ࡱ>  OQLMNTUVq` +)bjbjqPqP$:: eUJJJ^D^=$h[bEJ8A^888l:J8,Jz !{w(̻# 0=J M|ɵd- =8888^^^D^^^^^^ University of Ljubljana Faculty of Natural Science and Engineering Department of Textiles Assoc. Prof. Krste Dimitrovski, krste.dimitrovski@ntftex.uni-lj.si Helena Gabrijel i , B. Sc, helena.gabrijelcic@ntftex.uni-lj.si INFLUENCE OF FOUNDATION REFLECTANCE ON COLOUR VALUES OF WOVEN FABRICS Abstract: Colour values of woven structure depend on colour of warp and weft threads and constructional parameters. Beside colour, constructional parameters influence also on cover factor of woven fabric. Both size and disposition of spaces between threads, in consequence, influence not only on air and light permeability and fabric's tightness but also on colour of woven fabric's surface. The aim of the research is to analyse the influence of foundation reflectance and its colour on colour values of woven structure. In this purpose, three groups of woven fabrics were woven on the loom, taking into account three different warp densities and five different weft densities in each group. Colour of warp threads differed from the colour of weft threads, but both were constant in all fabrics. The measurements of colour values of woven structures by three different foundations were carried out with spectrophotometer. The colours of foundation were: white, black and colour of analysed woven fabrics. The constructional parameters of fabrics and threads (thread fineness, density, weave) were used in order to design simulations with CAD system Arahne. Colour values of woven fabrics and simulations were, furthermore, also theoretically calculated. Finally, colour differences between calculated and measured colour values of real woven fabrics and simulations and colour differences between fabrics with different foundations were analysed. The results numerically present the influence of foundation and its colour no colour values of both real woven fabrics and simulations by changing constructional parameters of woven fabrics. Moreover, colour values of woven structures and simulations can be theoretically predicted, but only if the influence of foundation reflectance with its dimensions and colour values is considered. Key words: foundation reflectance, colour values, constructional parameters, theoretical calculation of colour values, colour differences 1 INTRODUCTION In practice standardised methods of measuring colour values of woven fabrics are used. These methods recommend besides the usage of spectrophotometer the elimination of foundation influence on colour effect of woven fabrics, what is achieved with many-layered fabrics during measuring. In this way, the problem of foundation, which rises from practical usage of woven fabrics, is omitted. Rarely any woven structure is so tight that no foundation reflectance passes between warp and weft threads. The aim of this research is to numerically analyse different foundations and their influence on colour effect of woven fabrics. 2 THEORETICAL PART Woven fabric is a structure of warp and weft threads, which interlace with each other. The density of warp and weft threads, threads fineness and the way in which threads interlace-weave are constructional parameters which influence on mechanical and physical properties of a structure. Moreover, the change of cover factor's value and fabric's tightness are a consequence of a change of constructional parameters (1). The higher density and fineness are the tighter is woven fabrics. Depending on the weave, colour repeat of can be determined on the surface of woven structure. Colour repeat is a sequence of warp and weft interlacing points of different or similar colour and is composed of three colour surfaces: surface of warp and weft threads and space between threads. The dimensions of three surfaces depend on constructional parameters of woven fabrics, as it is presented on Figure 1, where 1 and 2 are warp and weft threads and 3 is a space between threads. Ao and Aw are spaces between warp and weft threads and do and dw are warp's and weft's diameters (2). With the change of warp density, for example, the size of this component remain constant, but the dimensions of both other components, weft thread and space between threads, are changed. As a consequence, the fractions of three components in one colour repeat change their values with the change of constructional parameter. Likewise, the influence of changing weave and fineness on fractions of colour component could be explained (3).  