0 #) Z1 $1 Z2 $2 Z3 $3 Z4 $4 Z5 $5 Z6 $6 Z7 $7 Z8 $8 Z9 $9 Z10 $10 &0 & (0 ( 0 (# )0 ) ,0 , 0 -> .0 ... 0 .= :0 : ;0 ; =0 = @0 @proof [0 [ ]0 ] a0 according 0 aggregate 0 and 0 antonym 0 as X4 associativity 0 assume X8 asymmetry 0 attr x0 axiom 0 be 0 begin 0 being '0 by 0 canceled 0 case 0 cases 0 cluster Y1 coherence X6 commutativity Y2 compatibility X7 connectedness 0 consider Y3 consistency D7 constructors %0 contradiction 0 correctness Q1 def 0 deffunc 0 define +0 definition D3 definitions 0 defpred 0 does >0 end 0 environ e0 equals 0 ex 0 exactly Y4 existence 0 for "0 from 0 func 0 given 0 hence 0 hereby 0 holds X9 idempotence #0 identify 0 if 0 iff 0 implies X10 involutiveness X3 irreflexivity 0 is 0 it 0 let 0 means 0 mode 0 non 0 not -0 notation D2 notations <0 now 0 of 0 or 0 otherwise 0 over 0 per 0 pred 0 prefix X11 projectivity /0 proof 0 provided 0 qua 0 reconsider 0 redefine c0 reduce Y6 reducibility X2 reflexivity *0 registration D6 registrations D8 requirements 0 reserve Q2 sch 0 scheme D5 schemes s0 section 0 selector 0 set X12 sethood 0 st 0 struct 0 such 0 suppose X1 symmetry 0 synonym 0 take 0 that 0 the 0 then 0 theorem D4 theorems $0 thesis 0 thus t0 to X5 transitivity Y5 uniqueness D1 vocabularies r0 wrt 0 where w0 when h0 with {0 { }0 }