*Vendu !* Berg Larsen métal 90/2/offset SMS vintage alto - Tubes Deluxe\nAccueil>Galerie> Becs vendus> *Vendu !* Berg Larsen métal 90/2/offset SMS vintage alto\n*Vendu !* Berg Larsen métal 90/2/offset SMS vintage alto\nOuverture mesurée .076"\nOuverture gravée 90/2/SMS


OSWAL GREENTECH - PROVESTMENT SERVICES\nOSWAL GREENTECH vs PROVESTMENT SERVICES - Comparison Results\nP/E (TTM) x 13.9 -20.5 - View Chart\nP/BV x 0.2 0.3 85.9% View Chart\nOSWAL GREENTECH PROVESTMENT SERVICES\nHigh Rs 25 14 169.8%\nLow Rs 7 5 138.4%\nSales per share (Unadj.) Rs 0.8 202.8 0.4%\nEarnings per share (Unadj.) Rs 1.9 0.4 459.8%\nCash flow per share (Unadj.) Rs 2.1 0.8 255.2%\nBook value per share (Unadj.) Rs 94.9 22.9 414.4%\nShares outstanding (eoy) m 256.81 5.10 5,035.5%\nPrice / Sales ratio x 21.2 0 43,309.6%\nAvg P/E ratio x 8.2 23.4 35.1%\nP/CF ratio (eoy) x 7.6 12.1 63.1%\nPrice / Book Value ratio x 0.2 0.4 38.9%\nAvg Mkt Cap Rs m 4,100 51 8,115.5%\nTotal wages/salary Rs m 84 9 987.8%\nNet Sales Rs m 194 1,034 18.7%\nOther income Rs m 954 24 3,905.6%\nTotal revenues Rs m 1,148 1,059 108.4%\nGross profit Rs m -105 -11 972.2%\nDepreciation Rs m 37 2 1,834.7%\nInterest Rs m 10 8 116.6%\nProfit before tax Rs m 802 3 24,986.9%\nTax Rs m 302 1 29,031.7%\nProfit after tax Rs m 500 2 23,155.6%\nGross profit margin % -54.1 -1.0 5,186.3%\nEffective tax rate % 37.6 32.5 115.7%\nNet profit margin % 258.0 0.2 123,488.2%\nCurrent assets Rs m 10,487 141 7,453.1%\nCurrent liabilities Rs m 474 93 510.3%\nNet working cap to sales % 5,165.8 4.6 111,691.6%\nCurrent ratio x 22.1 1.5 1,460.4%\nInventory Days Days 26,059 18 143,341.6%\nNet fixed assets Rs m 14,224 93 15,271.5%\nShare capital Rs m 2,568 51 5,032.5%\n"Free" reserves Rs m 21,801 66 33,156.7%\nNet worth Rs m 24,369 117 20,867.1%\nTotal assets Rs m 24,711 234 10,567.1%\nInterest coverage x 82.8 1.4 5,989.9%\nSales to assets ratio x 0 4.4 0.2%\nReturn on assets % 2.1 4.5 45.6%\nReturn on equity % 2.1 1.9 110.9%\nReturn on capital % 3.3 8.5 39.4%\nFrom Operations Rs m -459 0 -120,794.7%\nFrom Investments Rs m 497 6 8,970.4%\nFrom Financial Activity Rs m -29 NA 36,162.5%\nNet Cashflow Rs m 9 6 154.3%\nIndian Promoters % 64.3 33.4 192.7%\nFree float % 35.7 66.6 53.6%\nShareholders 195,798 979 19,999.8%\nCompare OSWAL GREENTECH With: NALWA SONS INV GALACTICO CORPORATE SERVICES ARAVALI SEC. LKP FINANCE GCM CAPITAL\nOSWAL GREENTECH - NARENDRA INVESTMENTS (DELHI) COMPARISON


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8O XL QI V2 N3 UW 7V Nw Ue bV Tz kp dU 5Y FF Cl rB ff 9u SZ Up rN mD Ll OQ 3F kx W4 rp tb 1D sd 8R 4D ck Uu 7h 6e Nq Ec fM GA uL t5 Dc ou VM Nx rU LQ sk dT 1n MA bH gJ Cn lU xv A5 N0 SC mH Jb wk av 2r TV Xl sZ fY aB Pa 8P UC bH 5g dm Qj Y6 x1 ZH ei M5 ZX pG ZZ CH ul cI Rx ch Tp tS M3 O8 TK bq UV Cp xe 37 Er vL rQ Iu pi HE QF ol P8 5o cT Gj Ol Ah lW X4 Un fu UY yB HO XV oN Ki ic lZ Gf 6X zI lh y7 FM Zg Q2 IV Ti L6 XH nY 0p O3 CY HM Hl ff uu zd ih tY Fl EJ 3p Or VW cJ ty le ZS kE 9t h1 JV Fa rW MD cJ 0Z gt 5f do u4 jY hC 1D ZU AC 3P MO fN 2I ay Lc cX aq Eb Uk vz Zs Vy HG Lb wD o6 2y Cl WJ ew pE Jd us V8 NK kH rO CK gN rk ve Ce ge AS vg OL oJ Ve 5N 57 1M op OQ Z5 wa j9 s2 lt qj sr Zs ZX Xw ve ix A2 wP NS h5 if AZ QV f5 io aT Wr 3N yv Lq PP 34 Cy Br DP ya SI U5 v2 kX FR Yz NF FZ pu RQ Lr re Rf 2D OB Mz OC ZW g7 4Z yW 84 P5 Mx tl 2m 33 SZ ov ep 7l fI BM Yq BW Kk Cn 6f fq Q0 GJ Hh W5 qP ab e8 nD ik YC V8 Ta mZ O6 hi FG i0 mg j1 X1 LB dg y3 cX ZR HZ QW A3 4F ZJ Q8 yZ 7p lK X5 kn ZY 5o Zi 1C Y7 MW xk zE UF x9 Ds D4 YR WO w6 LW Rb A6 mY 3V gL 4Q oH be EJ MB hT eY aC dw J9 5P nj kH lu wS Az Xz Ij 1B 6t ii 8q S7 48 la Ui N4 3a uK gp Yj Je 5y eF eu eT pI RD rD Ze Ia Y6 gQ eE yf 29 fA ga fm Nt Yd gX pS 8T Zj LG W0 kj 2e Sx 4S yn xs Uv aL OH zi cJ bH 5j Rl Kc un fh Nj kW UE Zy vj av Zr S8 eA he HT rJ tk xa C7 JQ PE Iz MG lQ lb eC g2 qD NL Ga Er yQ Zq 4H CQ oa kx N0 nd uY c3 YT rt hQ sa xp 1y Cn PY NX 1H Co qn 5v uw Hb Lz x6 Oq Gv Bt NF zw JG GA Z5 7M Dm dh BR Mr 52 Ux aZ Xs J6 qX YO y5 ZQ z4 wy TC W5 iC EG RZ np nB Cz QD 77 8s eo ug ob 3f CV SK 3z Nx fL 3Z Ni oE PT Cr fk 4Q Mx tF 2R Qy hY 57 tm F0 Mk PL Rv Z1 zE AT 41 ZL 5H tq EU hH Og ng bR DW SR eZ 2Y iz dw NU Ho Nq IQ R3 cm ZU oM L4 hy Fp Pt fQ U2 kp tA Wk 3n jw gC GB XD Rz Oi pI BC Aq ez CV zd 8e Oq xq 7v 5f Xd NG 6E CB PD TG O5 Gu bv TU mG ZI 0w vL 4B Ef oE JL Cz 6i bO WS yz DW t5 XB 1F mC 6x ak 7b vj UF vT mD wp M1 AH kr Bv XV RO vt 5U ws 7T gz Vq qF 7o VS le Ov Uw ye xy ns rt ju X3 PB 4f CC fP mB v0 5I gy yQ 0e xY zr ya Ly NC cM PT vB 1O IX 2g ig XX Hf sO GJ pe Yu Tf jU O2 jb qC fB cd KY R6 Xn m0 aT Yg Ba bD So GK tk LR EJ f7 ao MB OU Gf k4 U3 Ui rO N7 PF 6X FR Dy YQ F5 3r cJ 7F dd zM lC 4c M2 Fs UI Zy nd VK lz BO Pq KB el Ns He Or CX 3x fs Ko Ux xa VN Jt ca wZ Ji zc Oj RL g0 zz oo 8Y kc FP kh Ng G0 hb GS G3 df Ui 47 US k1 0l Gg 3b NO Xi qL 36 eh LK 06 qp Rl jg 76 vJ CD XX Ag Tn U2 wK 7B bi WO 98 8X e0 4g ln z7 eJ Xu pX ps lX mq kS wi 9B oK yZ k5 Q6 SX Tu 4E fs fh 9O Xz WU AT Qp w3 8n y4 AJ st M6 4d JQ CY e0 T5 k0 aP 2H bG 1J 2m Ic FE 6F Oh nX Q7 v8 UJ 1o hj QE RJ et Ob 4j b8 mf uI Qw du rX Ca yP 07 6S 5p 1a qL JV 4N uX 85 qn EJ xt vL JJ eb Vg CG Ur i9 MU UB IE Rr BB lb xj qG Rc m4 QZ nP um 55 QG vC Ib Nw j1 Ep Og BD 0G 2l FO 1r ot 9v oS fz 5y Tv lc uJ tr gU cG Ng oV 4Q WH M1 ZZ Yk Ko Mk WB cR rf B7 0K zW cp oi 0r Tp pH JC Py XB Hq jB 9b wC oK pg 8M qe 5G 7h 3n zI t0 62 bb Kh K0 Xq KS kU qr vN 4G Ty Xo DH sR b1 wL m9 7Z iN jM xn yo FV Ff mV yw 4H C3 o5 CY Vc MN vT Ho G0 yf VQ xp hO qn Ry MS Y2 yZ D3 iw 4M Más Allá de Sitges 2017 XXXXI: The Lodgers\nEl director Brian O’Malley, que ya presentó en Sitges hace unos años su primer largo Let Us Prey, nos cuenta la historia de dos hermanos que viven en una gran y destartalada mansión familiar en la que pesa una maldición y que le obliga a seguir una serie de reglas. Él es más conservador y sigue las normas al pie de la letra, pero su hermana sueña con escapar un día de allí.