Figure 1: Presentation of woven fabric with the change of warp density. On the basis of the diameter of the thread, the thread density and the weave the fractions of individual thread and space between threads in the pattern can be calculated. Furthermore, taking into account colour values of warp and weft threads, colour of the surface of woven structure can be theoretically determined (4). 2.1 Foundation and its influence Foundation is a space between threads in a woven structure. Its shape depends on weave, considering four types of pore: in plain weave, in Basket 4 weave between two warps or between one warp and one weft thread and in Twill 4 weave (5). On the other hand, its size depends on thread density and fineness, so that the higher values of density and fineness are the lower is the size of foundation. Such a parameter that take into account foundation is cover factor, which considers density and fineness of threads and presents the influence of foundation on air and light permeability. The colour of woven structure depends besides on colour of warp and weft threads, on foundation reflectance, too. Optically we realise that the woven textile seems brighter, when the foundation colour is bright and darker in the case of dark foundation. The past researches have been avoided the numerical evaluation of the influence of foundation on colour of woven structure because of standardised method of colour measuring. This method recommends the use of multilayered woven fabric in order to exclude the influence of foundation. The non-objective evaluation of the colour of foundation that reflects between the threads consequently remains the problem to consider only with the usage of fabric. 3 EXPERIMENTAL PART In experimental part of the paper the influence of foundation reflectance by different constructional parameters is spectrophotometrically determined. With this purpose, woven fabrics in plain weave are woven on the loom Minifaber with Tis jacquard mechanism. The constructional parameters of warp and weft threads are equal but their colour is different: warp is blue and weft is red, as it is presented in Table 1. Table 1: Constructional parameters and colour values of warp and weft threads and their simulations. ThreadFinenessDiameterTorsionRealSimulation Warp 8(2 tex 0,187 mm 1040 SL* = 22,82L* = 25,00a* = 9,67a* = 5,95b* = -34,55b* = -22,13 Weft 8(2 tex 0,187 mm 1040 SL* = 37,63L* = 39,11a* = 47,22a* = 37,13b* = 16,70b* = 14,39 Woven structures are prepared in three different warp densities and fifteen different weft densities, five with each warp density as is presented in Table 2. Table 2: Warp and weft density of woven fabrics. WeaveWarp density (thr/cm)Weft density (thr/cm)plaingogw1gw2gw3gw4gw540211713,5118,5362220171411312321191715 Three groups of fabrics are analysed taking into account colour values of three different foundations: white printing paper (Epson Ink Jet Photo Paper), black plate included in the measuring equipment of DataColour Spectrophotometer SpectraFlash SF 600 Plus-CT and colour values of many-layered fabric, which is above all standardised method. Such a white and black foundations are chosen because they have minimal a* and b* values but very high (white) or very low (black) L* colour value. White: L* =94,61, a* = 3,79, b* = -12,72. Black: L* = 29,63, a* = 0,03, b* = -0,79. Theoretical predictions of colour values of real fabrics and simulations are calculated according to equations presented in reference (2) and (3). Colour values of threads and woven structure with different foundations are measured with DataColour Spectrophotometer SpectraFlash SF 600 Plus-CT. Additionally, simulations of woven fabrics are prepared with CAD system Arahne considering the same constructional parameters and colour values of threads as in real woven structures (6). Simulations are printed on Epson Ink Jet Photo Paper with Epson Stylus Photo 870. Finally, colour values L*, a* and b* of real woven fabrics and their simulations with different foundations are accurately analysed. Colour differences (E*ab between theoretically predicted and measured colour values are calculated and numerical measurements of the influence of foundations reflectance are evaluated (7). 