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db0b8510e9089df1439c9c8208ec24ed25727b75 | aaebbe73cc851ba9ed8a3493abedb739d122533a | /code/resource/scene/yiji/yj_3_3.sce | a854b4c288a812d8989c2018e28b038114bef541 | [] | no_license | coeux/lingyu-meisha-jp | 7bc1309bf8304a294f9a42d23b985879a28afbc0 | 11972819254b8567cda33d17ffc40b384019a936 | refs/heads/master | 2021-01-21T13:48:12.593930 | 2017-02-14T06:46:02 | 2017-02-14T06:46:02 | 81,812,311 | 1 | 2 | null | null | null | null | UTF-8 | Scilab | false | false | 2,885 | sce | yj_3_3.sce | <?xml version="1.0" encoding="utf-8" ?>
<Scene>
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|
8be31ce473d0c6ece3a05ac57e9ec6a6ef974b80 | 8217f7986187902617ad1bf89cb789618a90dd0a | /source/2.4/examples/intersci-examples/ex8.sce | bd00bfef82269c5e1c112dbf9bcf8d8bc5f242c4 | [
"LicenseRef-scancode-public-domain",
"LicenseRef-scancode-warranty-disclaimer"
] | permissive | clg55/Scilab-Workbench | 4ebc01d2daea5026ad07fbfc53e16d4b29179502 | 9f8fd29c7f2a98100fa9aed8b58f6768d24a1875 | refs/heads/master | 2023-05-31T04:06:22.931111 | 2022-09-13T14:41:51 | 2022-09-13T14:41:51 | 258,270,193 | 0 | 1 | null | null | null | null | UTF-8 | Scilab | false | false | 500 | sce | ex8.sce | //1-Creating interface source file (matusr.f)
// from ex8fi.desc file by call to intersci
// Making object files
// Interface file '/tmp/ex8fi.o'
// User's files '/tmp/ex8c.o';
files=G_make(['/tmp/ex8fi.o','/tmp/ex8c.o'],'ex8.dll');
//2-Link object files .o with addinter
//addinter(files,'ex8fi',matusr_funs);
exec('ex8fi.sce');
//Test Scilab functions:
//calc8: matrix of integer type created by C function (malloc and free).
a=calc8();
if norm(a - matrix(0:14,3,5)) > %eps then pause,end
|
9c64836ff003dc2e7b1f07f1948a71c2bbfe7ae5 | 449d555969bfd7befe906877abab098c6e63a0e8 | /2666/CH13/EX13.14/13_14.sce | 057566b15b682aad61a7b909da9b72fd6d785afa | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 559 | sce | 13_14.sce |
clc
//initialisation of variables
Co=25.5//percent
Co2=6.58//percent
H2=13.20//percent
H20=6.23//percent
N2=48.49*100//percent
CO2=17.70//percent
CO=0.17//percent
O2=0.0268//percent
n=0.7945//mol
e=0.2701//mol
h=0.1935//mol
w=0.21//mol
//CALCULATIONS
D=((CO2*100)+(CO*100))*0.0001//mol
F=((Co*100)+(Co2*100))*0.0001//mol
E=(D*100)/(F*100)//mol
e=N2*E*0.0001//mol
D1=n-e//mol
A1=D1/0.79//mol
A2=A1/E//mols
F1=h/w//cu ft air per cu ft fuel
T=A2/F1*100//percent
//RESULTS
printf('The percent of theoretical air equals=% f percent',T)
|
204f37ad273049357b7b7dce5a228666d35acb81 | 449d555969bfd7befe906877abab098c6e63a0e8 | /659/CH12/EX12.2/exm12_2.sce | 7c8bad3ad19455303106ff1ee9def78d26c62819 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 1,415 | sce | exm12_2.sce | // Example12.2
//A file named DATA contains a series of integer numbers. Code a program
//to read these numbers and then write all 'odd' numbers to a file to be
//called ODD and all 'even' numbers to a file to be called EVEN.
warning('off');
//Input numbers in the DATA.txt file
printf("Contents of DATA file\n");
f1=mopen('DATA.txt','wt');
for i=1:30
number(i)=scanf("%d");
if(number(i) == -1)
break;
end
mfprintf(f1,'%d\n',number(i));
end
mclose(f1);
f2=mopen('ODD.txt','wt');
f3=mopen('EVEN.txt','wt');
f1=mopen('DATA.txt','rt');
//Read numbers from DATA file
EOF=length(number);
i=1;
even=0;
odd=0;
while (i<EOF)
[n,number]=mfscanf(f1," %d")
if(pmodulo(number,2)==0)
mfprintf(f3,'%d\n',number);
even=even+1;
else
mfprintf(f2,'%d\n',number);
odd=odd+1;
end
i=i+1;
end
mclose(f1);
mclose(f2);
mclose(f3);
//Write odd numbers in the ODD.txt file
f2=mopen('ODD.txt','rt');
printf("\nContents of ODD file\n");
i=1;
while (i<=odd)
[n,number]=mfscanf(f2,"%d")
printf("%4d",number);
i=i+1;
end
//Write even numbers in the EVEN.txt file
f3=mopen('EVEN.txt','rt');
printf("\nContents of EVEN file\n");
i=1;
while (i<=even)
[n,number]=mfscanf(f3,"%d")
printf("%4d",number);
i=i+1;
end
//close the files
mclose(f2);
mclose(f3);
|
f2896d6b0bad6492fbc9b7a3489e1e4731840448 | 449d555969bfd7befe906877abab098c6e63a0e8 | /839/CH15/EX15.2/Example_15_2.sce | 3dbe02fbbe8675b8728a3258893b3be0bd6f3ef9 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 656 | sce | Example_15_2.sce | //clear//
clear;
clc;
//Example 15.2
//Given
Tca = 70; //[C]
Tcb = 130; //[C]
Tha = 240; //[C]
Thb = 120; //[C]
//Solution
//Using Eq.(15.7) and (15.8)
neta_h = (Tcb-Tca)/(Tha-Tca);
Z = (Tha-Thb)/(Tcb-Tca);
//From Fig 15.7a, the correction factor is found
Fg = 0.735;
//the temperature drops are
//At shell inlet:
deltaT_i = Tha-Tcb; //[C]
//At shell outlet:
deltaT_o = Thb-Tca; //[C]
Log_T = (deltaT_i-deltaT_o)/log(deltaT_i/deltaT_o);
// the correct value of Log_T is
Log_T = Fg*Log_T; //[C]
disp('C',Log_T,'The correct mean emperature drop is')
//Because of low value of Fg, a 1-2 heat exchanger is not suitable for this duty
|
e9b24160bba0f354f366e0f6eb876fb10625c9c9 | 449d555969bfd7befe906877abab098c6e63a0e8 | /1332/CH12/EX12.5/12_5.sce | 8d07e690a1e942302f11d35f50494e4ba693645a | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 2,455 | sce | 12_5.sce | //Example 12.5
//Interpolation Methods
//Page no. 403
clc;close;clear;
x=[0,1,2,3,4];
y=[0,1,8,27,64];
//Inverse lagrange Method
P=0;
y1=20;
for k=0:4
p=x(k+1)
for j=0:4
if(j~=k)
p=p*((y1-y(j+1))/(y(k+1)-y(j+1)))
end
end
P=P+p;
end
disp(P,'Inverse Lagrange interpolation x=')
//Newton's divide difference interpolation
x1=x;
deff('xi=P(a,b,d,y)','xi=(b(d+1)-b(d))/(a(d+y)-a(d))') //function for finding polynomials
for i=1:2
for j=1:5-i
z(j,i)=P(y,x,j,i)
x(j)=z(j,i)
end
end
z(5,1)=0;
printf('\n\n y\tx f(y0,y1) f(y0,y1,y3)\n')
printf('------------------------------------------\n')
for j=1:5
printf(' %i\t%i \t%i\t\t%i\t\n',y(1,j),x1(1,j),z(j,1),z(j,2))
end
y1=20;
f=x1(4)+(y1-y(4))*(z(4,1))+(y1-y(4))*(y1-y(5))*z(4,2)
printf('\n\nNewton Divide Difference x(20)=%.2f',f)
x=x1;
//Iterated Linear Interpolation
function [x,y,z]=tran(a,b) // function for exchanging values
z=a;y=b;x=z;
endfunction
deff('y=P(a,b,c,d,e)','y=(c(d)*b(d+1)-c(d+e)*b(d))/(a(d+e)-a(d))') //function for finding polynomials
y1=20
[y(4),y(1),a]=tran(y(1),y(4))
[y(3),y(2),a]=tran(y(2),y(3))
[x(4),x(1),a]=tran(x(1),x(4))
[x(3),x(2),a]=tran(x(2),x(3))
for i=1:5
y1_y(i)=y1-y(i);
end
printf('y\ty1-y\tx\n')
printf('------------------\n')
for i=1:5
printf('%.1f\t%i\t%i\n',y(i),y1_y(i),x(i))
end
printf('\n\nPolynomials\n')
printf('-----------\n')
for i=1:4
for j=1:5-i
printf('%f\n',P(y,x,y1_y,j,i))
x(j)=P(y,x,y1_y,j,i)
end
printf('\n\n')
end
printf('Iterated Linear Interpolation x(20) = %f',x(j))
x=[0,1,2,3,4];
y=[0,1,8,27,64];
y1=y;
//Suggested Interpolation
for i=1:4
for j=1:5-i
z(j,i)=y(j+1)-y(j);
y(j)=z(j,i)
end
end
printf('\n\n\n x\ty\tdy\td2y\td3y\td4y\n')
printf('--------------------------------------------\n')
for i=1:5
printf(' %i\t%i\t%i\t%i\t%i\t%i\n',x(i),y1(i),z(i,1),z(i,2),z(i,3),z(i,4))
end
s=poly(0,'s')
p=y1(4);k=3;
for i=1:3
r=1;
for j=1:i
r=r*(s+(j-1))
end
r=r*z(k,i)/factorial(j);
k=k-1;
p=p+r;
printf('\n\nStage %i :',i)
disp(p)
end
s0=-7/19;
disp(s0,'s0=');
s1=(-7-s0*(s0+1)*6)/19
disp(s1,'s1=')
disp(3+s1,'x1=')
s2=(-7-s1*(s1+1)*6-s1*(s1+1)*(s1+2))/19
disp(s2,'s2=')
x2=3+s2;
disp(x2,'Suggested Interpolation x(20)='); |
6c9722a47a28eae00b6ddb9d6e25ab5e3f370022 | 449d555969bfd7befe906877abab098c6e63a0e8 | /2837/CH14/EX14.7/Ex14_7.sce | f8cc312e2ffa13103cd32a5fc30ccc8c8ec5d867 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 428 | sce | Ex14_7.sce | clc
clear
//Initalization of variables
hv=14000 //Btu/lb
ef=0.4
tmin=80 //F
tmid=300 //F
m=13 //lb
c=0.27
tmean=2300 //F
//calculations
heat=ef*hv
Qavail=heat*(tmean-tmin)/(tmean+460)
Q=m*c*(tmean-tmid)
Q2=Q- (tmin+460)*m*c*log((tmean+460)/(tmid+460))
tot=Qavail+Q2
//results
printf("Total available energy = %d Btu/lb of fuel",tot)
disp("The answer is a bit different due to rounding off error in textbook")
|
7a186180f7c2a598f2ade5649276acb6e681227d | 6cbc9ef86318b4cfcbe32fc27dc997eea5d0ae94 | /nana/perf/assert.tst | eeae0ec97b92384e61cfabd830885799ddfba70e | [
"BSD-3-Clause",
"BSD-2-Clause"
] | permissive | sasagawa888/eisl | c60c8307cf4ba1be20be15a4d59005f04b2b348e | 450e09dbb59139621981f1104eefcad19957de2a | refs/heads/master | 2023-09-03T17:48:38.297684 | 2023-09-02T05:42:40 | 2023-09-02T05:42:40 | 168,798,493 | 200 | 25 | NOASSERTION | 2023-06-17T21:16:28 | 2019-02-02T05:35:38 | Common Lisp | UTF-8 | Scilab | false | false | 119 | tst | assert.tst | assert(i >= 10);
BSD_assert(i >= 10);
TRAD_assert(i >= 10);
I(i >= 10);
DI(i >= 10);
I(gf>=0.0);gfs=sqrt(gf);I(0<=gfs); |
d727ac528f63fc1326c46bfa440e3bdebbcbcd4d | 51683e3e67826b9d2adb221486fac8085138fb15 | /Controle/OnlyPIFeedBackLoop.sce | 5c687cdfeb849c56e7b63d9cfaa3d57b2fc72df6 | [] | no_license | ValdirPedrinho/Main | d4a009b7608ad28f92b7a8aac6757da1f6333f18 | 0d42299d5aef2095981bbdc3a23cfbedd71f83f5 | refs/heads/master | 2021-09-02T19:54:21.239257 | 2018-01-03T20:25:25 | 2018-01-03T20:25:25 | null | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 1,259 | sce | OnlyPIFeedBackLoop.sce | clc;
delete(gcf());
clear;
xdel(winsid());
// ============================================================================
kilo = 1000;
mega = 1000*kilo;
giga = 1000*mega;
mili = 0.001;
micro = 0.001*mili;
nano = 0.001*micro;
// ============================================================================
step_simul = 1*micro;
t_simul = 1;
t = [0:step_simul:t_simul];
ref = ones(1,length(t));
fsp = 15;
Tsp = 1/fsp;
u1 = ones(1,round(t_simul/Tsp));
N1=0:length(u1)-1;
// ============================================================================
Kp = 1.15;
Taui = 50*mili;
// ============================================================================
s = poly(0,'s');
Gs = Kp+1/(Taui*s);
Gs = syslin('c',Gs);
Hs = Gs/(1+Gs);
Pf = (1+Kp*Taui*s*0.1)/(1+Kp*Taui*s)
Pf = syslin('c',Pf);
Ytc = csim('step',t,Pf*Hs);
hfig = figure();
hfig.background=-2;
plot2d(t',[ref' Ytc']);
xtitle("Continuo");
// ============================================================================
z = poly(0,'z');
s = (2/Tsp)*(z-1)/(z+1);
Gz = Kp+1/(Taui*s);
Gz = syslin('d',Gz);
Hz = Gz/(1+Gz)
Pf = (1+Kp*Taui*s*0.1)/(1+Kp*Taui*s)
Pf = syslin('d',Pf);
Ydb = dsimul(tf2ss(Pf*Hz),u1);
hfig = figure();
hfig.background=-2;
plot2d2(N1',[u1' Ydb']);
xtitle("Bilinear");
|
e8a28aa13dc25bfdf3b25cb6e8ed18b3b9372982 | 449d555969bfd7befe906877abab098c6e63a0e8 | /635/CH5/EX5.9/Ch05Ex9.sci | ef79d0ad0ca7409ba04e96423455c4b6083d1c42 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 710 | sci | Ch05Ex9.sci | // Scilab Code Ex5.9 Determining total force from its resolved component in a given direction: Page-168 (2010)
h1 = 1; k1 = -1; l1 = 0 // Miller indices for first set of planes
h2 = 1; k2 = 0; l2 = 0; // Miller indices for second set of planes
F_100 = 130; // Resolved component of force along [100] direction, N
cos_theta = (h1*h2+k1*k2+l1*l2)/(sqrt(h1^2+k1^2+l1^2)*sqrt(h2^2+k2^2+l2^2)); // Cosine of angle between [1 -1 0] and [100] directions
// As F/F_100 = cos_theta, solving for F
F_110 = F_100/cos_theta; // Applied force along [1 -1 0] direction, N
printf("\nThe applied force along [1-10] direction = %3d N", F_110);
// Result
// The applied force along [1-10] direction = 183 N |
38c9eeabb2b28640e12b4f5c7161cba936b926b7 | 8217f7986187902617ad1bf89cb789618a90dd0a | /source/2.2/macros/percent/%pqp.sci | b596c0859ccfd31f7d77ee21646cc92cea6bdea1 | [
"MIT",
"LicenseRef-scancode-warranty-disclaimer",
"LicenseRef-scancode-public-domain"
] | permissive | clg55/Scilab-Workbench | 4ebc01d2daea5026ad07fbfc53e16d4b29179502 | 9f8fd29c7f2a98100fa9aed8b58f6768d24a1875 | refs/heads/master | 2023-05-31T04:06:22.931111 | 2022-09-13T14:41:51 | 2022-09-13T14:41:51 | 258,270,193 | 0 | 1 | null | null | null | null | UTF-8 | Scilab | false | false | 84 | sci | %pqp.sci | //<f>=%pqp(p1,p2)
//f= p1.\p2
//!
[p1,p2]=simp(p1,p2)
f=tlist('r',p2,p1,[])
//end
|
168a704b7d3437a92b6ac7a46ae49f169e8688eb | 786f4889a44528121ba13abdf284f206c1e6553a | /diff/test-2D.sce | 953ba76ee94849d24f8e0b0fb42f1799afb0044b | [] | no_license | Arttaaz/MNBPLS | a151d44e13da5016e60944d7df539f4470286449 | 48eb509fdc834218e57738ffa0c391617e8fd359 | refs/heads/master | 2020-04-28T10:37:25.692040 | 2019-03-17T21:54:28 | 2019-03-17T21:54:28 | 175,208,639 | 1 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 579 | sce | test-2D.sce |
Nx=100;
Ny=100;
nu=0.001
Lx=1;
Ly=1;
Tf=0.5;
function u=conv(y, x)
alpha=1;
bento=1;
u=bento*[cos(alpha)*x-sin(alpha)*y,sin(alpha)*x+cos(alpha)*y];
endfunction
function z=phi_0(y, x)
p_0=[0.5 0.3];
r_0=0.2;
if (x-p_0(1))**2+(y-p_0(2))**2>r_0**2 then
z=0;
else
z=1-((x-p_0(1))**2+(y-p_0(2))**2)/r_0**2;
end
endfunction
exec("dif-conv-2D.sce")
//---------------------
//TODO affichage graphique
//--------------------
scf;
// plot([maillage_x maillage_y], [phi_i phi]);
plot3d(maillage_y, maillage_x, phi_i);
scf;
plot3d(maillage_y, maillage_x, phi)
|