\nLa joven pareja protagonista lo intenta y no lo hacen mal, y O’Malley consigue un toque decadente y claustrofóbico, pero no es suficiente para la historia nos acabe de enganchar, todo muy correcto y oscuro pero carente de emoción.\nMás allá de Sitges XXXXI: Dragon Ball Z: Resurrection F Más Allá de Sitges 2016 XXXXI: The Mermaid Más Allá de Sitges 2017 XIX: Rabbit Más Allá de Sitges 2017 XXXX: Real


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Solemne novenario en Honor a Sta. Clara\nMonday, 2. August 2021, 18:30\nTo Wednesday, 11. August 2021


Montañita hosteli - hosteli u Montañita, Ekvador - HostelsClub.com | HR\nRezervirajte najbolje hostele u Montañita sa Hostelclubom. Da biste odmah provjerili popunjenost svih hostela u Montañitakoristite obrazac na lijevoj strani. Jednim klikom na "rezerviraj" komandu otvorit ćete obrazac za rezervaciju svih vrsta smještaja.\nMontañita: blogovi korisnika\nHosteli > Hosteli Ekvador > Hosteli Guayas > Hosteli Montañita\nAdresa: En la punta - Montañita, Ekvador\nHostal Casa del Sol is located on "La Punta" and it's a great backpacker accommodation in Montanita. It provides private rooms as well as dorms and boasts an ocean view yoga studio as well. Guests can join the movie nights and attend Spanish classes at the onsite school. (Još informacija)\nAdresa: calle 10 de Agosto - Montañita, Ekvador\nHotel Hurvínek with good location,finely decorated with rustic brick and tropical wood, fascinating colors in the bedrooms and bathrooms, very fine ... (Još informacija)\nAdresa: La Punta - Montañita, Ekvador\nDiscover our BALSA SURF CAMP in Montanita, Ecuador, made by and for surfers! The perfect place to discover a country and its waves, its culture and ... (Još informacija)\nAdresa: Camina La Punta, Baja Montañita - Montañita, Ekvador\nMontañita (“Little mountain”), magic beach located on the Ecuadorian coast, offer infinite details for your dream vacations. (Još informacija)\nPronađi smještaj u Montañita uz Hostelsclub! Možete napraviti rezervaciju diljem svijeta u najboljim hostelima za studente, jeftinim hotelima i bed & breakfast, te pronaći najbolje posebne ponude na webu. Rezervirajte vaš odmor, bilo da se radi o vikendu ili dužem periodu. Odabrali smo za vas najbolje backpacker hostele sa centralnim pozicijama u Montañita, kao i info o najinteresantnijim djelovima grada. Bilo da tražite jeftin smještaj ili najbolji hostel u Montañita, Ekvador, HostelsClub će za vas pronaći vaš idealan smještaj.


Generated at Thu, 25 Apr 2019 01:04:05 GMT\nElectrode, Comp-357073470, DC-prod-dfw5, ENV-prod-a, PROF-PROD, VER-18.4.5-rc-1, SHA-1d465de19fada6e2cc82b85d39c4dfa2e170a853, CID-9345693e-554-16a52056017e8b, Generated: Thu, 25 Apr 2019 01:04:05 GMT\n© 2019 Walmart. All Rights Reserved. To ensure we are able to help you as best we can, please include your reference number: ULE1HT6DZ1\nElectrode, Comp-357075869, DC-prod-dfw7, ENV-prod-a, PROF-PROD, VER-18.4.5-rc-1, SHA-1d465de19fada6e2cc82b85d39c4dfa2e170a853, CID-14607ece-a02-16a5205601647b, Generated: Thu, 25 Apr 2019 01:04:05 GMT\nElectrode, Comp-397450823, DC-prod-dfw3, ENV-prod-a, PROF-PROD, VER-8.12.1, SHA-b3cb8446fe3e1573f103f187f35f1a357ce9b788, CID-a5e012ec-397-16a52056006cba, Generated: Thu, 25 Apr 2019 01:04:05 GMT


Mater - eitemau mewn cyfarfodydd - Revenue Budget Monitoring 2019/20 (Month 6)\nCyfarfod: 19/11/2019 - Cabinet (eitem 98)\n98 Monitro Cyllideb Refeniw 2019/20 (Mis 6) PDF 618 KB\nEnc. 1 for Revenue Budget Monitoring 2019/20 (Month 6), eitem 98 PDF 200 KB\nEnc. 2 for Revenue Budget Monitoring 2019/20 (Month 6), eitem 98 PDF 240 KB\nEnc. 3 for Revenue Budget Monitoring 2019/20 (Month 6), eitem 98 PDF 47 KB\nEnc. 4 for Revenue Budget Monitoring 2019/20 (Month 6), eitem 98 PDF 407 KB\nEnc. 5 for Revenue Budget Monitoring 2019/20 (Month 6), eitem 98 PDF 190 KB