4 RESULTS OF MEASUREMENTS In Tables from 3 to 5 and Figures from 2 to 4 present measured and calculated colour values of real fabrics -F and their simulations -S are presented with warp density go 40, 36 and 31 threads/cm and different weft densities gw. Table 3: Measured and calculated colour values L*, a*, b* and colour differences (E*ab between real woven fabrics -F and simulations S, when white colour is used as a foundation. go403631gw211713,5118,522201714112321191715 F measuredL*28,129,127,927,626,931,031,530,831,230,631,732,131,632,333,3a*17,516,414,513,812,619,918,817,515,514,522,320,619,619,117,4b*-23,1-24,1-27,4-28,8-31,0-19,7-20,6-22,5-24,6-26,5-16,8-18,8-20,1-20,5-21,8calculatedL*37,538,238,839,239,640,741,242,042,843,644,645,346,146,847,5a*18,016,114,513,312,218,817,816,314,813,319,718,617,516,415,4b*-18,6-20,6-22,3-23,6-24,8-16,4-17,4-18,9-20,4-21,9-13,7-14,7-15,7-16,7-17,7(E*ab10,59,712,012,714,210,410,311,812,313,813,514,015,315,214,9 S measuredL*29,529,429,229,229,030,730,630,530,430,733,634,234,835,235,6a*10,78,78,17,56,910,410,09,28,47,612,111,310,79,99,1b*-16,9-18,9-20,7-22,0-23,1-16,3-17,4-19,2-21,0-22,4-14,5-15,9-17,1-18,3-19,5calculatedL*39,239,840,440,841,242,342,843,644,345,146,046,847,548,248,9a*13,311,810,59,58,614,013,212,010,89,614,914,113,212,411,5b*-11,7-13,2-14,6-15,5-16,5-10,4-11,1-12,3-13,5-14,7-8,7-9,5-10,4-11,2-12,0(E*ab11,312,313,013,514,013,514,115,015,916,514,014,414,515,115,4 Figure 2: Measured-m and calculated-c colour values L*, a*, b* of real woven fabrics -F and simulations S, when white colour is used as a foundation. Table 4: Measured and calculated colour values L*, a*, b* and colour differences (E*ab between real woven fabrics -F and simulations S, when black colour is used as a foundation. go403631gw211713,5118,522201714112321191715 F measuredL*26,826,425,525,424,528,628,027,026,425,728,928,827,927,926,9a*17,616,214,413,512,319,318,617,816,214,521,820,419,719,117,7b*-22,3-23,8-26,7-28,0-29,7-19,8-20,1-21,6-22,8-25,5-16,1-17,9-18,8-19,3-20,6calculatedL*27,526,926,426,125,728,227,927,527,026,629,028,728,428,127,8a*17,415,513,812,611,318,017,015,413,912,318,817,716,515,414,2b*-16,8-18,5-20,1-21,2-22,3-14,0-14,9-16,2-17,5-18,8-10,8-11,6-12,5-13,3-14,1(E*ab5,65,46,86,97,65,95,56,05,97,16,16,87,17,07,4 S measuredL*27,627,327,026,726,428,027,627,327,026,528,327,927,827,427,0a*8,27,26,35,64,98,98,47,56,65,710,59,79,18,27,4b*-12,4-13,5-14,4-15,6-15,7-11,2-11,7-12,3-13,4-14,0-9,1-9,8-10,2-10,8-11,2calculatedL*28,728,127,627,226,829,228,828,427,927,429,729,429,028,728,3a*12,611,19,78,77,713,212,411,19,88,613,913,012,111,210,2b*-10,1-11,4-12,5-13,4-14,2-8,3-8,9-9,9-10,9-11,9-6,1-6,8-7,4-8,1-8,7(E*ab5,24,53,93,83,25,35,04,54,13,64,84,74,34,23,9  Figure 3: Measured-m and calculated-c colour values L*, a*, b* of real woven fabrics -F and simulations S, when black colour is used as a foundation. Table 5: Measured and calculated colour values L*, a*, b* and colour differences (E*ab between real woven fabrics -F and simulation s S, when multilayered fabric is used as a foundation. go403631gw211713,5118,522201714112321191715 F measuredL*26,926,325,525,524,728,627,926,826,025,728,828,327,927,626,7a*17,816,514,913,812,420,119,218,216,215,722,420,820,419,818,8b*-22,4-24,3-27,0-28,3-30,5-19,4-20,6-22,5-25,0-25,7-16,3-18,7-19,2-20,0-21,6calculatedL*27,126,425,725,324,728,027,526,826,225,628,828,327,927,526,9a*20,118,316,615,314,021,920,919,517,816,424,223,022,121,119,9b*-20,1-22,6-25,0-26,7-28,6-17,6-19,0-21,1-23,3-25,3-14,5-16,2-17,5-18,8-20,4(E*ab3,32,52,62,22,42,62,41,92,30,82,53,32,41,71,7 S measuredL*27,427,327,126,927,428,327,927,627,426,928,528,227,827,527,3a*11,79,58,98,411,712,112,111,410,610,114,614,013,312,912,3b*-17,3-18,6-19,9-21,0-17,3-14,4-14,9-16,3-18,0-19,0-11,9-13,1-13,8-14,8-15,8calculatedL*28,127,527,226,828,129,328,928,327,827,330,029,529,128,728,3a*13,512,111,010,113,516,615,914,613,212,018,717,616,816,115,0b*-14,5-16,6-18,0-19,5-14,5-11,0-12,0-13,6-15,6-17,0-8,8-10,1-11,1-12,2-13,5(E*ab5,13,43,32,82,35,74,94,23,62,85,34,94,64,33,7 Figure 4: Measured-m and calculated-c colour values L*, a*, b* of real woven fabrics -F and simulations S, when multilayered fabrics colour is used as a foundation. Table 