490b2d32496f2389d7fdc800135b43c9e14890a8 | e04f3a1f9e98fd043a65910a1d4e52bdfff0d6e4 | /New LSTMAttn Model/.data/form-split/DEVELOPMENT-LANGUAGES/oto-manguean/otm.tst | 0785a7767475f8a71320ef6898e4f873eebfafc8 | [] | no_license | davidgu13/Lemma-vs-Form-Splits | c154f1c0c7b84ba5b325b17507012d41b9ad5cfe | 3cce087f756420523f5a14234d02482452a7bfa5 | refs/heads/master | 2023-08-01T16:15:52.417307 | 2021-09-14T20:19:28 | 2021-09-14T20:19:28 | 395,023,433 | 3 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 147,150 | tst | otm.tst | ʔa²-do V;IPFV;SG;2;PRS
hwa¹²ʔt’i V;PRF;SG;3
ʔba²ʔts’i V;PRF;PL;1
yä¹ V;PFV;SG;1
n=kä¹²ni V;IRR;SG;2
ʔạ¹-pa¹nt’ë²di V;PRF;PL;3
tsä²ki V;IPFV;SG;1;PRS
ʔbạ¹²i V;PRF;SG;3
pẹ¹²hni V;IPFV;SG;1;PST
n=thë²-ndo V;PFV;SG;2
n=hye² V;IPFV;SG;1;PRS
ʔä²nba²-tho¹ho V;PRF;SG;3
za¹nt’i V;PFV;SG;2
n=hwä¹ni V;IPFV;SG;1;PST
ʔyä¹²ni V;IPFV;SG;2;PST
ʔẹ¹nts’i V;PRF;SG;3
k’ä¹-ma²nʔʉ V;IRR;SG;3
ʔø¹de V;PRF;SG;3
nde²-hme V;IPFV;SG;3;PST
xʉ²di V;PRF;PL;2
xä¹-gu V;PRF;SG;2
xa¹ʔmi V;PRF;SG;1
ʔyo¹ V;PRF;SG;1
t’ø²ʔts’e V;PFV;SG;3
jʉ¹ki V;PRF;PL;1
ʔu¹²di V;IRR;SG;1
n=kä¹²ni V;PRF;SG;2
ne²k-ma²nho V;PRF;PL;3
tsʉ¹ V;PFV;SG;2
pa¹xt’i V;PRF;PL;1
pʉ¹²nts’i V;PFV;SG;3
tsi¹²ya V;IRR;SG;1
xä¹²gi V;PFV;SG;2
t’ø¹ʔts’e V;PFV;SG;2
n=ʔyä²nt’ʉ V;PFV;SG;2
ts’ä¹²t’i V;PRF;PL;1
ʔẹ¹t’i V;PRF;SG;3
hë¹m-bi V;PRF;SG;3
sẹ¹ya²bi V;PRF;SG;2
n=tä² V;IPFV;SG;2;PRS
hä¹ʔts’i V;PFV;SG;3
ʔyẹ²ʔt’i V;IPFV;SG;1;PST
ʔë²r-bi V;PRF;PL;3
hä¹²ts’i V;IPFV;SG;3;PST
yo²t’i V;PRF;PL;3
n=k’ʉ¹²nts’i V;PRF;SG;3
n=nu²-te V;IRR;SG;2
ti²ts’i V;IPFV;SG;3;PST
xo¹²ts’i V;PFV;SG;3
tạ²t’i V;IPFV;SG;3;PST
ʔä²m-hu²di V;PRF;SG;1
ka¹di V;PRF;PL;2
kø¹²xke V;PRF;SG;2
ʔa²-ʔyu V;IRR;SG;2
gạ¹²t’i V;PRF;SG;1
pʉ¹²ngi V;PRF;SG;3
kä¹ti V;PRF;SG;2
ʔë²r-bi V;PRF;PL;1
gë¹ V;IPFV;SG;1;PST
so¹ni V;PRF;PL;2
po²ki V;IRR;SG;3
tsi¹² V;PRF;PL;3
n=tä²s-pi V;IRR;SG;2
n=k’ʉ¹²nt’i V;PRF;PL;3
n=ʔa²ts’i V;IPFV;SG;1;PRS
hu¹ni V;IPFV;SG;2;PST
n=tä²s-pi V;IPFV;SG;1;PST
ʔa¹ka¹-ʔyo V;IPFV;SG;3;PRS
kʉ¹²xki V;IPFV;SG;2;PST
pø²ʔt’e V;IPFV;SG;1;PST
ʔa²-do V;PRF;PL;1
wë²n=tho V;PFV;SG;2
n=du²-thä V;PRF;SG;2
ʔyä²-tsạ²=bi V;IPFV;SG;1;PRS
tsạ²-te V;IPFV;SG;3;PRS
jo¹ni V;IPFV;SG;2;PST
pa²-te V;IPFV;SG;1;PST
ʔbẹ¹t’o V;PRF;PL;1
ʔe¹ke V;PRF;PL;1
ne¹²gi V;PRF;SG;3
tsi¹²ni V;IRR;SG;3
tä²ngi V;PRF;PL;3
thʉ¹ti V;IPFV;SG;3;PST
wä²pa²-ka²fe V;PFV;SG;3
fẹ²-jʉ V;PFV;SG;3
hwi¹xt’i V;IPFV;SG;3;PST
mbo²ʔts’i V;IPFV;SG;2;PST
xạ¹t’i V;IPFV;SG;2;PRS
nda²nts’i V;PRF;SG;3
yʉ¹²n-zi²nni V;IPFV;SG;3;PRS
n=thʉ²ʔts’i V;IRR;SG;3
tsa²-ʔyä V;PFV;SG;2
thʉ¹nt’i V;IPFV;SG;2;PST
yä²hni V;IRR;SG;1
ma¹ti V;IPFV;SG;3;PST
fa¹²ʔts’i V;IPFV;SG;1;PRS
ʔẹ¹t’i V;IPFV;SG;1;PRS
ʔï²ti V;IPFV;SG;3;PRS
n=ʔdo²ʔts’i V;PRF;SG;1
yä¹²-ma²mbʉ²ʔts’i V;PRF;PL;2
yo¹²ʔt’i V;PRF;PL;1
tẹ²ʔts’i V;IRR;SG;1
ts’ä¹nt’i V;IPFV;SG;2;PRS
jʉ²nni V;PRF;PL;1
ʔbʉ¹²i V;IPFV;SG;1;PST
kø¹nni V;IRR;SG;1
tʉ²ngi V;IPFV;SG;3;PST
mu²ʔt’i V;IRR;SG;1
hë¹ʔts’i V;PRF;PL;1
hu¹t’i V;IPFV;SG;1;PST
pa¹xt’i V;IPFV;SG;3;PST
ʔä²t’i V;IRR;SG;2
dä²-xo²ki V;IRR;SG;3
sẹ²ya V;PFV;SG;2
k’ä¹ V;PRF;PL;3
pø²ke V;PRF;PL;2
tsi²nni V;IPFV;SG;2;PRS
ne¹t’i V;PRF;PL;1
n=tu¹²ʔts’i V;PRF;SG;2
so¹ni V;PRF;SG;2
n=k’ʉ¹²nt’i V;PFV;SG;1
ʔu¹ni V;IRR;SG;2
da²t’i V;IPFV;SG;2;PST
n=du²-thä V;PRF;SG;3
tso²t’i V;IPFV;SG;3;PST
pa¹²nt’i V;PFV;SG;3
n=pạ¹ V;PRF;SG;3
tï²ʔt’i V;IPFV;SG;1;PRS
tsạ¹²-ma²nhëi V;PFV;SG;3
jʉ¹ʔts’i V;IRR;SG;3
di¹²nts’i V;PRF;PL;3
po²pa²-de¹he V;PFV;SG;3
fạ²ʔts’i V;IPFV;SG;1;PST
n=ʔbạ²n-yä V;PRF;PL;3
jwa²di V;PFV;SG;1
n=ʔyo²ʔts’i V;IPFV;SG;2;PST
fʉ²t’i V;IRR;SG;1
n=dẹ²ki V;IPFV;SG;2;PST
ʔbʉ¹²i V;IPFV;SG;3;PST
fø²t’e V;PRF;SG;2
xa¹²xi V;IPFV;SG;1;PRS
ha¹hni V;PFV;SG;3
kwa²ti V;PFV;SG;3
kʉ²t’i V;IPFV;SG;3;PST
hë¹ki V;IPFV;SG;3;PRS
ʔë²t’i V;IPFV;SG;2;PRS
ʔe¹ngi V;IPFV;SG;2;PST
ʔbø²t’e V;IPFV;SG;1;PST
tsạ¹²-ma²nʔʉ V;IPFV;SG;2;PRS
n=tso¹di V;IPFV;SG;2;PRS
n=ts’ʉ²nt’ʉ V;IPFV;SG;3;PRS
wä²ns-pi V;PRF;SG;2
ya¹²ʔts’i V;IRR;SG;3
ʔä¹m-bi V;IRR;SG;1
kwa²r-pi V;PRF;PL;1
n=du¹ V;IPFV;SG;2;PRS
k’wa¹nt’i V;IRR;SG;3
n=xa¹²-ndo V;PFV;SG;3
pa¹-pi yø² t’o V;IPFV;SG;3;PST
pʉ¹t’i V;IPFV;SG;2;PRS
ʔbạ¹ʔt’i V;PRF;PL;3
xø¹t’e V;PRF;PL;3
thä²nts’i V;PRF;PL;1
tsạ¹²-ma²nkʉ¹²hi V;PRF;SG;3
xo¹ V;IPFV;SG;3;PST
hwä¹²ki V;IRR;SG;1
k’ʉ²t’i V;PRF;SG;3
fa¹²ʔts’i V;IPFV;SG;3;PST
pẹ¹fi V;PFV;SG;2
ʔʉ²h-jʉ V;PRF;SG;1
pi¹di V;IPFV;SG;2;PST
ka¹di V;IRR;SG;3
ts’ʉ¹²ʔt’i V;PRF;SG;1
ʔyo¹-dä¹po V;PRF;PL;1
xạ²ʔt’i V;IPFV;SG;1;PRS
n=tsi¹²ma¹-te V;IPFV;SG;3;PST
me²ya V;PFV;SG;3
hë²ʔma¹-hạ¹²i V;PFV;SG;1
yä¹ V;IRR;SG;3
thï²gi V;PRF;PL;3
kʉ¹² V;PRF;SG;2
hwẹ¹mmi V;PFV;SG;2
thʉ²-ʔbe¹ni V;PFV;SG;1
ʔwa¹-zʉ²bi V;PRF;PL;3
xa¹²xi V;PRF;SG;1
xẹ¹ʔt’i V;PRF;PL;1
n=gø²tsu V;PRF;PL;3
k’ä²du V;PRF;SG;1
ʔi¹²t’i V;IPFV;SG;3;PST
n=pi¹²di V;IPFV;SG;3;PST
ko¹²h-ma²hyä V;IRR;SG;3
thẹ¹n-bi V;PRF;SG;2
tẹ²nni V;PRF;PL;3
n=ʔo¹t’i V;IPFV;SG;3;PST
hä¹ʔts’i V;PFV;SG;1
tä¹nt’i V;IPFV;SG;3;PRS
tu¹-ts’o¹ni V;PFV;SG;3
n=ʔwë¹ni V;IPFV;SG;1;PST
ts’ʉ²-ʔbạ¹t’i V;PFV;SG;2
ʔä¹m-ma²pạ V;PRF;PL;3
me¹²pya V;IPFV;SG;3;PRS
ʔyo¹-fa¹ni V;IPFV;SG;3;PRS
fe²ʔts’e V;PRF;PL;3
pe¹²nts’i V;PRF;SG;1
ʔë¹²ni V;PRF;PL;3
ye¹² V;PFV;SG;2
hwë²m-bi V;PFV;SG;2
ʔwë¹t’i V;IRR;SG;1
xẹ¹ʔt’i V;PFV;SG;3
wä²pa²-jʉ V;IPFV;SG;2;PST
ʔda¹ V;PRF;PL;3
pï¹²ts’i V;PRF;PL;2
tu²-ma²nthu¹hu V;PRF;PL;2
n=fʉ²ki V;PRF;SG;3
tsʉ¹di V;PRF;SG;2
hʉ²ʔts’i V;IPFV;SG;3;PRS
pi²ʔmi V;IPFV;SG;3;PST
tso²t’i V;PRF;PL;1
ʔʉ²ʔt’i V;PRF;SG;2
ʔwẹ¹²ti V;PRF;SG;3
tso²ʔt’i V;IRR;SG;2
tu²-ʔbi V;IPFV;SG;1;PST
ʔbʉ²m-ma²nho V;PRF;PL;3
ti²ts’i V;IRR;SG;3
jø²t’e V;IPFV;SG;2;PRS
xʉ¹t’i V;IPFV;SG;3;PRS
pe²nts’i V;PRF;SG;3
k’ẹ²t’i V;PFV;SG;3
pʉ²t’i V;PRF;PL;1
tʉ¹²ni V;IPFV;SG;1;PRS
xu²hna²-nya V;PFV;SG;3
xi²-bø²ka V;IRR;SG;3
tø²ʔmi V;IRR;SG;3
ʔba²t’i V;IPFV;SG;1;PRS
ʔë¹²nts’i V;PFV;SG;3
tso¹t’i V;IRR;SG;3
n=ʔwï¹ V;PRF;SG;2
n=pu²-mbë²ni V;PFV;SG;2
n=pẹ¹fi V;PRF;SG;3
tsa¹ V;IPFV;SG;3;PRS
n=hạ¹²nts’i V;IPFV;SG;3;PRS
xa¹²i V;IRR;SG;3
hwẹ¹mmi V;PRF;SG;3
ʔwä¹ʔts’i V;PRF;PL;2
xo¹nt’i V;PRF;SG;2
t’a¹-xi²jo V;PRF;SG;2
xë²ki V;PRF;SG;3
hwẹ¹²ki V;IPFV;SG;1;PST
pe¹te V;PFV;SG;1
ʔä²nba²-tho¹ho V;IPFV;SG;3;PST
n=pø²nga¹-hyä V;IRR;SG;2
pạ¹² V;PRF;PL;3
tsa¹ V;IPFV;SG;3;PST
ta¹²xki V;IPFV;SG;3;PRS
ju²-pi V;IPFV;SG;2;PST
za¹nt’i V;PRF;SG;1
jwä²n-bi V;PRF;SG;1
tu¹²hu V;PFV;SG;2
ʔyẹ²ʔmi V;PFV;SG;2
ʔwẹ¹²ti V;PRF;SG;1
xu²t’i V;IRR;SG;3
zo²hni V;PFV;SG;1
fo¹ti V;IPFV;SG;2;PST
n=hyu²s-pi V;PFV;SG;1
xʉ² V;PRF;PL;3
n=k’o²ʔts’i V;PRF;PL;2
hä¹ti V;PRF;PL;3
ne¹t’a¹-hạ¹²i V;IRR;SG;2
n=fʉ²ki V;PRF;SG;1
tsi¹² V;IPFV;SG;3;PST
t’ø¹ʔts’e V;IRR;SG;3
ʔdo¹² V;IPFV;SG;3;PST
ʔä²hä V;PRF;SG;3
n=dä¹-jä¹ʔi V;PFV;SG;3
ʔo²i V;IPFV;SG;2;PST
mbạ¹²xni V;IRR;SG;2
ba¹t’i V;PRF;PL;3
tẹ²-xä²hi V;PFV;SG;2
ya¹²xt’i V;PRF;PL;2
kwa²t’i V;IPFV;SG;2;PST
tø¹²ke V;PRF;PL;2
n=ʔạ¹ʔts’a¹-hu¹²di V;IPFV;SG;2;PRS
ts’ʉ²-ʔbạ¹t’i V;PRF;SG;1
fa¹nts’i V;PRF;SG;2
tsa²n-te V;IPFV;SG;3;PST
hạ²t’i V;IPFV;SG;1;PRS
n=xạ¹t’i V;IPFV;SG;2;PRS
tsʉ²t’i V;IRR;SG;2
xi¹²ni V;PFV;SG;3
do²ʔmi V;IRR;SG;1
ʔä²nba²-tho¹ho V;PRF;SG;1
ʔwe²ke V;IPFV;SG;3;PST
po¹ V;PRF;PL;3
ʔʉ²xthʉ V;PFV;SG;2
ʔbạ¹²i V;IPFV;SG;1;PST
ʔbẹ¹²hni V;IPFV;SG;2;PRS
ʔu¹²ni V;PRF;SG;3
pe¹te V;PRF;SG;3
ʔyä²-tsạ²=bi V;PRF;PL;1
tø²ʔts’e V;IPFV;SG;3;PST
k’ʉ¹n-the¹de V;IPFV;SG;2;PST
yạ²xt’i V;PRF;PL;3
tu²nʔa¹-ʔyo V;IPFV;SG;3;PST
ne¹²gi V;IPFV;SG;1;PST
ko¹²h-ma²hyä V;PRF;SG;2
thạ¹di V;IRR;SG;3
ʔi¹²ngi V;PRF;PL;1
gạ²nni V;PFV;SG;3
ha¹²xki V;PRF;PL;1
n=ʔyë¹²ts’i V;PFV;SG;3
ʔä¹ts’i V;IRR;SG;2
n=hyø¹ʔts’e V;IPFV;SG;1;PST
xʉ¹t’i V;PRF;PL;3
za¹mpʔi V;PRF;PL;3
hu²di V;PRF;PL;2
thẹ²t’i V;PFV;SG;3
po¹²n-bi V;PRF;PL;1
za²ki V;IPFV;SG;2;PRS
pạ¹² V;PRF;PL;2
ja¹² V;PRF;SG;3
n=ta¹mmi V;IPFV;SG;1;PST
n=pạ¹ V;IPFV;SG;2;PRS
ne²ka²-jä¹ʔi V;PRF;PL;3
tsʉ¹ndi V;PRF;SG;2
ʔä¹t’i V;PRF;PL;3
ʔẹ²-za V;PRF;PL;2
ʔë¹²na V;IRR;SG;3
ja²m-ma²nsu V;IPFV;SG;3;PRS
kwe²ngi V;IPFV;SG;1;PRS
pạ¹²xi V;IPFV;SG;2;PRS
ʔda²sẹ V;IPFV;SG;3;PST
n=kʉ²n-yä V;PRF;PL;1
xo¹²ts’i V;PFV;SG;1
n=ʔbe²ʔmi V;PRF;PL;3
ts’ạ¹nt’i V;PFV;SG;3
hä¹ki V;PRF;SG;2
n=ho²ki V;PFV;SG;2
n=pä²hni V;IPFV;SG;3;PST
ni²yä V;IRR;SG;1
hya²nd-bi V;IRR;SG;3
thẹ¹ts’i V;IRR;SG;3
fe¹nt’i V;PRF;SG;1
tsạ²-te V;IRR;SG;3
n=xʉ²t’i V;IRR;SG;2
ʔʉ²h-jʉ V;PRF;SG;3
pẹ¹²ti V;IRR;SG;1
ʔwë¹ni V;IPFV;SG;2;PST
ʔwẹ¹²ti V;PFV;SG;3
pẹ¹-pi V;IPFV;SG;3;PST
n=pʉ¹²n-ts’yä V;PFV;SG;1
tsu¹ V;PRF;PL;2
n=ʔye¹²xke V;PRF;PL;1
xë²ki V;PRF;SG;1
n=ʔdø²nts’i V;PFV;SG;2
thä¹ti V;IPFV;SG;2;PST
ʔʉ²s-pi V;PRF;SG;1
n=kø²ni V;PRF;SG;3
to¹²ngi V;PRF;SG;1
n=ʔbẹ²-mfo V;IPFV;SG;3;PST
gạ²ni V;IPFV;SG;3;PST
ts’ʉ¹²hmi V;PRF;SG;2
sạ²ts’i V;PFV;SG;2
yä¹ti V;PFV;SG;3
ʔwï¹² V;PFV;SG;1
xu²hna²-nya V;PFV;SG;1
tsʉ²ʔts’i V;IPFV;SG;2;PST
ʔyä²-tsạ²=bi V;IRR;SG;3
tso¹t’i V;PRF;SG;1
ʔẹ¹²ni V;PRF;PL;1
ʔë¹nni V;PRF;SG;3
xu¹ni V;IPFV;SG;2;PST
n=do¹²ki V;IPFV;SG;1;PRS
n=gä¹nts’i V;PRF;SG;3
ʔyo²-ma²ngä¹t’i V;PRF;SG;3
ʔʉ²n-bi V;IPFV;SG;2;PST
k’ä¹ʔt’i V;PFV;SG;2
zẹ¹²ngwa V;PFV;SG;1
hwë¹²gi V;IPFV;SG;2;PST
ʔbʉ²m-bø²ka V;IRR;SG;3
n=gø²tsu V;PRF;PL;2
yạ²xt’i V;IPFV;SG;3;PRS
ts’ä¹²ki V;PRF;SG;2
ʔë²s-pi V;IPFV;SG;1;PST
thä¹n-nde V;IPFV;SG;2;PRS
ne²ka²-jä¹ʔi V;IRR;SG;3
ʔẹ¹ki V;IRR;SG;1
n=k’o²ʔts’i V;IRR;SG;2
pa¹-pi yø² t’o V;PFV;SG;1
ʔạ²ki V;PFV;SG;2
ndø¹²ni V;PRF;SG;1
yë²gi V;IRR;SG;2
n=tu¹²ʔts’i V;PRF;SG;1
ma²xt’i V;IPFV;SG;2;PST
n=ʔdø²nts’i V;IRR;SG;2
n=tẹ¹² V;PRF;SG;2
pạ¹ts’i V;IPFV;SG;1;PST
thï¹ʔa¹-xʉ¹²tha V;IPFV;SG;2;PST
to¹ʔt’i V;PRF;PL;3
n=tso¹di V;IPFV;SG;1;PRS
mu¹nni V;IRR;SG;1
sʉ¹²ni V;IRR;SG;1
n=ʔạ²di V;IPFV;SG;1;PST
kä¹²ni V;PRF;PL;1
hë¹t’i V;PFV;SG;1
xẹ²h-yä V;PRF;SG;2
tʉ¹²nts’i V;PFV;SG;1
tha²gi V;PRF;PL;3
ma¹ki V;PRF;PL;1
za²ki V;PRF;SG;3
n=pẹ¹²hni V;PRF;SG;2
n=the²ge V;PRF;SG;3
hyẹ¹²ʔts’i V;IPFV;SG;3;PST
kä¹ʔts’i V;IPFV;SG;3;PST
k’a²hni V;IPFV;SG;3;PST
yä²ni V;IRR;SG;3
kwa¹²hmi V;IPFV;SG;2;PST
n=hyø¹mmi V;IPFV;SG;1;PST
nde²-tsʉ¹²i V;PRF;SG;3
ʔbo²ni V;IPFV;SG;3;PST
yo¹ndi²bi V;PRF;PL;2
ʔë¹²ts’i V;PFV;SG;2
tsi²nni V;PFV;SG;3
ʔu²ti V;PFV;SG;3
tä¹-dẹ¹thä V;IPFV;SG;3;PRS
xi¹²ts’i V;PFV;SG;2
n=wä¹nts’i V;IPFV;SG;3;PRS
wë²n=tho V;IPFV;SG;3;PRS
n=ʔda²ʔts’i V;IPFV;SG;3;PRS
kạ¹ʔts’i V;IPFV;SG;2;PRS
kʉ²ʔmi V;IPFV;SG;1;PRS
k’ä¹-ma²nʔʉ V;PRF;SG;3
tsʉ²ʔts’i V;IPFV;SG;1;PST
n=dä¹n-yä¹hmu V;IRR;SG;1
ʔä¹m-ma²pạ V;IRR;SG;1
zʉ²di V;PFV;SG;2
xä¹²ndi V;IPFV;SG;3;PST
xi¹²i V;PFV;SG;3
xø²ʔts’e V;PRF;SG;2
n=tø¹²ke V;PRF;SG;3
ʔạ¹nt’i V;IRR;SG;3
mu²ʔt’i V;PFV;SG;2
tsẹ¹gi V;PFV;SG;1
yạ²nni V;IRR;SG;3
ʔä¹²hmi V;IPFV;SG;1;PRS
ʔda²gi V;IPFV;SG;1;PST
hä¹²-du²-mbʉ¹²i V;PRF;PL;3
pʉ¹ʔts’i V;PRF;PL;3
tsa¹²ʔts’i V;IPFV;SG;1;PST
ʔbẹ²ʔt’i V;IPFV;SG;1;PST
mba²ki V;PRF;SG;1
ju¹ti V;IRR;SG;3
pi¹xt’i V;PRF;PL;1
kạ¹ti V;IPFV;SG;2;PST
ʔbẹ²ʔt’i V;IPFV;SG;3;PRS
kø¹²xke V;PRF;PL;1
n=du²-ma²nhyʉ V;IPFV;SG;3;PST
hạ¹ʔts’i V;IPFV;SG;2;PST
ʔyo²-ma²ngä¹t’i V;IPFV;SG;3;PRS
kä¹²i V;PFV;SG;1
ya¹²xt’i V;PRF;PL;1
xø²m-hmi V;IRR;SG;3
ya¹²xt’i V;IPFV;SG;1;PST
bä¹nts’i V;IRR;SG;3
wä²-ʔbo²xʔyo² V;IPFV;SG;3;PST
pẹ²t’i V;PRF;SG;2
t’ẹ²t’i V;PRF;PL;3
yä²-mfø V;IRR;SG;1
pi¹xt’i V;IPFV;SG;1;PRS
hmi¹ti V;PRF;PL;3
hwi¹fi V;PFV;SG;1
n=ʔyạ²ni V;IPFV;SG;2;PRS
hu¹ʔts’i V;PRF;PL;1
ʔạ¹-pa¹nt’ë²di V;IPFV;SG;1;PRS
ʔyä¹²ni V;IPFV;SG;1;PST
n=bi²ni V;IRR;SG;2
hwi¹ʔt’i V;PRF;PL;1
tso¹ti V;IRR;SG;2
hẹ²ʔt’i V;IRR;SG;3
pẹ²t’i V;PRF;PL;2
thu¹²i V;PRF;PL;3
jo¹nni V;PRF;SG;3
na¹²ni V;PFV;SG;1
pe¹ni V;PFV;SG;3
ʔbạ¹t’i V;PRF;SG;1
ts’ï¹-da¹-nthe¹de V;IPFV;SG;1;PST
n=ʔyë²-te V;IPFV;SG;2;PST
tu¹²hu V;IRR;SG;3
pẹ¹-pi V;PFV;SG;2
mba²ʔts’i V;IPFV;SG;3;PST
nde² V;IPFV;SG;3;PRS
tä²ngi V;IPFV;SG;2;PST
fa¹ts’i V;IRR;SG;2
hø¹te V;IRR;SG;1
jo²hni V;PRF;PL;3
ho¹²ga¹m-mu¹²i V;IRR;SG;2
pi²ki V;PRF;SG;2
n=sạ²ni V;PRF;SG;3
tsi²-the V;IPFV;SG;3;PRS
tsi²-the V;PFV;SG;1
ʔda²ts’i V;IPFV;SG;1;PST
pø²m-mi²xa¹ V;IPFV;SG;1;PST
ʔbẹ¹ki V;IRR;SG;2
yä¹²ni V;PRF;SG;2
ʔạ²-pi V;PRF;SG;2
hu¹ts’i V;IPFV;SG;3;PST
pø²ke V;PRF;PL;1
ʔbø¹²ts’e V;PRF;PL;3
pu²-mbë²ni V;IPFV;SG;1;PST
n=sạ²ʔts’i V;IRR;SG;1
tä²-pa²do V;IRR;SG;2
xʉ²-dạ V;PRF;PL;1
jʉ¹ʔts’i V;IPFV;SG;3;PRS
ʔbạ¹ʔmi V;IRR;SG;2
pa²t’i V;PFV;SG;2
tsø²r-be V;IPFV;SG;2;PRS
n=xạ¹t’i V;PFV;SG;2
n=ʔyë²-te V;PFV;SG;3
kʉ¹² V;IRR;SG;2
ʔʉ²n-bi V;PFV;SG;1
yä²-njo²t’re V;IRR;SG;2
kạ²-ʔyu V;PFV;SG;1
jo²hya²-bi V;IRR;SG;1
ʔwẹ¹ʔts’i V;PFV;SG;3
yä²-fạ²di V;PRF;SG;1
me¹gi V;PRF;PL;3
tsu¹ V;PFV;SG;3
hë¹²ti V;PRF;SG;1
n=do¹²ki V;IPFV;SG;2;PRS
hø¹x-yä V;IPFV;SG;2;PRS
n=kø²ni V;PRF;PL;1
n=thi¹nt’i V;IPFV;SG;1;PST
n=hạ¹²i V;PFV;SG;3
n=ʔwë²xni V;IPFV;SG;2;PRS
kwa¹²hmi V;IPFV;SG;1;PST
xo¹²ts’i V;IPFV;SG;1;PRS
pa¹t’i V;IRR;SG;3
fẹ¹ʔmi V;IRR;SG;1
hạ¹ʔts’i V;IPFV;SG;3;PRS
ho¹ V;IPFV;SG;2;PRS
dʉ²ʔmi V;IRR;SG;1
bä¹ʔt’i V;IRR;SG;3
n=thë²-ndo V;IPFV;SG;1;PST
hʉ²ʔts’i V;PRF;SG;2
mbạ²ʔt’i V;PRF;PL;3
n=ʔyo²sʔ-ma²hyä V;IRR;SG;2
hʉ¹ki V;IPFV;SG;3;PST
kø¹²ʔt’e V;IPFV;SG;1;PST
hä²ʔmi V;PRF;PL;1
to¹²nt’i V;IPFV;SG;2;PRS
nu²r-bi V;PRF;PL;3
ʔu²nni V;IPFV;SG;1;PST
tẹ²s-pi V;IPFV;SG;3;PRS
ʔbạ¹ʔt’i V;PRF;SG;2
tä¹²hä V;IPFV;SG;2;PST
k’ʉ²ki V;PRF;SG;1
yë²gi V;PRF;SG;3
hma²ki V;IRR;SG;3
fo¹gi V;IPFV;SG;1;PST
hu¹ts’i V;PFV;SG;2
thʉ¹ V;PRF;SG;3
n=mu¹²-pa V;PRF;SG;3
yo¹²ʔt’i V;IRR;SG;3
hø¹-go²gu V;PRF;PL;3
ka¹di V;IPFV;SG;1;PST
jwa¹ti V;IRR;SG;3
bẹ¹nt’i V;IPFV;SG;1;PRS
hø²ʔts’e V;PRF;PL;1
n=gʉ²t’i V;PFV;SG;3
za¹nt’i V;IPFV;SG;2;PST
n=pʉ¹²n-ts’yä V;IRR;SG;3
ʔyạ¹ts’i V;PRF;PL;1
kạ¹ti V;IPFV;SG;3;PRS
ʔo²r-bi V;PRF;SG;1
ti¹²ni V;PRF;PL;1
mu¹²i V;IRR;SG;2
ʔø²ke V;PFV;SG;2
pẹ²ʔmi V;IPFV;SG;1;PRS
n=thʉ²ʔts’i V;IPFV;SG;3;PRS
pï¹²ts’i V;IPFV;SG;3;PRS
yä¹-pi V;IPFV;SG;3;PRS
n=ʔyu²ts’i V;PRF;PL;2
ma¹n-nde² tho¹²ho V;IRR;SG;3
ʔbạ¹²ni V;IRR;SG;1
tẹ²xa²-xä¹hi V;IPFV;SG;1;PST