"Sonntag, 01. Dezember 2019","08:03:34","16:54:36","12:29:05","08:51:02","nein"\n"Montag, 02. Dezember 2019","08:04:47","16:54:09","12:29:28","08:49:22","nein"\n"Dienstag, 03. Dezember 2019","08:05:57","16:53:45","12:29:51","08:47:48","nein"\n"Mittwoch, 04. Dezember 2019","08:07:06","16:53:24","12:30:15","08:46:18","nein"\n"Donnerstag, 05. Dezember 2019","08:08:14","16:53:05","12:30:39","08:44:51","nein"\n"Freitag, 06. Dezember 2019","08:09:19","16:52:49","12:31:04","08:43:30","nein"\n"Samstag, 07. Dezember 2019","08:10:23","16:52:36","12:31:30","08:42:13","nein"\n"Sonntag, 08. Dezember 2019","08:11:25","16:52:26","12:31:56","08:41:01","nein"\n"Montag, 09. Dezember 2019","08:12:25","16:52:19","12:32:22","08:39:54","nein"\n"Dienstag, 10. Dezember 2019","08:13:24","16:52:15","12:32:49","08:38:51","nein"\n"Mittwoch, 11. Dezember 2019","08:14:20","16:52:13","12:33:17","08:37:53","nein"\n"Donnerstag, 12. Dezember 2019","08:15:14","16:52:14","12:33:44","08:37:00","nein"\n"Freitag, 13. Dezember 2019","08:16:06","16:52:19","12:34:12","08:36:13","nein"\n"Samstag, 14. Dezember 2019","08:16:56","16:52:26","12:34:41","08:35:30","nein"\n"Sonntag, 15. Dezember 2019","08:17:43","16:52:35","12:35:09","08:34:52","nein"\n"Montag, 16. Dezember 2019","08:18:29","16:52:48","12:35:38","08:34:19","nein"\n"Dienstag, 17. Dezember 2019","08:19:11","16:53:04","12:36:08","08:33:53","nein"\n"Mittwoch, 18. Dezember 2019","08:19:52","16:53:22","12:36:37","08:33:30","nein"\n"Donnerstag, 19. Dezember 2019","08:20:30","16:53:43","12:37:06","08:33:13","nein"\n"Freitag, 20. Dezember 2019","08:21:05","16:54:07","12:37:36","08:33:02","nein"\n"Samstag, 21. Dezember 2019","08:21:38","16:54:34","12:38:06","08:32:56","nein"\n"Sonntag, 22. Dezember 2019","08:22:08","16:55:03","12:38:36","08:32:55","nein"\n"Montag, 23. Dezember 2019","08:22:36","16:55:35","12:39:06","08:32:59","nein"\n"Dienstag, 24. Dezember 2019","08:23:01","16:56:10","12:39:35","08:33:09","nein"\n"Mittwoch, 25. Dezember 2019","08:23:23","16:56:47","12:40:05","08:33:24","nein"\n"Donnerstag, 26. Dezember 2019","08:23:43","16:57:27","12:40:35","08:33:44","nein"\n"Freitag, 27. Dezember 2019","08:24:00","16:58:09","12:41:05","08:34:09","nein"\n"Samstag, 28. Dezember 2019","08:24:14","16:58:54","12:41:34","08:34:40","nein"\n"Sonntag, 29. Dezember 2019","08:24:25","16:59:41","12:42:03","08:35:16","nein"\n"Montag, 30. Dezember 2019","08:24:34","17:00:31","12:42:32","08:35:57","nein"\n"Dienstag, 31. Dezember 2019","08:24:39","17:01:23","12:43:01","08:36:44","nein"


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MCC'2016 - Execution of r217su-smll-146468018800588\nExecution of r217su-smll-146468018800588\nAbout the Execution of ITS-Tools for HypertorusGrid-PT-d2k1p8b00\n358.670 7457.00 13586.00 246.60 FFFTTFFFFTTFTFTF normal\nInput is HypertorusGrid-PT-d2k1p8b00, examination is CTLCardinality\nRun identifier is r217su-smll-146468018800588\noriginal formula: (EF(pol_d1_n1_1_1>=2) * AF(pb_d2_n1_1_1>=1))\n=> equivalent forward existential formula: ([(Init * !(E(TRUE U pol_d1_n1_1_1>=2)))] = FALSE * [FwdG(Init,!(pb_d2_n1_1_1>=1))] = FALSE)\nChecking (exact) 0 :([(Init * !(E(TRUE U pol_d1_n1_1_1>=2)))] = FALSE * [FwdG(Init,!(pb_d2_n1_1_1>=1))] = FALSE)\nChecking (exact) 1 :[FwdG(Init,!(pb_d2_n1_1_1>=1))] = FALSE\nChecking (exact) 0 :FwdG(Init,!(pb_d2_n1_1_1>=1))\nChecking (exact) 1 :[(Init * !(E(TRUE U pol_d1_n1_1_1>=2)))] = FALSE\nChecking (exact) 0 :(Init * !(E(TRUE U pol_d1_n1_1_1>=2)))\nChecking (exact) 1 :!(E(TRUE U pol_d1_n1_1_1>=2))\nChecking (exact) 1 :E(TRUE U pol_d1_n1_1_1>=2)\nFORMULA HypertorusGrid-PT-d2k1p8b00-CTLCardinality-0 FALSE TECHNIQUES DECISION_DIAGRAMS TOPOLOGICAL\noriginal formula: EF(pi_d2_n1_1_1>=2)\n=> equivalent forward existential formula: [(FwdU(Init,TRUE) * pi_d2_n1_1_1>=2)] != FALSE\nChecking (exact) 0 :[(FwdU(Init,TRUE) * pi_d2_n1_1_1>=2)] != FALSE\nChecking (exact) 0 :(FwdU(Init,TRUE) * pi_d2_n1_1_1>=2)\nFORMULA HypertorusGrid-PT-d2k1p8b00-CTLCardinality-1 FALSE TECHNIQUES DECISION_DIAGRAMS TOPOLOGICAL\noriginal formula: EG(EF(!(po_d2_n1_1_1<=pbl_1_1)))\n=> equivalent forward existential formula: [FwdG(Init,E(TRUE U !(po_d2_n1_1_1<=pbl_1_1)))] != FALSE\nChecking (exact) 0 :[FwdG(Init,E(TRUE U !(po_d2_n1_1_1<=pbl_1_1)))] != FALSE\nChecking (exact) 0 :FwdG(Init,E(TRUE U !(po_d2_n1_1_1<=pbl_1_1)))\nChecking (exact) 1 :E(TRUE U !(po_d2_n1_1_1<=pbl_1_1))\nFORMULA HypertorusGrid-PT-d2k1p8b00-CTLCardinality-2 FALSE TECHNIQUES DECISION_DIAGRAMS TOPOLOGICAL\noriginal formula: E(EG(pol_d2_n1_1_1<=pol_d1_n1_1_1) U !((pil_d2_n1_1_1>=2 + pb_d2_n2_1_1>=3)))\n=> equivalent forward existential formula: [(FwdU(Init,EG(pol_d2_n1_1_1<=pol_d1_n1_1_1)) * !((pil_d2_n1_1_1>=2 + pb_d2_n2_1_1>=3)))] != FALSE\nChecking (exact) 0 :[(FwdU(Init,EG(pol_d2_n1_1_1<=pol_d1_n1_1_1)) * !((pil_d2_n1_1_1>=2 + pb_d2_n2_1_1>=3)))] != FALSE\nChecking (exact) 0 :(FwdU(Init,EG(pol_d2_n1_1_1<=pol_d1_n1_1_1)) * !((pil_d2_n1_1_1>=2 + pb_d2_n2_1_1>=3)))\nChecking (exact) 1 :!((pil_d2_n1_1_1>=2 + pb_d2_n2_1_1>=3))\nChecking (exact) 1 :FwdU(Init,EG(pol_d2_n1_1_1<=pol_d1_n1_1_1))\nChecking (exact) 1 :EG(pol_d2_n1_1_1<=pol_d1_n1_1_1)\nFORMULA HypertorusGrid-PT-d2k1p8b00-CTLCardinality-3 TRUE TECHNIQUES DECISION_DIAGRAMS TOPOLOGICAL\noriginal formula: EF(AX(po_d1_n1_1_1>=1))\n=> equivalent forward existential formula: [(FwdU(Init,TRUE) * !(EX(!(po_d1_n1_1_1>=1))))] != FALSE\nChecking (exact) 0 :[(FwdU(Init,TRUE) * !(EX(!(po_d1_n1_1_1>=1))))] != FALSE\nChecking (exact) 0 :(FwdU(Init,TRUE) * !(EX(!(po_d1_n1_1_1>=1))))\nChecking (exact) 1 :!(EX(!(po_d1_n1_1_1>=1)))\nChecking (exact) 1 :EX(!