The function collapse, is defined as follows:For this particular example a complete record of the cardspunched for the run and of the computer results is given below.In the run the APPLY operator operated on the define func-tion to define collapse, and then applied the defined functionto three test cases,The following is a listing of the cards punched for the run:TST M948-371-PO FOX-EERCISE 1DEFINE1( ( (COLLAPSE, (LAMBDA,(L),(COND((ATOM,L), (CONS,L,NIL))( (NULL, (~DR,L) 1 9(COND, ( (ATOM, (CAR,L) ) ,L), (T, (COLLAPSE,(CAR,L) ) ) ) )(T, (APPEND, (COLLAPSE, (CAR,L) ) ,(COLLAPSE(CDR,L) ) ) ))))'I)) 0COLLAPSE ((((A,B), ((c))),( ( ~ 9 (E,F)), (GI, ((H))))) 0COLLAPSE ((A, (B, (C, ( ~ (E) 9 ) ,F, (G, (H9 J) ) 1) ()COLLAPSE ((((((A),B),C),D)~E)) 0STOP))))))))))STOPFIN M948-371-~. FOX-EXERCISE 1These cards were then submitted for a run, following thevarious directions as to deck format and so on given in Chapter5. The results printed out during the running of the problemby the APPLY operator, were the following (where comments on thecomputer output have been added in square brackets) :
TST ~948-371-P. FOX-EXERCISE 1APPLY OPERATOR AS OF SEPTEMBER 1, 1959THE TIME IS NOW 2/16 1139.5READ IN LISTS ...DEFINE( ( (COLLAPSE, (LAMBDA,(L)@ND,( (ATOM, L) ,L, (CDR,X> 1, (COND, ( (ATOM,(CAR,L) ) ,L), (T,~LLAPSE, (CAR,L)) ) ) ) , (T, (APPEND, (COLLAPSE, (CAR,X) ) ,(COLLAPSE,(CDR,L) ) ) ) ) ) ) ) )COLLAPSE( (A, (BY (C, (D, (E) > ) YF, (G, (H, J) ) ) ) )COLLAPSE((((((A>,B>,~>,D),E>>STOPTHE TIME IS NOW 2/16 1139.7.[At this point all the cards through the STOP card have beenread in].OBJECT LIST NOW IS . . .. ere the entire list of atomic symbols, including those justread in, is printed out].
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Artificial Intelli~cnce GroupJ. McC
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Contents1 . Introduction ..........
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2. Recursive Functions of Symbolic
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expression was, defined, the meanin
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Let f be an expression that stands
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There is a twofold reason for depar
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2, eq - 4eq[x;y] is defined if and
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2. sub~t[x;~;z]This function gives
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z;eq[caar[x];z]sub2[x;~];~((u1,vi)
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The S-functLon apply is defined byI
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The list p - could be eliminated, a
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3. LISP PrimerThe features of LISP
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The answer ( ((x A) B) (X A) ) will
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one introducing it into the consequ
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h,~~,pand)Y,SP5a. Rule4>: If j,++h,
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to one of the 10 rules. The formula
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(~111(LAMBDA( ~1 A2 A C) (COND ((NU
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This causes the functions mentioned
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4. The LISP Programming SystemIn th
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Example 3:The following example, on
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In either case, if a machine-langua
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Note that the argument x starts wit
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sion whose first element may be LAM
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5 = (atomic function, arguments): C
- Page 55 and 56: - PROG is a special form described
- Page 57 and 58: When a list beginning with GO is en
- Page 59 and 60: Since the program feature will be u
- Page 61 and 62: and goes ahead after printing out(f
- Page 63 and 64: eturn[fn[a]In terms of the M-type n
- Page 65 and 66: ( , SXD, G0011,4),LD&,G0002)( ,C;LA
- Page 67 and 68: push-down(MAPLIST,BSS, 0)( ,SXD,GOO
- Page 69 and 70: Ls.( ,O,U( ,STO,G0015)( , LXD, $FRE
- Page 71 and 72: Running a LISP ProgramIn this secti
- Page 73 and 74: SET :Note:FLX*:CRD*:FIN:This card w
- Page 75 and 76: Sense switches used:SWITCH NUMBERUS
- Page 77 and 78: The Flexowriter Sys tem (for M.1.T.
- Page 79 and 80: indicates carriage returnindicates
- Page 81 and 82: TEN-ModeThere are ten buffers of co
- Page 83 and 84: ErrorsTyping errors may be erased b
- Page 85 and 86: (from the tab type-in) will be proc
- Page 87 and 88: answerTENCAR ((A@) 0- LINE NUMBER M
- Page 89 and 90: 6. List StructuresMuch of the follo
- Page 91 and 92: y either the list structure of Fig.
- Page 93 and 94: which is represented asFirst we con
- Page 95 and 96: the location of the association lis
- Page 97 and 98: and the decrement of the TXL instru
- Page 99 and 100: the 2's (8's) complement of an octa
- Page 101 and 102: 25207 052567 05257025210 000000 000
- Page 103: garbage collector does a linear swe
- Page 108 and 109: THE TIME IS NOW 2/16 1139.7FUNCTION
- Page 110 and 111: DEFINE( ( (RVRSE, (LAMBDA, (L ) JCO
- Page 113 and 114: 8. Error Indications Given by LISPB
- Page 115 and 116: Errors due to computer inadequacies
- Page 117 and 118: Errors during the operation of the
- Page 119 and 120: 9. Functions Available in LISPIn th
- Page 121 and 122: s[x;y] : machine languageThe value
- Page 123 and 124: eval[e;b] - : machine languageThe r
- Page 125 and 126: Defining Functions:The argument of
- Page 127 and 128: MORE]nconc[x;y]: machine languageTh
- Page 129 and 130: evaluated functions. - map is used
- Page 131 and 132: -ins t [x;y; z]: machine languageHe
- Page 133 and 134: prog[prin2[d~rinl[~];The function p
- Page 135 and 136: puncha[x] : machine languageThe fun
- Page 137 and 138: 9.2 Special Formsquote : machine la
- Page 139 and 140: function[ f ] : machine language; s
- Page 141 and 142: desc[cdr[x];cdr[y]-desc[x;y] : mach
- Page 143 and 144: eturn[^]intv[x] : machine language;
- Page 145 and 146: The program for compsrch has the pr
- Page 147 and 148: NIL;T+The value of - cpl is the loc
- Page 149 and 150: --- ~reaterlp; q] : machine languag
- Page 151 and 152: matrixmultiply[x;y] : machine langu
- Page 153 and 154: 9.5 Alphabetic Index to FunctionsFu
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GENERAL INDEXActive register, 96APP
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GENERAL INDEXFunctions, 3alphabetic
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GENERAL INDEXPropositionalcalculus;