k’wä²ts’i V;IPFV;SG;1;PRS
dë¹nts’i V;IRR;SG;3
hwẹ¹mmi V;PRF;SG;1
tsi¹²-ma²nho V;IPFV;SG;2;PRS
n=bø²m-mbe V;PRF;SG;3
ʔä¹²i V;PRF;PL;2
n=ʔạ²-thä V;PRF;SG;2
fø²t’e V;PFV;SG;3
pe¹de V;IRR;SG;2
fø¹t’-re V;PRF;SG;1
fʉ²mmi V;IPFV;SG;3;PST
tä¹ki V;PFV;SG;3
ʔbạ¹²ni V;IPFV;SG;3;PRS
thä¹r-pi V;PFV;SG;3
tsä²ki V;PRF;SG;3
ʔdo¹²hmi V;IRR;SG;1
thø¹ge V;PRF;SG;3
mbạ¹²xni V;PRF;SG;2
ʔyo²-ma²ngä¹t’i V;IRR;SG;3
tsạ¹-pi V;PFV;SG;1
ʔø¹ts’e V;IRR;SG;2
hwë¹²hi V;IRR;SG;2
n=pạ²di V;IPFV;SG;2;PST
ko¹²ts’i V;PFV;SG;2
k’wa¹ V;PRF;PL;3
jạ¹ki V;IPFV;SG;1;PST
fẹ¹ts’i V;IPFV;SG;3;PRS
ma¹m-ma²nho V;PRF;PL;3
hwë²m-bi V;IPFV;SG;3;PST
pẹ²di V;PFV;SG;3
hu¹t’a¹-nza²-mbʉ¹²i V;PRF;SG;3
thẹ¹s-pi V;PFV;SG;2
hu²ʔmi V;IPFV;SG;1;PRS
n=zi²-m-xu²di V;PRF;PL;3
yu¹ts’i V;PRF;PL;2
ʔo²ʔyu V;PRF;SG;3
yʉ¹²-mma²nho V;PRF;PL;1
k’ʉ²t’i V;PRF;PL;2
wä²p-t’ë¹ʔyo V;PRF;SG;3
pẹ¹hni V;IPFV;SG;2;PST
tø¹²de V;PRF;SG;2
ka¹di V;PFV;SG;2
bë²-ndu²-mbʉ¹²i V;IRR;SG;3
mu¹t’i V;IPFV;SG;3;PST
tsạ²ya V;IRR;SG;1
ts’ä¹²ki V;PFV;SG;3
ʔbẹ²ni V;IRR;SG;2
bë²nna²-te V;IPFV;SG;1;PST
xa¹²xi V;PRF;PL;3
tsä¹ki V;PRF;PL;3
n=ʔbẹ²-mfo V;IPFV;SG;2;PST
thʉ²-ʔbe¹ni V;IRR;SG;3
hø¹ts’e V;IPFV;SG;1;PST
tu²-na²-ntsẹ V;IRR;SG;2
tø¹²te V;PRF;SG;3
thë²ndi V;PFV;SG;1
pa¹²nts’i V;IRR;SG;1
n=ʔyo²hʉ V;PFV;SG;1
ʔø¹t’e V;PRF;SG;1
ʔbʉ²m-bø²ka V;IPFV;SG;1;PRS
hë¹ki V;IPFV;SG;3;PST
ʔạ¹-pa¹nt’ë²di V;PRF;SG;2
ku¹²i V;IRR;SG;2
pe¹ni V;PRF;SG;3
ma¹di V;PFV;SG;1
fa¹²s-pi V;IPFV;SG;2;PRS
jo²hya V;PFV;SG;3
hmi¹²-du V;IPFV;SG;1;PRS
pe¹ V;PRF;PL;3
yʉ¹²-mma²nʔu V;IRR;SG;1
kä²-mfi V;PRF;PL;3
tsu¹ V;IPFV;SG;3;PRS
pẹ¹fi V;PFV;SG;1
nde²-tsʉ¹²i V;IRR;SG;3
pi²ki V;IPFV;SG;2;PST
hmi¹²ʔt’i V;PRF;PL;2
tsi²m-ma²nho V;IPFV;SG;3;PST
ʔä²t’i V;PFV;SG;2
ma¹t’i V;PFV;SG;3
kä²ʔt’i V;PFV;SG;2
n=ʔʉ¹²ni V;IPFV;SG;1;PRS
ye²te V;PRF;PL;2
ti¹²ni V;IPFV;SG;3;PST
nda¹ʔt’i V;PRF;SG;3
tso²ts’i V;IPFV;SG;3;PRS
hwa¹²xt’i V;PRF;PL;2
ne¹ʔt’i V;IRR;SG;1
thʉ²-ʔbe¹ni V;PFV;SG;2
hä¹ki V;IPFV;SG;2;PST
hẹ²ʔt’i V;PRF;PL;2
pa¹²nt’i V;PRF;SG;2
yʉ¹²ni V;IRR;SG;1
hwä¹t’i V;IPFV;SG;1;PRS
fʉ²nts’i V;IPFV;SG;1;PRS
thu¹²i V;IRR;SG;1
tsʉ²ʔt’i V;IRR;SG;2
zä¹²ndi V;IPFV;SG;1;PRS
n=ʔyø²-the V;IPFV;SG;3;PRS
kä² V;IPFV;SG;1;PST
tï¹ V;IPFV;SG;1;PST
pa¹ʔt’i V;PRF;SG;1
xø¹ni V;PRF;SG;1
n=xa¹-ʔyo²re V;IRR;SG;1
te¹ V;IPFV;SG;1;PST
xø¹t’e V;IPFV;SG;2;PRS
ʔbo²ni V;PRF;SG;3
n=gʉ²-fo V;PRF;SG;3
tsẹ²ʔts’i V;PRF;SG;3
hë²ʔmi V;IRR;SG;1
xo²ki V;IPFV;SG;2;PRS
ʔẹ¹gi V;IPFV;SG;1;PRS
k’wẹ²nts’i V;IPFV;SG;3;PST
n=xu²ni V;PRF;PL;3
n=ʔbạ¹²i V;IPFV;SG;1;PRS
hma²t’i V;IPFV;SG;3;PST
yʉ¹²ni V;PRF;SG;3
hu¹r-pi V;IRR;SG;1
pi²ki V;PRF;PL;2
n=ts’ʉ¹-t’a¹bi V;IPFV;SG;3;PRS
pẹ¹fi V;IPFV;SG;1;PST
tsạ²gi V;IPFV;SG;1;PRS
nu²-hạ¹²i V;PRF;SG;1
pø²x-yä V;PFV;SG;2
tä²ngi V;PRF;SG;3
tu²-the V;IPFV;SG;2;PST
hë²n-bi V;IPFV;SG;2;PRS
n=xạ¹ʔa¹-ʔyo V;IPFV;SG;3;PRS
n=te¹ V;PFV;SG;3
ʔyo¹-xi¹ngwa V;IRR;SG;3
n=xø¹ke V;IRR;SG;1
ju¹t’i V;IPFV;SG;3;PST
ʔë²-hya V;PRF;SG;2
hạ¹nts’i V;PFV;SG;3
he²ts’e V;IRR;SG;2
yạ²xt’i V;PFV;SG;1
ta¹ni V;IRR;SG;3
xa¹t’i V;IPFV;SG;3;PST
jä¹ʔts’i V;PRF;SG;1
yạ²nni V;IPFV;SG;1;PST
thẹ¹²ngi V;IPFV;SG;3;PST
n=hyø¹ts’e V;PFV;SG;2
thï¹ʔa¹-xʉ¹²tha V;PFV;SG;3
n=ʔyo¹hni V;PRF;SG;2
ʔi¹²ngi V;IRR;SG;2
xạ²ʔt’i V;IPFV;SG;2;PRS
nu¹²nni V;PRF;SG;1
nde¹-pe V;PRF;SG;2
ʔyo¹²ni V;IRR;SG;1
ʔda²ts’i V;PFV;SG;2
pø²m-ma²nʔʉ V;PRF;PL;3
zʉ²ʔts’i V;IPFV;SG;3;PRS
xʉ²-ʔyẹ V;IPFV;SG;2;PST
ʔwi¹ni V;IPFV;SG;1;PST
he²ke V;IPFV;SG;1;PST
ʔø¹hna¹-hyä V;IPFV;SG;1;PST
tso²ki V;PRF;PL;1
hu¹²ts’i V;IPFV;SG;1;PST
pʉ¹ʔmi V;IPFV;SG;2;PRS
n=hnu¹²ngi V;PRF;PL;3
tsi² V;PFV;SG;3
zʉ²ʔts’i V;IPFV;SG;1;PST
ʔo¹ V;PRF;SG;2
nda²ni V;IPFV;SG;2;PST
tø¹t’e V;PRF;PL;2
n=ts’ʉ¹-t’a¹bi V;PRF;SG;1
de¹²=tho V;PRF;SG;2
zʉ¹²ts’i V;IPFV;SG;3;PRS
ʔʉ²-pi V;IPFV;SG;2;PRS
n=ya²xi V;IRR;SG;1
pe²ʔt’e V;PFV;SG;2
ʔë²t’a²-mbʉ¹²i V;PRF;PL;1
pø²ʔts’e V;IPFV;SG;3;PST
ʔø²ke V;IRR;SG;1
ts’ï²xni V;IPFV;SG;1;PST
ts’ï¹ V;PRF;SG;3
n=tsi¹²ma¹-te V;PRF;SG;3
ye²ʔts’e V;IRR;SG;2
jʉ¹t’i V;IPFV;SG;1;PST
ʔyẹ²ʔmi V;IPFV;SG;1;PRS
ʔba²ʔt’i V;PFV;SG;2
ja²m-ma²nsu V;PRF;SG;3
fa¹t’i V;PFV;SG;3
ts’ẹ²r-pi V;PRF;PL;2
n=ʔyo²hʉ V;PFV;SG;2
ʔo²ts’i V;PFV;SG;3
n=ʔbø¹nt’i V;PRF;SG;3
xẹ²h-yä V;IPFV;SG;1;PST
fʉ²di V;PRF;SG;1
ʔe¹ke V;IPFV;SG;3;PRS
jo²hni V;IPFV;SG;3;PRS
hu¹m-bi V;IRR;SG;3
n=xø¹ke V;PFV;SG;1
n=ʔwï¹ V;PRF;SG;1
mu¹m-bi V;PRF;SG;1
tsa¹²hmi V;IPFV;SG;2;PST
n=pä²hni V;IPFV;SG;1;PST
ti¹ V;PRF;SG;3
n=jä²ʔi V;IPFV;SG;2;PRS
kʉ²t’i V;PRF;PL;3
kwa²t’i V;PRF;PL;3
n=mu¹²-pa V;IRR;SG;2
fe²ke V;IPFV;SG;2;PRS
ne¹ki V;PRF;SG;3
ʔo²ts’i V;PRF;SG;3
k’ë¹ V;PRF;SG;2
ʔyo²-ma²nza²ki V;IPFV;SG;3;PRS
tẹ²s-pi V;PRF;PL;3
the¹nni V;PRF;PL;1
thʉ²-ʔbe¹ni V;PRF;SG;1
tu¹² V;PRF;PL;1
pa²-te V;PRF;SG;2
hạ²nni V;IRR;SG;1
ʔø¹t’e V;PRF;PL;2
n=pạ¹ts’i V;IPFV;SG;3;PRS
thi¹nt’i V;PRF;SG;2
n=gʉ²zʉ V;PRF;PL;2
ne¹ʔmi V;IPFV;SG;3;PST
zʉ¹²ts’i V;IPFV;SG;1;PRS
k’o²hni V;PRF;PL;3
hwi¹ʔt’i V;IRR;SG;3
fa¹mmi V;PRF;SG;1
n=xʉ²t’i V;IPFV;SG;3;PST
hndø²ni V;IRR;SG;3
xi¹²ts’i V;IPFV;SG;2;PST
hwä¹²ʔts’i V;IRR;SG;1
n=ʔyẹ¹²i V;PFV;SG;3
n=jä²ʔi V;IRR;SG;2
tʉ¹k-ka¹fe V;PRF;SG;1
ʔda²ʔts’i V;PRF;SG;2
na²ni V;PRF;SG;3
ʔø¹de V;PFV;SG;2
ne¹ni V;PFV;SG;1
ʔu²ti V;PRF;PL;2
be²nts’i V;PRF;PL;1
hyo²ya V;PRF;PL;2
n=za¹t’i V;IPFV;SG;3;PRS
thi¹mmi V;IPFV;SG;3;PRS
pʉ¹ki V;PRF;SG;3
ko¹²nts’i V;PFV;SG;2
pa¹²ni V;IPFV;SG;1;PST
n=ʔyo²-ma²nxi V;IRR;SG;2
hẹ²hni V;PFV;SG;1
tsu¹²-na²-nhyʉ V;IPFV;SG;1;PST
hwẹ¹mmi V;IRR;SG;2
tẹ²t’i V;PRF;PL;3
ndø¹ʔts’e V;PFV;SG;1
mbo²ʔts’i V;IPFV;SG;2;PRS
pẹ¹²ʔts’i V;IPFV;SG;2;PST
pe¹ V;PRF;PL;1
hma¹²ts’i V;PRF;PL;3
hwï¹ʔts’i V;IPFV;SG;2;PRS
n=dä²-hxu²di V;PRF;PL;3
n=zä¹²i V;IPFV;SG;1;PRS
hmi¹ti V;PRF;PL;2
n=ʔø²x-te V;IRR;SG;2
fø¹²ni V;PFV;SG;2
nda¹ʔt’i V;PRF;SG;1
n=gẹ²skẹ V;PRF;SG;1
hu¹ts’i V;PRF;SG;1
nda²ts’i V;IRR;SG;1
do¹²nni V;PRF;PL;2
tu²ʔt’i V;PFV;SG;3
ʔø²t’e V;IRR;SG;3
xa²ʔts’i V;IPFV;SG;2;PST
k’wa²ʔts’-ma²ʔʉ²t’i V;IPFV;SG;2;PRS
pẹ¹²hi V;PFV;SG;1
ʔbi²t’i V;IPFV;SG;3;PST
pø²n-ni¹go V;IRR;SG;2
jạ¹ V;IPFV;SG;3;PRS
pẹ²ti V;IPFV;SG;3;PRS
thø¹ge V;PRF;PL;1
tẹ²ʔts’i V;PRF;SG;3
ʔu¹²di V;PRF;PL;2
ʔbẹ¹t’i V;IPFV;SG;3;PRS
xu¹²ts’i V;PRF;PL;1
ku²hni V;IPFV;SG;3;PRS
wä¹²hi V;IPFV;SG;2;PST
ho¹²ga¹m-mu¹²i V;PFV;SG;1
tsi²x-te V;PRF;SG;1
za²ki V;PRF;PL;3
n=hyø¹ts’e V;IPFV;SG;2;PST
nde²-hme V;PRF;PL;3
tsʉ¹di V;IRR;SG;1
ha¹ndi V;PFV;SG;2
n=do²ka¹-ʔbạ¹²i V;IPFV;SG;3;PRS
tso¹²gi V;PFV;SG;1
te¹ V;IPFV;SG;3;PRS
n=ʔyʉ¹ V;PFV;SG;1
xø¹k-pe V;IPFV;SG;2;PST
tʉ²ngi V;PRF;SG;3
zo²hni V;PRF;PL;1
fø¹²ni V;PRF;SG;1
xẹ¹²ni V;IRR;SG;2
ha²nni V;PRF;SG;2
yä²ni V;IPFV;SG;3;PST
ko¹²ts’i V;IPFV;SG;3;PRS
nde²-the V;PRF;PL;3
yä²-xạ²dạ V;PRF;PL;1
ʔdø²ke V;PRF;PL;3
n=tẹ¹²ts’i V;IPFV;SG;3;PST
fï¹ti V;PFV;SG;1
tsa²n-te V;PFV;SG;3
tʉ¹²nts’i V;IRR;SG;2
ku²hni V;PRF;SG;3
tsu¹-pi V;PRF;SG;2
yä¹-pi V;IPFV;SG;1;PST
n=xa²ha V;IPFV;SG;1;PST
thạ¹di V;PRF;PL;3
t’i¹²ni V;IPFV;SG;2;PST
kʉ²ts’i V;IPFV;SG;3;PRS
to¹ʔma¹-hạ¹²i V;IPFV;SG;1;PRS
ʔyo²-gwa V;PRF;PL;3
k’a¹²r-pi V;IPFV;SG;3;PST
n=pe¹ni V;PRF;SG;2
ʔbẹ²ʔt’i V;PRF;SG;2
dä²-nhyë¹²i V;IPFV;SG;2;PRS
k’wẹ²ʔts’i V;PFV;SG;2
ts’ä¹²ki V;PRF;SG;1
de¹² V;PRF;SG;3
n=gø²tsu V;IPFV;SG;2;PRS
fo¹gi V;IPFV;SG;3;PRS
n=ʔi²n-hya¹di V;PRF;PL;1
ʔba²ʔts’i V;IPFV;SG;1;PRS
ts’ä¹²ki V;IRR;SG;2
hẹ²ʔts’i V;IRR;SG;1
ne¹ti V;IPFV;SG;2;PRS
n=mu¹²-pa V;PRF;PL;1
tsi¹² V;IRR;SG;3
ʔʉ²t’i¹-na¹ni V;IPFV;SG;3;PRS
n=hyë²ts’i V;PRF;PL;2
pa²-xjʉ V;IRR;SG;1
ʔe¹²ʔts’e V;IPFV;SG;2;PST
me¹²pya V;IPFV;SG;3;PST
hu¹ V;IPFV;SG;2;PST
ʔä¹m-ma²hä²ki V;IPFV;SG;2;PST
fø¹²te V;IPFV;SG;2;PRS
n=pẹ¹fi V;IPFV;SG;1;PRS
hwi¹fi V;PRF;SG;2
ts’ä¹ts’i V;IPFV;SG;3;PST
ye¹ V;IPFV;SG;1;PST
mbạ²nt’i V;IRR;SG;3
zä¹²i V;PRF;SG;3
n=pi¹²di V;PFV;SG;2
n=ʔyu²di V;IPFV;SG;1;PRS
hạ²nni V;IPFV;SG;1;PRS
ja²m-ma¹di V;IPFV;SG;2;PST
ja²-pi V;IPFV;SG;3;PST
ju¹ʔmi V;IRR;SG;3
mu¹t’i V;IPFV;SG;3;PRS
hwï²t’i V;PFV;SG;3
k’ʉ²ki V;IPFV;SG;2;PRS
fø¹ʔmi V;PFV;SG;3
tu²nʔa¹-ʔyo V;PRF;PL;2
ndø²nni V;IPFV;SG;1;PST
n=ʔbʉ²i V;IPFV;SG;1;PRS
pø¹t’e V;PFV;SG;3
n=pẹ²ti V;IRR;SG;2
tso¹ts’i V;PRF;PL;1
nda¹nt’i V;PFV;SG;1
ʔwẹ¹ V;PFV;SG;2
k’wa¹nt’i V;IPFV;SG;1;PST
bʉ¹ V;PRF;SG;3
hạ¹nts’i V;IPFV;SG;1;PST
ma²nda V;IRR;SG;3
ʔda²ʔts’i V;IRR;SG;1
thi¹mmi V;PRF;PL;1
hwa¹²ʔts’i V;IPFV;SG;1;PRS
ʔø¹de V;PRF;PL;2
tsʉ¹²i V;PFV;SG;3
ʔẹ¹²i V;PFV;SG;2
ʔbo²-mfi V;PRF;SG;3
n=dä¹n-yä¹hmu V;IPFV;SG;2;PST
mi²x-te V;IPFV;SG;2;PRS
ts’ï²xni V;PRF;PL;3
tu¹²=tho V;PRF;PL;3
to¹ʔma¹-hạ¹²i V;IRR;SG;2
tẹ²ki V;IRR;SG;1
fo¹ʔmi V;PFV;SG;3
pẹ²n-the V;PRF;PL;2
fẹ¹-hjwa¹²i V;PFV;SG;3
ʔï²ti²mma¹-te V;IRR;SG;2
tø¹te V;IPFV;SG;1;PST
ʔẹ¹nts’i V;PRF;PL;3
fo¹gi V;PFV;SG;2
n=xi¹ʔt’i V;IPFV;SG;1;PRS
ʔʉ²t’i¹-na¹ni V;IPFV;SG;1;PRS
kä²i V;IPFV;SG;1;PRS
dä²nts’i V;PRF;PL;3
n=tu¹²ʔts’i V;PFV;SG;1
xø²ke V;PRF;PL;1
fʉ²ʔts’i V;PFV;SG;1
bo¹t’i V;IPFV;SG;3;PST
zø¹te V;IPFV;SG;2;PST
tẹ²ti V;PFV;SG;2
n=ma²ʔt’i V;IPFV;SG;3;PST
ʔẹ¹t’i V;PRF;SG;1
ʔwa²ʔmi V;IPFV;SG;1;PST
ʔe²nts’a²-te V;PFV;SG;1
hä²kma²-nt’ä¹gi V;PRF;PL;1
du¹nt’i V;PRF;PL;3
ho²-du V;IPFV;SG;2;PRS
fạ²t’i V;IPFV;SG;1;PRS
tsu¹ V;PRF;SG;3
nde²-the V;PRF;SG;1
k’a¹ngi V;IPFV;SG;3;PST
ʔbẹ²bo V;IRR;SG;1
de¹ʔmi V;PFV;SG;3
tsi¹-mxø¹ni V;PRF;PL;2
n=thä²nts’i V;PRF;PL;3
bë²n-bi V;PFV;SG;3
ʔu¹ni V;IRR;SG;1
yø²t’e V;IPFV;SG;3;PRS
pe¹ V;IRR;SG;3
xi¹²ts’i V;IRR;SG;2
n=pạ¹ts’i V;PRF;PL;1
hu¹ʔts’i V;PRF;PL;3
fø²ge V;PRF;PL;3
ʔbẹ¹²hni V;IPFV;SG;3;PRS
thu¹ki V;PRF;SG;1
tsạ¹²-ma²nkʉ¹²hi V;PRF;PL;1
n=ʔbʉ²i V;IPFV;SG;3;PST
n=pẹ¹²hni V;IRR;SG;3
thʉ²-thä V;PRF;PL;2
pẹ¹-ʔbi¹da V;PRF;PL;3
pä²-te V;IRR;SG;1
ʔbạ²n-yä V;IRR;SG;1
ʔyo²-gwa V;IPFV;SG;1;PST
thʉ¹t’i V;IPFV;SG;2;PST
pä²-te V;IRR;SG;3
n=ʔyo²sʔ-ma²hyä V;IPFV;SG;3;PRS
ma¹ti V;PRF;SG;3
n=pa²ts’i V;PRF;SG;2
n=xä²ʔmi V;IRR;SG;2
wä¹r-pi V;PRF;PL;1
tu¹-pi V;PFV;SG;1
ʔʉ¹²ni V;IRR;SG;3
hwa¹²hni V;PRF;PL;1
mba²fi V;PRF;SG;2
fo¹ti V;IPFV;SG;3;PRS
hø²hni V;PFV;SG;3
nde²-the V;IRR;SG;2
po¹²n-bi V;IPFV;SG;1;PRS
pø²x-yä V;IPFV;SG;3;PST
thä¹ti V;PRF;PL;1
n=ʔye¹²xke V;PRF;SG;1
n=ma²ʔt’i V;PRF;PL;2
thä¹nt’i V;IPFV;SG;3;PST
pi¹²hi V;IPFV;SG;2;PRS
ʔbẹ²di V;IPFV;SG;2;PST
n=pẹ¹fi V;PRF;PL;2
ye¹²ts’e V;IPFV;SG;2;PRS
ʔe¹²ʔts’e V;PRF;SG;1
jwa²di V;PRF;PL;3
ndʉ²hʉ V;IPFV;SG;3;PST
jo¹ts’i V;IRR;SG;1
yä²ni V;IPFV;SG;1;PRS
fạ¹ʔmi V;PRF;SG;2
n=pạ¹ts’i V;IRR;SG;1
tso²ʔt’i V;PFV;SG;3
tẹ²xa²-xä¹hi V;IPFV;SG;3;PRS
hʉ¹²fi V;PRF;SG;1
ho¹² V;PRF;SG;2
zʉ²di V;PRF;PL;3
ʔbʉ²m-bø²ka V;IPFV;SG;3;PRS
be²nts’i V;PFV;SG;2
ʔba¹²xni V;IPFV;SG;3;PST
thä²xt’i V;PRF;PL;1
tʉ²ʔts’i V;IPFV;SG;2;PRS
n=xi¹ʔt’i V;IPFV;SG;2;PRS
tø¹²de V;PFV;SG;3
fo¹ʔmi V;IRR;SG;2
hna²-thä V;IPFV;SG;2;PRS
hwa¹²hni V;IPFV;SG;1;PRS
bo²ngi V;IPFV;SG;2;PRS
kạ¹ti V;PFV;SG;2
nde¹-pe V;IRR;SG;1
n=hyu²s-pi V;PFV;SG;2
jwä²nni V;IPFV;SG;1;PST
tsẹ²m-bi V;IPFV;SG;3;PRS
tsø²ni V;IRR;SG;3
tsi¹-pi V;IPFV;SG;2;PRS
tu²hu V;PRF;PL;3
thä²ʔt’i V;IRR;SG;1
hwi¹fi V;IPFV;SG;3;PST
yä²-fạ²di V;PRF;PL;2
xi¹²ni V;IPFV;SG;3;PRS
ʔʉ²-na²ni V;IRR;SG;1
k’ë¹nt’i V;IPFV;SG;1;PST
ma¹ V;PRF;PL;3
ma¹n-nde² tho¹²ho V;PRF;PL;1
ʔbʉ²m-ma²nho V;IRR;SG;3
kʉ²nni V;IPFV;SG;1;PST
hu²di V;IRR;SG;2
ʔạ² V;PRF;SG;3
k’o²ki V;IPFV;SG;3;PRS
tsạ¹²-mhyä V;IPFV;SG;1;PRS
n=kä¹²ni V;PRF;PL;3
fạ¹x-ma²hyä V;IPFV;SG;3;PST
tsa²-ʔyä V;IPFV;SG;3;PRS
n=k’ʉ²ʔts’i V;IPFV;SG;3;PRS
ja²=tho V;IRR;SG;3
yo¹ndi²bi V;PRF;PL;1
hi¹ V;PRF;PL;2
gʉ¹²i V;PRF;PL;3
ʔyo²-mfë²ni¹-bi V;PFV;SG;2
zø¹r-pe V;PFV;SG;3
hwä¹²ki V;IPFV;SG;3;PST
n=ʔda²ʔts’i V;PFV;SG;2
ʔyø¹² V;IPFV;SG;2;PST
tu²-na²-mpa V;PRF;PL;1
hu¹²i V;PFV;SG;3
ha¹nts’i V;PFV;SG;1
zø¹ʔmi V;PFV;SG;2
n=bi²ni V;PFV;SG;1
k’i¹nts’i V;PRF;SG;2
n=thi¹nt’i V;IPFV;SG;3;PRS
n=tso¹di V;IPFV;SG;3;PST
fẹ¹n-za V;IRR;SG;3
tsi¹-pi V;PRF;SG;2
xẹ¹ʔt’i V;IRR;SG;1
gạ²ti V;PRF;PL;3
ko²hi V;IPFV;SG;3;PRS
ʔø¹m-ma²nʔʉ V;IRR;SG;3
hma²ki V;PRF;PL;2
hä¹ti V;IPFV;SG;3;PRS
hä¹ʔts’i V;IRR;SG;2
ko²t’a¹-fạ²di V;PRF;PL;1
ʔda²ts’i V;IPFV;SG;3;PRS
kạ¹ts’i V;PRF;PL;3
pø²m-ma²nʔʉ V;IRR;SG;3
hẹ²ʔt’i V;PRF;PL;1
pa¹t’i V;PRF;SG;1
n=ʔyø²-the V;IRR;SG;3
ʔï²ti V;PFV;SG;3
hʉ²k-pi V;PRF;PL;3
pạ¹²xi V;PFV;SG;1
tsʉ¹²ti V;IPFV;SG;3;PST
hu²di V;PFV;SG;2
n=to¹²ni V;PRF;SG;3
bë²nna²-te V;PRF;PL;1
kʉ¹mmi V;PRF;SG;1
ʔạ¹t’i V;IRR;SG;1
ʔë²ʔts’i V;PRF;PL;1
pạ¹ma²-nt’ä¹gi V;IRR;SG;1
n=pä²hni V;IPFV;SG;2;PST
k’i¹nts’i V;PFV;SG;3
n=ʔyo²ʔts’i V;PRF;PL;2
ʔyo¹ V;IRR;SG;3
thä²ni V;IRR;SG;1
fẹ¹m-hyä V;PFV;SG;3
n=ʔbʉ¹²t’i V;IRR;SG;2
xo²-thä V;PRF;PL;3
tsạ¹ndä¹-te V;IRR;SG;1
hu¹r-pi V;PFV;SG;1
tsi²-the V;IRR;SG;2
n=gä²-yä V;PRF;PL;2
tʉ²t’i V;PRF;PL;3
hmi¹²-du V;PRF;PL;2
ho¹ni V;IRR;SG;2
n=nda²nni V;IPFV;SG;1;PST
n=pa¹nts’i V;PRF;SG;1
ho²-du V;PRF;PL;1
hë²ʔma¹-hạ¹²i V;IPFV;SG;1;PST
mbo¹²nni V;PRF;PL;1
ʔẹ¹ki V;PRF;SG;1
wä¹nt’i V;PFV;SG;3
kä²ʔmi V;IPFV;SG;2;PST
ʔo²ts’i V;PRF;SG;1
tu²-mbø²ni V;PRF;PL;1
bʉ¹ V;PRF;PL;3
n=hyu²m-bi V;IPFV;SG;2;PRS
tsi²-t’ë¹²i V;PRF;PL;3
tu²-ma²nthu¹hu V;PRF;SG;2
ts’ä¹²t’i V;IRR;SG;3
n=hyë¹nni V;PRF;SG;2
ʔä¹²i V;PRF;SG;1
tsạ²n-bi V;IPFV;SG;1;PST
ne¹²i V;IPFV;SG;3;PRS
hyo²nni V;IPFV;SG;3;PST
hma²ki V;PRF;SG;1
xø¹ge V;PRF;SG;3
ʔbạ²ki V;PRF;SG;3
pa¹-pi yø² t’o V;IRR;SG;3
hwi¹ʔt’i V;IPFV;SG;2;PST
ne¹²gi V;IRR;SG;1
xạ²ʔt’i V;PFV;SG;1
n=k’o²ʔmi V;IPFV;SG;3;PRS
ʔdo²ʔmi V;PRF;PL;2
ʔẹ¹²ni V;IPFV;SG;2;PRS
n=tø²t’a¹-mʔbʉ¹²i V;PFV;SG;3
mbạ²ʔts’i V;PRF;PL;3
ʔʉ¹² V;PRF;SG;2
kä¹ts’i V;IRR;SG;3
ʔo²ʔyu V;IPFV;SG;3;PST
t’i¹²ni V;PRF;SG;3
ts’a¹² V;PFV;SG;3
k’ä¹-ma²nʔʉ V;PFV;SG;2
hu¹ʔts’i V;IRR;SG;3
ʔẹ¹k-pi V;IPFV;SG;3;PST
to¹ʔma¹-hạ¹²i V;IPFV;SG;3;PST
yä²-fạ²di V;PRF;SG;3
thu²gi V;PFV;SG;3
n=ho¹ʔa¹-hyä V;PFV;SG;3
ko¹²h-ma²hyä V;PRF;SG;3
wä²pa²-ka²fe V;PRF;PL;2
ma²ʔt’i V;IPFV;SG;1;PRS
n=ʔyo²ʔts’i V;PRF;SG;2
hwa²n-jʉ V;PFV;SG;1
