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1
The Diagonal Infinity: Problems of Multiple Scales - Page 101
Problems of Multiple Scales H. M. Hubey. quintoi(x) = 4-quartoi(x/2)trie(x)/(2+V3) quinto2(x) = quart02(x/2)trie(x) quinto3(x) = 2quartOi(x/2)trie(x) quinto4(x) = cubo(x/2)paro(x/2)squo(x) quint05(x) = cubo(x/2)paro(x)squo(x) quint06(x) ...
2
Rig-Veda-Sanhita: the sacred hymns of the Brahmans : ... - Page 751
5O, 4. brihaspatih samaj* WI.73, 3. brihaspatir amata X. 68, 7. brihaspatir nah pari x.42, I I ; X.43, 11; 2N-44, 1०. brihaspatir nayatu X. 182, I. brihaspate ati II. 23, 15brihaspate jushasva III. 62, 4brihaspate tapusha* II. 3o, 4brihaspate pari X. 1o3, ...
Friedrich Max Müller, Sāyaṇa, 1874
3
Fundamentals of Algebraic Graph Transformation - Page 174
... mpar3,par1c,par2c,par3c}, • ENA = {mname, noOfPars, cname, pname1, pname2, kind1, kind2, kind3}, • EEA = {order1, order2, order3}, { • sourceG : EG →VG : x→ m : x=mpar1,mpar2,mpar3 pari : x = paric, i = 1,2,3 , • targetG:EG→VG:x→ ...
Hartmut Ehrig, Karsten Ehrig, Ulrike Prange, 2006
4
The Classical Decision Problem - Page 346
Define Par°(x) = x and Pari+1(x) = Par(Pari(x)). If y = Pari(x) for some i > 0, then x is younger than y and a descendent of y, and y is older then x and an ancestor of x. We write x < y if x is younger than y. We write x < y if y = Par2(x) for some i > 0.
Egon Börger, Erich Grädel, Yuri Gurevich, 2001
5
A Biographical Dictionary of Eminent Scotsmen - Volume 5 - Page 356
... and not very distantly, with the respectable family of Lauder of Fountainhall. He received all his edu- i Act. Pari., x. 269. » Act. Pari., x. 294. cation in Edinburgh, and passed through the university with considerable 3o6 WILLIAM LAUDER.
Robert Chambers, Thomas Thomson, 1854
6
Computer Program Synthesis Methodologies: Proceedings of ...
... The match succeeds easily between Pari and the first left subtree of Pari:1 as it is shown by the dotted lines which link the successive fragments of the example l. We obtain the following recurrence relation between Pari and Pari4-1 : paro (x) ...
Alan Biermann, G. Guiho, 2012
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A Biographical Dictionary of Eminent Scotsmen: Hamilton, ... - Page 356
... and not very distantly, with the respectable family of Lauder of Fountainhall. He received all his edu- i Act. Pari., x. 269. * Act. Pari., x. 2E4. cation in Edinburgh, and passed lhrough the university with considerable 3t;8 WILLIAM LAUDER.
Robert Chambers, Thomas Thomson, 1855
8
Taliesin 1911-1914 - Page 99
C i (-' '•.-/—••- •. Xlki'l neirs and assigns fnr.r.r. ine fnllnaing drs.-rihed lleal Usiaie. nf nur Lnrd, One Tnnusand Nine Hundred and ^C-GsV^-tS'T-'te- . Drtasreii ^ VI L Wrt-ii 6I Ua Hr-l .....l (uawx iJunjCL JshLarkJ \□ {J pari 'X ni Un- seennd irtrt, ...
9
Lives of illustrious and distinguished Scotsman, forming a ...
... was connected, and not very distantly, with the respectable family of Lauder of Fountainhall. He received all his edu- i Act. Pari., x. 269. • Act Pari., x. 294. ration in Edinburgh, and passed through the university with considerable LAUDER. 355.
10
Action Refinement in Process Algebras - Page 253
The set of axioms C (PARI) x\nil = x (PAR2) x\y = y\x (PARI) (x\y)\z = x\(y\z) (SEQ) a.(x\y) < a.x\y The set of axioms A (Al) (x + y) + z (A2) x + y (A3) x + nil (A4) x + x (Rl) a.(£ie/u, :p,) = x + (y + z) = y + x = x = x = (a.nil) : (£ie/. u, : p.) + £,e/(a.u,) : ;j,- ...