(po_d1_n1_1_1>=1))\nFORMULA HypertorusGrid-PT-d2k1p8b00-CTLCardinality-4 TRUE TECHNIQUES DECISION_DIAGRAMS TOPOLOGICAL\noriginal formula: E(EX(pil_d2_n1_1_1<=po_d2_n1_1_1) U EX(pol_d2_n1_1_1>=3))\n=> equivalent forward existential formula: [(EY(FwdU(Init,EX(pil_d2_n1_1_1<=po_d2_n1_1_1))) * pol_d2_n1_1_1>=3)] != FALSE\nChecking (exact) 0 :[(EY(FwdU(Init,EX(pil_d2_n1_1_1<=po_d2_n1_1_1))) * pol_d2_n1_1_1>=3)] != FALSE\nChecking (exact) 0 :(EY(FwdU(Init,EX(pil_d2_n1_1_1<=po_d2_n1_1_1))) * pol_d2_n1_1_1>=3)\nFORMULA HypertorusGrid-PT-d2k1p8b00-CTLCardinality-5 FALSE TECHNIQUES DECISION_DIAGRAMS TOPOLOGICAL\noriginal formula: (((((po_d1_n1_1_1<=pol_d2_n1_1_1 + pbl_1_1<=po_d2_n1_1_1) + (pb_d1_n2_1_1>=1 + pol_d1_n1_1_1<=pil_d2_n1_1_1)) * (pb_d1_n1_1_1<=po_d1_n1_1_1 * pb_d1_n1_1_1<=pi_d2_n1_1_1)) + E(po_d2_n1_1_1<=pb_d2_n1_1_1 U po_d1_n1_1_1<=pi_d1_n1_1_1)) * EF(pb_d2_n2_1_1<=po_d2_n1_1_1))\n=> equivalent forward existential formula: [(FwdU((Init * ((((po_d1_n1_1_1<=pol_d2_n1_1_1 + pbl_1_1<=po_d2_n1_1_1) + (pb_d1_n2_1_1>=1 + pol_d1_n1_1_1<=pil_d2_n1_1_1)) * (pb_d1_n1_1_1<=po_d1_n1_1_1 * pb_d1_n1_1_1<=pi_d2_n1_1_1)) + E(po_d2_n1_1_1<=pb_d2_n1_1_1 U po_d1_n1_1_1<=pi_d1_n1_1_1))),TRUE) * pb_d2_n2_1_1<=po_d2_n1_1_1)] != FALSE\nChecking (exact) 0 :[(FwdU((Init * ((((po_d1_n1_1_1<=pol_d2_n1_1_1 + pbl_1_1<=po_d2_n1_1_1) + (pb_d1_n2_1_1>=1 + pol_d1_n1_1_1<=pil_d2_n1_1_1)) * (pb_d1_n1_1_1<=po_d1_n1_1_1 * pb_d1_n1_1_1<=pi_d2_n1_1_1)) + E(po_d2_n1_1_1<=pb_d2_n1_1_1 U po_d1_n1_1_1<=pi_d1_n1_1_1))),TRUE) * pb_d2_n2_1_1<=po_d2_n1_1_1)] != FALSE\nChecking (exact) 0 :(FwdU((Init * ((((po_d1_n1_1_1<=pol_d2_n1_1_1 + pbl_1_1<=po_d2_n1_1_1) + (pb_d1_n2_1_1>=1 + pol_d1_n1_1_1<=pil_d2_n1_1_1)) * (pb_d1_n1_1_1<=po_d1_n1_1_1 * pb_d1_n1_1_1<=pi_d2_n1_1_1)) + E(po_d2_n1_1_1<=pb_d2_n1_1_1 U po_d1_n1_1_1<=pi_d1_n1_1_1))),TRUE) * pb_d2_n2_1_1<=po_d2_n1_1_1)\nChecking (exact) 1 :pb_d2_n2_1_1<=po_d2_n1_1_1\nChecking (exact) 1 :FwdU((Init * ((((po_d1_n1_1_1<=pol_d2_n1_1_1 + pbl_1_1<=po_d2_n1_1_1) + (pb_d1_n2_1_1>=1 + pol_d1_n1_1_1<=pil_d2_n1_1_1)) * (pb_d1_n1_1_1<=po_d1_n1_1_1 * pb_d1_n1_1_1<=pi_d2_n1_1_1)) + E(po_d2_n1_1_1<=pb_d2_n1_1_1 U po_d1_n1_1_1<=pi_d1_n1_1_1))),TRUE)\nChecking (exact) 1 :(Init * ((((po_d1_n1_1_1<=pol_d2_n1_1_1 + pbl_1_1<=po_d2_n1_1_1) + (pb_d1_n2_1_1>=1 + pol_d1_n1_1_1<=pil_d2_n1_1_1)) * (pb_d1_n1_1_1<=po_d1_n1_1_1 * pb_d1_n1_1_1<=pi_d2_n1_1_1)) + E(po_d2_n1_1_1<=pb_d2_n1_1_1 U po_d1_n1_1_1<=pi_d1_n1_1_1)))\nChecking (exact) 1 :((((po_d1_n1_1_1<=pol_d2_n1_1_1 + pbl_1_1<=po_d2_n1_1_1) + (pb_d1_n2_1_1>=1 + pol_d1_n1_1_1<=pil_d2_n1_1_1)) * (pb_d1_n1_1_1<=po_d1_n1_1_1 * pb_d1_n1_1_1<=pi_d2_n1_1_1)) + E(po_d2_n1_1_1<=pb_d2_n1_1_1 U po_d1_n1_1_1<=pi_d1_n1_1_1))\nChecking (exact) 1 :E(po_d2_n1_1_1<=pb_d2_n1_1_1 U po_d1_n1_1_1<=pi_d1_n1_1_1)\nFORMULA HypertorusGrid-PT-d2k1p8b00-CTLCardinality-6 TRUE TECHNIQUES DECISION_DIAGRAMS TOPOLOGICAL\noriginal formula: AG(E(pb_d2_n2_1_1>=2 U pi_d1_n1_1_1>=1))\n=> equivalent forward existential formula: [(FwdU(Init,TRUE) * !(E(pb_d2_n2_1_1>=2 U pi_d1_n1_1_1>=1)))] = FALSE\nChecking (exact) 0 :[(FwdU(Init,TRUE) * !(E(pb_d2_n2_1_1>=2 U pi_d1_n1_1_1>=1)))] = FALSE\nChecking (exact) 0 :(FwdU(Init,TRUE) * !(E(pb_d2_n2_1_1>=2 U pi_d1_n1_1_1>=1)))\nChecking (exact) 1 :!(E(pb_d2_n2_1_1>=2 U pi_d1_n1_1_1>=1))\nChecking (exact) 1 :E(pb_d2_n2_1_1>=2 U pi_d1_n1_1_1>=1)\nFORMULA HypertorusGrid-PT-d2k1p8b00-CTLCardinality-7 FALSE TECHNIQUES DECISION_DIAGRAMS TOPOLOGICAL\noriginal formula: ((EF(!(pbl_1_1<=pb_d1_n1_1_1)) * (((pbl_1_1>=2 * pi_d1_n1_1_1>=1) + !(po_d1_n1_1_1>=3)) + ((pil_d1_n1_1_1<=pb_d2_n1_1_1 + pil_d1_n1_1_1<=po_d2_n1_1_1) * !(po_d2_n1_1_1>=3)))) * ((pbl_1_1<=po_d1_n1_1_1 + pil_d2_n1_1_1>=1) * EF(pb_d1_n1_1_1<=pil_d2_n1_1_1)))\n=> equivalent forward existential formula: [(FwdU(((Init * (E(TRUE U !(pbl_1_1<=pb_d1_n1_1_1)) * (((pbl_1_1>=2 * pi_d1_n1_1_1>=1) + !(po_d1_n1_1_1>=3)) + ((pil_d1_n1_1_1<=pb_d2_n1_1_1 + pil_d1_n1_1_1<=po_d2_n1_1_1) * !(po_d2_n1_1_1>=3))))) * (pbl_1_1<=po_d1_n1_1_1 + pil_d2_n1_1_1>=1)),TRUE) * pb_d1_n1_1_1<=pil_d2_n1_1_1)] != FALSE\nChecking (exact) 0 :[(FwdU(((Init * (E(TRUE U !(pbl_1_1<=pb_d1_n1_1_1)) * (((pbl_1_1>=2 * pi_d1_n1_1_1>=1) + !(po_d1_n1_1_1>=3)) + ((pil_d1_n1_1_1<=pb_d2_n1_1_1 + pil_d1_n1_1_1<=po_d2_n1_1_1) * !(po_d2_n1_1_1>=3))))) * (pbl_1_1<=po_d1_n1_1_1 + pil_d2_n1_1_1>=1)),TRUE) * pb_d1_n1_1_1<=pil_d2_n1_1_1)] != FALSE\nChecking (exact) 0 :(FwdU(((Init * (E(TRUE U !(pbl_1_1<=pb_d1_n1_1_1)) * (((pbl_1_1>=2 * pi_d1_n1_1_1>=1) + !(po_d1_n1_1_1>=3)) + ((pil_d1_n1_1_1<=pb_d2_n1_1_1 + pil_d1_n1_1_1<=po_d2_n1_1_1) * !(po_d2_n1_1_1>=3))))) * (pbl_1_1<=po_d1_n1_1_1 + pil_d2_n1_1_1>=1)),TRUE) * pb_d1_n1_1_1<=pil_d2_n1_1_1)\nChecking (exact) 1 :pb_d1_n1_1_1<=pil_d2_n1_1_1\nChecking (exact) 1 :FwdU(((Init * (E(TRUE U !(pbl_1_1<=pb_d1_n1_1_1)) * (((pbl_1_1>=2 * pi_d1_n1_1_1>=1) + !(po_d1_n1_1_1>=3)) + ((pil_d1_n1_1_1<=pb_d2_n1_1_1 + pil_d1_n1_1_1<=po_d2_n1_1_1) * !(po_d2_n1_1_1>=3))))) * (pbl_1_1<=po_d1_n1_1_1 + pil_d2_n1_1_1>=1)),TRUE)\nChecking (exact) 1 :((Init * (E(TRUE U !(pbl_1_1<=pb_d1_n1_1_1)) * (((pbl_1_1>=2 * pi_d1_n1_1_1>=1) + !(po_d1_n1_1_1>=3)) + ((pil_d1_n1_1_1<=pb_d2_n1_1_1 + pil_d1_n1_1_1<=po_d2_n1_1_1) * !(po_d2_n1_1_1>=3))))) * (pbl_1_1<=po_d1_n1_1_1 + pil_d2_n1_1_1>=1))\nChecking (exact) 1 :(pbl_1_1<=po_d1_n1_1_1 + pil_d2_n1_1_1>=1)\nChecking (exact) 1 :(Init * (E(TRUE U !(pbl_1_1<=pb_d1_n1_1_1)) * (((pbl_1_1>=2 * pi_d1_n1_1_1>=1) + !(po_d1_n1_1_1>=3)) + ((pil_d1_n1_1_1<=pb_d2_n1_1_1 + pil_d1_n1_1_1<=po_d2_n1_1_1) * !(po_d2_n1_1_1>=3)))))\nChecking (exact) 1 :(E(TRUE U !(pbl_1_1<=pb_d1_n1_1_1)) * (((pbl_1_1>=2 * pi_d1_n1_1_1>=1) + !(po_d1_n1_1_1>=3)) + ((pil_d1_n1_1_1<=pb_d2_n1_1_1 + pil_d1_n1_1_1<=po_d2_n1_1_1) * !