wä¹-dä¹po V;PRF;PL;1
k’a²t’i V;IPFV;SG;1;PST
jo¹ni V;PRF;PL;2
go²-re²=bi V;PFV;SG;3
mu¹² V;PRF;PL;3
ne¹²hi V;PFV;SG;3
n=ʔyu²di V;PRF;PL;2
ko²t’i V;IPFV;SG;2;PRS
pø²r-be V;IPFV;SG;1;PST
hạ¹ʔts’i V;IRR;SG;1
pi¹²ts’i V;PRF;PL;3
fï¹di V;IPFV;SG;1;PST
tsa²n-te V;IPFV;SG;2;PST
ko²-xtha V;PRF;SG;3
ko¹²hmi V;PRF;SG;1
jo¹ni V;IPFV;SG;1;PRS
n=ʔbạ¹²i V;PRF;PL;3
ʔu¹²t’i V;IRR;SG;2
yạ²xki V;IPFV;SG;3;PST
po²ts’i V;PFV;SG;2
hẹ¹²ni V;PFV;SG;2
fe¹²te V;IPFV;SG;3;PST
jo²xni V;IPFV;SG;3;PRS
pø²m-mi²xa¹ V;PRF;PL;2
n=ko²t’i V;IPFV;SG;3;PST
fo¹ti V;PFV;SG;2
kʉ¹mmi V;IPFV;SG;1;PST
n=ti²hni V;IPFV;SG;2;PST
tä²-pa²do V;IPFV;SG;2;PRS
ja²m-ma²nsu V;PRF;PL;1
do¹²nni V;PFV;SG;2
thï²ts’i V;IPFV;SG;3;PST
n=hyø¹mmi V;PRF;SG;3
hä¹² V;IPFV;SG;3;PST
xa²ha V;PRF;PL;2
pẹ²ʔmi V;IPFV;SG;3;PST
ʔa¹jʉ¹-mhạ¹²i V;PRF;SG;3
n=ʔbʉ¹²t’i V;PRF;SG;1
wä¹r-pi V;PRF;PL;2
n=ʔbʉ¹²t’i V;IPFV;SG;2;PST
tʉ¹hʉ V;PFV;SG;2
to¹ʔma¹-hạ¹²i V;IRR;SG;3
hä¹ʔts’i V;PRF;SG;1
ne¹rba¹-hạ¹²i V;IPFV;SG;1;PST
pạ²hạ V;IPFV;SG;2;PST
te²ʔts’e V;IPFV;SG;2;PST
pʉ¹t’i V;IPFV;SG;3;PST
ne²k-ma²nho V;PRF;PL;1
n=ʔyẹ¹²i V;IPFV;SG;3;PRS
k’wa²ʔts’i V;PRF;PL;2
ʔyä²-tsạ V;IRR;SG;3
hwä¹ni V;PRF;SG;3
pʉ¹²ki V;PFV;SG;3
tsẹ²ki V;IRR;SG;1
ʔbẹ¹-xø¹ʔts’e V;IPFV;SG;3;PST
t’a¹²xki V;IRR;SG;3
ma¹m-ma²nho V;IRR;SG;3
jwä²nni V;PRF;SG;3
hạ¹²nts’i V;IPFV;SG;1;PST
hä¹²-du²-mbʉ¹²i V;IRR;SG;2
pa¹t’i V;IPFV;SG;3;PRS
xi²x-yä¹bi V;PRF;SG;3
zʉ¹nt’i V;IPFV;SG;2;PRS
n=ʔbẹ²ni V;IRR;SG;1
n=pʉ¹²n-ts’yä V;PRF;SG;3
thë²ndi V;IPFV;SG;1;PST
n=te¹ V;IRR;SG;3
k’a²t’i V;IPFV;SG;1;PRS
ʔbø²ni V;PRF;PL;3
hmi¹²-du V;PRF;PL;1
ʔẹ¹k-pi V;IRR;SG;1
tsi²x-te V;PRF;SG;3
hu²m-bi V;IRR;SG;2
n=xạ¹di V;IRR;SG;2
xa²ʔts’i V;PRF;SG;3
hu¹r-ba¹ ra² mbʉ¹²i V;PFV;SG;2
n=he¹ke V;IRR;SG;3
hu¹hu V;IPFV;SG;3;PST
ma¹n=tho V;PFV;SG;2
wä¹-dä¹po V;PFV;SG;1
tsʉ²ti V;IRR;SG;1
de¹²=tho V;PRF;PL;3
ju¹nt’ẹ¹²i V;IPFV;SG;3;PRS
tso¹²ni V;IPFV;SG;2;PST
hạ¹²ni V;PFV;SG;3
n=mu¹²-pa V;PRF;SG;2
fạ¹ni V;PFV;SG;3
wä²ns-pi V;IPFV;SG;2;PST
ʔbʉ²m-bø²ka V;PRF;PL;1
n=gʉ²-fo V;PFV;SG;1
nu²-ma²nʔʉ V;IPFV;SG;1;PST
ʔẹ¹gi V;PRF;SG;2
hwë²gi V;IRR;SG;3
ʔyo²-do²ndo V;IRR;SG;3
hë¹m-bi V;PRF;PL;3
n=ʔạ²nni V;IPFV;SG;3;PST
ʔyø¹² V;IPFV;SG;2;PRS
hya²ki V;PFV;SG;3
tu¹² V;IPFV;SG;3;PST
tso¹²ni V;IPFV;SG;2;PRS
yä¹r-pi V;PRF;SG;3
jʉ¹ki V;PFV;SG;3
jo¹ V;PRF;PL;2
ts’ạ¹²ki V;IRR;SG;2
hạ¹ki V;IPFV;SG;1;PRS
ts’a¹²ti V;IPFV;SG;1;PRS
hya²nd-bi V;IPFV;SG;2;PRS
xu¹ni V;IPFV;SG;1;PST
ʔø²the V;IPFV;SG;2;PST
tso¹gi V;PFV;SG;2
hʉ²ʔt’i V;IPFV;SG;3;PRS
hma²t’i V;IPFV;SG;1;PRS
yạ²gi V;PRF;SG;1
ʔda²s-pi V;PRF;PL;3
ʔi¹²ngi V;IPFV;SG;1;PST
thạ¹di V;IRR;SG;2
n=pø²ts’e V;PRF;SG;3
tsʉ²ti V;IPFV;SG;2;PRS
ʔyø¹ni V;IRR;SG;2
n=ʔu¹²ni V;IRR;SG;3
tsi² V;IRR;SG;2
xä¹²ndi V;IRR;SG;3
to¹ʔmi V;PRF;PL;3
yu¹ʔts’i V;PFV;SG;3
n=wä¹nts’i V;IRR;SG;3
n=tu¹²ʔts’i V;IRR;SG;1
ʔwä²ki V;PRF;PL;1
wä¹²hi V;IPFV;SG;1;PST
hwä¹²ʔts’i V;PRF;SG;2
tsạ²gi V;IRR;SG;3
to²nts’i V;PRF;SG;2
ʔẹ²-te V;IPFV;SG;1;PRS
n=ʔbʉ¹²t’i V;IPFV;SG;3;PRS
ʔo²ʔts’i V;IRR;SG;3
ʔyo¹²-mt’ë¹²ni V;PRF;SG;2
ho²ki V;IRR;SG;3
ya¹²ʔts’i V;PRF;PL;1
yë²gi V;PRF;SG;1
ts’ä¹²ki V;IPFV;SG;3;PST
n=ʔyë²-te V;IPFV;SG;3;PST
pa¹²ha V;IPFV;SG;1;PRS
thä²ni V;IRR;SG;2
xä¹²nts’i V;PFV;SG;3
n=ʔạ²ts’i V;PFV;SG;2
ts’ï²xni V;IPFV;SG;1;PRS
thu²nt’i V;PRF;PL;3
te¹t’e V;IPFV;SG;3;PRS
ta¹mmi V;PRF;SG;2
te¹²de V;PFV;SG;3
xi¹²i V;IRR;SG;1
n=yo¹-jä¹ʔi V;PRF;PL;1
tẹ¹² V;IPFV;SG;2;PST
n=xø¹²-nʔyo²gu V;PFV;SG;2
hẹ²ʔts’i V;PRF;SG;3
hʉ¹²r-kwa V;IPFV;SG;2;PST
ho²gi V;PRF;PL;1
tsi¹²ts’i V;PRF;PL;3
ye²ʔts’e V;IPFV;SG;1;PST
thï²gi V;PRF;SG;1
tø²ʔts’e V;PRF;SG;2
hʉ¹ki V;PRF;PL;1
jo²hya V;IPFV;SG;1;PRS
n=ʔạ²nni V;IRR;SG;3
n=pë¹ V;IPFV;SG;3;PRS
xẹ¹²ni V;IPFV;SG;2;PST
n=ʔbẹ²ni V;PFV;SG;2
zʉ²ʔts’i V;IPFV;SG;3;PRS
xï¹ki V;PRF;SG;3
ndø¹²nt’i V;IPFV;SG;2;PRS
de¹ V;PRF;SG;3
hna²-thä V;PFV;SG;1
fa¹nt’-ma²hyä V;PRF;SG;1
n=nu²-ʔbẹ¹thä¹²ni V;IRR;SG;2
xʉ²ki V;PRF;PL;2
hya²nd-bi V;PFV;SG;2
n=fʉ²t’i V;PRF;SG;3
hu¹ts’i V;PRF;SG;2
wä²nni V;PRF;SG;1
hyo¹nya V;PFV;SG;3
n=ʔʉ¹²ni V;PRF;SG;1
pø¹t’e V;PRF;PL;2
tso¹²gi V;IPFV;SG;3;PST
n=zạ²-ma²nʔʉ V;IRR;SG;1
fe¹²te V;PFV;SG;3
tsi²-t’ë¹²i V;IPFV;SG;1;PST
tso¹²ni V;IPFV;SG;1;PST
thë²ndi V;IPFV;SG;3;PST
hu²di V;IPFV;SG;1;PRS
wä¹²hi V;IRR;SG;2
do²-gwa V;IPFV;SG;2;PST
tsạ¹-pi V;PRF;PL;1
thï²-xtha V;IPFV;SG;2;PST
k’ä¹ʔt’i V;IPFV;SG;2;PRS
n=ʔwë¹²xt’i V;PRF;PL;3
hu²ʔmi V;IPFV;SG;3;PST
zo²fo V;PFV;SG;1
hä¹² V;PRF;PL;1
ʔwa²ʔmi V;IPFV;SG;1;PRS
tẹ²t’i V;IRR;SG;3
k’a²t’i V;IPFV;SG;3;PST
kạ¹ti V;PFV;SG;1
kwa²t’i V;PRF;PL;1
n=tä²s-pi V;IPFV;SG;3;PRS
xạ²ʔt’i V;PRF;PL;1
tsi²-hme V;PRF;PL;2
n=pi¹²di V;IPFV;SG;2;PRS
ʔø²t’e V;IPFV;SG;3;PRS
pa¹xt’i V;PRF;PL;2
tso¹ V;IPFV;SG;3;PRS
wä¹-pi V;PFV;SG;3
kạ²-ʔyu V;IPFV;SG;1;PRS
fe¹nt’i V;PRF;SG;2
ʔbạ¹²i V;PRF;SG;1
kạ¹²hmi V;IPFV;SG;2;PRS
n=xi²x-yä V;PRF;PL;2
wä²ns-pi V;PFV;SG;3
bë¹²ni V;IRR;SG;1
tsẹ¹h=tho V;IPFV;SG;3;PRS
n=pʉ¹²n-ts’yä V;PRF;SG;2
tso¹ti V;PFV;SG;2
n=pï²ts’i V;IPFV;SG;1;PST
ʔë²ʔts’i V;IPFV;SG;1;PST
pø²n-ni¹go V;PRF;PL;2
fạ¹ki V;IPFV;SG;3;PST
pa²-xjʉ V;IPFV;SG;1;PST
n=ʔa¹²ki V;PRF;PL;2
ʔba¹²xni V;PRF;SG;2
nu²-hạ¹²i V;IRR;SG;3
n=mu²nts’i V;IPFV;SG;2;PST
xø²nni V;IPFV;SG;2;PRS
hu¹ni V;PFV;SG;3
hwï¹ki V;IPFV;SG;2;PST
pø²xke V;PFV;SG;3
hwi¹fi V;PFV;SG;3
ʔyë²hë V;IPFV;SG;2;PRS
fʉ¹ʔmi V;PRF;PL;2
ʔẹ¹²i V;PFV;SG;3
jwa²di V;PRF;SG;3
hø¹mmi V;IRR;SG;2
kä¹pʉ V;IRR;SG;3
ʔdø²ke V;IRR;SG;3
tsa²-ʔyä V;PRF;SG;2
n=ʔyẹ²-pi V;PFV;SG;1
k’wa²ʔts’i V;PFV;SG;3
tä¹nt’i V;IRR;SG;2
hndø²ni V;IPFV;SG;3;PRS
n=k’o¹²mmi V;PRF;SG;3
ʔdo¹² V;PFV;SG;3
n=hyu²m-bi V;IPFV;SG;2;PST
gạ²n-thä V;PRF;PL;1
n=jwe¹-te V;IPFV;SG;1;PRS
ʔdø²ke V;PRF;PL;1
hø¹te V;IPFV;SG;3;PST
n=gʉ²-fo V;IPFV;SG;2;PRS
n=fạ²di V;IPFV;SG;1;PST
n=ʔạ²-thä V;IPFV;SG;2;PRS
ʔẹ¹gi V;PRF;PL;3
ts’ʉ²-nhyẹ¹ts’i V;PRF;SG;3
ʔbe²ʔmi V;PFV;SG;2
ʔë¹²m-bi V;PFV;SG;1
ʔo¹hni V;IRR;SG;1
yo¹ndi²bi V;IRR;SG;1
gạ²ti V;PFV;SG;2
n=fï²ts’i V;IPFV;SG;3;PRS
thʉ¹ti V;IRR;SG;2
mi¹²hi V;IPFV;SG;3;PST
n=mu²ni V;PFV;SG;2
n=du¹ V;IPFV;SG;3;PRS
hu²di V;IPFV;SG;2;PST
n=xø¹²ngi V;PRF;PL;3
to²nt’i V;IPFV;SG;3;PRS
ʔë²m-me¹²i V;IPFV;SG;2;PRS
n=wä¹nts’i V;IPFV;SG;3;PST
xẹ¹²ni V;PFV;SG;2
thä¹nt’i V;IRR;SG;3
hø¹t’e V;PFV;SG;2
xø²ka²-mfë¹ni V;IRR;SG;2
n=bø²m-mbe V;PRF;PL;2
tso¹t’i V;PRF;PL;2
jo²hya V;IPFV;SG;3;PRS
ʔʉ¹ʔt’i V;IRR;SG;1
ja²-pi V;IPFV;SG;2;PRS
tsi¹-pi V;IPFV;SG;1;PST
ndø¹²nt’i V;IRR;SG;2
thä²ʔt’i V;IPFV;SG;3;PST
ʔyø¹ni V;IPFV;SG;1;PST
ʔu¹²t’i V;IPFV;SG;3;PRS
n=tä² V;IPFV;SG;1;PRS
ʔʉ²k-pi V;PFV;SG;1
n=he¹ke V;PRF;PL;3
hẹ¹²ni V;PFV;SG;3
k’ʉ²ki V;IRR;SG;2
hwa¹²ʔt’i V;PRF;SG;2
n=pø²ts’e V;IPFV;SG;2;PRS
pʉ²ʔts’i V;IPFV;SG;1;PST
t’i²gi V;IPFV;SG;3;PRS
tʉ²ki V;PFV;SG;3
yø¹²e V;IPFV;SG;3;PRS
ndø²ts’e V;IPFV;SG;3;PST
zø¹r-pe V;PFV;SG;1
n=xø¹²ngi V;IPFV;SG;3;PRS
ʔø¹m-ma²nʔʉ V;IPFV;SG;3;PST
ʔdo¹²hmi V;IPFV;SG;3;PRS
kä¹ti V;IPFV;SG;2;PST
mba²fi V;IPFV;SG;2;PST
pa¹r-bi V;IPFV;SG;3;PRS
pa¹²ha V;PRF;SG;3
hä²ʔmi V;IPFV;SG;1;PRS
ye¹²ts’e V;PRF;SG;2
xẹ²t’i V;PRF;PL;2
tʉ²-jʉ V;PRF;PL;2
ye²h=tho V;IRR;SG;3
hʉ¹ki V;IPFV;SG;1;PRS
mi²x-te V;PRF;SG;3
na¹²ni V;IPFV;SG;3;PST
tẹ¹²hẹ V;PFV;SG;3
n=mu²ʔts’i V;IPFV;SG;2;PRS
xẹ²h-yä V;IPFV;SG;1;PRS
pi¹ V;PRF;PL;1
n=ʔyẹ¹²i V;PRF;PL;3
ʔba²ʔt’i V;PRF;PL;3
pẹ¹-ʔbi¹da V;IPFV;SG;3;PRS
n=zä¹²i V;PRF;PL;2
ʔwi¹ni V;PRF;SG;2
ʔu¹ni V;IPFV;SG;3;PST
gạ¹²t’i V;IPFV;SG;3;PST
do¹²nni V;IPFV;SG;1;PRS
kʉ¹²t’i V;IPFV;SG;3;PST
thä¹r-pi V;PRF;SG;1
tho²ki V;IPFV;SG;2;PST
jä²t’i V;IRR;SG;1
ʔẹ¹ts’i V;IPFV;SG;1;PRS
hä²ki V;IPFV;SG;1;PRS
kwa²t’i V;IPFV;SG;1;PST
pẹ¹-ʔbi¹da V;PRF;SG;1
tsi²x-te V;IPFV;SG;1;PST
kø¹²xke V;IPFV;SG;3;PST
hä²ki V;PRF;SG;2
kä¹²ts’i V;PRF;SG;3
n=gø²tsu V;PRF;PL;1
hyạ¹t’i V;PRF;SG;3
tï²ʔt’i V;PRF;PL;1
pø²spe V;PFV;SG;3
thẹ¹ni V;PRF;SG;1
pẹ²gi V;IRR;SG;1
ne²k-ma²nho V;IPFV;SG;2;PST
de¹ʔmi V;IPFV;SG;1;PST
pa²-mbạ¹²i V;IRR;SG;1
ʔø¹de V;IRR;SG;1
tä¹²-pi V;PRF;PL;2
fo¹ti V;IRR;SG;2
n=thʉ²ʔts’a¹-t’ä¹hä V;PRF;PL;2
n=dä¹n-yä¹hmu V;PRF;SG;1
he¹²ts’e V;IPFV;SG;3;PST
fe¹nt’i V;PRF;SG;3
pẹ²ki V;PFV;SG;1
kwa²t’i V;IRR;SG;3
di²nts’i V;IPFV;SG;3;PRS
ʔdo¹²hmi V;IPFV;SG;2;PST
hu¹ʔts’i V;PFV;SG;3
ʔyạ¹ts’i V;PRF;PL;3
ʔä¹²ni V;IPFV;SG;3;PRS
n=hyẹ²gi V;IPFV;SG;3;PRS
thë²ʔts’i V;PFV;SG;1
kwẹ¹-pi V;IRR;SG;2
xẹ¹²ni V;PRF;PL;3
n=bi²ni V;IPFV;SG;1;PRS
wä²hi V;IPFV;SG;1;PRS
n=k’ʉ²ʔts’i V;IPFV;SG;3;PST
pʉ¹²ki V;PRF;PL;1
n=thë²n-the V;IPFV;SG;1;PST
bø²ka V;PRF;SG;1
n=du²-tsẹ V;IPFV;SG;2;PST
kʉ²ki V;IRR;SG;2
n=jä²ʔi V;IPFV;SG;3;PRS
n=te¹ V;PFV;SG;2
ne²ka²-jä¹ʔi V;IPFV;SG;1;PRS
yä¹ti V;IRR;SG;2
n=ʔu¹²ni V;IPFV;SG;2;PRS
ʔø¹ts’e V;IRR;SG;3
ʔo¹ʔt’i V;IPFV;SG;3;PST
jo¹ki V;PRF;SG;1
kä¹ts’i V;PFV;SG;3
n=ʔyä²nt’ʉ V;PRF;SG;2
hwï¹ʔt’i V;PRF;SG;3
n=pạ¹ V;IRR;SG;2
n=jạ¹²t’i V;IPFV;SG;3;PST
hwë²ki V;PRF;PL;1
ʔạ¹-pa¹nt’ë²di V;IRR;SG;3
tso¹ti V;PRF;SG;2
sạ¹ʔts’i V;IPFV;SG;3;PST
hë²ʔt’i V;IPFV;SG;2;PRS
fẹ¹²i V;IPFV;SG;3;PST
jwa¹ts’i V;IPFV;SG;3;PRS
ʔwe²ge V;IPFV;SG;2;PST
xë²ʔts’i V;IPFV;SG;1;PST
mba¹ʔt’i V;IPFV;SG;2;PRS
n=the²ge V;IPFV;SG;3;PRS
fạ¹di V;IPFV;SG;1;PST
n=dä¹nni V;PFV;SG;1
ʔa¹jʉ¹-mhạ¹²i V;IPFV;SG;1;PST
tʉ¹hʉ V;IPFV;SG;1;PRS
tu¹² V;PRF;PL;3
n=wä¹²nni V;IPFV;SG;3;PRS
xo²fo V;PRF;PL;1
hmi¹²ʔt’i V;IPFV;SG;2;PRS
fa¹nts’i V;IPFV;SG;1;PST
kwẹ¹-pi V;IPFV;SG;3;PRS
hwï¹ki V;PFV;SG;3
to¹²nt’i V;PRF;PL;1
n=do¹²ki V;PRF;PL;1
xạ²-dạ²=bi V;PRF;PL;1
ts’o¹²ni V;PFV;SG;2
he¹²ts’e V;PFV;SG;3
ʔë²-hya V;IRR;SG;3
ʔë¹nni V;IRR;SG;1
kä¹ʔts’i V;PRF;SG;1
tsi¹²ts’i V;IPFV;SG;3;PST
tu²-na²-ntsẹ V;IPFV;SG;1;PST
tsu¹-pi V;IPFV;SG;2;PRS
n=nu¹nts’i V;PRF;SG;3
n=xʉ²t’i V;IPFV;SG;2;PRS
n=dä²n-nde V;IRR;SG;3
n=xi¹n-the V;IRR;SG;3
xo¹ki V;PRF;PL;3
tu²-na²-mpa V;IPFV;SG;1;PST
do²t’i V;IPFV;SG;3;PST
fø¹²ni V;PFV;SG;3
so¹ki V;PRF;SG;2
hwa²n-jʉ V;IRR;SG;1
kạ²-mfë²ni V;PFV;SG;3
ʔbẹ²t’o V;IPFV;SG;1;PRS
thu¹-dẹ¹thä V;IRR;SG;2
fe¹²te V;IPFV;SG;2;PST
thu¹²i V;IPFV;SG;1;PST
he²ke V;IPFV;SG;3;PST
ʔä¹m-ma²pạ V;IPFV;SG;2;PRS
tsu¹²-ma²nhë¹²i V;PRF;PL;2
tsʉ¹di V;IPFV;SG;1;PRS
tø¹²de V;IPFV;SG;2;PRS
ko²hi V;IPFV;SG;2;PRS
hwẹ¹²ki V;PFV;SG;3
kʉ²ʔt’i V;IPFV;SG;3;PST
n=ʔyë²hë V;PRF;SG;3
xʉ¹di V;IRR;SG;3
pạ²hạ V;PRF;SG;3
ha¹nts’i V;IRR;SG;1
n=zä¹²i V;PRF;PL;3
mu¹hni V;IRR;SG;3
tsa²-te V;IPFV;SG;3;PST
hu¹²ts’i V;IRR;SG;2
wä²-ʔye V;IPFV;SG;1;PST
tu²ʔt’i V;IPFV;SG;1;PST
he²ts’e V;PRF;PL;3
tsạ¹-pi V;IPFV;SG;3;PST
xʉ²-dạ²=bi V;IPFV;SG;2;PRS
thä¹ti V;IPFV;SG;1;PST
n=sạ²ni V;PFV;SG;1
kʉ¹²t’i V;PRF;PL;1
n=k’o²ʔmi V;IRR;SG;3
n=thë²-ndo V;IPFV;SG;2;PST
tø²ʔts’e V;PRF;PL;1
ye²h=tho V;IPFV;SG;3;PRS
n=ga¹²ti V;PRF;SG;1
tsẹ²n-ʔyo²xʔyo V;PFV;SG;2
n=ʔyo²sʔ-ma²hyä V;PRF;PL;2
n=ya²xi V;IPFV;SG;2;PRS
ʔwa¹-zʉ²bi V;IRR;SG;1
ʔø¹²te V;IRR;SG;2
fo¹ti V;PFV;SG;3
hu¹m-bi V;PRF;PL;2
xi²x-yä¹bi V;PRF;SG;1
n=tsạ¹ V;PRF;SG;1
tu²hu V;IPFV;SG;3;PST
ʔbʉ²m-ma²nho V;IRR;SG;2
ʔä¹²ni V;PRF;SG;3
pẹ¹²ti V;PRF;SG;2
n=dä²-ʔye V;IPFV;SG;3;PRS
tsä¹ki V;IPFV;SG;2;PST
nda²ts’i V;PRF;PL;3
mu¹²m-hyä V;IPFV;SG;3;PRS
n=ja² V;IPFV;SG;3;PRS
hu¹ʔts’i V;IPFV;SG;3;PST
ʔyo¹ V;IPFV;SG;3;PST
ʔbẹ²ʔts’i V;PRF;PL;2
n=zä¹²i V;PFV;SG;1
thu¹ki V;IPFV;SG;2;PST
kwa²r-pi V;PRF;PL;2
ʔạ¹ʔts’i V;PRF;PL;1
tsi²-hme V;PFV;SG;3
kạ²-ʔyu V;PFV;SG;3
tso¹²ni V;PRF;PL;1
ʔda²t’i V;IPFV;SG;3;PRS
yʉ¹²-mʔbi²fi V;PFV;SG;3
ʔø²ʔts’e V;IPFV;SG;1;PRS
xø²ʔts’e V;PRF;SG;1
ʔyø¹² V;IRR;SG;3
jo¹ʔts’i V;PFV;SG;3
ʔbạ¹²ni V;PRF;SG;2
tẹ¹²t’i V;PFV;SG;2
wä¹ti V;IPFV;SG;3;PRS
ko²-xtha V;IPFV;SG;2;PST
xa²ʔts’i V;PFV;SG;1
fẹ¹ʔmi V;IPFV;SG;3;PST
yạ²gi V;PRF;SG;2
tẹ²-xä²hi V;PRF;PL;2
ndø²-pe V;IPFV;SG;1;PST
k’a¹²ʔts’i V;PRF;PL;3
du¹ti V;IPFV;SG;1;PRS
hu¹ʔts’i V;PRF;SG;2
ʔbẹ²ʔts’i V;IRR;SG;1
xo²-thä V;PRF;SG;3
tsi¹²ni V;PFV;SG;1
gu¹²xt’i V;PRF;PL;2
ho²ki V;IPFV;SG;3;PST
hwa¹²hni V;PRF;SG;2
thä²nts’i V;PFV;SG;1
ʔø²the V;PRF;SG;1
ʔo²i V;IRR;SG;3
tu¹²ts’i V;IPFV;SG;2;PRS
zẹ¹²r-pi V;IRR;SG;3
mu¹t’i V;PFV;SG;2
hẹ¹²ni V;PRF;PL;2
thï¹ʔa¹-xʉ¹²tha V;PRF;PL;3
jwä²n-bi V;PFV;SG;2
n=pa¹²nts’i V;PRF;SG;3
fẹ¹x-fa¹ni V;PRF;PL;1
pạ¹²ki V;PRF;PL;3
n=ʔʉ²nba²-te V;IPFV;SG;3;PST
k’ä²du V;PRF;PL;3
za²ki V;PRF;SG;2
zä¹mmi V;PRF;PL;1
ʔạ¹²i V;IPFV;SG;2;PRS
n=ʔwë¹ni V;PRF;SG;3
wä²p-thu¹hu V;PRF;SG;3
gạ¹nt’i V;PRF;PL;3
pe¹ V;IRR;SG;1
bë²nna²-te V;PRF;PL;3
hø²ʔts’e V;PRF;SG;1
thä²ʔt’i V;IPFV;SG;3;PRS
xa¹ʔmi V;IRR;SG;2
tsi¹-mxø¹ni V;PFV;SG;3
pa¹²nts’i V;IPFV;SG;1;PRS
kø²te V;PRF;SG;3
fạ²-ʔye V;PRF;SG;3
ʔẹ¹k-pi V;PRF;SG;1
ʔä¹m-ma²hä²ki V;PFV;SG;2
jo¹²t’i V;IPFV;SG;3;PRS
ne¹ti V;PRF;PL;3
hø²hni V;PRF;SG;3
xo¹ki V;IRR;SG;3
fï¹di V;IPFV;SG;1;PRS
dä²xi V;PRF;PL;2
ʔyo²-mhu¹²di V;IPFV;SG;3;PST
zo²ni V;IRR;SG;2
n=k’ʉ¹²nts’i V;PRF;SG;1
kwa²r-pi V;IPFV;SG;2;PRS
kä²-pa V;IPFV;SG;3;PRS
kạ¹ʔts’i V;IRR;SG;2
ne¹rba¹-hạ¹²i V;PRF;PL;3
ʔø²the V;IRR;SG;1
thä¹ti V;PFV;SG;2
thä¹ni V;IPFV;SG;2;PRS
n=k’o²ʔmi V;PRF;PL;2
hwë²ʔt’i V;IPFV;SG;2;PRS
kä²ʔt’i V;IRR;SG;1
zø¹r-pe V;IRR;SG;3
pẹ¹-pi V;PRF;PL;3
ʔbʉ¹²i V;IRR;SG;3
tsi² V;IRR;SG;1
ʔyø¹ni V;IPFV;SG;2;PRS
mu¹² V;IRR;SG;3
tho²ki V;PRF;PL;2
hu¹²ts’i V;PRF;PL;1
ʔu¹ni V;PFV;SG;1
xi²t’i V;PFV;SG;1
yë¹gi V;IPFV;SG;1;PST
n=ʔbạ²n-yä V;PFV;SG;1
pẹ²ʔmi V;IPFV;SG;1;PST
thu¹-dẹ¹thä V;IRR;SG;3
k’o²ʔmi V;IPFV;SG;1;PST
ʔä²m-hu²di V;PRF;PL;1
n=pạ¹ V;PRF;PL;3
jʉ¹ki V;IPFV;SG;1;PST
ʔä¹m-ma²pạ V;PRF;PL;1
tu²nʔa¹-ʔyo V;PFV;SG;3
hyo²nni V;IPFV;SG;1;PST
kwa¹²hmi V;PFV;SG;3
gạ¹²t’i V;PRF;PL;1
ʔyo¹²ni V;IPFV;SG;2;PRS
n=ʔyä¹ni V;IPFV;SG;2;PST
wä²hi V;PRF;SG;3
tsi²x-te V;IRR;SG;2
gʉ¹²ʔts’i V;IPFV;SG;3;PST
hø¹mmi V;PRF;SG;3
n=ʔyo¹hni V;PRF;SG;3
ʔe¹nts’i V;PRF;SG;1
k’wa¹nt’i V;PRF;PL;1
ʔwë¹ni V;PRF;SG;2
pa¹²ha V;PRF;PL;2
ka¹di V;IRR;SG;1
mi¹ʔts’i V;PRF;PL;1
ʔyo²-mfë²ni¹-bi V;PRF;PL;2
nda²nts’i V;PRF;PL;3