6 presents colour differences (E*ab between colour values of fabrics with white and black foundation and fabrics, which colour values are measured with multilayered foundation. Index W is for white foundation, index B for black foundation and index P for multilayered. Fabrics with multilayered foundation are taken as standard, as it is the optimal way of measuring in the practise. Index W/P is used for colour difference between white and multilayered foundation and B/P for black and multilayered foundation. Table 6: Colour differences (E*ab between fabrics with different foundation. go403631gw211713,5118,522201714112321191715 FmeasuredW/P1,42,92,52,12,32,33,64,15,35,13,03,83,94,86,8B/P0,20,60,60,50,80,90,71,02,21,20,61,10,81,11,5calculatedW/P10,812,213,514,415,513,214,215,717,218,516,517,618,819,921,3B/P4,35,05,86,36,95,35,76,47,17,76,67,07,58,08,5 SmeasuredW/P2,34,03,23,33,33,54,24,74,85,66,37,28,29,09,7B/P3,85,95,35,46,44,65,05,56,16,64,95,45,66,26,7calculatedW/P10,611,913,214,014,813,314,215,516,818,116,517,718,719,921,0B/P3,43,94,75,25,94,34,75,15,76,25,45,75,96,46,7 5 DISCUSSION 5.1 Colour differences between woven fabrics with different foundations 5.1 1 Real fabrics-measured Tables 3, 4 and 5 present that changing colour of foundation results in different colour effects on the surface of woven structure. The weave of woven fabrics is plain, in which the frequency of interlacing prevents the formation of tight construction. Fabrics are first woven in maximal weft density and than this density is reduced. Thus, the highest weft densities that can be achieved with 40 ends per cm are not higher than 21 and with 36 ends per cm not higher than 22. The increase of weft density is not proportional to decrease of warp density and with warp density 31 threads/cm, the highest weft density that can be achieved is 23 threads/cm. Consequently, the construction of plain weave enables high influence of foundation reflectance. Firstly, we would like to analyse spectrophotometrically determined colour values of real fabrics. Fabrics with white foundation have in generally the highest values of lightness due to high value L* = 94,61 of white paper used as foundation (Table 3). This is, actually, the reason for the highest (E*ab values between patterns with white and multilayered foundation (Table 6). Smaller differences can be observed with a* and b* values, because a* and b* values of both white and black foundation are quite closed to the point zero in the CIE L*a*b* colour space (white: a* = 3,79, b* = -12,72; black: a* = 0,03, b* = -0,79). The comparison of measured L*, a* and b* values of real fabrics in Tables 3, 4 and 5 points out that when the foundation is white there are in generally the highest changes in colour values by reducing the weft density. Colour parameters a* and b* are increasing with the reduce of warp density from 40 to31 threads/cm (compering a* and b* values of fabrics with weft density 21, 22 and 23 by warp densities 40, 36 and 31 threads/cm), because the blue-warp fraction is decreasing with decreasing density. But values a* and b* are decreasing, when weft density is decreasing, because of increased values of blue colour fraction (-b*) and decreased values of red colour fraction (+a*). Lightness L* is in this case decreasing only with the tighter structure go = 40 threads/cm, with 36 threads/cm is almost constant and is increasing with the lowest warp density 31 threads/cm, where there is very high fraction of foundation. Black and multilayered foundations cause changes of all colour parameters L*, a* and b* from high values to low values when weft density is reduced. Patterns become darker (value L*) with both these groups on average for 2 units, parameter a* is less red for 5 units and value b* is more blue for 6 units. In Table 6 (E*ab values present that there is almost no colour difference between patterns with black foundation and multilayered fabrics. Colour differences between patterns with white foundation and multilayered fabrics are higher and depend on warp and weft density. The lower warp and weft density is the higher is (E*ab value. With less tight construction more influence of foundation is present. To begin with warp density 40 threads/cm, where by highest weft density colour difference is 1,4 and by lowest weft density 2,3, but with warp density 31 these values are 3,0 and 6,8. 