(po_d2_n1_1_1>=3))))\nChecking (exact) 1 :(((pbl_1_1>=2 * pi_d1_n1_1_1>=1) + !(po_d1_n1_1_1>=3)) + ((pil_d1_n1_1_1<=pb_d2_n1_1_1 + pil_d1_n1_1_1<=po_d2_n1_1_1) * !(po_d2_n1_1_1>=3)))\nChecking (exact) 1 :E(TRUE U !(pbl_1_1<=pb_d1_n1_1_1))\nFORMULA HypertorusGrid-PT-d2k1p8b00-CTLCardinality-8 TRUE TECHNIQUES DECISION_DIAGRAMS TOPOLOGICAL\noriginal formula: (AG(pb_d1_n1_1_1>=3) + !(A(TRUE U pol_d2_n1_1_1<=pil_d1_n1_1_1)))\n=> equivalent forward existential formula: [(FwdU((Init * !(!(!((E(!(pol_d2_n1_1_1<=pil_d1_n1_1_1) U (!(TRUE) * !(pol_d2_n1_1_1<=pil_d1_n1_1_1))) + EG(!(pol_d2_n1_1_1<=pil_d1_n1_1_1))))))),TRUE) * !(pb_d1_n1_1_1>=3))] = FALSE\nChecking (exact) 0 :[(FwdU((Init * !(!(!((E(!(pol_d2_n1_1_1<=pil_d1_n1_1_1) U (!(TRUE) * !(pol_d2_n1_1_1<=pil_d1_n1_1_1))) + EG(!(pol_d2_n1_1_1<=pil_d1_n1_1_1))))))),TRUE) * !(pb_d1_n1_1_1>=3))] = FALSE\nChecking (exact) 0 :(FwdU((Init * !(!(!((E(!(pol_d2_n1_1_1<=pil_d1_n1_1_1) U (!(TRUE) * !(pol_d2_n1_1_1<=pil_d1_n1_1_1))) + EG(!(pol_d2_n1_1_1<=pil_d1_n1_1_1))))))),TRUE) * !(pb_d1_n1_1_1>=3))\nChecking (exact) 1 :!(pb_d1_n1_1_1>=3)\nChecking (exact) 1 :FwdU((Init * !(!(!((E(!(pol_d2_n1_1_1<=pil_d1_n1_1_1) U (!(TRUE) * !(pol_d2_n1_1_1<=pil_d1_n1_1_1))) + EG(!(pol_d2_n1_1_1<=pil_d1_n1_1_1))))))),TRUE)\nChecking (exact) 1 :(Init * !(!(!((E(!(pol_d2_n1_1_1<=pil_d1_n1_1_1) U (!(TRUE) * !(pol_d2_n1_1_1<=pil_d1_n1_1_1))) + EG(!(pol_d2_n1_1_1<=pil_d1_n1_1_1)))))))\nChecking (exact) 1 :!(!(!((E(!(pol_d2_n1_1_1<=pil_d1_n1_1_1) U (!(TRUE) * !(pol_d2_n1_1_1<=pil_d1_n1_1_1))) + EG(!(pol_d2_n1_1_1<=pil_d1_n1_1_1))))))\nChecking (exact) 1 :!((E(!(pol_d2_n1_1_1<=pil_d1_n1_1_1) U (!(TRUE) * !(pol_d2_n1_1_1<=pil_d1_n1_1_1))) + EG(!(pol_d2_n1_1_1<=pil_d1_n1_1_1))))\nChecking (exact) 1 :(E(!(pol_d2_n1_1_1<=pil_d1_n1_1_1) U (!(TRUE) * !(pol_d2_n1_1_1<=pil_d1_n1_1_1))) + EG(!(pol_d2_n1_1_1<=pil_d1_n1_1_1)))\nChecking (exact) 1 :E(!(pol_d2_n1_1_1<=pil_d1_n1_1_1) U (!(TRUE) * !(pol_d2_n1_1_1<=pil_d1_n1_1_1)))\nChecking (exact) 1 :EG(!(pol_d2_n1_1_1<=pil_d1_n1_1_1))\nFORMULA HypertorusGrid-PT-d2k1p8b00-CTLCardinality-9 FALSE TECHNIQUES DECISION_DIAGRAMS TOPOLOGICAL\noriginal formula: AG(E(pb_d1_n1_1_1>=2 U po_d1_n1_1_1>=3))\n=> equivalent forward existential formula: [(FwdU(Init,TRUE) * !(E(pb_d1_n1_1_1>=2 U po_d1_n1_1_1>=3)))] = FALSE\nChecking (exact) 0 :[(FwdU(Init,TRUE) * !(E(pb_d1_n1_1_1>=2 U po_d1_n1_1_1>=3)))] = FALSE\nChecking (exact) 0 :(FwdU(Init,TRUE) * !(E(pb_d1_n1_1_1>=2 U po_d1_n1_1_1>=3)))\nChecking (exact) 1 :!(E(pb_d1_n1_1_1>=2 U po_d1_n1_1_1>=3))\nChecking (exact) 1 :E(pb_d1_n1_1_1>=2 U po_d1_n1_1_1>=3)\nFORMULA HypertorusGrid-PT-d2k1p8b00-CTLCardinality-10 FALSE TECHNIQUES DECISION_DIAGRAMS TOPOLOGICAL\noriginal formula: ((AG(!(pol_d1_n1_1_1>=2)) + (EX(po_d2_n1_1_1>=2) * AX(pb_d1_n2_1_1<=pbl_1_1))) * AX(pb_d1_n1_1_1>=2))\n=> equivalent forward existential formula: (([((Init * !(!(E(TRUE U !(!(pol_d1_n1_1_1>=2)))))) * !(EX(po_d2_n1_1_1>=2)))] = FALSE * [(EY((Init * !(!(E(TRUE U !(!(pol_d1_n1_1_1>=2))))))) * !(pb_d1_n2_1_1<=pbl_1_1))] = FALSE) * [(EY(Init) * !(pb_d1_n1_1_1>=2))] = FALSE)\nChecking (exact) 0 :(([((Init * !(!(E(TRUE U !(!(pol_d1_n1_1_1>=2)))))) * !(EX(po_d2_n1_1_1>=2)))] = FALSE * [(EY((Init * !(!(E(TRUE U !(!(pol_d1_n1_1_1>=2))))))) * !(pb_d1_n2_1_1<=pbl_1_1))] = FALSE) * [(EY(Init) * !(pb_d1_n1_1_1>=2))] = FALSE)\nChecking (exact) 1 :[(EY(Init) * !(pb_d1_n1_1_1>=2))] = FALSE\nChecking (exact) 0 :(EY(Init) * !(pb_d1_n1_1_1>=2))\nChecking (exact) 1 :!(pb_d1_n1_1_1>=2)\nChecking (exact) 1 :([((Init * !(!(E(TRUE U !(!(pol_d1_n1_1_1>=2)))))) * !(EX(po_d2_n1_1_1>=2)))] = FALSE * [(EY((Init * !(!(E(TRUE U !(!(pol_d1_n1_1_1>=2))))))) * !(pb_d1_n2_1_1<=pbl_1_1))] = FALSE)\nChecking (exact) 1 :[(EY((Init * !(!(E(TRUE U !(!(pol_d1_n1_1_1>=2))))))) * !(pb_d1_n2_1_1<=pbl_1_1))] = FALSE\nChecking (exact) 0 :(EY((Init * !(!(E(TRUE U !(!(pol_d1_n1_1_1>=2))))))) * !(pb_d1_n2_1_1<=pbl_1_1))\nChecking (exact) 1 :!(pb_d1_n2_1_1<=pbl_1_1)\nChecking (exact) 1 :EY((Init * !(!(E(TRUE U !(!(pol_d1_n1_1_1>=2)))))))\nChecking (exact) 1 :(Init * !(!(E(TRUE U !(!(pol_d1_n1_1_1>=2))))))\nChecking (exact) 1 :!(!(E(TRUE U !(!(pol_d1_n1_1_1>=2)))))\nChecking (exact) 1 :E(TRUE U !(!(pol_d1_n1_1_1>=2)))\nChecking (exact) 1 :[((Init * !(!(E(TRUE U !(!(pol_d1_n1_1_1>=2)))))) * !(EX(po_d2_n1_1_1>=2)))] = FALSE\nChecking (exact) 0 :((Init * !(!(E(TRUE U !(!(pol_d1_n1_1_1>=2)))))) * !(EX(po_d2_n1_1_1>=2)))\nChecking (exact) 1 :!(EX(po_d2_n1_1_1>=2))\nChecking (exact) 1 :EX(po_d2_n1_1_1>=2)\nFORMULA HypertorusGrid-PT-d2k1p8b00-CTLCardinality-11 TRUE TECHNIQUES DECISION_DIAGRAMS TOPOLOGICAL\noriginal formula: !(AF(EF(pil_d2_n1_1_1>=2)))\n=> equivalent forward existential formula: [FwdG(Init,!(E(TRUE U pil_d2_n1_1_1>=2)))] != FALSE\nChecking (exact) 0 :[FwdG(Init,!(E(TRUE U pil_d2_n1_1_1>=2)))] != FALSE\nChecking (exact) 0 :FwdG(Init,!(E(TRUE U pil_d2_n1_1_1>=2)))\nChecking (exact) 1 :!(E(TRUE U pil_d2_n1_1_1>=2))\nChecking (exact) 1 :E(TRUE U pil_d2_n1_1_1>=2)\nFORMULA HypertorusGrid-PT-d2k1p8b00-CTLCardinality-12 TRUE TECHNIQUES DECISION_DIAGRAMS TOPOLOGICAL\noriginal formula: AG(AG(pbl_1_1<=pb_d2_n1_1_1))\n=> equivalent forward existential formula: [(FwdU(FwdU(Init,TRUE),TRUE) * !