fạ¹t’i V;IPFV;SG;3;PST
k’a¹ngi V;PRF;PL;3
n=ʔyo¹²wi V;PFV;SG;3
pa¹xt’i V;IRR;SG;2
pa²-te V;PRF;SG;3
kø¹²ʔt’e V;IPFV;SG;2;PRS
ʔbạ¹²ni V;IPFV;SG;2;PST
ʔø¹t’e V;IPFV;SG;3;PST
n=dä²-ʔye V;IRR;SG;3
ʔu¹²ʔts’i V;PRF;PL;2
fe¹²te V;PFV;SG;1
nu²-ma²nho V;PRF;SG;1
hndø²ni V;PFV;SG;3
ʔä¹²hmi V;PRF;PL;3
pø¹²hø V;PRF;SG;1
pʉ¹²nts’i V;PRF;SG;1
hẹ²ʔmi V;PRF;SG;1
fʉ²nts’i V;PRF;PL;1
n=pạ¹ V;IPFV;SG;1;PRS
du¹ti V;PRF;PL;1
kø¹²ʔt’e V;PRF;SG;1
ʔẹ²ʔts’i V;PRF;SG;3
ka¹di V;IPFV;SG;2;PRS
fẹ¹ʔts’i V;PFV;SG;2
xu²t’i V;IRR;SG;2
n=pø²ʔt’e V;IPFV;SG;3;PRS
ʔyë²hë V;PRF;SG;3
hë¹m-bi V;PRF;PL;1
ʔï²ti²mma¹-te V;IRR;SG;1
ʔu¹²t’i V;IPFV;SG;1;PRS
yʉ¹²-mma²nho V;PRF;SG;2
hyo²ya V;PFV;SG;1
thu¹ts’i V;IPFV;SG;1;PRS
ʔạ² V;PFV;SG;1
fe¹²te V;IRR;SG;3
fa¹nt’-ma²hyä V;PRF;PL;1
thẹ¹ni V;PFV;SG;2
n=zʉ²nts’i V;IPFV;SG;1;PRS
xu¹ni V;PRF;SG;1
ʔu²ʔmi V;PFV;SG;1
kạ²ti V;PRF;PL;3
tsi¹²ni V;IPFV;SG;3;PST
n=ti²hni V;IPFV;SG;2;PRS
hwë¹²hi V;PFV;SG;1
fa¹²s-pi V;PRF;PL;1
n=tø²n-yä V;PFV;SG;2
nu²-jä¹ʔi V;PFV;SG;1
mu¹²i V;IPFV;SG;2;PRS
dä²xi V;PRF;SG;1
hwi¹fi V;IPFV;SG;2;PST
fẹ¹n-za V;PRF;SG;2
tu²-na²-ntsẹ V;IPFV;SG;1;PRS
fø²ge V;PRF;SG;3
fạ¹gi V;IPFV;SG;1;PST
tsø²r-be V;IPFV;SG;1;PRS
n=mba²hni V;PRF;PL;3
n=thi¹nt’i V;IPFV;SG;1;PRS
thạ¹di V;PRF;PL;1
ha²ts’i V;PRF;SG;3
n=za¹t’i V;PFV;SG;1
jo²hya²-bi V;IPFV;SG;1;PRS
n=zʉ²nts’i V;IPFV;SG;1;PST
pe¹²nts’i V;PRF;PL;3
jwa¹ts’i V;IPFV;SG;2;PRS
tø¹²ke V;IPFV;SG;1;PST
hu¹r-pi V;PRF;PL;3
ʔyẹ²ʔmi V;IPFV;SG;3;PST
xø¹t’e V;IPFV;SG;3;PRS
pø¹t’e V;PRF;PL;1
zo²ni V;IPFV;SG;3;PST
n=pä²hni V;PRF;PL;1
ʔyo¹²-mt’ë¹²ni V;PFV;SG;2
zø²-te V;IPFV;SG;3;PST
ho²-du V;PRF;SG;3
n=tä²s-pi V;PRF;PL;2
ʔẹ²nt’i V;PRF;SG;2
fạ²di V;IPFV;SG;3;PRS
du²ʔmi V;IPFV;SG;1;PST
tï²ʔt’i V;PRF;SG;3
tu²-the V;IRR;SG;2
n=xø¹ke V;IPFV;SG;1;PRS
kʉ²ni V;PRF;SG;2
xä¹²nts’i V;IPFV;SG;1;PST
xo¹ki V;IPFV;SG;1;PRS
xu¹t’i V;IRR;SG;3
ne¹²hi V;IRR;SG;1
yä¹-pi V;PRF;PL;1
tsʉ¹²ti V;PRF;SG;2
xi¹²ts’i V;IRR;SG;1
xạ²ʔt’i V;PFV;SG;3
tʉ²t’i V;IPFV;SG;3;PST
zø¹² V;PRF;SG;3
xä¹²gi V;IPFV;SG;2;PRS
ʔa²-ʔyu V;IRR;SG;3
ʔä¹m-bi V;IPFV;SG;1;PRS
tsạ²-te V;PFV;SG;2
ʔẹ²ʔts’i V;IRR;SG;1
ne²k-ma²nho V;IPFV;SG;3;PRS
ho²gi V;IRR;SG;2
tsi¹²ya V;IRR;SG;2
kä²ʔt’i V;IPFV;SG;1;PRS
ʔu¹²t’i V;PRF;PL;3
ʔbʉ¹²i V;PRF;SG;2
mu² V;IRR;SG;1
yä²-mfø V;PRF;PL;1
jwa²ts’i V;IPFV;SG;2;PST
xo¹ V;IRR;SG;3
ne²k-ma²nho V;PRF;SG;2
jo¹ki V;IRR;SG;2
n=ʔyo¹hni V;PRF;PL;3
n=mu²nts’i V;PFV;SG;3
n=ʔyø¹t’e V;PRF;SG;2
pa¹²nt’i V;PFV;SG;2
ʔạ²-pi V;IPFV;SG;3;PST
nu²-jä¹ʔi V;IPFV;SG;1;PST
wä²-ʔbo²xʔyo² V;PFV;SG;3
hä¹²i V;IRR;SG;1
ʔẹ¹ki V;IPFV;SG;2;PRS
n=xạ¹ʔa¹-ʔyo V;PFV;SG;3
to¹ʔmi V;PFV;SG;1
n=mu²t’i V;PRF;PL;3
tsạ²ya V;PRF;SG;2
n=bʉ²nni V;PRF;PL;3
tsä²t’i V;IPFV;SG;2;PRS
n=xu¹²i V;PFV;SG;3
n=hyä¹ki V;IRR;SG;2
tø¹²te V;IRR;SG;2
dä²-nhyë¹²i V;IRR;SG;1
nda²nts’i V;IRR;SG;1
thä²xt’i V;IPFV;SG;1;PST
tsẹ²ʔts’i V;IRR;SG;1
gạ²nni V;PRF;SG;3
thẹ²ti V;PRF;SG;1
ts’a¹nt’i V;IPFV;SG;3;PRS
gä²ʔts’i V;IPFV;SG;1;PRS
hạ²nni V;IPFV;SG;2;PRS
t’i¹²ni V;IPFV;SG;1;PST
tsi¹²ya V;IPFV;SG;2;PST
n=ʔyø¹t’e V;PRF;PL;3
tẹ²xa²-xä¹hi V;IPFV;SG;2;PST
n=pe¹ni V;IRR;SG;2
t’a¹-xi²jo V;PFV;SG;2
hu²m-bi V;PRF;PL;3
fa¹²ʔts’i V;PRF;SG;3
ʔä¹²i V;IPFV;SG;1;PRS
n=pë¹ V;IPFV;SG;1;PRS
po²ki V;PFV;SG;2
hẹ²n-bi V;PFV;SG;3
zo²ni V;PRF;PL;3
ʔe¹ʔmi V;PRF;PL;3
n=ʔʉ²n-bi V;IRR;SG;2
kwẹ¹-pi V;PRF;PL;1
tsʉ²-te V;PRF;SG;2
n=mu²ʔts’i V;IPFV;SG;2;PST
sạ²ts’i V;PFV;SG;1
mu¹m-bi V;IPFV;SG;3;PRS
n=mu²nts’i V;PRF;SG;3
n=dẹ²ki V;PFV;SG;3
bä¹nts’i V;IPFV;SG;1;PST
yä¹²fi V;IPFV;SG;3;PRS
n=ʔda²ʔts’i V;PRF;SG;2
n=ʔë²x-te V;IPFV;SG;3;PST
ko¹²ʔts’i V;PFV;SG;3
tso²ʔt’i V;IPFV;SG;2;PRS
tø¹t’e V;IPFV;SG;1;PST
ʔyo²-do²ndo V;PRF;SG;3
ʔẹ¹ki V;IRR;SG;2
ʔe¹²xt’e V;IPFV;SG;1;PST
ʔʉ²n-bi V;IRR;SG;2
zu¹²t’i V;IPFV;SG;3;PST
mu¹t’i V;IPFV;SG;2;PST
thï¹ʔa¹-xʉ¹²tha V;PRF;SG;1
tsʉ²hni V;IPFV;SG;2;PST
thë¹ni V;IPFV;SG;1;PST
pẹ²ti V;PFV;SG;3
xä²-do V;PFV;SG;3
xạ¹²i V;IPFV;SG;3;PRS
do²-re V;PFV;SG;3
ʔa¹jʉ¹-mhạ¹²i V;IPFV;SG;1;PRS
xʉ²-ʔyẹ V;IPFV;SG;1;PRS
n=jo¹ki V;PRF;PL;2
ʔẹ¹t’i V;PFV;SG;2
hyo¹nya V;PRF;PL;2
pø²spe V;PFV;SG;2
t’i¹²ni V;IRR;SG;2
ndø²nni V;PRF;PL;1
ʔe¹ʔmi V;IPFV;SG;3;PRS
xẹ²gi V;PRF;SG;3
bẹ¹nt’i V;IPFV;SG;1;PST
po¹²nni V;PFV;SG;3
ti²hi V;IRR;SG;2
ʔbʉ¹²i V;PFV;SG;1
n=ʔyu¹t’i V;IPFV;SG;1;PST
ne¹²i V;IPFV;SG;2;PST
ts’a¹nt’i V;PFV;SG;3
na¹²ni V;IRR;SG;2
di²nts’i V;PRF;PL;3
n=hyë²n=tho V;PFV;SG;3
ʔu¹²t’i V;PFV;SG;1
pẹ²ki V;IRR;SG;3
n=ʔda²ʔts’i V;IPFV;SG;3;PST
ʔạ²ʔts’i V;IPFV;SG;2;PRS
thʉ¹nt’i V;PRF;SG;1
fe²t’e V;PRF;PL;3
ba¹t’i V;IPFV;SG;3;PRS
tẹ¹²hẹ V;IRR;SG;3
n=ʔdo²ʔts’i V;PRF;SG;2
yạ²gi V;IRR;SG;1
pø²ni V;PFV;SG;3
n=xạ¹di V;PRF;SG;1
tsạ²gi V;IPFV;SG;2;PRS
mu¹m-bi V;PFV;SG;1
tẹ²ki V;IRR;SG;3
hä²ki V;IPFV;SG;3;PST
ʔẹ¹gi V;PRF;SG;3
pạ²hạ V;PRF;PL;1
ndø¹ʔts’e V;PFV;SG;2
fa¹²ʔts’i V;PFV;SG;1
xạ²gi V;IRR;SG;3
jwa²ts’i V;IRR;SG;1
hø¹nni V;PRF;PL;1
n=ʔë²ni V;IRR;SG;1
n=pʉ¹²nts’i V;IRR;SG;1
to¹²nt’i V;IPFV;SG;3;PST
n=ʔwï¹ V;IRR;SG;3
ʔạ¹t’i V;IRR;SG;3
tẹ²ʔmi V;IRR;SG;1
mi¹t’i V;PFV;SG;3
kạ¹t’i V;PFV;SG;3
n=jä²ʔi V;PRF;PL;1
n=ʔwẹ²di V;IRR;SG;2
n=ʔyẹ²nt’i V;IPFV;SG;3;PST
fø¹²ni V;PRF;SG;2
nhë¹² V;IPFV;SG;1;PST
ʔbe²nni V;PFV;SG;3
kä²i V;PRF;PL;3
hë¹²ni V;PRF;PL;1
po²ts’i V;IRR;SG;3
hwä¹²ki V;PRF;PL;3
bä¹ʔt’i V;IPFV;SG;2;PRS
n=xa¹-ʔyo²re V;PRF;PL;2
tä²ngi V;IPFV;SG;3;PRS
ba¹²ha V;PRF;SG;2
k’ä²ts’i V;PRF;PL;1
hạ¹²ni V;IPFV;SG;3;PST
ho¹n-bi V;PFV;SG;1
ts’ä¹²t’i V;PFV;SG;1
thø²xni V;PFV;SG;3
to²nt’i V;PFV;SG;2
za²-mbʉ¹²i V;PRF;PL;1
ʔë²t’a²-mbʉ¹²i V;PRF;SG;3
hä²n-bi V;IRR;SG;3
hø¹mmi V;PRF;PL;3
mu¹²m-hyä V;IPFV;SG;2;PST
ta¹ki V;PRF;PL;2
xo²-thä V;PRF;PL;1
ʔẹ¹²i V;IRR;SG;3
yu¹ts’i V;PRF;SG;3
ʔyo²-ma²nza²ki V;PFV;SG;1
ʔẹ²x-ʔyo¹xʔyo V;IRR;SG;3
xʉ¹di V;PRF;SG;2
fẹ¹m-hyä V;PRF;SG;1
tsʉ²-te V;PFV;SG;3
mu¹²i V;PRF;PL;3
ʔʉ²s-pi V;IPFV;SG;3;PRS
ʔʉ²ʔmi V;IPFV;SG;1;PST
n=pʉ¹²ni V;PRF;PL;2
ʔʉ¹² V;IRR;SG;2
wä¹-pi V;IPFV;SG;1;PRS
fạ¹ni V;IPFV;SG;3;PST
xu²t’i V;PFV;SG;2
zo²hni V;PRF;SG;2
pi²ki V;PFV;SG;1
xạ¹ki V;PRF;SG;1
tẹ²nni V;IPFV;SG;3;PST
ʔbẹ²-pi V;IRR;SG;2
nu²-jä¹ʔi V;PRF;PL;3
tʉ²ki V;IPFV;SG;1;PST
ʔu¹²ʔts’i V;PRF;SG;2
fø²spa¹-hạ¹²i V;PRF;SG;3
jo¹ni V;IRR;SG;2
tsu¹²-ma²nhë¹²i V;IPFV;SG;3;PRS
tu¹²ts’i V;IRR;SG;3
tä²ngi V;PRF;SG;2
na²ni V;IRR;SG;1
to¹ʔmi V;PRF;PL;1
hø²hni V;IPFV;SG;3;PRS
pi²-ts’ʉ V;PFV;SG;2
thi¹nt’i V;PFV;SG;3
n=gʉ²t’i V;PFV;SG;1
jo¹ V;IPFV;SG;3;PST
ʔyø¹ni V;IRR;SG;1
ʔwe²ge V;PRF;SG;3
wä²nni V;IPFV;SG;3;PST
wä²p-t’ë¹ʔyo V;PFV;SG;3
ʔe¹ʔmi V;IPFV;SG;2;PRS
n=k’ʉ¹²nts’i V;IPFV;SG;3;PST
bë²n-bi V;IRR;SG;3
tu¹² V;IPFV;SG;3;PRS
tso¹gi V;IRR;SG;3
the²de V;PRF;SG;1
hu¹r-ba¹ ra² mbʉ¹²i V;IRR;SG;3
n=xø¹²-nʔyo²gu V;IPFV;SG;2;PRS
pi¹²hi V;IRR;SG;2
nde¹-pe V;IRR;SG;2
yo¹²r-bi V;PRF;PL;2
tsạ²gi V;PFV;SG;3
k’ä¹ V;IPFV;SG;1;PST
nde²-tsʉ¹²i V;IPFV;SG;2;PRS
t’ø¹ʔts’e V;PRF;PL;2
he¹²ts’e V;PRF;PL;1
ye¹²ts’e V;PFV;SG;2
n=ja² V;PFV;SG;3
jwe¹-te V;PRF;PL;1
n=mu²nts’i V;PFV;SG;2
n=he¹ke V;PFV;SG;3
n=xa¹²ha V;PRF;SG;2
hwä¹²ʔts’i V;PFV;SG;3
ndø²nni V;IPFV;SG;1;PRS
ʔë²t’a²-mbʉ¹²i V;IPFV;SG;1;PRS
hẹ²ʔmi V;IPFV;SG;2;PST
xu¹²ts’i V;IPFV;SG;1;PST
yø¹²t’e V;IPFV;SG;1;PST
thë²ndi V;PRF;PL;1
fø²ʔts’e V;PRF;SG;1
tʉ¹²nts’i V;PRF;SG;2
hwï¹ʔts’i V;PRF;PL;1
n=ma²ʔt’i V;IRR;SG;1
fẹ¹t’i V;PFV;SG;1
n=ʔbʉ¹²t’i V;PRF;SG;3
tso¹gi V;PRF;SG;1
ʔạ¹gi V;PRF;SG;1
tha²gi V;PFV;SG;3
ne¹rba¹-hạ¹²i V;IRR;SG;3
ma¹ V;PRF;SG;2
fạ¹ts’i V;PRF;SG;2
pẹ²gi V;IPFV;SG;2;PRS
tẹ²s-pi V;PRF;SG;3
ʔbạ¹t’i V;IRR;SG;1
po²ki V;PRF;SG;3
tsä²ki V;PFV;SG;3
n=nu²-te V;IPFV;SG;3;PRS
ʔä¹²ts’i V;PRF;PL;1
pẹ¹hni V;IPFV;SG;2;PRS
nu²-jä¹ʔi V;IPFV;SG;3;PRS
n=ts’ʉ¹-t’a¹bi V;PRF;PL;2
tu²-na²-ntsẹ V;PRF;PL;2
n=pạ²di V;IRR;SG;3
fo¹ʔts’i V;IRR;SG;3
tạ²ki V;PFV;SG;3
xạ¹ts’i V;IPFV;SG;2;PST
ye²ʔmi V;IPFV;SG;3;PRS
tø¹²ts’e V;PFV;SG;2
jo²xni V;PRF;PL;3
ʔë¹²m-bi V;PFV;SG;3
n=k’ʉ²ʔts’i V;PFV;SG;1
xo¹nt’i V;PRF;PL;3
pe¹te V;PRF;PL;3
n=bʉ²nni V;IPFV;SG;3;PRS
yo²ho V;IRR;SG;3
n=bø²ni V;IRR;SG;2
hu¹r-pi V;IRR;SG;2
ko²t’a¹-fạ²di V;IPFV;SG;3;PRS
sẹ²ya V;IPFV;SG;3;PRS
ja¹² V;PRF;SG;2
ju¹nt’ẹ¹²i V;IRR;SG;2
fạ²ʔts’i V;IPFV;SG;1;PRS
yʉ¹²-mma²nʔu V;IPFV;SG;2;PRS
pʉ¹²nt’i V;IPFV;SG;3;PRS
xẹ¹²ni V;IPFV;SG;1;PRS
n=ʔyë²-te V;IRR;SG;1
n=ʔwï¹ V;PRF;SG;3
pø²te V;IPFV;SG;3;PST
xu²hna²-nya V;IPFV;SG;2;PRS
tʉ²-jʉ V;IPFV;SG;3;PRS
n=ma¹ya V;PRF;SG;3
n=xʉ²t’i V;IPFV;SG;2;PST
pä¹²di V;PRF;PL;3
n=tsi¹²ma¹-te V;PRF;SG;1
ʔä¹gi V;PRF;PL;2
mi¹²hi V;IPFV;SG;2;PST
hyo²nni V;PRF;SG;2
ʔyo²-ma²nza²ki V;IRR;SG;1
tsẹ²t’i V;IPFV;SG;3;PRS
k’o²ʔts’i V;IPFV;SG;3;PRS
jạ¹ki V;IRR;SG;1
ʔba²ʔts’i V;PRF;SG;1
tʉ¹²ni V;PRF;SG;1
ye²h=tho V;IPFV;SG;1;PST
tu¹²hu V;PRF;PL;3
ʔda²sẹ V;PRF;SG;2
kä²ni V;IPFV;SG;1;PRS
mbạ²ʔts’i V;PRF;PL;1
fo¹ V;IRR;SG;3
kạ¹hạ V;PRF;PL;1
fø¹²te V;IPFV;SG;1;PST
mba²ki V;IPFV;SG;3;PST
ʔạ¹gi V;IRR;SG;1
ye²r-be V;PRF;PL;2
n=ta¹mmi V;IRR;SG;1
yä²r-bi V;PRF;SG;2
hu¹r-ba¹ ra² mbʉ¹²i V;IPFV;SG;2;PRS
bë²nna²-te V;PFV;SG;2
thẹ¹ni V;IPFV;SG;1;PRS
bo²ngi V;PFV;SG;3
zẹ¹²di V;PRF;SG;3
tsẹ²ʔmi V;PRF;SG;2
sạ¹ʔts’i V;PRF;SG;3
na²t’i V;PRF;PL;1
tʉ²ts’i V;IRR;SG;3
pä²-te V;PRF;PL;1
tu²-na²-mpa V;IPFV;SG;2;PST
dä²xi V;IRR;SG;3
ʔyä²-tsạ V;IPFV;SG;1;PRS
thë²ndi V;IPFV;SG;2;PRS
pä¹²di V;IRR;SG;2
thø²xni V;PRF;SG;3
kʉ¹²ni V;IPFV;SG;2;PRS
gä¹²i V;IPFV;SG;1;PST
ʔyo¹-dä¹po V;IPFV;SG;2;PST
hʉ²xi V;PRF;PL;1
thu¹²i V;PRF;SG;3
na²ʔmi V;IPFV;SG;1;PRS
pu²n-bi V;PRF;SG;2
xo²ki V;IRR;SG;2
kʉ¹²hʉ V;IPFV;SG;3;PRS
ʔdo²ʔmi V;PFV;SG;2
pa¹²nt’i V;PRF;SG;3
hmi¹² V;IPFV;SG;1;PST
pi²gi V;PFV;SG;3
n=nu²-ʔbẹ¹thä¹²ni V;IRR;SG;3
du²-ʔye V;PRF;PL;2
tsẹ¹h=tho V;PFV;SG;3
sạ¹ʔts’i V;IPFV;SG;3;PRS
n=ʔwa¹t’a¹-ʔyo V;PFV;SG;3
hø²t’e V;IPFV;SG;3;PRS
tsi² V;PRF;SG;3
xạ¹n-bi V;IRR;SG;1
xä¹²ndi V;PRF;PL;2
wä¹r-pi V;IPFV;SG;1;PST
pẹ¹fi V;IRR;SG;1
fø²hni V;PFV;SG;3
tsʉ¹²i V;PRF;SG;3
thä¹m-ma²nho V;PFV;SG;1
jo¹ni V;PFV;SG;3
yä²ni V;IRR;SG;3
thä¹ni V;PFV;SG;2
yä²ni V;PRF;SG;1
n=bʉ²ʔts’i V;IPFV;SG;3;PRS
n=ʔyạ²ni V;IPFV;SG;1;PRS
n=kwẹ¹ V;IPFV;SG;3;PRS
ʔba²t’i V;PRF;PL;3
nda¹nt’i V;PRF;SG;1
ʔbạ¹t’i V;IPFV;SG;3;PST
hẹ²n-hạ¹²i V;IPFV;SG;2;PST
gä²ʔts’i V;PRF;SG;2
kwe²ngi V;IPFV;SG;3;PRS
k’ẹ²ʔmi V;PRF;PL;2
tsä²t’i V;PRF;SG;1
bë¹²ni V;IRR;SG;1
hmi¹ti V;IRR;SG;3
hẹ²n-bi V;PRF;SG;1
n=ʔyo²-mfë²ni V;IPFV;SG;2;PST
jʉ¹nts’i V;PRF;PL;3
tø¹²te V;PFV;SG;1
tsi¹ti V;PFV;SG;1
n=xo²ki V;PRF;PL;3
tʉ¹²nts’i V;IPFV;SG;2;PST
ye²ʔmi V;IPFV;SG;1;PRS
tsẹ¹ti V;PRF;PL;2
tu¹-ts’o¹ni V;IPFV;SG;1;PST
hï¹² V;PRF;PL;3
hwë²ki V;PRF;SG;2
n=ʔbʉ¹²t’i V;PRF;PL;3
fẹ¹t’i V;IPFV;SG;1;PST
tsẹ¹ti V;IRR;SG;3
fẹ²xni V;PRF;SG;3
hʉ²m-bi V;PRF;PL;1
tsä¹²ni V;PFV;SG;2
mbạ²nt’i V;IPFV;SG;1;PRS
fạ²t’i V;PRF;PL;2
tsø²ni V;PRF;SG;3
fø¹ʔt’e V;PRF;PL;3
wä¹-pi V;PRF;SG;2
ʔạ²t’i V;PFV;SG;2
hẹ²n-hạ¹²i V;IRR;SG;1
n=hyë¹nni V;IRR;SG;1
tsu¹²-na²-nhyʉ V;PRF;PL;2
pe¹ V;PRF;SG;3
tsạ²-te V;IPFV;SG;3;PST
n=du¹-yä V;IRR;SG;3
ne¹ʔmi V;IPFV;SG;1;PRS
hë¹m-bi V;IRR;SG;2
so¹ki V;PRF;SG;1
kä¹ts’i V;IPFV;SG;3;PRS
pø²ge V;IRR;SG;1
pä²ʔts’i V;IPFV;SG;2;PRS
thä¹m-ma²nho V;PRF;PL;1
pẹ²m-du V;IPFV;SG;2;PST
ʔo¹ V;PRF;SG;3
tsẹ²ʔt’i V;PRF;PL;1
ʔï¹²t’i V;PRF;SG;3
ʔwẹ¹ʔts’i V;IPFV;SG;2;PST
yä²ti V;PRF;PL;3
wä²ns-pi V;IRR;SG;2
tu²-mbø²ni V;PRF;PL;3
hmi¹²-du V;IPFV;SG;3;PRS
thẹ¹ V;IPFV;SG;2;PST
kwa¹²hmi V;PRF;PL;1
yë¹gi V;IRR;SG;2
gạ²n-thä V;IPFV;SG;1;PRS
tø¹²ge V;PRF;PL;3
mba²ki V;IRR;SG;2
thʉ²-ʔbe¹ni V;IPFV;SG;3;PST
tsʉ¹ V;PRF;SG;1
tẹ¹²ts’i V;IPFV;SG;1;PRS
yä²hni V;IPFV;SG;2;PRS
n=ʔyë²hë V;PFV;SG;3
kø²te V;IPFV;SG;3;PST
ʔu¹²di V;IPFV;SG;1;PRS
kʉ²i V;IPFV;SG;3;PRS
xa¹ʔmi V;PRF;PL;2
ʔbʉ²m-bø²ka V;IPFV;SG;2;PRS
yo²ho V;PRF;PL;2
xi¹²i V;IPFV;SG;3;PRS
tä¹²hä V;IRR;SG;1
dä²m-hyä V;IPFV;SG;3;PRS
tạ¹²i V;IRR;SG;3
wä¹ti V;PRF;SG;1
ye²ʔmi V;PRF;PL;2
ja²m-ma²nsu V;PRF;PL;3
ja²m-ma²nsu V;IRR;SG;1
pʉ²ʔts’i V;IRR;SG;1
tsʉ²hni V;PRF;PL;1
thẹ²ti V;PFV;SG;1
ʔwë¹²xt’i V;PRF;PL;3
hẹ²hni V;IRR;SG;3
n=kø²ni V;IPFV;SG;2;PST
yø¹²e V;IPFV;SG;3;PST
yä²-fạ²di V;IPFV;SG;3;PST
n=k’ʉ¹²nt’i V;PRF;PL;2
xë²ʔts’i V;IPFV;SG;2;PST
hwä¹t’i V;IPFV;SG;2;PRS
n=kwẹ¹ V;IPFV;SG;1;PRS
to¹²nt’i V;PFV;SG;1
za²ki V;PFV;SG;3
ndø²m-ma²nho V;PRF;PL;1
ku¹²i V;IPFV;SG;1;PST
xo¹nt’i V;IRR;SG;3
tsẹ¹²ni V;PFV;SG;3
ta¹ki V;IPFV;SG;1;PST
hwẹ¹²ts’i V;IPFV;SG;3;PRS
ʔø¹²te V;IPFV;SG;3;PST
ʔyẹ²t’i V;IPFV;SG;3;PST
fø²spa¹-hạ¹²i V;IPFV;SG;3;PRS
fʉ²nt’i V;IRR;SG;3
tsi¹²ts’i V;IPFV;SG;2;PRS
hạ¹nts’i V;IPFV;SG;2;PST
tsu¹-pi V;PRF;SG;1
pi¹ V;IPFV;SG;1;PRS
ʔbe²nni V;IPFV;SG;3;PST
fʉ²t’i V;PFV;SG;2
tsʉ¹ V;PRF;PL;2
ʔë²t’i V;IRR;SG;1
ʔạ¹-pa¹nt’ë²di V;IPFV;SG;1;PST
kä²-pa V;PFV;SG;3
ko²t’i V;IPFV;SG;1;PRS
mi¹ʔts’i V;IPFV;SG;1;PRS
pi¹xt’i V;IRR;SG;3
xạ¹ V;IRR;SG;3
kạ¹t’i V;IPFV;SG;3;PST
ndø¹²nt’i V;IPFV;SG;3;PRS
ʔʉ²xthʉ V;IRR;SG;2
tsʉ¹ndi V;IPFV;SG;1;PRS
pø¹²ts’e V;PRF;SG;3
hu¹²i V;PRF;SG;3
ne¹ti V;IPFV;SG;3;PRS
hø²ts’e V;PRF;PL;3
kä²ki V;IRR;SG;2
po²gi V;IRR;SG;2
ko²t’a¹-fạ²di V;IPFV;SG;1;PST
k’ä²ts’i V;IPFV;SG;3;PST
hø¹n-ni¹gu V;IRR;SG;3
kạ¹²i V;PRF;SG;3
he¹²ts’e V;IPFV;SG;2;PRS
k’o¹ V;PRF;PL;3
hu²di V;IPFV;SG;3;PRS
ma²nda V;PFV;SG;3
hu¹r-ba¹ ra² mbʉ¹²i V;PRF;SG;2
hẹ²ʔts’i V;IPFV;SG;2;PRS
tẹ²xa²-xä¹hi V;PFV;SG;3
ni²yä V;PFV;SG;1
ʔye¹² V;PRF;SG;3
tsẹ¹h=tho V;IRR;SG;1
kʉ¹² V;PRF;PL;3
gä²ʔts’i V;PFV;SG;3
yo¹²ʔt’i V;PRF;PL;3
ʔwa²ʔmi V;IPFV;SG;2;PRS
ʔø²ʔt’e V;IPFV;SG;2;PST
k’a²t’i V;PFV;SG;2
n=sạ²ʔts’i V;PFV;SG;2
xø²ʔts’e V;PRF;SG;3
ʔẹ¹²ts’i V;PFV;SG;1
yë²gi V;PRF;PL;1
ti²di V;PFV;SG;3
t’i²gi V;PFV;SG;3
hä¹²i V;PFV;SG;1
to¹²nts’i V;IPFV;SG;1;PST
pø²ni V;IPFV;SG;3;PST
hä¹²-du²-mbʉ¹²i V;PRF;PL;1
n=dä²n-nde V;IRR;SG;1
fạ¹di V;IPFV;SG;3;PST
mbạ²nt’i V;PRF;SG;1
n=ʔyẹ¹ni V;PRF;SG;3
thu¹²i V;IPFV;SG;3;PST
ʔä¹t’i V;IRR;SG;3