5.1.2 Real fabrics-calculated Theoretical calculations take into account the colour of foundation and blue and red threads. They predict that all colour parameters L*, a* and b* are increasing with the decrease of warp density from 40 to 31 in all three groups of fabrics with different foundation colour, because of lower fraction of blue component (warp) and higher fraction of red component (weft). Thus, these values decrease with the decrease of weft density, when the red fraction is smaller and warp density remains constant, what causes the increase the blue fraction. That is not the case of patterns with white foundation, where calculated values of lightness L* are increasing when warp and weft density is decreased due to high L* value of white paper. 5.1.3 Simulations- measured, calculated Although, simulations of woven fabrics are designed considering constructional parameters and threads colour values of real fabrics, colour deviations are present due to different formation of colour effect on the surface (printed colour). The influence of foundation reflectance by changing weft density is similar to that on real fabrics. Lightness values L* of simulations are on average higher as those on real fabrics, but in comparison with a* and b* values differences are lower. On the other hand, values a* of simulations are lower and values b* higher as colour values of real fabrics (Figure 2, 3 and 4). Thus, simulations seem to be less red (lower a*) and blue (higher b*) in comparison with real fabrics. However, the influence of foundation colour and warp and weft density tend to be similar to the influence and density change on real fabrics. In Table 6 colour differences between simulations with different foundations are presented. It can be observed that as by real fabrics colour deviations are on average the highest between simulations with white foundation and those with multilayered foundation, taken as standard, while between simulations with black foundations and standard these values are lower. Furthermore, colour deviations are lower between measured colour values as between calculated. 5.2 Colour differences between calculated and measured colour values 5.2.1 Real fabrics Colour values can be predicted with a usage of equations, which consider constructional parameters of woven fabrics and colour values of warp and weft threads. Foundation, its constructional parameters and colour values considerably influence on measured and calculated colour values of woven and simulated structures and differences between these values. Comparison of (E*ab values between calculated and measured colour values in Tables 3, 4 and 5 present that the theoretical calculations catch the most the measured values, when multilayered fabrics are used as foundation (Table 5). In this case, (E*ab values are from 0,8 to 3,3 and the lower both warp and weft density are better are theoretical predictions of colour values (lower (E*ab). The theoretical predictions are not so exact with the usage of white and black foundation, (E*ab values are with black foundation from 5,5 to 7,6 (Table 4) and with white foundation from 9,7 to 15,3 (Table 3). Moreover, colour deviations between calculated and measured colour values are in these two groups increasing with reducing warp and weft density. 5.2.2 Simulations The comparison between (E*ab values of real fabrics and simulations demonstrate that theoretical predictions are the most exact on simulations with foundation of multilayered fabrics, where (E*ab values are from 2,3 to 5,7 (Table 5). However, these (E*ab values of simulations are higher than colour differences of real fabrics and they are lower with lower weft densities. On simulations with black foundation colour values can be predicted better as on real fabrics, here (E*ab values are from 3,2 to 5,3 and are decreasing with reducing weft density, but on real fabrics are from 5,4 to 7,6. And finally, calculated colour values of simulations with white foundation differ from measured values for minimum (E*ab value 11,3 and maximum 16,5. 