprssions (Chptr 2, Sction 2.3) ALPHABET oprtions: U, conctntion, * otin otin Strings Form Rgulr xprssions dscri Closd undr U, conctntion nd * (if

More information

d e c b a d c b a d e c b a a c a d c c e b

d e c b a d c b a d e c b a a c a d c c e b FLAT PEYOTE STITCH Bin y mkin stoppr -- sw trou n pull it lon t tr until it is out 6 rom t n. Sw trou t in witout splittin t tr. You soul l to sli it up n own t tr ut it will sty in pl wn lt lon. Evn-Count

More information

ILMAILUHALLINTO LUFTFARTSFÖRVALTNINGEN FINNISH CIVIL AVIATION AUTHORITY

ILMAILUHALLINTO LUFTFARTSFÖRVALTNINGEN FINNISH CIVIL AVIATION AUTHORITY REPORT FORM IR(H) Applint s lst nm: Typ o lin: First nm: Numr: Stt: Sintur o pplint: Fi Skill tst: Proiny hk: SP MP 1 Thortil trinin Stis. Compltion. to rq. Is rtii low: From: To: At: Mrk otin: Sintur

More information

UNCORRECTED SAMPLE PAGES 4-1. Naming fractions KEY IDEAS. 1 Each shape represents ONE whole. a i ii. b i ii

UNCORRECTED SAMPLE PAGES 4-1. Naming fractions KEY IDEAS. 1 Each shape represents ONE whole. a i ii. b i ii - Nming frtions Chptr Frtions Eh shp rprsnts ONE whol. i ii Wht frtion is shdd? Writ s frtion nd in words. Wht frtion is not shdd? Writ s frtion nd in words. i ii i ii Writ s mny diffrnt frtions s you

More information