jʉ¹ʔts’i V;IPFV;SG;1;PST
hwï²t’i V;IRR;SG;3
n=ho¹ʔa¹-hyä V;PRF;PL;3
xa¹ni V;IPFV;SG;1;PRS
ʔʉ²t’i V;IPFV;SG;1;PST
ʔwẹ¹ts’i V;IPFV;SG;1;PST
pa²xki V;PFV;SG;3
ne¹t’i V;IPFV;SG;1;PRS
yä²-mfø V;IPFV;SG;3;PRS
n=ʔyo²ʔts’i V;IPFV;SG;3;PRS
fẹ¹ʔmi V;PRF;SG;1
wä¹r-pi V;PFV;SG;3
n=ʔʉ²n-bi V;IPFV;SG;1;PRS
hø¹ts’e V;IPFV;SG;3;PRS
ʔyä²-tsạ V;IPFV;SG;3;PST
ʔï²ti V;PRF;SG;1
hä¹ki V;PRF;PL;3
ʔʉ²k-pi V;IRR;SG;2
fï¹ti V;PRF;SG;2
ʔya¹-ʔyo¹ni V;PFV;SG;3
tsä¹ki V;IPFV;SG;1;PST
hạ²-te V;IPFV;SG;1;PRS
to¹²nt’i V;PFV;SG;2
n=fẹ¹ V;IPFV;SG;3;PRS
hë¹t’i V;IPFV;SG;1;PST
kʉ¹²ts’i V;PRF;SG;1
zʉ²nts’i V;PRF;SG;3
mu² V;PRF;PL;1
xe¹mmi V;IPFV;SG;1;PRS
n=yu¹²nt’i V;IRR;SG;1
kä²h-fʉ²gi V;IRR;SG;3
fe²ke V;IPFV;SG;3;PRS
thʉ¹nt’i V;IRR;SG;2
xạ²gi V;PRF;PL;3
pø²r-be V;PRF;PL;1
hẹ²ʔt’i V;PRF;SG;2
tø²hni V;PFV;SG;2
ma¹n-nde² tho¹²ho V;IPFV;SG;3;PST
hu¹hu V;IRR;SG;2
po²ngi V;IPFV;SG;3;PST
zẹ¹²di V;IRR;SG;2
n=dä¹nni V;IRR;SG;2
k’wa¹ V;IRR;SG;3
ʔda²ʔts’i V;IRR;SG;2
tø¹²ke V;PFV;SG;2
yä¹ti V;PRF;SG;3
tu²-ma²nthu¹hu V;PRF;PL;1
ne²-te V;IPFV;SG;2;PRS
fẹ²-jʉ V;IPFV;SG;2;PST
thä²ns-pi V;IPFV;SG;1;PRS
xạ¹-ʔyẹ V;PRF;SG;2
fẹ¹x-fa¹ni V;PRF;SG;2
fẹ¹ki V;IRR;SG;3
n=yo¹-jä¹ʔi V;PRF;PL;2
ko¹hi V;IPFV;SG;1;PRS
ʔwe²ke V;PFV;SG;1
xø²ʔts’e V;PRF;PL;2
hẹ²ʔt’i V;IPFV;SG;3;PST
ma¹ki V;IRR;SG;2
k’wa¹nts’i V;IRR;SG;2
kø¹ni V;IPFV;SG;1;PRS
tʉ¹hʉ V;IRR;SG;2
nda¹nt’i V;IPFV;SG;2;PST
tä¹²-pi V;PFV;SG;2
tu¹ V;IPFV;SG;2;PRS
zʉ²ʔts’i V;PFV;SG;3
n=xø¹ke V;IRR;SG;2
n=ts’ʉ²nt’ʉ V;PFV;SG;3
hu²ʔmi V;PFV;SG;2
n=pʉ¹²ni V;PRF;SG;1
ʔbạ¹²ni V;IPFV;SG;2;PRS
hø²ts’e V;IRR;SG;2
bo¹²ki V;PRF;SG;3
de¹ V;PRF;PL;3
gë¹ V;PRF;PL;3
hyẹ¹²ʔts’i V;PFV;SG;3
hʉ¹²fi V;PRF;PL;1
kä¹²ts’i V;PFV;SG;2
ʔo¹²h-fʉ²ni V;PRF;PL;3
n=xä¹ta¹-ʔyo V;PFV;SG;3
yä¹²-ma²mbʉ²ʔts’i V;IRR;SG;2
ʔyo¹²ni V;PFV;SG;1
n=k’wa¹nt’i V;PRF;SG;3
yë¹gi V;IPFV;SG;3;PST
n=hyạ²t’i V;IRR;SG;2
ʔẹ²-te V;IRR;SG;1
tso¹t’i V;IPFV;SG;1;PRS
ʔwa²gi V;IPFV;SG;3;PST
ho¹² V;PFV;SG;1
tho²ki V;PFV;SG;1
kʉ²ni V;IPFV;SG;1;PST
wä²pa²-ka²fe V;PRF;PL;3
k’o²gi V;PRF;SG;3
k’wa²xni V;PFV;SG;1
dä²nts’i V;PRF;PL;1
po¹²nni V;IPFV;SG;3;PRS
tsẹ¹ti V;PRF;PL;1
hyẹ¹²ngi V;PFV;SG;3
hyø²ke V;IPFV;SG;2;PST
ʔyo²-mhu¹²di V;PRF;SG;3
pi²-ts’ʉ V;PRF;SG;1
ʔyä¹²ni V;IPFV;SG;3;PST
tï²ʔt’i V;IRR;SG;2
po¹²n-bi V;PRF;SG;1
hë¹ʔts’i V;PRF;PL;2
jạ¹t’i V;IPFV;SG;2;PST
tø¹²ke V;IPFV;SG;2;PRS
n=hä²-t’ʉ²hni V;PRF;PL;3
thẹ¹ti V;IPFV;SG;3;PRS
hạ²-te V;PRF;PL;2
thï²gi V;PRF;PL;1
ka¹di V;PRF;SG;2
tạ²ki V;PRF;PL;3
ne¹ni V;IPFV;SG;1;PST
ʔä¹gi V;IPFV;SG;2;PRS
ye²r-be V;IPFV;SG;3;PST
jạ¹²ti V;PRF;SG;1
hwi² V;PRF;SG;3
n=ʔbẹ²ni V;IPFV;SG;2;PST
ya¹²ʔts’i V;PRF;SG;1
n=ku² V;PFV;SG;3
ʔo²-fạ²di V;PFV;SG;2
thʉ²-thä V;IPFV;SG;2;PRS
yä¹ V;PFV;SG;2
tsẹ²m-bi V;PRF;SG;1
hʉ²ʔts’i V;IRR;SG;2
ʔä²nba²-tho¹ho V;PRF;PL;3
mbạ²ʔt’i V;PRF;PL;1
jʉ¹ V;IPFV;SG;3;PRS
hø²ʔts’e V;IPFV;SG;1;PST
kø¹ni V;PRF;PL;2
ʔyạ¹ts’i V;PFV;SG;2
fẹ¹ni V;IRR;SG;2
n=tø¹²ke V;IPFV;SG;3;PRS
hä¹² V;PFV;SG;1
tho²ʔts’i V;PRF;PL;2
ndø²nni V;IRR;SG;2
pe¹te V;PFV;SG;3
hwä¹²ʔt’i V;PFV;SG;1
n=t’ʉ²ngi V;PRF;SG;2
da²r-bi V;PRF;SG;1
fʉ²ki V;IPFV;SG;2;PRS
pa¹²nts’i V;IRR;SG;2
ʔø²ʔt’e V;PRF;PL;3
ʔwe¹²ʔts’e V;IPFV;SG;2;PRS
tsạ²n-bi V;PRF;PL;2
yë²h-ra²-xʉ¹tha V;PFV;SG;1
yʉ¹²ni V;PRF;SG;2
nu²-ma²nho V;PRF;SG;2
fạ¹di V;IRR;SG;1
he²ts’e V;IPFV;SG;3;PRS
ʔyo¹-fa¹ni V;PRF;SG;3
tsạ²gi V;PRF;SG;1
n=ʔạ²di V;PRF;PL;2
nu²r-bi V;IPFV;SG;1;PRS
ma²xt’i V;PRF;PL;2
n=ʔo²xi V;PRF;PL;3
xø²nni V;IRR;SG;2
k’ä²du V;PFV;SG;1
ʔa²-ʔyu V;IPFV;SG;3;PST
wä²pa²-ka²fe V;PRF;PL;1
ʔä¹²i V;IPFV;SG;1;PST
n=ʔạ²ts’i V;IRR;SG;2
pẹ²ʔmi V;PRF;SG;1
yo²t’i V;IPFV;SG;2;PRS
hwë²gi V;IRR;SG;2
ʔʉ²ʔmi V;IPFV;SG;1;PRS
n=zẹ²ʔmi V;IPFV;SG;3;PRS
k’ä¹-ma²nʔʉ V;IPFV;SG;2;PRS
ʔʉ²ʔmi V;PRF;PL;2
bo¹²ʔts’i V;IPFV;SG;3;PRS
fạ¹gi V;IPFV;SG;2;PRS
xø¹ni V;PFV;SG;1
ʔyo²-mfë²ni¹-bi V;PRF;SG;1
hø²ts’e V;IPFV;SG;3;PST
tẹ²t’i V;PRF;PL;2
hyu²-mbʉ¹²i V;IPFV;SG;2;PST
hä¹²ni V;PRF;SG;3
kạ¹ts’i V;PFV;SG;2
hë¹²ti V;PRF;SG;2
kʉ¹nts’i V;PFV;SG;1
n=yo¹-jä¹ʔi V;PRF;SG;2
n=tø²t’a¹-mʔbʉ¹²i V;IPFV;SG;3;PRS
n=du¹-ʔbẹ¹ni V;PRF;PL;2
hu¹²i V;IRR;SG;2
hna²-thä V;PFV;SG;3
pẹ¹²i V;PRF;SG;1
n=thë²n-the V;PRF;SG;3
ts’ạ¹²ki V;IRR;SG;3
fạ¹di V;IRR;SG;2
pø²te V;IPFV;SG;2;PRS
nu²-ma²nho V;IPFV;SG;2;PST
hu¹ts’i V;PRF;PL;3
kʉ¹²t’i V;IRR;SG;1
ts’ʉ²-ʔbạ¹t’i V;IPFV;SG;2;PST
ʔẹ¹gi V;IPFV;SG;1;PST
hø¹t’e V;PRF;SG;2
n=ʔʉ²n-bi V;PRF;SG;2
za²ki V;IPFV;SG;2;PST
jạ¹di V;IPFV;SG;1;PST
xo¹ʔt’i V;IPFV;SG;1;PRS
pa¹t’i V;IRR;SG;2
jʉ¹ts’i V;PFV;SG;2
ts’ä¹nt’i V;PRF;PL;1
ya¹²xt’i V;IRR;SG;3
n=xi²x-yä V;IRR;SG;1
ko²h-sẹ²hạ¹²i V;IPFV;SG;1;PRS
hẹ²n-hạ¹²i V;PRF;SG;2
fẹ¹t’i V;PRF;SG;2
yë²h-ra²-xʉ¹tha V;IPFV;SG;1;PRS
ʔë²r-bi V;PFV;SG;3
dä²nts’i V;IRR;SG;1
k’wä²ts’i V;IRR;SG;2
tso¹t’i V;IPFV;SG;2;PST
n=pạ¹ V;IPFV;SG;3;PRS
xẹ²ʔts’i V;PFV;SG;1
to²nts’i V;IPFV;SG;2;PRS
thu¹-dẹ¹thä V;PRF;SG;2
xe¹mmi V;PFV;SG;2
ʔʉ¹²ts’i V;IPFV;SG;1;PST
n=ho²ki V;IRR;SG;1
hạ¹ki V;IPFV;SG;3;PRS
nda²ni V;PRF;SG;1
mu¹ni V;PRF;SG;1
wä²hi V;PFV;SG;2
hwä¹²ʔt’i V;IPFV;SG;3;PRS
n=xạ¹di V;PRF;PL;1
ko¹²ts’i V;IPFV;SG;1;PST
xo²fo V;IPFV;SG;1;PST
thï²ts’i V;PFV;SG;3
tu¹ V;IRR;SG;3
hwä¹²ʔt’i V;IPFV;SG;2;PRS
mbẹ²di V;PFV;SG;3
kʉ¹²i V;PFV;SG;3
he²he V;IPFV;SG;2;PRS
hu¹hu V;IPFV;SG;2;PST
xë²ʔts’i V;IRR;SG;2
kʉ²nni V;IRR;SG;1
n=ha¹hni V;PRF;SG;3
so¹ni V;IPFV;SG;1;PST
pe¹²nts’i V;PRF;PL;1
nu²-ma²nsu V;IPFV;SG;1;PST
ndø²-pe V;IRR;SG;3
n=ho²ki V;PRF;PL;3
ʔbẹ²di V;IPFV;SG;1;PST
xʉ¹t’i V;IPFV;SG;2;PRS
tho²gi V;IPFV;SG;2;PRS
xo¹ʔt’i V;PRF;PL;1
thä²xt’i V;PRF;SG;3
kø²de V;IRR;SG;2
ha¹nts’i V;PRF;PL;3
kʉ¹mmi V;IRR;SG;3
di²nts’i V;IPFV;SG;3;PST
ʔwẹ¹ʔts’i V;PRF;SG;2
kạ¹²hmi V;PRF;SG;2
ti¹²ni V;PRF;PL;2
jo¹ki V;IPFV;SG;1;PST
ʔë¹²i V;IPFV;SG;2;PRS
n=du²-ma²nhyʉ V;PRF;SG;3
ʔạ¹-pa¹nt’ë²di V;PFV;SG;1
hwï¹ʔt’i V;PRF;PL;2
hʉ²ʔt’i V;PRF;SG;1
ʔä²t’i V;PFV;SG;1
ʔʉ²xthʉ V;IPFV;SG;3;PST
n=ʔë²ni V;IPFV;SG;2;PRS
fï²ts’i V;PFV;SG;2
ts’ʉ²-ʔbạ¹t’i V;IPFV;SG;3;PST
tẹ¹²ts’i V;PRF;PL;2
thä¹t’i V;PRF;SG;2
n=nu¹nts’i V;IPFV;SG;3;PRS
gạ²n-thä V;IRR;SG;3
tä¹²-pi V;PRF;SG;1
ye²te V;IPFV;SG;1;PRS
n=tä²s-pi V;PRF;SG;3
nu¹²nni V;PRF;PL;1
yä¹²-ma²ngä¹t’i V;PRF;SG;3
yä¹-hyu V;IPFV;SG;1;PST
pa²ʔts’i V;IPFV;SG;2;PST
kä²m-bi V;PFV;SG;1
hä²ʔmi V;PFV;SG;1
hø²t’e V;PRF;PL;1
n=ts’ʉ²k-pi V;PRF;PL;1
n=zạ²-ma²nʔʉ V;IRR;SG;2
tʉ²ngi V;PRF;PL;3
n=ʔạ²nni V;PRF;SG;1
pẹ¹-ʔbi¹da V;PRF;PL;1
ye¹²ts’e V;IRR;SG;2
ʔä¹gi V;IPFV;SG;3;PST
wä²nts’i V;IPFV;SG;1;PRS
gʉ¹²ʔt’i V;IPFV;SG;3;PRS
wë²t’i V;IRR;SG;2
kwe²nt’i V;IRR;SG;2
xʉ²-dạ V;PFV;SG;2
n=ho²ki V;IPFV;SG;3;PRS
hu¹m-bi V;PFV;SG;2
pa²-xjʉ V;PRF;SG;2
da²t’i V;PFV;SG;2
bʉ²-do V;IRR;SG;1
xa¹²i V;IPFV;SG;3;PST
n=sạ²ʔts’i V;PRF;SG;3
jʉ¹t’i V;PRF;PL;2
thä²nts’i V;PFV;SG;3
tsẹ²gi V;PRF;SG;3
thä¹t’i V;PFV;SG;1
pe¹²nts’i V;IPFV;SG;3;PRS
to¹ʔmi V;IPFV;SG;1;PST
ʔʉ²ʔts’i V;IPFV;SG;1;PST
kʉ¹²xki V;IPFV;SG;1;PRS
n=zʉ²nts’i V;PRF;PL;1
hu²m-bi V;IPFV;SG;1;PRS
ʔyo²-mhu¹²di V;PRF;SG;1
ʔdø¹k-yä V;PRF;PL;2
ʔba²ʔt’i V;IPFV;SG;2;PST
pa¹ʔt’i V;IPFV;SG;3;PRS
n=do¹²ki V;IRR;SG;1
hë²n-bi V;PRF;SG;1
n=ʔwë¹²xt’i V;IRR;SG;3
jwa¹ti V;IPFV;SG;1;PST
za¹mpʔi V;PRF;SG;2
ne¹²hi V;IPFV;SG;3;PRS
xi²-bø²ka V;PRF;PL;2
k’ẹ¹²ʔt’i V;PRF;PL;1
hu¹m-bi V;PFV;SG;1
k’wẹ¹²nt’i V;IRR;SG;2
tso²ki V;IPFV;SG;3;PRS
tsẹ²gi V;PRF;SG;2
ʔï²ti²mma¹-te V;PFV;SG;1
n=ʔyʉ¹ V;PFV;SG;2
fa¹mmi V;PFV;SG;2
xạ²n-the V;PRF;PL;3
ju²-pi V;PRF;PL;1
nda²ngi V;IRR;SG;2
tsø²ke V;IPFV;SG;3;PRS
ja¹² V;PRF;SG;1
kạ¹hạ V;PRF;PL;3
yu¹ts’i V;PFV;SG;2
pi¹di V;IPFV;SG;3;PRS
fạ¹gi V;PRF;SG;2
kø¹²ʔt’e V;IPFV;SG;3;PST
yä¹²fi V;PFV;SG;1
ts’ï¹-da¹-nthe¹de V;IPFV;SG;3;PRS
xạ¹n-bi V;PRF;PL;2
pa¹ʔmi V;PRF;PL;3
kwe²ngi V;IPFV;SG;2;PST
hya²nd-bi V;PRF;SG;1
zʉ¹nt’i V;PRF;PL;3
n=ʔbạ²n-yä V;PFV;SG;3
pa²-hwä V;IRR;SG;2
tsa¹ V;IRR;SG;3
thä²ns-pi V;PFV;SG;1
xø²ka²-mfë¹ni V;PFV;SG;3
xu¹²ts’i V;IRR;SG;1
hya²nd-bi V;PRF;PL;3
pe¹ V;IPFV;SG;3;PRS
dä¹²-re V;PRF;PL;1
pi²-ts’ʉ V;IRR;SG;2
tsi¹² V;IRR;SG;1
kwe²ngi V;PFV;SG;3
zø¹² V;IPFV;SG;3;PRS
du¹nt’i V;IPFV;SG;2;PRS
pø²x-yä V;PRF;SG;3
tï²ʔt’i V;PRF;PL;2
mbo²ʔts’i V;IPFV;SG;1;PST
k’ʉ¹n-the¹de V;IPFV;SG;1;PRS
nu¹nts’i V;IPFV;SG;2;PST
ʔwë¹t’i V;PRF;SG;1
yu¹ʔts’i V;IRR;SG;2
jạ¹di V;IRR;SG;1
hø²t’e V;IRR;SG;1
jʉ¹nts’i V;IPFV;SG;1;PST
xø²ke V;PRF;SG;1
n=ʔbʉ²i V;IRR;SG;2
ʔwẹ¹ʔmi V;IPFV;SG;1;PST
k’ʉ²ki V;IPFV;SG;3;PST
n=to²ʔt’i V;IPFV;SG;3;PRS
zø¹te V;PRF;PL;1
ʔo²ts’i V;IPFV;SG;1;PRS
ma¹ki V;PFV;SG;3
n=pø²ʔt’e V;IRR;SG;1
ʔo¹ V;IRR;SG;2
jạ¹t’i V;IRR;SG;1
ʔyo²-mfë²ni¹-bi V;PRF;PL;1
yạ²xt’i V;PFV;SG;3
ti¹²ni V;IPFV;SG;3;PRS
n=ʔyạ²ni V;IPFV;SG;2;PST
yø²t’e V;IRR;SG;3
hyø²ke V;PRF;SG;1
tsạ²n-bi V;PFV;SG;1
n=ts’ạ²-mbʉ¹²i V;PRF;SG;1
ʔya¹-ʔyo¹ni V;IPFV;SG;3;PST
tsa²ʔt’i V;IPFV;SG;3;PRS
ku¹²i V;IRR;SG;1
n=do²ka¹-ʔbạ¹²i V;IRR;SG;1
jä¹-pi V;PRF;SG;1
n=xø¹ke V;PRF;PL;3
nde²-hme V;IRR;SG;2
n=pø¹²hø V;PRF;PL;1
yo²ho V;PFV;SG;1
ne¹²i V;IRR;SG;2
ʔø¹ts’e V;PRF;SG;1
ʔbo²t’i V;PFV;SG;3
ʔyo²-mfë²ni¹-bi V;IPFV;SG;2;PST
ʔo¹hni V;PFV;SG;2
n=ʔbø¹nt’i V;IPFV;SG;3;PRS
mba²fi V;IPFV;SG;3;PRS
ja²=tho V;IPFV;SG;3;PST
ʔbạ²n-yä V;IRR;SG;3
the¹nni V;IPFV;SG;2;PRS
tsẹ¹di V;IPFV;SG;3;PST
mu² V;IRR;SG;3
tu²-ma²nthu¹hu V;IPFV;SG;3;PST
n=ʔbʉ¹²t’i V;PFV;SG;2
ts’ʉ¹²ʔt’i V;IRR;SG;3
ʔbẹ²ʔt’i V;IPFV;SG;1;PRS
ko²ti V;PRF;SG;3
tsu¹²-na²-nhyʉ V;PRF;SG;1
n=ʔʉ¹²ni V;IRR;SG;3
bo²ngi V;IRR;SG;1
ʔo²r-bi V;PRF;PL;3
zø²-te V;PRF;PL;3
pe¹ni V;PFV;SG;1
kʉ¹²n-do²ndo V;IPFV;SG;3;PST
ʔbạ²ki V;IPFV;SG;1;PST
n=ma²ʔt’i V;PRF;PL;1
xʉ²-dạ²=bi V;PRF;SG;3
ba¹t’i V;IPFV;SG;2;PRS
ʔo²-fạ²di V;IPFV;SG;1;PST
fø¹²ni V;IPFV;SG;1;PRS
pø²ʔts’e V;IPFV;SG;2;PRS
hwä¹²ʔt’i V;IPFV;SG;1;PST
hu²ʔmi V;IRR;SG;1
ʔbo²-mfi V;PRF;PL;3
bä¹ʔt’i V;PRF;SG;3
n=fʉ²t’i V;IRR;SG;3
xø²ʔts’e V;IPFV;SG;3;PRS
so¹ni V;IPFV;SG;2;PRS
gä²ʔts’i V;IPFV;SG;1;PST
ʔë²r-bi V;IPFV;SG;1;PRS
ho¹ V;IPFV;SG;1;PRS
ʔbø²t’e V;PFV;SG;3
ʔwa²ʔmi V;IRR;SG;2
ʔbʉ¹²-xtha V;PFV;SG;2
n=ʔbẹ²ni V;IPFV;SG;3;PST
n=dạ¹ V;PRF;PL;3
tsạ²ya V;IPFV;SG;2;PST
n=ʔyạ²ni V;IRR;SG;2
zu¹²t’i V;IPFV;SG;3;PRS
hwä¹t’i V;IRR;SG;1
n=pẹ¹fi V;IPFV;SG;2;PRS
bë¹²ni V;IPFV;SG;3;PRS
hmi¹²-du V;IPFV;SG;2;PRS
pø²m-mi²xa¹ V;IRR;SG;2
sạ²ts’i V;IPFV;SG;2;PRS
fẹ¹ni V;PFV;SG;2
tsʉ²-te V;IPFV;SG;1;PST
fø²ʔts’e V;PRF;PL;2
na¹²ts’i V;IPFV;SG;3;PST
tsi¹²ni V;PRF;SG;1
ye²ʔmi V;IPFV;SG;3;PST
hyø²ke V;IPFV;SG;3;PRS
pʉ¹²ki V;PFV;SG;2
hạ¹²nt’i V;IPFV;SG;2;PST
tsʉ²-te V;IPFV;SG;2;PST
ʔyä¹²ni V;IRR;SG;3
pẹ²-te V;IRR;SG;2
thi¹nni V;IPFV;SG;2;PST
thẹ²ti V;IPFV;SG;3;PST
tẹ¹-pi V;IPFV;SG;3;PRS
kä²ni V;IPFV;SG;3;PST
mu¹² V;IRR;SG;2
ʔbạ¹²ni V;PRF;PL;2
ʔẹ¹ʔt’i V;IRR;SG;3
kwe²nt’i V;IRR;SG;3
ʔbẹ²-jwa V;IRR;SG;1
tsä¹ts’i V;IPFV;SG;2;PRS
fẹ¹ʔts’i V;PRF;SG;1
ʔạ¹²i V;PRF;PL;3
ʔa¹²ki V;IRR;SG;2
hwä¹²ʔt’i V;PRF;PL;3
bë²n-bi V;IRR;SG;2
gạ¹²ts’i V;IRR;SG;1
fʉ²ts’i V;PRF;PL;3
n=xä¹²ndi V;IPFV;SG;2;PST
wä¹ti V;IPFV;SG;3;PST
pa¹²ha V;PRF;PL;3
thẹ¹ni V;PFV;SG;1
tsẹ²ʔmi V;IRR;SG;3
k’ä¹ V;PRF;SG;2
tʉ²nts’i V;IPFV;SG;3;PST
ko²t’i V;IRR;SG;1
hu¹²i V;PFV;SG;3
hwë²ki V;IPFV;SG;1;PST
ʔë²k-ʔyë¹²i V;IRR;SG;2
tsi¹ti V;PRF;SG;3
jo²hya V;IRR;SG;2
yä²-fạ²di V;IRR;SG;3
ye²h=tho V;PFV;SG;3
xạ¹n-bi V;PFV;SG;2
n=xa¹-ʔyo²re V;IPFV;SG;3;PST
tu¹t’i V;IPFV;SG;1;PRS
fa¹ts’i V;PRF;PL;2
xë²ʔts’i V;IPFV;SG;2;PRS
tu¹-pi V;IPFV;SG;1;PST
xu¹²ts’i V;PRF;PL;2
n=sạ²ni V;IRR;SG;2
xʉ¹di V;PFV;SG;2
gä¹²i V;IRR;SG;2
te²spe V;PFV;SG;2
k’wẹ²ʔts’i V;PRF;SG;3
mbạ¹²xni V;IPFV;SG;2;PST
hë¹²ni V;IPFV;SG;3;PRS
n=ts’ʉ²k-pi V;IPFV;SG;1;PST
thi¹nni V;IPFV;SG;3;PST
n=pï²ts’i V;IRR;SG;2
n=tẹ¹²hẹ V;IRR;SG;3
zẹ¹²r-pi V;PFV;SG;2
hä¹²ts’i V;IPFV;SG;1;PRS
yʉ¹²-mʔbi²fi V;IPFV;SG;2;PRS
po¹²nni V;IPFV;SG;1;PRS
xʉ² V;IRR;SG;1
kä¹²ni V;IRR;SG;3
mi¹²hi V;PRF;SG;3
hwä¹t’i V;PRF;SG;3
tso¹ti V;PRF;SG;1
ʔyo¹-dä¹po V;PRF;SG;3
n=xa²ha V;IRR;SG;3
pu²-mbë²ni¹-bi V;PFV;SG;3
hu²di V;PFV;SG;3
pi¹xt’i V;PRF;PL;2
me²ʔmi V;PFV;SG;3
gʉ¹²s-pi V;IPFV;SG;1;PRS
n=po¹²ni V;IPFV;SG;1;PRS
ʔʉ²t’i V;PRF;SG;1
hë¹²ni V;PRF;SG;2
tsi¹²ts’i V;PRF;SG;2
tsä¹ts’i V;PRF;SG;1
ne¹ʔmi V;PRF;SG;2
hu¹²ts’i V;PRF;SG;3
tsi¹²ya V;IPFV;SG;1;PST
n=zạ²-ma²nʔʉ V;PRF;SG;3
kä¹²xi V;IRR;SG;1
hu¹-xa²di V;PRF;SG;3
ʔẹ¹ts’i V;PRF;SG;1
ʔẹ²ʔts’i V;PRF;PL;1
hu¹²hni V;IPFV;SG;2;PST
thä²nts’i V;IPFV;SG;3;PRS
hwë¹²gi V;PRF;SG;3
ʔẹ¹²ts’i V;PFV;SG;2
fʉ²t’i V;PRF;PL;1
go²-re²=bi V;IRR;SG;2
nu²-ma²nho V;IPFV;SG;1;PST
ʔu¹²xt’i V;IPFV;SG;2;PST
dʉ²ʔts’i V;IPFV;SG;1;PST
n=gʉ²zʉ V;PRF;SG;2
xø¹m-hyä V;PRF;SG;2
n=hä²-t’ʉ²hni V;IRR;SG;1
n=pạ¹ts’i V;IPFV;SG;2;PST
fẹ¹ki V;PRF;PL;2
ʔda²gi V;PRF;PL;3
ʔʉ²t’i V;IPFV;SG;2;PRS
ʔë¹²ts’i V;PRF;PL;3
n=thạ²n=tho V;PRF;PL;3
kä¹²ts’i V;PFV;SG;3
bø²ka V;IPFV;SG;1;PST
kä¹ts’i V;PRF;PL;2
kạ¹ti V;PRF;PL;1
ne¹rba¹-hạ¹²i V;IPFV;SG;2;PST
nde¹-pe V;PRF;PL;2
jʉ¹hni V;PRF;SG;3
ʔë²s-pi V;IPFV;SG;3;PST
tẹ²xa²-xä¹hi V;IRR;SG;2
fạ²ʔts’i V;IRR;SG;1
ko²h-sẹ²hạ¹²i V;IRR;SG;3
ʔbʉ²m-bø²ka V;IPFV;SG;1;PST
ʔø²ʔts’e V;PFV;SG;2
pʉ¹ V;PRF;SG;1
ʔẹ¹ni V;IPFV;SG;2;PST
ʔa¹ʔmi V;IRR;SG;1
hø¹t’e V;PRF;SG;3
n=nu²-te V;IPFV;SG;2;PST
pʉ²xki V;IRR;SG;2
zä¹mmi V;IRR;SG;2
ndø¹ʔts’e V;IPFV;SG;2;PRS
jʉ¹r-bi V;PFV;SG;1
bë¹²ni V;IPFV;SG;1;PRS
tu²-mbø²ni V;PRF;SG;3
pä²-te V;IRR;SG;2
n=tsạ¹ V;PRF;SG;3
tso²ki V;PRF;SG;2
na¹²ts’i V;PRF;PL;2
ts’ʉ¹²ʔt’i V;PRF;SG;2
jä¹ʔts’i V;IPFV;SG;2;PRS
n=hnu¹²ngi V;IPFV;SG;3;PST
xä¹²gi V;IPFV;SG;3;PRS
xø¹t’e V;IPFV;SG;1;PST
n=ʔbẹ²di V;IPFV;SG;2;PST
thi¹nt’i V;PRF;PL;1
n=thë²-ndo V;IRR;SG;1
ʔạ²ʔts’i V;PRF;PL;1
hma²hni V;PFV;SG;2
n=gẹ²skẹ V;IPFV;SG;2;PRS
n=xä¹ta¹-ʔyo V;IPFV;SG;3;PRS
hu¹²hni V;PFV;SG;2
jʉ¹ʔts’i V;PRF;PL;2
ʔbẹ¹t’o V;PFV;SG;2
pạ¹ts’i V;IRR;SG;3
yä¹²fi V;PFV;SG;3
fe¹²te V;IPFV;SG;2;PRS
ʔạ¹nt’i V;IPFV;SG;1;PST
nu²r-bi V;IPFV;SG;3;PRS