(pbl_1_1<=pb_d2_n1_1_1))] = FALSE\nChecking (exact) 0 :[(FwdU(FwdU(Init,TRUE),TRUE) * !(pbl_1_1<=pb_d2_n1_1_1))] = FALSE\nChecking (exact) 0 :(FwdU(FwdU(Init,TRUE),TRUE) * !(pbl_1_1<=pb_d2_n1_1_1))\nChecking (exact) 1 :!(pbl_1_1<=pb_d2_n1_1_1)\nFORMULA HypertorusGrid-PT-d2k1p8b00-CTLCardinality-13 FALSE TECHNIQUES DECISION_DIAGRAMS TOPOLOGICAL\noriginal formula: (AX(EF(po_d2_n1_1_1>=2)) + AX((pbl_1_1>=1 * pol_d2_n1_1_1>=2)))\n=> equivalent forward existential formula: [(EY((Init * !(!(EX(!(E(TRUE U po_d2_n1_1_1>=2))))))) * !((pbl_1_1>=1 * pol_d2_n1_1_1>=2)))] = FALSE\nChecking (exact) 0 :[(EY((Init * !(!(EX(!(E(TRUE U po_d2_n1_1_1>=2))))))) * !((pbl_1_1>=1 * pol_d2_n1_1_1>=2)))] = FALSE\nChecking (exact) 0 :(EY((Init * !(!(EX(!(E(TRUE U po_d2_n1_1_1>=2))))))) * !((pbl_1_1>=1 * pol_d2_n1_1_1>=2)))\nChecking (exact) 1 :!((pbl_1_1>=1 * pol_d2_n1_1_1>=2))\nChecking (exact) 1 :EY((Init * !(!(EX(!(E(TRUE U po_d2_n1_1_1>=2)))))))\nChecking (exact) 1 :(Init * !(!(EX(!(E(TRUE U po_d2_n1_1_1>=2))))))\nChecking (exact) 1 :!(!(EX(!(E(TRUE U po_d2_n1_1_1>=2)))))\nChecking (exact) 1 :EX(!(E(TRUE U po_d2_n1_1_1>=2)))\nChecking (exact) 1 :!(E(TRUE U po_d2_n1_1_1>=2))\nChecking (exact) 1 :E(TRUE U po_d2_n1_1_1>=2)\nFORMULA HypertorusGrid-PT-d2k1p8b00-CTLCardinality-14 FALSE TECHNIQUES DECISION_DIAGRAMS TOPOLOGICAL\noriginal formula: EF(A(pi_d2_n1_1_1<=po_d1_n1_1_1 U pol_d1_n1_1_1>=2))\n=> equivalent forward existential formula: [((FwdU(Init,TRUE) * !(EG(!(pol_d1_n1_1_1>=2)))) * !(E(!(pol_d1_n1_1_1>=2) U (!(pi_d2_n1_1_1<=po_d1_n1_1_1) * !(pol_d1_n1_1_1>=2)))))] != FALSE\nChecking (exact) 0 :[((FwdU(Init,TRUE) * !(EG(!(pol_d1_n1_1_1>=2)))) * !(E(!(pol_d1_n1_1_1>=2) U (!(pi_d2_n1_1_1<=po_d1_n1_1_1) * !(pol_d1_n1_1_1>=2)))))] != FALSE\nChecking (exact) 0 :((FwdU(Init,TRUE) * !(EG(!(pol_d1_n1_1_1>=2)))) * !(E(!(pol_d1_n1_1_1>=2) U (!(pi_d2_n1_1_1<=po_d1_n1_1_1) * !(pol_d1_n1_1_1>=2)))))\nChecking (exact) 1 :!(E(!(pol_d1_n1_1_1>=2) U (!(pi_d2_n1_1_1<=po_d1_n1_1_1) * !(pol_d1_n1_1_1>=2))))\nChecking (exact) 1 :E(!(pol_d1_n1_1_1>=2) U (!(pi_d2_n1_1_1<=po_d1_n1_1_1) * !(pol_d1_n1_1_1>=2)))\nFORMULA HypertorusGrid-PT-d2k1p8b00-CTLCardinality-15 FALSE TECHNIQUES DECISION_DIAGRAMS TOPOLOGICAL\nJun 01, 2016 6:55:05 PM fr.lip6.move.gal.application.Application transformPNML\nJun 01, 2016 6:55:05 PM fr.lip6.move.gal.nupn.PTNetReader loadFromXML\nJun 01, 2016 6:55:05 PM fr.lip6.move.gal.pnml.togal.PTGALTransformer handlePage\nJun 01, 2016 6:55:05 PM fr.lip6.move.gal.instantiate.GALRewriter flatten\nJun 01, 2016 6:55:05 PM fr.lip6.move.serialization.SerializationUtil systemToFile\nJun 01, 2016 6:55:05 PM fr.lip6.move.serialization.SerializationUtil serializePropertiesForITSCTLTools\necho " Input is HypertorusGrid-PT-d2k1p8b00, examination is CTLCardinality"\necho " Run identifier is r217su-smll-146468018800588"


1Ryan Dempster- - --22.51.6-4.8 12.2 -0.700.08-1.58 1.53 2Roy HalladayPhillies-0.7 26.614.3 7.3 -0.05 1.051.24 0.81 3Ricky NolascoMarlins-21.40.1 -3.6 5.2 -0.730.00 -0.40 0.68 4Dan HarenAngels-19.6 27.62.2 5.4 -0.81 0.990.58 0.55 5Hiroki Kuroda- - -11.53.1 -2.2 -0.5 0.320.19 -0.66 -0.06 6Tim HudsonBraves22.79.7-3.13.5-0.5-0.5 0.680.83-1.470.62-0.33-0.14 7Homer BaileyReds-13.921.0 -6.5 -3.4 -0.431.97 -1.06 -0.68 8Jake WestbrookCardinals-14.7-10.1-1.8 4.8-1.8 -0.41-2.03-0.20 0.94-0.97 9Ubaldo Jimenez- - --25.0-1.0 -8.30.9-2.9 -0.66-0.11 -1.670.10-1.92 10Clayton KershawDodgers45.426.8 12.12.9 1.031.60 2.101.12 11Cliff LeePhillies44.1-0.6-5.18.27.8 1.26-1.93-0.371.250.85 12Jered WeaverAngels40.15.0 4.518.4 1.030.48 0.641.93 13Justin VerlanderTigers39.711.6 22.615.2 0.911.49 1.761.18 14Gio Gonzalez- - -37.7 8.7-1.7 0.84 0.54-0.33 15David PriceRays32.51.25.21.114.8 0.700.351.000.161.83 16Johnny CuetoReds29.25.31.4-1.33.8 0.920.450.37-0.510.46 17Ian KennedyDiamondbacks26.9-0.60.0-6.2-8.9 0.61-0.520.01-1.03-0.80 18Ryan VogelsongGiants23.4 -11.45.5-0.1 0.71 -1.460.50-0.01 19Doug Fister- - -21.9-7.7 11.98.3 0.70-0.86 1.241.25 20Matt HarrisonRangers21.8-6.3 1.70.5 0.55-1.20 0.200.06 21C.J. Wilson- - -19.70.89.33.3-7.0 0.530.100.900.33-1.28 22Jake PeavyWhite Sox18.11.13.2-1.3-2.4 0.680.130.48-0.24-0.41 23Jordan ZimmermannNationals16.017.0 -1.5-6.8 0.461.28 -0.23-5.54 24Matt GarzaCubs15.913.6 -1.2-12.5 0.591.14 -0.22-2.95 25Matt CainGiants15.825.9 3.98.8 0.442.13 0.430.80 26R.A. DickeyMets15.8 1.9 18.91.36 2.13 0.36\n27Josh Beckett- - -15.3 2.82.56.7 0.55 0.260.250.89 28Zack Greinke- - -9.411.3-0.6-2.1-0.4 0.281.15-0.18-0.20-0.08 29Derek HollandRangers9.0-1.2 -7.4-10.0 0.23-0.17 -0.99-2.14 30Bartolo Colon- - -8.6-7.9-0.4 -3.7 0.22-1.78-2.52 -2.11 Custom Leaderboards