6 CONCLUSIONS AND FURTHER RESEARCHES In experimental part of the paper the influence of foundation reflectance on colour values of woven fabrics is analysed. Results of measurements point out that the highest the foundation reflectance is the highest is its influence on surface colour of real fabrics and simulations. In our case, white foundation causes the highest deviations between calculated and measured colour values and high colour differences in comparison with fabrics, which have multilayered foundation. Moreover, the influence of foundation colour can achieve such a dimensions that dominates the colour effects of warp and weft threads on the surface, especially when warp and weft density are low and the fraction of foundation is high. The influence of foundation reflectance can be also predicted, but more successfully in the case of foundation, which colour is similar to colour values of woven fabric. In practise, woven structures are often placed on other materials or fabrics with different colour values. Consequently, to avoid inconvenient influence of foundation reflectance, foundations with similar colour values to colour of woven surface should be used or its colour values a* and b* should be as close to values zero in CIEL*a*b* colour space as it is possible. In further researches the analyses should be enlarged on other weaves, with different frequency and disposition of interlacing points and different shapes of spaces between threads. The possibility of theoretical calculation of colour values on different weaves with changing warp and weft density should be estimated and detailed comparison with plain weave should be done. This choice of weaves should include weaves, in which there is a possibility of higher warp and weft density. 7 REFERENCES (1) Newton, A. The Comparison of Woven Fabrics by Reference to Their Tightness, Journal of Textile Institute, 86 (2), 1995, p. 232-239 (2) Dimitrovski, K., Gabrijel i , H. Napovedovanje barvnih vrednosti ~akarskih tkanin = Predicting of colour values of jacquard fabrics. Tekstilec, 2002, letn. 45, at. 7/8, str.179-194. (3) Gabrijel i , H., Dimitrovski, K.. Influence of thread fineness and warp and weft density on colour values of woven surfaces. V: Golob, Vera (ur.), Jeler, Slava (ur.), Stjepanovi , Zoran (ur.). Color & textiles : proceedings. 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Predicting of colour values of jacquard fabrics. V: 24. medzinrodn konferencia Quo vadis textrinum, 16. - 17.5.2002, Tatransk Lomnica, Vysok Tatry : spolo ensk a odborn stretnutie textilnej verejnosti a vrobcov tk skej techniky. }ilina: NMC, 2002, str. 27-37 (5) Ko evar, T. N. Vpliv parametrov konstrukcije in kompozicije tkanin na opti no meaanje barv na njeni povraini : doktorska disertacija. Ljubljana, 2000, p. 232 (6) http//www.arahne.si (7) Mc Donald, R. (1997). Colour Physic for Industry, Society of Dyers and Colourists Bradford, (2nd ed.), ISBN 0 90 1956 70 8, England  EMBED Excel.Sheet.8   EMBED Excel.Sheet.8   EMBED Excel.Sheet.8  '1(K((((( ) )()))*)+)2$ \`0Xp@ P !$`'0*-/2p5@8;=@CPF I V^`V ,1. 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Um/rSU@T=DPDMDQDNDRDO?SUC~<}@U=DPDMDQDNDRDO?SU؜@U=DPDMDQDNDRDO?SU&W@U=DPDMDQDNDRDO?SUQ|R @U=DPDMDQDNDRDO?Ygo=36YZ Zgv$Z6@4@1@,@&@[TKANINA [L*m$[R@@@@@\ \a*m$\ @ @@T@@] ]b*m$]t֡^ ^L*r^g,<@^O];@^^ۧ(w;@^g3 ;@^mϗ-=@dyi<@dl"[<@d;@dMMҖ^;@e ea*re<v*@exU(@e+=5&@e,W&#@eI!@f fb*rf@3\ f`!f1$#fzm%fq0c!'g"DE*ab?gh#TKANINA hm/rShBP/l@U=D^D[D_D\D`D]?Sh, d@h=D^D[D_D\D`D]?Shi@h=D^D[D_D\D`D]?Shx)5@h=D^D[D_D\D`D]?Sh\x@h=D^D[D_D\D`D]?i#SIMULA. im/rSiF#,@h=DdDaDeDbDfDc?Si+@i=DdDaDeDbDfDc?Sif O@i=DdDaDeDbDfDc?SiŊ@i=DdDaDeDbDfDc?SiZmA/ @i=DdDaDeDbDfDc?mgo=31mn ngv$n7@5@3@1@.@oTKANINA oL*m$o@~@ԥ@¥@ @p pa*m$p @@؞@ĝ@@q qb*m$q(X@3r rL*rrЕH<@rE<@r Cg<@r($@b<@rY<=7;@s sa*rs)#2@sC{FG1@s\j0@sz.@s=oco,@t tb*rt_c%t꠮b?'te(thG*tNk8,uSIMULA. uL*m$u@ʥ@@j@@v va*m$vd@X@H@@@@w wb*m$wЏԐ|x xL*rx9_=@xiJk^=@x򈿤x=@xz]4Z<@x2S<@y ya*ryf #>+@ys)*@y}r.V.(@yr3S&@yQ9ny$@z zb*rz}lz>2%zR.zη- zȔ~{!{"DE*ab?{|#TKANINA |m/rS|[e@i=DrDoDsDpDtDq?S|#G>@|=DrDoDsDpDtDq?S|fZ-x@|=DrDoDsDpDtDq?S|kFۊ@|=DrDoDsDpDtDq?S|Q7@|=DrDoDsDpDtDq?}#SIMULA. }m/rS} $@|=DxDuDyDvDzDw?S}06>@}=DxDuDyDvDzDw?S}I@}=DxDuDyDvDzDw?S}`=%2@}=DxDuDyDvDzDw?S}&@}=DxDuDyDvDzDw?:5tLBBttt.(ALBBtttLBBttt.T0bjb bbTbjjjjjjezeTijjbTTb! 3.VE  PLASTI!go=40 gv$5@1@+@&@!@TKANINA L*m$@@@@D@ a*m$ț@ԙ@8@@l@ b*m$$ʧ L*r-;@>\:@j/49@4 YB9@vSK8@ a*rɣi$4@Y8cR2@ӕW0@װ.@ue+@ b*rU#4%eA6L9cm셈:퍔<SIMULA. 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