ʔu¹²t’i V;PFV;SG;3
zø¹r-pe V;PRF;PL;2
ʔẹ¹ki V;PFV;SG;1
hø¹mmi V;IPFV;SG;2;PST
kʉ²ʔt’i V;PRF;PL;1
ʔø¹hna¹-hyä V;PFV;SG;3
ʔwe²ge V;IPFV;SG;3;PRS
xa²ha V;IRR;SG;3
ne¹t’a¹-hạ¹²i V;PRF;PL;1
ʔʉ²k-pi V;PRF;PL;3
ha¹hni V;IPFV;SG;3;PRS
nde²-t’ä²hä V;IPFV;SG;1;PRS
yä²ni V;PRF;PL;2
tso¹ti V;PFV;SG;1
ʔẹ²nt’i V;PRF;SG;1
tʉ²ki V;PRF;PL;2
xa¹ni V;PRF;SG;3
hø¹mba¹-hạ¹²i V;PRF;PL;2
n=ya²xi V;IPFV;SG;3;PRS
hwi¹²xki V;PRF;PL;2
tsạ¹²-ma²nhëi V;PFV;SG;2
hẹ¹k-pi V;IRR;SG;1
ʔwe¹ngi V;PRF;PL;3
mbạ¹²xni V;PRF;PL;2
n=the²ge V;PRF;PL;2
kʉ²t’i V;PFV;SG;3
ʔbø¹nt’i V;PFV;SG;3
tʉ²-jʉ V;PRF;SG;2
mbạ²nt’i V;IPFV;SG;2;PRS
fʉ²nts’i V;PFV;SG;1
hẹ²n-bi V;IPFV;SG;3;PRS
ʔyä²h-hi V;PFV;SG;1
n=pø¹²hø V;PFV;SG;2
tʉ¹hʉ V;PRF;PL;1
n=ta¹mmi V;PRF;SG;3
n=pa²xni V;PFV;SG;3
tsi¹²-the²=bi V;IRR;SG;2
n=he²x-yä V;IRR;SG;1
pa²ʔts’i V;IRR;SG;2
fʉ²nts’i V;IRR;SG;3
tho²gi V;IPFV;SG;1;PRS
bë²nna²-te V;IPFV;SG;3;PRS
jwa²t’i V;PRF;PL;1
pa¹kpa¹-hạ¹²i V;IPFV;SG;2;PRS
ʔe¹nts’i V;IPFV;SG;3;PRS
k’ẹ¹²ʔt’i V;PRF;SG;3
tsä¹ts’i V;PFV;SG;1
ʔʉ¹²ni V;IRR;SG;2
nu¹nts’i V;PRF;PL;1
fạ²di V;PRF;SG;2
xẹ¹ʔt’i V;IPFV;SG;1;PST
ʔyo¹-xi¹ngwa V;PFV;SG;1
ne²ka²-jä¹ʔi V;PRF;PL;1
ko²t’a¹-ʔyu V;IRR;SG;3
ʔẹ¹nts’i V;PRF;PL;2
tso²ki V;PFV;SG;1
ku¹²i V;IPFV;SG;2;PRS
ʔä¹t’i V;PRF;SG;2
tsi¹-pi V;IPFV;SG;3;PRS
thʉ¹ti V;IPFV;SG;3;PRS
ʔẹ¹²ni V;PFV;SG;3
ʔbẹ²ʔt’i V;IPFV;SG;3;PST
n=ho²ki V;IPFV;SG;1;PST
xa¹²xi V;PRF;SG;3
dä¹²-re V;IRR;SG;1
n=sạ²ni V;PRF;SG;2
n=gø²tsu V;IPFV;SG;2;PST
hwa¹²xt’i V;IRR;SG;3
n=kø²ni V;IRR;SG;2
hma¹²ts’i V;IRR;SG;1
yä¹²fi V;PRF;PL;2
do²ngi V;IPFV;SG;3;PRS
tạ²gi V;PFV;SG;2
ha²nni V;PFV;SG;3
ju¹t’i V;PRF;PL;3
n=ʔa²nni V;PRF;SG;1
ʔyë²hë V;IPFV;SG;1;PST
kạ²ti V;IRR;SG;1
ʔä¹²-xmi V;IPFV;SG;2;PST
xø²ʔts’e V;IPFV;SG;1;PRS
ʔbẹ²t’o V;PRF;SG;3
pạ¹²xi V;IPFV;SG;3;PST
tsẹ²n-ʔyo²xʔyo V;IRR;SG;3
tẹ¹²r-pi V;PRF;PL;3
bä¹nts’i V;IPFV;SG;2;PRS
ye²ʔmi V;PFV;SG;3
n=ku² V;PFV;SG;1
tï²ʔt’i V;IPFV;SG;2;PST
de¹ʔmi V;IPFV;SG;2;PST
ʔyë²hë V;PRF;PL;3
jø²t’e V;PRF;SG;1
pa²-mbạ¹²i V;IRR;SG;3
fa¹²i V;PRF;PL;3
fẹ²-jʉ V;PRF;PL;1
xa¹²i V;IPFV;SG;3;PRS
ʔẹ²t’i V;IPFV;SG;1;PRS
k’a²hni V;IRR;SG;2
to¹²ni V;PRF;SG;3
tsẹ¹di V;PRF;SG;2
tä¹nt’i V;PFV;SG;3
tso¹t’i V;IPFV;SG;3;PST
bʉ¹nt’i V;IPFV;SG;1;PRS
hwi¹² V;IRR;SG;3
pạ¹²xi V;PRF;PL;3
pẹ²m-du V;IRR;SG;2
ʔya²i V;PFV;SG;1
pø²ge V;IPFV;SG;1;PST
ʔba²ʔt’i V;PFV;SG;3
xø²ʔts’e V;IPFV;SG;2;PRS
ʔʉ¹ʔt’i V;IRR;SG;2
thä¹m-ma²nʔʉ V;PFV;SG;3
pa²-hwä V;IPFV;SG;3;PRS
hẹ¹gi V;PRF;PL;3
ʔwä²ki V;PFV;SG;3
n=ʔa¹²ki V;IPFV;SG;1;PST
yä¹-pi V;PRF;PL;2
yø¹ʔt’e V;IRR;SG;2
ʔyä¹²ni V;IRR;SG;1
pʉ¹t’i V;PRF;SG;3
ha¹ndi V;IPFV;SG;1;PRS
ʔạ²ki V;IRR;SG;3
ʔbẹ¹²hni V;IRR;SG;1
n=ʔyø²rbe V;IPFV;SG;3;PRS
ʔi¹²xki V;PFV;SG;3
na²t’i V;IPFV;SG;1;PRS
n=k’o¹²mmi V;IPFV;SG;1;PST
pa²ʔts’i V;IRR;SG;1
pa¹kpa¹-hạ¹²i V;PRF;SG;1
ʔẹ¹nts’i V;IPFV;SG;1;PRS
ʔwe²ke V;PFV;SG;2
ko²h-sẹ²hạ¹²i V;IPFV;SG;3;PRS
pe¹t’e V;IRR;SG;3
mu²ʔt’i V;IPFV;SG;3;PST
ʔë¹²nts’i V;IPFV;SG;2;PRS
xø²m-hmi V;PFV;SG;3
pẹ¹²hni V;IRR;SG;3
ba¹t’a²-do V;IPFV;SG;1;PST
tsi²nni V;IPFV;SG;3;PRS
to²nts’i V;PFV;SG;2
fï²ts’i V;IPFV;SG;2;PST
ʔø²the V;IRR;SG;2
wä¹r-pi V;PFV;SG;1
hʉ¹xt’i V;PRF;PL;2
hwë²ki V;PFV;SG;2
gë²nni V;PFV;SG;3
jo¹nni V;IRR;SG;1
ʔẹ¹²m-bi V;PRF;PL;1
mbo²ʔts’i V;PRF;SG;3
ʔẹ¹ʔt’i V;PFV;SG;2
n=ʔda²ʔts’i V;PRF;SG;1
hmi¹²ʔt’i V;IPFV;SG;2;PST
pʉ¹²nts’i V;PFV;SG;2
tsʉ¹di V;IPFV;SG;3;PRS
tsa²r-bi V;PRF;SG;1
ʔu¹²xt’i V;IPFV;SG;3;PST
nu¹²nni V;IPFV;SG;3;PST
me¹²pya V;IRR;SG;1
xø¹k-pe V;IPFV;SG;3;PRS
ʔu²di V;PFV;SG;1
tsʉ¹ndi V;IPFV;SG;2;PST
xä¹²gi V;PRF;SG;2
yä²-mfø V;IPFV;SG;3;PST
jo¹²t’i V;IPFV;SG;3;PST
hʉ²ʔt’i V;PFV;SG;3
xạ¹r-pi V;PFV;SG;1
n=hyø¹mmi V;PFV;SG;1
n=xʉ²di V;PFV;SG;3
k’ä¹ʔts’i V;PFV;SG;3
ʔyo¹-xi¹ngwa V;IPFV;SG;2;PRS
tu²-jʉ V;PRF;SG;2
gʉ¹ts’i V;IPFV;SG;3;PST
the²de V;PRF;PL;2
tsẹ²n-ʔyo²xʔyo V;IPFV;SG;1;PRS
ta¹ki V;PFV;SG;3
xạ²-dạ V;PRF;SG;1
ʔyẹ²ʔt’i V;IPFV;SG;3;PST
n=pẹ²ti V;IPFV;SG;1;PRS
ko¹²nts’i V;PRF;PL;1
fẹ¹x-fa¹ni V;IRR;SG;3
ʔe¹²ʔts’e V;PFV;SG;1
n=zi²-m-xu²di V;IRR;SG;1
to¹²ni V;PRF;PL;1
xe¹mmi V;PRF;PL;1
zu¹²t’i V;PFV;SG;3
yä²ni V;IPFV;SG;3;PRS
ʔwe¹²ʔts’e V;PFV;SG;1
hø¹mba¹-hạ¹²i V;IPFV;SG;2;PST
ha¹²xki V;PRF;SG;2
xu¹²ni V;IRR;SG;3
tʉ²ts’i V;IPFV;SG;3;PRS
thä¹r-pi V;IRR;SG;2
thä²ni V;IRR;SG;3
ʔyä²h-hi V;PRF;PL;2
tạ¹²i V;PRF;SG;1
thï¹ʔa¹-xʉ¹²tha V;PRF;PL;2
du¹ti V;PRF;SG;3
ju²-pi V;IPFV;SG;1;PRS
tø¹²ts’e V;IPFV;SG;1;PRS
n=pï²ts’i V;PRF;PL;3
n=hyø¹ʔts’e V;IPFV;SG;3;PRS
hạ¹²ni V;PRF;SG;1
ʔø²the V;IPFV;SG;1;PRS
n=xø¹ke V;PRF;SG;2
ʔø²ts’e V;IRR;SG;3
ʔda²sẹ V;PRF;SG;3
ndø¹²ni V;IPFV;SG;3;PRS
hẹ¹gi V;PRF;SG;1
ndø²m-ma²nsu V;PFV;SG;1
ko¹ʔa¹-xʉ¹²tha V;PRF;SG;3
ts’a¹² V;PRF;SG;1
yä²ni V;IPFV;SG;2;PRS
n=tẹ¹² V;IPFV;SG;2;PRS
ʔba¹²xni V;IRR;SG;1
ʔë²ti V;PFV;SG;1
tsu¹²-na²-nhyʉ V;IRR;SG;3
tʉ²ts’i V;IPFV;SG;3;PST
tạ¹²i V;PFV;SG;3
ʔä¹gi V;PRF;PL;3
ʔo²ʔyu V;IPFV;SG;2;PRS
n=jo¹ki V;IPFV;SG;3;PRS
jʉ²nni V;IRR;SG;3
xø¹m-hyä V;PFV;SG;1
go²-gu V;PRF;SG;1
t’ø²ʔts’e V;PRF;SG;3
n=xä¹ta¹-ʔyo V;IRR;SG;2
xẹ¹-pi V;IPFV;SG;2;PRS
ye¹ V;PRF;PL;2
ta¹ki V;IRR;SG;1
hë²n-bi V;PFV;SG;3
fʉ²t’i V;PRF;PL;2
to¹ʔma¹-hạ¹²i V;PRF;PL;1
n=ʔyo²-ma²nxi V;IPFV;SG;1;PRS
n=thë²-ndo V;IRR;SG;3
ʔø¹ts’e V;IRR;SG;1
tu²-the V;IPFV;SG;1;PST
kä¹²i V;PRF;PL;3
t’ʉ¹²ts’i V;IPFV;SG;2;PRS
kä²-mfi V;IRR;SG;3
pạ¹ts’i V;PRF;SG;1
hma²ki V;IPFV;SG;3;PST
n=ʔë²ni V;PRF;SG;1
ndø¹²nt’i V;IRR;SG;3
ʔä²m-hu²di V;IPFV;SG;3;PRS
fʉ²nts’i V;PRF;SG;3
ʔẹ²nt’i V;IPFV;SG;2;PRS
pʉ¹²ngi V;PRF;PL;2
pø¹de V;PFV;SG;3
xạ¹t’i V;PFV;SG;3
n=xë²ni V;PFV;SG;3
ye²te V;PFV;SG;2
ʔwi¹ni V;IRR;SG;2
n=kʉ²n-yä V;PRF;PL;2
pʉ¹ʔmi V;PRF;SG;3
hwë²ki V;PRF;PL;3
kạ²-mfë²ni V;IPFV;SG;2;PRS
hë¹t’i V;PRF;PL;2
te²ts’e V;IRR;SG;1
ne²ka²-jä¹ʔi V;IPFV;SG;3;PRS
ʔyo²-ma²ngä¹t’i V;PRF;PL;2
to¹²ngi V;IPFV;SG;2;PRS
nu²-do²ndo¹-bi V;IPFV;SG;2;PRS
ʔʉ²t’i¹-na¹ni V;PFV;SG;2
nda¹nt’i V;IRR;SG;1
ʔä¹ts’i V;IPFV;SG;1;PST
ʔë¹²ni V;PFV;SG;3
fạ¹²i V;PRF;SG;3
n=ʔyo¹²wi V;PRF;PL;3
mbo²ʔmi V;IPFV;SG;1;PRS
ʔë¹²nts’i V;IPFV;SG;3;PST
bo²ngi V;PRF;SG;2
ya¹ʔa¹bi V;PRF;SG;3
xø²ke V;IRR;SG;2
ʔyo²-ma²nza²ki V;IPFV;SG;1;PST
tso¹ts’i V;PFV;SG;2
yạ²xki V;PRF;SG;1
pø²ʔt’e V;PRF;SG;1
n=xa¹-ʔyo²re V;PFV;SG;3
ʔẹ¹nts’i V;IPFV;SG;2;PST
pʉ¹ʔts’i V;IRR;SG;2
k’ẹ²ʔmi V;PFV;SG;2
nde²-tsʉ¹²i V;PRF;SG;1
ʔwä¹ʔts’i V;IPFV;SG;3;PST
ʔwe²ke V;PRF;PL;2
pi¹xt’i V;PFV;SG;3
pẹ²-te V;IPFV;SG;1;PST
n=k’wa²ni V;PFV;SG;3
tso¹t’i V;IRR;SG;1
sẹ¹ya²bi V;IRR;SG;1
hwï¹ʔt’i V;PRF;PL;3
ndø¹²nt’i V;IPFV;SG;1;PRS
n=xạ¹t’i V;IPFV;SG;2;PST
ʔë²s-pi V;PRF;SG;3
po¹²n-bi V;IPFV;SG;3;PST
n=mba²hni V;IRR;SG;2
ʔwa¹ki V;PFV;SG;1
jwe¹-te V;IPFV;SG;3;PRS
n=ʔbạ¹²i V;PRF;PL;2
n=thʉ²ʔts’a¹-t’ä¹hä V;PFV;SG;2
yä²-xạ²dạ V;IPFV;SG;1;PST
n=pø²ts’e V;IRR;SG;1
ʔyä²-tsạ²=bi V;IPFV;SG;3;PRS
jwa²ts’i V;IRR;SG;3
gu²xni V;IPFV;SG;3;PRS
ʔe¹²xke V;PRF;PL;1
hʉ¹ki V;PRF;PL;2
ts’a¹nt’i V;IPFV;SG;1;PRS
tø¹²ke V;IPFV;SG;3;PST
jʉ¹r-bi V;IPFV;SG;3;PRS
fo²ts’i V;PRF;SG;3
mi¹²hi V;IPFV;SG;1;PRS
tsä²ki V;PFV;SG;2
ʔu²nni V;PRF;SG;2
yø¹²ni V;IRR;SG;3
nu²-hyo¹ya V;IPFV;SG;2;PST
ʔbẹ²-jwa V;PFV;SG;3
nda²nts’i V;IPFV;SG;1;PST
fẹ²hni V;IRR;SG;3
du²-ʔye V;IPFV;SG;2;PST
n=zẹ²ʔmi V;PRF;PL;3
ʔe¹nt’i V;IPFV;SG;2;PRS
pẹ²ki V;PRF;SG;3
yä²-fạ²di V;PFV;SG;2
n=pạ¹ts’i V;PRF;PL;2
hyø²ke V;PRF;PL;2
n=ʔë²ni V;IPFV;SG;1;PRS
k’o²ki V;IPFV;SG;1;PST
hʉ²ʔmi V;IRR;SG;2
pʉ¹²ki V;IPFV;SG;2;PST
n=xi¹ʔt’i V;IRR;SG;2
hu¹hu V;PRF;SG;1
fø¹²ni V;IRR;SG;3
yä¹ti V;IPFV;SG;3;PST
yu¹ʔts’i V;PFV;SG;1
te²ʔts’e V;PRF;SG;2
n=ʔbʉ²i V;PFV;SG;3
te¹ke V;IPFV;SG;3;PRS
n=zạ²-ma²nʔʉ V;PRF;SG;2
hu¹ʔts’i V;IPFV;SG;2;PST
hyʉ¹²ni V;PRF;PL;1
pø²ʔt’e V;IPFV;SG;2;PRS
jo¹nni V;IPFV;SG;1;PRS
ho¹² V;IRR;SG;1
hu¹ V;IRR;SG;3
ʔë²ti V;PRF;PL;3
pa²t’i V;PRF;PL;1
tä²ngi V;IPFV;SG;2;PRS
k’ʉ²t’i V;IRR;SG;1
n=ko²t’i V;PRF;SG;3
ha¹²xki V;IPFV;SG;3;PRS
pạ²hạ V;IPFV;SG;1;PRS
hẹ²nba²-te V;IRR;SG;1
tsʉ²t’i V;PRF;SG;3
ma¹di V;IPFV;SG;1;PST
n=xø¹²-nʔyo²gu V;PFV;SG;3
n=nu¹nts’i V;PRF;PL;3
thi¹nt’i V;PRF;SG;3
ʔo²ʔyu V;PRF;SG;1
pạ¹ma²-nt’ä¹gi V;IPFV;SG;2;PST
ha¹ndi V;IPFV;SG;2;PST
hya²di V;PFV;SG;3
ʔbạ²n-yä V;IPFV;SG;2;PRS
tʉ¹²ni V;IRR;SG;3
thʉ¹ V;IPFV;SG;2;PST
he²te V;IPFV;SG;3;PST
n=xi¹ʔt’i V;PRF;PL;3
hä¹ti V;IPFV;SG;2;PRS
hwä¹²ʔt’i V;IRR;SG;3
hʉ¹²fi V;PRF;PL;2
mba²fi V;IPFV;SG;1;PST
ma¹ki V;PFV;SG;2
kø¹²xke V;PFV;SG;3
mbạ²nt’i V;IPFV;SG;1;PST
n=ʔi²n-hya¹di V;PRF;PL;3
zø²t’e V;IRR;SG;3
ti¹²ni V;IRR;SG;3
wä¹-pi V;IPFV;SG;2;PST
tso¹²ki V;IRR;SG;3
ʔwa²ʔmi V;IPFV;SG;3;PRS
kạ¹²ki V;IRR;SG;1
ʔạ¹gi V;IPFV;SG;3;PRS
n=pa²ts’i V;PRF;SG;1
nu²-jä¹ʔi V;IRR;SG;1
tsẹ¹²ni V;PFV;SG;1
ma¹n=tho V;IPFV;SG;3;PST
pẹ²m-du V;IPFV;SG;1;PRS
pa¹kpa¹-hạ¹²i V;PFV;SG;1
k’ä²ki V;IPFV;SG;3;PRS
yʉ¹²-mma²nho V;IRR;SG;1
tsi²-hme V;PRF;PL;3
hø¹mmi V;PFV;SG;1
fʉ¹ʔmi V;IRR;SG;1
ts’o¹²ni V;IPFV;SG;3;PRS
na²ʔmi V;PRF;PL;1
ts’ạ¹²ki V;IRR;SG;1
n=tẹ¹²ts’i V;PFV;SG;3
do²t’i V;IPFV;SG;3;PRS
thʉ¹nt’i V;PRF;PL;3
hya²ki V;IRR;SG;3
ʔï¹²t’i V;PFV;SG;1
ja²m-ma²nsu V;PRF;SG;2
n=ʔbʉ²i V;IPFV;SG;1;PST
k’ʉ¹n-the¹de V;IRR;SG;2
ʔʉ¹² V;PRF;SG;1
n=zi²-b-de V;PRF;PL;3
tso²ʔt’i V;IPFV;SG;1;PST
n=ʔdo²ʔts’i V;IPFV;SG;3;PST
pë¹ V;PRF;SG;1
pi¹²hi V;PRF;SG;1
tsạ¹²-ma²nhëi V;IPFV;SG;1;PST
fø¹²ni V;IPFV;SG;2;PST
tø¹²ge V;IPFV;SG;3;PST
ma¹n-nde² tho¹²ho V;PFV;SG;2
n=ʔë²x-te V;PRF;SG;2
ho¹n-bi V;PRF;PL;2
n=nu²-te V;PRF;SG;1
ʔä¹²i V;PFV;SG;3
xo¹ʔt’i V;PRF;PL;3
jä²t’i V;IPFV;SG;3;PST
tẹ²t’i V;PRF;SG;2
kä¹t’i V;PRF;SG;1
ma¹²hi V;PRF;SG;2
pø²ke V;PFV;SG;3
n=ho²gi V;PFV;SG;1
tho²ʔts’i V;PRF;SG;3
zø¹te V;PRF;PL;3
nu²r-bi V;IRR;SG;2
ha¹hni V;IRR;SG;3
pʉ¹ V;IPFV;SG;3;PST
pa²-xjʉ V;PFV;SG;3
n=to¹²ni V;PFV;SG;3
te¹²ge V;PRF;SG;3
de¹ʔmi V;IPFV;SG;3;PRS
ʔwẹ¹ts’i V;PFV;SG;1
pe¹ge V;IPFV;SG;3;PRS
fï²ts’i V;IRR;SG;3
ʔyø¹ni V;IPFV;SG;3;PRS
pe¹de V;PFV;SG;2
pʉ²ti V;PRF;PL;1
jo¹ʔts’i V;IPFV;SG;2;PST
n=gä²-yä V;IRR;SG;2
ʔo¹ʔt’i V;IRR;SG;3
jʉ¹ki V;IPFV;SG;3;PRS
ts’a¹²ti V;IPFV;SG;2;PST
ʔʉ²xthʉ V;PFV;SG;1
yʉ¹²-mma²nho V;IPFV;SG;3;PRS
kwa¹²hmi V;PRF;SG;1
ʔbẹ²-ʔbo V;IPFV;SG;3;PRS
kạ²-ʔyu V;IRR;SG;2
hẹ²ʔmi V;PFV;SG;3
tho²ni V;PRF;SG;3
kʉ²nni V;IPFV;SG;1;PRS
n=ʔbạ²n-yä V;IPFV;SG;2;PRS
kwa²r-pi V;PFV;SG;2
n=pẹ¹fi V;IPFV;SG;3;PST
n=the²ge V;IPFV;SG;3;PST
xa²xni V;IPFV;SG;3;PRS
tsa²ʔt’i V;PRF;SG;2
n=ʔwẹ²di V;PRF;SG;3
k’ä²ts’i V;PRF;SG;1
n=du²pa²-te V;IPFV;SG;3;PRS
yä¹-pi V;PRF;SG;2
wä²-ʔbo²xʔyo² V;PRF;SG;1
kʉ²ʔt’i V;IPFV;SG;1;PRS
ʔë²ti V;IPFV;SG;3;PST
n=ʔyo²-ma²nxi V;IRR;SG;1
jạ¹di V;PRF;SG;1
pʉ²nts’i V;IRR;SG;2
ndø²m-ma²nsu V;IPFV;SG;3;PST
tu²nʔa¹-ʔyo V;PRF;SG;1
gu¹²xt’i V;IPFV;SG;1;PST
ʔwë¹²xt’i V;PFV;SG;2
yʉ¹²m-ma²nʔi¹²xi V;PRF;PL;3
mi²x-te V;IRR;SG;3
zø¹te V;IRR;SG;1
tu¹-ts’o¹ni V;PRF;PL;2
n=ya²xi V;PRF;SG;2
n=thä¹ti V;PRF;PL;1
hø²ʔts’e V;IRR;SG;1
xø¹t’e V;PFV;SG;2
hʉ²k-pi V;IRR;SG;1
n=pø²ʔt’e V;PFV;SG;2
zo²fo V;IRR;SG;2
pẹ¹-pi V;IPFV;SG;2;PRS
n=k’ʉ¹²nts’i V;PRF;PL;1
gʉ¹²hmi V;PFV;SG;3
ʔu¹²xt’i V;PFV;SG;1
ʔa²-do V;IPFV;SG;1;PRS
tu¹-pi V;IRR;SG;2
ʔyø¹²-dạ V;IRR;SG;1
n=ʔyø¹t’e V;PFV;SG;1
tsʉ²ti V;IRR;SG;2
kʉ²i V;IRR;SG;1
pʉ¹²ngi V;PFV;SG;1
thʉ²xni V;PRF;PL;3
ko¹hi V;PFV;SG;3
ʔë¹²nts’i V;PRF;SG;1
ʔë¹²ts’i V;PRF;SG;3
jo²hya²-bi V;IRR;SG;3
t’a¹-xi²jo V;PRF;PL;1
n=pi²t’i V;IRR;SG;3
zø²k’a²t’i V;PRF;SG;2
ma¹ti V;IPFV;SG;1;PRS
tạ²gi V;PRF;PL;2
pä¹²di V;PRF;SG;3
yø¹ʔt’e V;IPFV;SG;1;PST
yo²ti V;PRF;SG;3
ʔbẹ²-ʔbo V;IRR;SG;2
ma²ʔt’i V;PRF;PL;3
t’i²xni V;PRF;SG;3
thä¹ni V;PRF;PL;1
mu²ʔts’i V;PFV;SG;3
mu¹² V;PFV;SG;3
tsi²nni V;IRR;SG;1
pø²m-mi²xa¹ V;IPFV;SG;3;PRS
nde²-tsʉ¹²i V;IPFV;SG;3;PST
hma²hni V;IRR;SG;1
ti²ts’i V;PRF;SG;3
hma²t’i V;IPFV;SG;3;PRS
tø¹²te V;PRF;PL;1
nu¹² V;IPFV;SG;1;PST
kä¹²ts’i V;IPFV;SG;1;PRS
sạ¹ʔts’i V;PRF;SG;2
tsʉ²-te V;PRF;PL;1
ʔʉ²k-pi V;PRF;SG;2
yä¹-pi V;IPFV;SG;2;PST
ʔä¹²ts’i V;IPFV;SG;3;PST
tsạ¹²-ma²nhëi V;PRF;PL;1
tsa²r-bi V;PRF;SG;3
n=tsu¹ V;IPFV;SG;2;PRS
fe²t’e V;PFV;SG;3
tʉ¹k-ka¹fe V;IPFV;SG;1;PST
n=ʔwa¹t’a¹-ʔyo V;PFV;SG;2
n=he²x-yä V;IPFV;SG;2;PST
kä¹²i V;IPFV;SG;1;PRS
do¹²nni V;PRF;SG;3
ʔä¹²ni V;IRR;SG;3
kʉ²xni V;PFV;SG;1
ko¹²h-ma²hyä V;IPFV;SG;3;PRS
ko²t’a¹-fạ²di V;IRR;SG;2
hẹ²n-bi V;PRF;PL;2
kạ¹²hmi V;IPFV;SG;1;PRS
tsø²ni V;PRF;PL;1
xạ¹n-bi V;IPFV;SG;2;PST
ts’ʉ²-nhyẹ¹ts’i V;PFV;SG;3
ʔẹ¹t’i V;IPFV;SG;3;PRS
kʉ²ts’i V;IRR;SG;3
n=ʔo²xi V;IPFV;SG;1;PRS
n=xu¹t’i V;PFV;SG;3
ha²ts’i V;IPFV;SG;3;PST
ʔø¹²te V;IPFV;SG;3;PRS
xo¹ʔt’i V;IPFV;SG;2;PRS
hwi¹²xt’i V;IRR;SG;2
jwa²di V;IRR;SG;3
nda²ts’i V;PRF;SG;2
ʔdo¹ngi V;IPFV;SG;3;PRS
wä²pa²-ka²fe V;IRR;SG;1
ʔbʉ¹²-xtha V;PFV;SG;3
ʔä¹gi V;PFV;SG;3
be²nts’i V;IPFV;SG;2;PRS
ʔwä²ki V;PFV;SG;2
ʔa²-ʔyʉ²mu V;IPFV;SG;3;PST
kwa²ti V;IPFV;SG;2;PST
hma²hni V;IRR;SG;3
tu²-jʉ V;PRF;SG;1
bä¹ʔt’i V;PRF;SG;1
kä¹t’i V;PRF;PL;3
sʉ¹²ni V;IPFV;SG;1;PRS
ʔo²i V;PRF;SG;3
tsi²ʔt’i V;IRR;SG;3
ko¹²ts’i V;IPFV;SG;3;PST
n=ʔyo²sʔ-ma²hyä V;IPFV;SG;3;PST
n=hë²ni V;PRF;PL;1
kwe²ngi V;PFV;SG;2
nu²-ma²nʔʉ V;PFV;SG;2
n=ʔạ²di V;IPFV;SG;2;PRS
ʔdo²gi V;IRR;SG;3
ma¹²hi V;PFV;SG;3
ʔyo²-ma²nza²ki V;PRF;PL;3
bø²ka V;IPFV;SG;3;PRS
ʔï¹²t’i V;IPFV;SG;3;PRS
n=to²ʔt’i V;IPFV;SG;2;PST
n=hyẹ¹²ts’i V;IRR;SG;3
tsạ¹ndä¹-te V;PRF;PL;3
ts’ẹ²r-pi V;IRR;SG;2
pø²xke V;IPFV;SG;3;PST
yø¹ʔt’e V;PFV;SG;1
po¹ V;PRF;PL;3
ma¹ V;IPFV;SG;1;PRS
hẹ²nba²-te V;IPFV;SG;1;PRS
hạ²nni V;PFV;SG;2
yä²-fạ²di V;PFV;SG;1
xi¹fi V;IPFV;SG;1;PRS
hu¹t’a¹-nza²-mbʉ¹²i V;IRR;SG;3
ko¹²nts’i V;IRR;SG;1
kä² V;IRR;SG;1
pe¹de V;IRR;SG;1
hø¹t’e V;PRF;PL;2
tsi¹²-the²=bi V;PRF;PL;3
thï²ts’i V;PFV;SG;2
de¹ni V;PFV;SG;3
tu²ʔt’i V;IPFV;SG;1;PRS
jạ¹di V;IPFV;SG;3;PRS
jwä²n-bi V;IRR;SG;2
zø²k’a²t’i V;PRF;SG;1
n=ʔyä²nt’ʉ V;PFV;SG;3
mu¹² V;PRF;PL;1
xa¹ni V;IRR;SG;2
te¹ke V;PRF;PL;1
tsẹ²n-ʔyo²xʔyo V;PRF;PL;1
kø¹nni V;IRR;SG;3