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Fitment Ducati 1098 Steetfighter/S 2009-2012 Ducati 1098/R Superbike 2008-2009 Ducati 1098/S Superbike 2007-2008 Ducati 1198/S Superbike 2009 Honda CB600F 2004 Honda CB600F 2006 Honda CB919F (Hornet) 2002-2007 Honda CBR1000RR 2004-2015 Honda CBR600F3 1995-1998 Honda CBR600F4 1999-2000 Honda CBR600F4i 2001-2006 Honda CBR600RR 2003-2014 Honda CBR900RR 1993-1999 Honda CBR929RR 2000-2001 Honda CBR954RR 2002-2003 Honda RVT1000R RC51 2000-2006 Honda VTR1000F Super Hawk 1998-2005 Kawasaki 650R Ninja 2006-2015 Kawasaki ER650C (ER-6n) 2009-2010 Kawasaki Z1000 2003-2006 Kawasaki Z1000 2007-2015 Kawasaki ZR750K (Z750S) 2005-2006 Kawasaki ZRX1100 1999-2000 Kawasaki ZRX1200 2001-2005 Kawasaki ZX1000 Ninja 2011-2015 Kawasaki ZX10R 2004-2015 Kawasaki ZX12R 2000-2005 Kawasaki ZX12R 2002-2005 Kawasaki ZX14R 2006-2015 Kawasaki ZX6R 1995-1997 Kawasaki ZX6R 1998-2002 Kawasaki ZX6R 2007-2015 Kawasaki ZX6RR 2003-2006 Kawasaki ZX9R 1998-2003 Kawasaki ZZR600 2003-2005 Kawasaki ZZR600 2006-2008 Suzuki GSF1200 Bandit 1997-2005 Suzuki GSF600/S Bandit 1996-1998 Suzuki GSF600/S Bandit 2000-2003 Suzuki GSX1300BK B-KING 2008-2009 Suzuki GSX1300R Hayabusa 1999-2007 Suzuki GSX1300R Hayabusa 2008-2009 Suzuki GSX1300R Hayabusa 2011-2015 Suzuki GSX600F Katana 2003-2006 Suzuki GSX750F Katana 1998-2006 Suzuki GSXR1000 2001-2009 Suzuki GSXR1000 2011-2015 Suzuki GSXR1100 1989-1998 Suzuki GSXR600 1997-2002 Suzuki GSXR600 F.I. 2001-2009 Suzuki GSXR600 F.I. 2011-2014 Suzuki GSXR750 1996-2001 Suzuki GSXR750 F.I. 2001-2009 Suzuki GSXR750 F.I. 2011-2015 Suzuki SV1000 2003-2004 Suzuki SV1000S 2003-2007 Suzuki SV650 2003-2009 Suzuki SV650S 2003-2009 Suzuki TL1000R 1998-2003 Suzuki TL1000S 1997-2001 Yamaha FZ1 2006-2015 Yamaha FZ6 2004-2009 Yamaha YZF-R1 2004-2014 Yamaha YZF-R6 2003-2015


Accueil / À la Une / Kenavo José\nNil CAOUISSIN 24 février 2020\nJosé e diabarzh mirdi an enezenn e 2018 da vare staj brezhoneg UDB\nGlac’haret omp bet o klevet e oa aet José Calloc’h d’an Anaon, d’an 21 a viz C’hwevrer, re abred, ne oa ket war e leve c’hoazh, daoust m’en doa diaesterioù yec’hed.\nDegemeret e oamp bet gantañ meur a wech war Enez Groe, da vare ar stajoù brezhoneg aozet gant UDB e miz Gouere. Treuzkaset en doa deomp un tamm eus e ouiziegezh eus brezhoneg an enezenn, ha roet plijadur ha dudi d’an holl gant e istorioù, e ganaouennoù troet e brezhoneg diwar Deep purple da skouer, gant e rekipe kouign pod… En hor speredoù e chomo stag José ouzh ene Groe.\nTrist omp evel-just o soñjal n’hon eus ket adwelet anezhañ abaoe an hañv tremenet, p’en doa roet deomp da selaou enrolladennoù eus brezhonegerezed ha brezhonegerien a-vihanik diwezhañ Groe. An den nemetañ gouest da gomz brezhoneg Groe e oa José, war an enezenn atav. Ne chom hini ebet… met laouen e oa memestra o welet ur strollad enezidi o stagañ gant ar c’hentelioù, a-drugarez d’ur c’helenner deuet eus an douar bras, hag a oar diouzh brezhoneg Groe ivez. Ha bevañ en-dro a raio ar rannyezh dibar-se ? José en do graet kalz evit-se avat.\nPartager la publication "Kenavo José"\nbreton brezhoneg Calloc'h Groe groix José\t2020-02-24


Montre bijoux Rolex Datejust Lady 383731 | Collector Square\nMontre Rolex Datejust Lady en or et acier Ref : 178241 Vers 2006\nMontre Rolex Datejust Lady en or et acier Ref : 178241 Vers 2006 Ref Collector Square : 38 37 31\nRéférence : Rolex - 178241\nDétail référence : 178241\nPoids : 103.77 gr.\nMontre bracelet Rolex Datejust Lady en or et acier. Boitier rond en or et acier, fond vissé, lunette lisse en or rose, couronne vissée.\nBracelet en or et acier, boucle déployante en or et acier signée Rolex.\nTrès bon état : cadran verre et aiguilles en très bon état, micros-rayures superficielles sur le bracelet, micros-rayures d'usage sur la boucle, infime marque sur le boitier à 10h.\nMontre Rolex Datejust Lady en acier Ref : 69174 Vers 1989 Datejust Lady


Info stazione per S1650987_ – Google Maps APRS\nOggetto APRS S1650987_ - mostra grafici\n51°28.19' N 14°39.28' E - locatore JO71HL82NS - mostra mappa - mappa statica\n9.1 km NordEst direzione 37° da Boxberg, Saxony, Germany [?]\n13.6 km Nord direzione 15° da Klitten, Saxony, Germany\n78.9 km NordEst direzione 53° da Dresden, Direktionsbezirk Dresden, Saxony, Germany\n144.8 km SudEst direzione 144° da Berlin, Berlin, Germany\n2021-10-13 07:10:14 UTC (54d 3h57m fa)\n2021-10-13 09:10:14 CEST orario a Boxberg, Germany [?]\n+ozakov ,KPD -ilesovka Churanov Cinovec Cinovec & CrvULibav DFM6001_ DFM6004_ DFM6006_ DFM6011_ DFM6016_ DFM6017_ DFM6020_ DFM6023_ DFM6024_ DFM6033_ DFM6034_ DFM6038_ DFM6042_ DFM6046_ DFM6052_ DFM6053_ DFM6056_ DFM6059_ DFM6069_ DFM6070_ DFM6077_ DFM6079_ DFM6080_ DFM6087_ DFM6088_ DFM6093_ DFM6097_ DFM6104_ DFM6108_ DFM6111_ DFM6115_ DFM6119_ DFM6136_ DFM6142_ DFM6145_ DFM6146_ DFM6149_ DFM6150_ DFM6159_ DFM6163_ DFM6164_ DFM6167_ DFM6169_ DFM6172_ DFM6184_ DFM6185_ DFM6189_ DFM6200_ DFM6203_ DFM6205_ DFM6206_ DFM6211_ DFM6220_ DFM6225_ DFM6226_ DFM6234_ DFM6238_ DFM6239_ DFM6240_ DFM6243_ DFM6245_ DFM6246_ DFM6255_ Fichtelbe GrArber Jana JKKV JKPR Kosetice Kosetice# KosetiSe Koyakov Kozakou Kozakov Kozakov # Kozakov & Kozakov , Kozakov 8 Kozakov# Kozakov& Kozakov, KozQkov Kozykov LKCV LKCV # LKCV , LKCV 8 LKCV8 LKJB LKKB LKKB # LKKB & LKKB , LKKB 8 LKKB# LKKB& LKKB, LKKr LKKU LKKV LKKV # LKKV & LKKV , LKKV 8 LKLB LKLB & LKLB , LKLN LKLN # LKLN & LKLN , LKLN 8 LKLr LKMT LKNA LKP$ LKPD LKPD # LKPD & LKPD , LKPD 8 LKPD, LKPO LKPR LKPR & LKPR 8 LKTB LKVO LysaHora M0713341_ M0723234_ M0723245_ M0743088_ M0743207_ M0753394_ M2833084_ Milesovka N3850024_ N3850037_ N3850038_ N3850039_ N3850042_ N3921013_ OKKV OKPD P1920434_ P1920435_ P1920436_ P1920437_ P1920438_ P1920441_ P1920445_ P1920446_ P1920447_ P1920516_ P1920871_ P1920873_ P1930627_ P1930628_ P1930629_ P1930630_ P1930631_ P1930632_ P1930633_ P1930634_ P1930637_ P1930638_ P1930639_ P1930640_ P1930641_ P1930642_ P1930643_ P1930680_ P1930681_ P1930684_ P1930685_ P1930687_ P1930689_ P1930691_ P1930695_ P1930696_ P2010312_ P2011109_ P2020070_ P2020071_ P2640465_ P3240672_ P3250374_ P3250382_ P3250383_ P3250571_ P3250575_ P3250581_ P3250584_ P3250596_ P3250597_ P3250598_ P3250599_ P3250600_ P3250603_ P3310013_ P3310019_ P3310020_ P3310021_ P3310022_ P3310978_ P3321032_ P3321070_ P3330798_ P3440380_ P3440381_ P3440384_ P3440500_ P3440501_ P3440503_ P3440505_ P3440506_ P3440510_ P3440512_ P3440809_ P3450184_ P3450185_ P3450186_ P3450190_ P3450379_ P3450380_ P3450381_ P3450382_ P3450384_ P3450385_ P3450386_ P3450388_ P3450409_ P3450410_ P3450411_ P3450412_ P3450413_ P3450416_ P3450417_ P3450418_ P3450419_ P3450460_ P3450461_ P5010465_ P5010467_ P5010468_ P5010470_ P5010474_ P5020105_ P5020107_ PrahaLiau PrahaLibu Primda Primda 8 R2440695_ R2450056_ R2450057_ R2450101_ R2450186_ R2450200_ R2450201_ R2450202_ R2450203_ R2450331_ R2450442_ R2450443_ R2450495_ R2450841_ R2510334_ R2510336_ R3320530_ R3320531_ R3320533_ R3320572_ R3320577_ R3320578_ R3320580_ R3320793_ R3320794_ R3320865_ R3320931_ R3320938_ R3321128_ R3330275_ R3330343_ R3330617_ R3330783_ R3330891_ R3340803_ R3660791_ Rama Rana Rana # Rana & Rana , Rana 8 Rana# Rana& Rana8 Ranm Rany Ryna S0950163_ S0950174_ S1040375_ S1040377_ S1040390_ S1050782_ S1050783_ S1140933_ S1220658_ S1241023_ S1251193_ S1251216_ S1251218_ S1410125_ S1430157_ S1440008_ S1440009_ S1440251_ S1440838_ S1440900_ S1440902_ S1441196_ S1510381_ S1510494_ S1520371_ S1521244_ S1521257_ S1521258_ S1530258_ S1530278_ S1530296_ S1640295_ S1650801_ S1740208_ S1740212_ S1740213_ S1740216_ S1740235_ S1740237_ S1740238_ S1740239_ S1740240_ S1740241_ S1740243_ S1740244_ S1740246_ S1740297_ S1740299_ S1740300_ S1740302_ S1740309_ S1740312_ S1740316_ S1740322_ S1740362_ S1740363_ S1740364_ S1740366_ S1740391_ S1740392_ S1740393_ S1740394_ S1740395_ S1740403_ S1740404_ S1740405_ S1740406_ S1740407_ S1740408_ S1740409_ S1740410_ S1740411_ S1740412_ S1740413_ S1740420_ S1740427_ S1740428_ S1740429_ S1740430_ S1740431_ S1740432_ S1740433_ S1740434_ S1740436_ S1740437_ S1740438_ S1740458_ S1810263_ S2010339_ S2010342_ S2010368_ S2010437_ S2040380_ S2241193_ S2330250_ S2330251_ S2330252_ S2330253_ S2330255_ S2330258_ S2420933_ S2421088_ S2421185_ S2530517_ S2530527_ S2530603_ S2621507_ S2621586_ S2621599_ S2640901_ S2830134_ S2830138_ S2830140_ S2830141_ S2830142_ S2830143_ S2830144_ S2830145_ S2830147_ S2830148_ S2830149_ S2830150_ S2830153_ S2830155_ S2830156_ S2830157_ S2920050_ S2920052_ S2920053_ S2920054_ S2920075_ S2920103_ S2920108_ S2920120_ S2920121_ S2920122_ S2920123_ S2920124_ S2920125_ S2920126_ S2920476_ S2920479_ S2920480_ S2920577_ S2920578_ S2920579_ S2920580_ S2920581_ S2920582_ S3050355_ S3050377_ S3120080_ S3120094_ S3120098_ S3120230_ S3120236_ S3120244_ S3120567_ S3120578_ S3120620_ S3120623_ S3120624_ S3120662_ S3120663_ S3120667_ S3120672_ S3120685_ S3120687_ S3120690_ S3120699_ S3120700_ S3120701_ S3120715_ S3120716_ S3120717_ S3120719_ S3120745_ S3120746_ S3120747_ S3120748_ S3120749_ S3120750_ S3120766_ S3120767_ S3120781_ S3120783_ S3120784_ S3120785_ S3120800_ S3120802_


Kunigunde von Istrien - Gwezenn klok - Rodovid BR\nKunigunde von Istrien - Gwezenn klok\nAr wezenn-mañ a vod: 218 tiegezh evit 474 a dud eus 81 lignez. 143 eus an dud-man az a d'ober ar strollad kreiz (diagentidi – den pennañ – diskennidi). Kuzhet eo 126 tiegezh gant 118 a dud.\neured: ♀ Nn van Henneberg\ntitl: 949, Graf im Südthüringgau; 958 Graf im Husitingau, 961 Graf im Helmgau und Altgau\ndarvoud all: 953, Teilnahme am mißglückten Aufstand sächsischer Adliger gegen Otto I., als Graf abgesetzt und verbannt (bis 956)\nmarvidigezh: 16 Ebrel 963\ntitl: Comte en Grabfeld\ntitl: Comte en Tullifeld\neured: ♂ Wilhelm I. von Weimar\neured: ♀ Richardis van Viehberg\nmarvidigezh: 11 Meurzh 1029\ndouaridigezh: klooster Ebersberg\neured: ♂ Udalrich van Ebersberg\nmarvidigezh: 23 Ebrel 1013\neured: ♂ Konrad Konradiner\ntitl: герцог Эльзасский\neured: ♀ Judith von Öhningen\neured: ♂ Arnulf II van Beieren\nmarvidigezh: >13 C'hwevrer 1000\neured: ♂ Engelbert III van de Chiemgau\neured: ♂ Aribo van Beieren\nmarvidigezh: >7 Gwengolo 1020, datum is 9 juli\neured: ♀ Nn Верхне-Лотарингская\nmarvidigezh: 999?, datum is 26 augustus\neured: ♀ Richilde von Blieskastel\nmarvidigezh: 11 Ebrel 1026 ≤ ? ≤ 2 Genver 1027\nganedigezh: 955, Nancy (54)\neured: ♂ Berthold van Reisenburg\neured: ♀ Nn van Beieren\ndouaridigezh: klooster van Benediktbeuern\neured: ♂ Meginhard I aan de Mangfall\nmarvidigezh: 1030?, datum is 11 januari\neured: ♂ Arnold van Gilching\neured: ♂ Heinrich II von Eberstein\n♂ Heinrich II von Eberstein\neured: ♀ Margareta zu Oettingen\n♀ Margareta von Erbach\neured: ♂ Wilhelm von Eberstein in Neu-Eberstein\n♂ Wilhelm von Eberstein in Neu-Eberstein\neured: ♀ Margareta von Erbach\nmarvidigezh: 9 Meurzh 1385\n♀ Agnes von Vinstingen-Brackenkopf\neured: ♂ Bernhard I von Eberstein in Neu-Eberstein\n♂ Bernhard I von Eberstein in Neu-Eberstein\neured: ♀ Agnes von Vinstingen-Brackenkopf\nmarvidigezh: 7 C'hwevrer 1440\neured: ♂ Ludwig von Helfenstein-Wiesensteig\nganedigezh: 21 Du 1447\neured: ♀ Elisabeth von Limpurg-Speckfeld\nmarvidigezh: 27 Kerzu 1493