hạ¹²nt’i V;PRF;PL;3
ts’ạ¹²ki V;IPFV;SG;2;PRS
n=hạ¹²nt’i V;IRR;SG;3
nda²ts’i V;IRR;SG;3
n=bø²m-mbe V;IPFV;SG;2;PRS
tø¹te V;IRR;SG;3
n=zi²-b-de V;IPFV;SG;3;PST
zä¹mmi V;IPFV;SG;1;PRS
n=ʔa²nni V;PRF;SG;2
n=ye¹²ke V;PRF;PL;3
hwi¹²xt’i V;IPFV;SG;3;PST
ʔyo¹-xi¹ngwa V;PRF;PL;1
jạ¹ki V;PRF;SG;2
ʔë²m-me¹²i V;PRF;PL;1
n=hyë¹nni V;IPFV;SG;1;PST
ʔu²nni V;IPFV;SG;2;PRS
n=tẹ²ʔmi V;PRF;PL;3
pạ¹²di V;PFV;SG;1
ʔʉ²-pi V;IRR;SG;1
hạ¹nts’i V;IPFV;SG;3;PST
so¹ni V;PRF;SG;3
hä¹²ni V;IPFV;SG;1;PRS
hwi¹ki V;PRF;SG;3
fø¹²ni V;IPFV;SG;3;PST
hë²n-bi V;IPFV;SG;3;PRS
ndø²m-ma²nho V;IPFV;SG;2;PST
ko¹²ts’i V;PFV;SG;1
k’ʉ¹n-the¹de V;PFV;SG;3
ʔo²i V;IPFV;SG;1;PST
xạ²n-the V;IPFV;SG;3;PST
tʉ²ngi V;IRR;SG;3
pẹ²n-the V;PFV;SG;2
mi²hni V;IPFV;SG;2;PRS
ba¹t’i V;IPFV;SG;2;PST
kä¹²xi V;PRF;PL;1
tsẹ²ʔmi V;IPFV;SG;2;PST
thë¹ni V;IPFV;SG;3;PST
xạ²-dạ²=bi V;IPFV;SG;1;PRS
ʔạ²ki V;PRF;SG;1
kwa²ti V;IPFV;SG;3;PST
hu¹s-pi V;IPFV;SG;3;PRS
ʔë²k-ʔyë¹²i V;IRR;SG;1
kø²de V;PRF;PL;1
n=du²nni V;PRF;PL;3
tsä¹ni V;IPFV;SG;3;PST
hu¹t’a¹-nza²-mbʉ¹²i V;PFV;SG;1
ʔbʉ²m-ma²nho V;PRF;SG;1
ʔø²ke V;IPFV;SG;2;PRS
tu²-ma²nthu¹hu V;IRR;SG;1
ʔyo²-ma²ngä¹t’i V;IRR;SG;1
hạ¹nts’i V;PRF;PL;3
hø¹mmi V;PRF;SG;1
hu¹r-pi V;IRR;SG;3
po²ts’i V;PRF;PL;2
nde²-tsʉ¹²i V;PFV;SG;3
xø²nni V;PRF;SG;1
pẹ²ʔmi V;PFV;SG;1
n=ʔyẹ²nt’i V;PFV;SG;3
jwa²ts’i V;IPFV;SG;3;PRS
ʔʉ²h-jʉ V;PFV;SG;2
k’ë¹nt’i V;IPFV;SG;3;PRS
pu²n-bi V;IPFV;SG;3;PST
ʔbạ¹²nts’i V;IRR;SG;2
hwi¹fi V;IRR;SG;1
n=du²-thä V;PFV;SG;3
xạ²ʔt’i V;IRR;SG;1
hyo²ya V;PRF;SG;3
n=to¹²ni V;IRR;SG;3
ʔu¹²ni V;PRF;SG;2
fạ²t’i V;IPFV;SG;2;PST
ju¹ti V;IPFV;SG;2;PRS
ʔyë²hë²bi V;PFV;SG;1
kø²te V;PRF;PL;1
ʔwa¹-zʉ²bi V;PRF;PL;1
ʔbẹ²di V;IPFV;SG;1;PRS
du¹nt’i V;PRF;SG;2
zẹ¹²r-pi V;PRF;PL;3
ne¹t’a¹-hạ¹²i V;PRF;PL;2
tʉ²ʔts’i V;IPFV;SG;1;PRS
tsa²-ʔyä V;PFV;SG;3
n=pạ²di V;PRF;PL;1
ʔbẹ²ʔts’i V;PFV;SG;3
thä²nts’i V;IPFV;SG;1;PST
ʔẹ¹²ni V;PRF;PL;3
ʔu¹²ni V;IPFV;SG;2;PRS
tsa²r-bi V;PFV;SG;2
ʔø¹t’e V;IRR;SG;3
n=tsạ¹ V;IRR;SG;2
yä²ti V;IPFV;SG;3;PRS
pẹ²gi V;IPFV;SG;1;PST
mu¹²i V;IRR;SG;1
pø²x-yä V;IPFV;SG;2;PRS
yë²gi V;IPFV;SG;2;PST
hwi²xki V;IPFV;SG;3;PRS
pø²ts’e V;IPFV;SG;3;PRS
tsẹ²t’i V;PRF;PL;2
ʔạ² V;PRF;PL;2
hwä¹ni V;IPFV;SG;2;PST
hʉ²ti V;IPFV;SG;3;PRS
n=wä¹²ngi V;PFV;SG;1
ko¹hi V;PRF;PL;3
ʔbø²t’e V;PRF;SG;1
pa¹²ha V;PFV;SG;3
fẹ¹m-hyä V;IPFV;SG;2;PST
hwi¹fi V;IRR;SG;2
ʔba²ʔt’i V;IRR;SG;3
ʔä¹²ni V;IPFV;SG;3;PST
kʉ²ʔt’i V;IRR;SG;3
tẹ²ʔmi V;PFV;SG;1
tsa¹ V;PRF;SG;2
thä¹m-ma²nho V;PRF;PL;2
tu¹²ts’i V;PRF;PL;3
ʔë¹²ts’i V;PRF;PL;1
dʉ¹ʔt’i V;PFV;SG;2
ʔwi¹ni V;IPFV;SG;1;PRS
ʔyo¹ V;PFV;SG;3
pø¹²hø V;PRF;PL;2
wë²n=tho V;PFV;SG;3
n=mu²nts’i V;PRF;PL;3
hi¹ V;IRR;SG;1
ʔẹ¹²ni V;IPFV;SG;2;PST
ʔạ¹di V;IPFV;SG;3;PRS
kạ²-ʔyu V;IPFV;SG;2;PRS
ʔyo²-xu¹²i V;IRR;SG;1
hø²n-the V;PRF;PL;2
kạ²-ʔyu V;IPFV;SG;3;PST
tsi¹²-the²=bi V;IPFV;SG;2;PRS
n=hë² V;PRF;PL;1
pa¹²nts’i V;IPFV;SG;2;PRS
hu¹ts’i V;IPFV;SG;1;PST
xe¹mmi V;PFV;SG;3
na²ni V;PRF;SG;2
n=bø²ni V;PRF;PL;1
n=ho¹ʔa¹-hyä V;PRF;SG;1
di¹²nts’i V;IRR;SG;1
te¹ V;PRF;SG;2
n=the²ge V;IRR;SG;3
hwẹ¹mmi V;PRF;PL;1
ʔë²t’i V;PRF;PL;1
ts’ạ¹nt’i V;IPFV;SG;3;PST
pẹ¹²i V;IPFV;SG;1;PRS
n=pe¹ni V;PRF;PL;1
tsẹ²n-ʔyo²xʔyo V;PRF;SG;2
kạ²ti V;IPFV;SG;2;PRS
yä¹-hyu V;IRR;SG;2
ʔë¹²i V;PRF;SG;3
jo¹ V;IRR;SG;3
ʔʉ¹²ts’i V;IPFV;SG;3;PST
pẹ¹²ʔts’i V;PFV;SG;3
n=ʔạ²-fạ²di V;PFV;SG;3
ʔẹ¹nt’i V;IRR;SG;3
da²r-bi V;IPFV;SG;2;PRS
ʔë¹²nts’i V;IRR;SG;2
te¹ke V;PRF;PL;2
thä¹t’i V;IPFV;SG;1;PRS
tso¹gi V;IPFV;SG;2;PST
pë¹ V;PRF;SG;2
ʔwe¹²ʔts’e V;IPFV;SG;2;PST
n=dä²-hya²ts’i V;PFV;SG;3
hu¹-xa²di V;PRF;PL;3
n=ʔbe²ʔmi V;PRF;SG;3
zʉ¹²ts’i V;IRR;SG;1
ne¹ʔmi V;IPFV;SG;3;PST
pø²spe V;IPFV;SG;2;PRS
xø²ke V;PRF;SG;3
gạ¹²t’i V;PRF;PL;2
n=ho²ki V;IPFV;SG;2;PST
pi¹²xt’i V;PRF;SG;2
ts’o¹²ni V;IRR;SG;1
fẹ¹ki V;IPFV;SG;1;PST
hma²ki V;IPFV;SG;3;PRS
ʔdø¹k-yä V;PRF;SG;2
n=po¹²ni V;IPFV;SG;3;PST
ʔwẹ¹ts’i V;PRF;SG;3
wä²-ʔye V;IPFV;SG;3;PST
ne¹ti V;PFV;SG;2
pẹ²di V;PRF;SG;3
xẹ²ʔts’i V;IRR;SG;1
tsẹ²ʔts’i V;PRF;PL;1
n=ʔa²ts’i V;IRR;SG;1
ʔø²ʔt’e V;IRR;SG;3
jwa²t’i V;PRF;SG;3
hyu²-mbʉ¹²i V;IPFV;SG;1;PRS
hwa¹²hni V;IPFV;SG;2;PRS
hʉ¹xt’i V;PRF;PL;1
wë²n=tho V;PRF;PL;1
xạ¹²i V;IRR;SG;3
k’ë¹nt’i V;IRR;SG;1
nu²-ma²nho V;IPFV;SG;1;PRS
fï¹di V;IPFV;SG;3;PST
mu¹t’i V;IRR;SG;2
k’wẹ¹²nt’i V;IPFV;SG;1;PRS
tạ²ki V;IPFV;SG;2;PST
pø¹²hø V;PRF;PL;1
t’i²xni V;IRR;SG;3
ye²ʔts’e V;PFV;SG;1
me²ʔmi V;IPFV;SG;1;PRS
kʉ¹²i V;IRR;SG;1
bä¹t’i V;IRR;SG;2
nu²-do²ndo¹-bi V;PRF;SG;1
jo²hya²-bi V;PRF;PL;1
n=sạ²ni V;IPFV;SG;2;PRS
he²he V;IRR;SG;1
pa²-te V;PRF;PL;2
hyu²-mbʉ¹²i V;IPFV;SG;3;PRS
hʉ²ti V;PFV;SG;1
ʔe¹²xt’e V;PRF;PL;3
ju¹nt’ẹ¹²i V;IRR;SG;3
wä¹r-pi V;IRR;SG;2
tʉ²nts’i V;PFV;SG;3
jwä¹ni V;IPFV;SG;3;PRS
n=ku¹²i V;IPFV;SG;2;PRS
bo¹² V;PFV;SG;3
kä² V;IPFV;SG;2;PRS
xø¹ni V;PRF;PL;2
ne¹ʔmi V;IPFV;SG;2;PST
mu² V;PFV;SG;1
tsẹ¹gi V;PRF;PL;2
n=ts’o¹²ni V;IPFV;SG;3;PST
hna²-thä V;PRF;PL;2
kʉ²ki V;IPFV;SG;1;PRS
kʉ²nni V;PFV;SG;1
wä²nts’i V;IPFV;SG;3;PST
ʔu¹ni V;PRF;PL;3
tu¹-pi V;IPFV;SG;3;PRS
thẹ¹ki V;PFV;SG;1
zʉ¹nt’i V;IRR;SG;3
pø¹²hø V;IRR;SG;2
to¹ʔma¹-hạ¹²i V;PRF;SG;1
ʔda²ts’i V;IPFV;SG;2;PRS
n=tsi¹²ma¹-te V;IRR;SG;3
n=gä²t’i V;IRR;SG;2
hʉ¹ki V;IPFV;SG;2;PST
tso¹gi V;IPFV;SG;2;PRS
te¹ke V;IRR;SG;2
nu²-do²ndo V;PRF;SG;3
thï²-xtha V;IPFV;SG;3;PST
do²-re V;IPFV;SG;2;PST
ʔạ²-pi V;PFV;SG;3
hẹ¹k-pi V;PFV;SG;1
n=zạ²-ma²nʔʉ V;IPFV;SG;1;PST
bʉ²-do V;PRF;SG;1
mbo²ʔmi V;PRF;SG;2
ʔạ² V;PRF;PL;1
fï¹di V;IPFV;SG;2;PST
k’a²hni V;PFV;SG;3
thë¹t’i V;PFV;SG;2
kä²-mfi V;IPFV;SG;3;PRS
mba²ki V;IPFV;SG;1;PST
hwẹ¹mmi V;IRR;SG;3
pẹ¹²hni V;IPFV;SG;2;PRS
ʔe¹ngi V;PFV;SG;3
xä¹-gu V;PRF;SG;3
kʉ²i V;PRF;SG;2
hø¹²e V;PRF;PL;2
gạ²ti V;IRR;SG;1
n=ho²gi V;IPFV;SG;1;PST
n=kä¹²ni V;IRR;SG;1
ʔbạ¹m-bi V;PFV;SG;3
ne²-te V;PRF;SG;3
n=pạ¹ts’i V;IRR;SG;3
ne¹rba¹-hạ¹²i V;PRF;PL;1
hø²ʔts’e V;PRF;PL;3
ʔạ¹-pa¹nt’ë²di V;PFV;SG;3
du²-ʔye V;PRF;PL;3
xë²ki V;PRF;PL;2
xø²ʔt’e V;PRF;PL;1
n=xi²x-yä V;PRF;SG;3
k’i¹nts’i V;IPFV;SG;2;PST
do²-re V;PFV;SG;2
jwä²n-bi V;PRF;SG;2
ha²-re V;PRF;PL;3
ti²di V;PRF;PL;3
pø²r-pe V;PFV;SG;2
n=ʔo¹t’i V;IRR;SG;2
n=tạ¹²i V;IRR;SG;3
wä¹²nni V;PRF;SG;1
thë¹t’i V;IPFV;SG;2;PRS
tẹ¹²ts’i V;IPFV;SG;3;PRS
tä²-te V;PRF;SG;3
ʔwe¹²ʔts’e V;IRR;SG;3
ʔya²i V;IPFV;SG;2;PST
ʔë²ti V;IPFV;SG;1;PRS
nda²nts’i V;PRF;PL;1
kä¹²ni V;IPFV;SG;1;PRS
xʉ²ki V;IPFV;SG;2;PST
n=bø²ni V;PRF;PL;3
ʔbʉ¹²-xtha V;IRR;SG;3
tẹ²ki V;PFV;SG;1
ʔyä²-tsạ²=bi V;PRF;PL;2
pe²ngi V;IPFV;SG;2;PRS
n=hwa²hni V;IPFV;SG;2;PRS
n=ʔạ¹ʔts’a¹-hu¹²di V;IRR;SG;2
tʉ¹hʉ V;IPFV;SG;3;PRS
tsi¹-mxø¹ni V;IRR;SG;1
ʔyä²-tsạ²=bi V;PFV;SG;3
mba¹ʔt’i V;PRF;SG;3
thä¹ni V;PRF;SG;3
hmi¹ti V;PRF;SG;2
tsạ²n-bi V;PRF;SG;2
nde² V;PRF;SG;1
ʔbẹ²t’o V;PRF;SG;2
ʔbʉ¹²i V;PRF;PL;3
kạ¹hạ V;PRF;SG;2
ʔø¹ts’e V;PRF;PL;2
n=gʉ²-fo V;IPFV;SG;1;PRS
n=xø¹ke V;PRF;SG;1
hwi¹ʔt’i V;PRF;SG;1
tsä¹t’i V;PFV;SG;2
pa¹²nts’i V;PRF;SG;1
pʉ²ti V;IPFV;SG;1;PST
hä¹² V;IRR;SG;2
pø¹²hø V;IPFV;SG;1;PRS
tä¹²hä V;PFV;SG;3
kʉ¹²t’i V;PFV;SG;2
thạ¹di V;PRF;SG;2
tsa²ʔt’i V;IRR;SG;3
yä¹-hyu V;PFV;SG;2
kʉ²xni V;IPFV;SG;3;PST
fẹ¹m-hyä V;PRF;PL;1
tsʉ²ʔt’i V;IPFV;SG;1;PRS
kʉ²nni V;PRF;SG;3
kø¹nni V;PRF;SG;2
tsi¹²i V;PFV;SG;1
n=ʔyo²sʔ-ma²hyä V;IPFV;SG;2;PST
ʔa¹jʉ¹-mhạ¹²i V;IRR;SG;3
xẹ¹ʔt’i V;IPFV;SG;3;PST
n=to²ʔt’i V;IPFV;SG;1;PST
thẹ¹ts’i V;PRF;SG;2
nda²nts’i V;PRF;SG;1
kä¹t’i V;IPFV;SG;1;PRS
ʔë²-hya V;IPFV;SG;3;PST
t’ʉ¹²ts’i V;PRF;SG;2
ʔẹ¹ki V;IPFV;SG;1;PST
ti²hi V;IPFV;SG;1;PRS
n=xä²ʔmi V;IPFV;SG;1;PRS
hu²ʔmi V;IRR;SG;3
hwë²ʔt’i V;IRR;SG;2
ma¹t’i V;PRF;SG;3
ma¹di V;PRF;SG;1
ʔbẹ²di V;PRF;SG;3
ʔdo¹²hmi V;PFV;SG;1
tsẹ¹h=tho V;PRF;SG;2
nu²-hạ¹²i V;IPFV;SG;1;PST
kạ¹²i V;PFV;SG;2
hwë¹²gi V;PRF;PL;3
hø¹n-ni¹gu V;PFV;SG;3
tʉ²ts’i V;IPFV;SG;1;PST
ʔbẹ¹t’o V;PFV;SG;3
ʔda¹²ni V;IPFV;SG;1;PST
xä¹²gi V;PRF;PL;3
zo²hni V;PFV;SG;3
gu²xi V;PRF;SG;3
zo²fo V;IPFV;SG;3;PRS
ʔi¹²ngi V;PFV;SG;2
pe²ngi V;PFV;SG;1
ʔạ¹nt’i V;IPFV;SG;2;PST
tsä²t’i V;IPFV;SG;1;PST
kä²ki V;IPFV;SG;1;PRS
n=gä¹nts’i V;IPFV;SG;3;PST
tsa²r-bi V;IRR;SG;2
fʉ²nts’i V;PRF;SG;1
xẹ¹²ni V;PRF;PL;2
n=nda²nni V;PRF;SG;3
yä²-xạ²dạ V;PFV;SG;1
yë¹gi V;IPFV;SG;2;PRS
ʔạ¹t’i V;PFV;SG;1
ʔo²-pi V;IRR;SG;3
ʔë¹²na V;PFV;SG;3
n=du¹-ʔbẹ¹ni V;PRF;SG;2
wä¹²hi V;PRF;SG;1
fe²ke V;IPFV;SG;3;PST
thä²-mbë²ni V;IPFV;SG;3;PST
ko²t’a¹-fạ²di V;PFV;SG;1
n=ʔyu²-pi V;IRR;SG;3
kø²te V;IPFV;SG;2;PRS
pẹ¹²hni V;PRF;SG;1
pạ²hạ V;IPFV;SG;2;PRS
thʉ¹nt’i V;PRF;SG;3
ʔba¹²xni V;IPFV;SG;1;PRS
n=pʉ¹²ni V;PFV;SG;1
ʔä¹²i V;IRR;SG;3
wä²p-t’ë¹ʔyo V;PRF;PL;1
tsi²nni V;PRF;SG;3
hwa¹²ʔts’i V;IPFV;SG;1;PST
n=ʔbẹ²di V;IRR;SG;1
xẹ¹-pi V;IPFV;SG;3;PST
xø²-mbʉ¹²i V;IRR;SG;2
tsạ²-te V;IPFV;SG;1;PRS
k’wa²xni V;PRF;PL;2
n=ʔyä¹ni V;PFV;SG;3
hä¹²i V;IPFV;SG;2;PRS
xä¹²gi V;PRF;SG;3
tsạ¹ti V;PRF;PL;1
kø¹nni V;PRF;SG;1
xo²fo V;PRF;PL;2
tä¹²-pi V;IPFV;SG;3;PST
ʔu¹ni V;PRF;SG;2
sạ²ts’i V;PRF;SG;1
nda²nt’i V;PRF;SG;3
pạ¹ni V;PRF;SG;2
n=ʔbạ²n-yä V;PRF;PL;1
kʉ¹²n-do²ndo V;IPFV;SG;2;PRS
kạ¹t’i V;PRF;PL;2
n=hwä¹ni V;PRF;SG;2
tsi²ki V;PFV;SG;1
n=ku¹²i V;IRR;SG;2
kʉ²ki V;PRF;SG;3
xo²-thä V;PFV;SG;2
mu¹nts’i V;PRF;SG;1
tu¹²hu V;PRF;SG;3
ko¹²nts’i V;PFV;SG;3
tho²ki V;IPFV;SG;1;PRS
ne¹²hi V;PRF;PL;3
ʔo²ʔyu V;PRF;PL;2
n=tø¹²ke V;PFV;SG;2
n=ku² V;PRF;SG;1
thï²gi V;PRF;SG;2
mbạ²ʔts’i V;IPFV;SG;2;PRS
hø¹ts’e V;PFV;SG;1
fẹ¹ni V;PFV;SG;1
do¹²nni V;IRR;SG;2
ʔa¹ka¹-ʔyo V;PFV;SG;2
xø¹t’e V;PRF;SG;1
tä¹-dẹ¹thä V;PRF;SG;2
n=sạ²ni V;IPFV;SG;3;PST
n=dä²n-nde V;IPFV;SG;2;PRS
nhë¹² V;PRF;SG;1
tsi¹-mxø¹ni V;IPFV;SG;1;PRS
ʔu¹²t’i V;PRF;SG;3
fʉ²t’i V;PRF;PL;3
xạ¹ki V;IPFV;SG;1;PRS
sạ¹ʔts’i V;PFV;SG;3
ta¹²xki V;PRF;PL;2
n=the²ge V;PFV;SG;1
hä¹²ts’i V;PRF;SG;3
n=tsạ¹ V;IRR;SG;1
ya¹ʔa¹bi V;IRR;SG;3
xo²fo V;PFV;SG;2
ʔbo²-mfi V;PFV;SG;3
ho²gi V;IPFV;SG;3;PST
pë¹ V;IRR;SG;2
pë¹ V;IPFV;SG;3;PRS
ʔạ¹t’i V;PRF;PL;2
tʉ²-jʉ V;IRR;SG;1
n=fʉ²ki V;PRF;PL;2
ts’ï²hni V;PRF;SG;3
to¹²ngi V;IPFV;SG;3;PST
k’ẹ²hni V;IPFV;SG;3;PRS
ʔë¹²nni V;IRR;SG;1
n=ʔyø¹t’e V;PRF;SG;1
n=k’wa¹nts’i V;IPFV;SG;3;PRS
ʔʉ²ʔts’i V;IPFV;SG;3;PST
kä¹²ni V;IPFV;SG;3;PST
ʔẹ¹ni V;PFV;SG;1
kʉ¹²i V;IPFV;SG;2;PST
k’wa²xni V;IPFV;SG;2;PRS
to¹²ngi V;IPFV;SG;3;PRS
n=ja² V;PRF;PL;3
pe²ʔt’e V;IPFV;SG;1;PST
ju¹ts’i V;IPFV;SG;3;PST
pa²-te V;PFV;SG;2
k’wa²xni V;IRR;SG;3
gʉ¹²i V;IPFV;SG;1;PST
ʔdø¹k-yä V;PFV;SG;2
n=kạ¹ts’i V;IPFV;SG;1;PRS
to¹²ni V;PRF;SG;1
ʔʉ²h-jʉ V;PRF;PL;1
t’i¹ V;IPFV;SG;3;PST
thu¹ki V;IRR;SG;1
pa²-te V;IPFV;SG;3;PRS
n=ti²hni V;IPFV;SG;1;PST
jwa²ni V;PFV;SG;3
tʉ²gi V;IPFV;SG;3;PRS
hwä¹ni V;PFV;SG;1
jø²t’e V;IRR;SG;1
pi¹ V;IPFV;SG;2;PRS
hu¹ni V;PFV;SG;2
ʔë²k-ʔyë¹²i V;IPFV;SG;2;PRS
n=hyẹ²gi V;IRR;SG;2
ʔạ¹t’i V;PRF;PL;1
ʔya²i V;IPFV;SG;3;PRS
jo¹ts’i V;IRR;SG;2
n=zi²-b-de V;PFV;SG;2
wä²p-t’ë¹ʔyo V;PRF;SG;2
xo¹ʔt’i V;IPFV;SG;3;PST
he²te V;PFV;SG;3
n=ʔạ²ts’i V;IPFV;SG;1;PRS
pe¹te V;PRF;PL;2
na¹²ts’i V;IPFV;SG;1;PST
fo¹ʔts’i V;IRR;SG;2
n=thạ²n=tho V;PRF;PL;2
me¹²pya V;PRF;PL;2
n=pø¹²hø V;IRR;SG;3
n=ʔyø²rbe V;IRR;SG;3
n=hyë¹nni V;IPFV;SG;2;PST
hwë²ʔt’i V;PFV;SG;3
ju¹ti V;PFV;SG;3
ts’a¹nt’i V;PRF;SG;3
ʔbẹ¹t’i V;IPFV;SG;1;PRS
tsʉ¹ndi V;PFV;SG;3
n=ku¹²i V;IPFV;SG;2;PST
ne¹ʔt’i V;IPFV;SG;2;PST
tso¹ts’i V;PFV;SG;1
ne¹ʔmi V;IRR;SG;2
ku¹²i V;PRF;PL;2
tʉ²ki V;PFV;SG;1
n=pï²ts’i V;PRF;SG;3
n=k’o¹²mmi V;IPFV;SG;1;PRS
yo¹²r-bi V;PRF;PL;1
jwa¹ti V;IPFV;SG;3;PRS
xe¹mmi V;PRF;SG;3
ku²hni V;PFV;SG;1
ʔʉ²h-jʉ V;PRF;SG;2
kwe²nt’i V;IPFV;SG;1;PRS
ʔbạ¹t’i V;PFV;SG;1
ne¹t’a¹-hạ¹²i V;IRR;SG;3
ʔu¹²t’i V;PFV;SG;3
me²ya V;PRF;SG;2
hwä¹²ki V;PRF;SG;3
ʔë¹²nts’i V;PRF;PL;1
n=ʔbo²n-zu¹²i V;PRF;PL;3
ma¹²hi V;PRF;PL;2
sạ¹ʔts’i V;IPFV;SG;1;PST
n=hma²ki V;IRR;SG;2
dạ¹² V;IRR;SG;2
k’ä¹-ma²nʔʉ V;IPFV;SG;1;PRS
k’ä²du V;IPFV;SG;3;PST
pʉ¹²ki V;PRF;PL;2
thä²-mbë²ni V;PRF;SG;2
ʔyä²h-hi V;PRF;SG;3
tsa²-ʔyä V;PRF;SG;3
ts’ẹ²di V;IRR;SG;2
tsẹ¹h=tho V;IPFV;SG;1;PRS
ʔwẹ¹ʔmi V;IPFV;SG;3;PST
pa²t’i V;IRR;SG;1
tsä¹ni V;IRR;SG;1
pi²ki V;IPFV;SG;2;PRS
tä¹²-pi V;PRF;PL;1
pʉ¹t’i V;PFV;SG;1
ʔï²ti²mma¹-te V;IPFV;SG;1;PRS
n=za¹ʔa¹-ʔyo V;PFV;SG;3
yʉ¹²-mma²nʔu V;PFV;SG;1
ye²r-be V;PRF;SG;2
pe¹t’e V;PRF;PL;3
thẹ¹n-bi V;PFV;SG;2
ʔẹ¹²i V;IPFV;SG;1;PRS
n=hyë¹nni V;PFV;SG;1
ho²-te V;PFV;SG;1
n=ʔyạ²n=tho V;PRF;SG;3
n=ʔë²ni V;PRF;PL;1
ʔʉ²-na²ni V;PRF;SG;2
ʔʉ¹ʔt’i V;PRF;SG;2
hmi¹²-du V;PRF;SG;2
ʔẹ¹ts’i V;IRR;SG;2
ta¹mmi V;IRR;SG;1
wẹ¹ V;PFV;SG;3
nu²-do²ndo¹-bi V;IRR;SG;1
tʉ²t’i V;IRR;SG;3
ho¹ V;PFV;SG;3
ʔạ²t’i V;PRF;PL;1
xø¹m-hyä V;PRF;SG;3
te²ts’e V;IPFV;SG;2;PST
thä¹nt’i V;PRF;SG;3
n=hyø¹ts’e V;PRF;PL;1
tsø²ke V;PRF;SG;2
n=pʉ²gi V;IPFV;SG;3;PRS
n=fẹ¹ V;PRF;SG;3
zä¹²ndi V;PFV;SG;1
thʉ¹ V;PRF;PL;3
n=tä²s-pi V;PFV;SG;2
n=ʔyo²hʉ V;IPFV;SG;2;PRS
k’o²hni V;PRF;SG;3
n=pạ²t’i V;IPFV;SG;2;PST
ʔbẹ²ni V;IPFV;SG;2;PRS
thẹ¹²i V;IRR;SG;1
ʔạ¹-pa¹nt’ë²di V;PRF;SG;1
tsø²t’e V;PFV;SG;1
hwä¹²ʔt’i V;PFV;SG;3
tạ²gi V;IPFV;SG;2;PRS
thẹ²ti V;IPFV;SG;2;PRS
n=ʔạ²-thä V;IRR;SG;3
ma¹m-ma²nho V;IPFV;SG;3;PRS
ʔyo¹-xi¹ngwa V;PRF;PL;2
hʉ²k-pi V;IPFV;SG;3;PST
ʔu²ʔmi V;PRF;PL;3
ʔbø¹nt’i V;IPFV;SG;1;PST
n=ʔyä²nt’ʉ V;IRR;SG;3
yä²r-bi V;IRR;SG;3
ʔbø²ni V;PFV;SG;3
ʔä¹t’i V;IRR;SG;2
fẹ¹ni V;IPFV;SG;1;PST
xø²ts’e V;PRF;SG;3
hwä¹t’i V;PFV;SG;3
ʔwẹ¹ʔts’i V;PFV;SG;2
n=pạ¹ts’i V;IPFV;SG;3;PST
n=pa²xni V;IRR;SG;2
xo¹²ts’i V;PFV;SG;2
n=pʉ¹²ni V;PFV;SG;3
k’a¹ngi V;IPFV;SG;3;PRS
thä¹ni V;PRF;SG;2
ʔyo²-ma²ngä¹t’i V;PFV;SG;2
nde² V;IPFV;SG;2;PRS
me¹ V;IPFV;SG;3;PRS
ʔë²r-bi V;IRR;SG;2
n=k’ʉ¹²nt’i V;PRF;PL;1
hø¹mba¹-hạ¹²i V;PFV;SG;2
ʔbạ¹²nts’i V;IPFV;SG;2;PST
tu¹² V;IPFV;SG;2;PST
ʔbạ¹m-bi V;PFV;SG;2
ʔạ²ʔts’i V;PRF;PL;3
n=jwe¹-te V;PRF;PL;2
yä¹²-ma²ngä¹t’i V;IRR;SG;1
n=nu²-te V;PFV;SG;3
ko¹²nts’i V;PRF;SG;3
tsø²ke V;IRR;SG;2
thu¹ki V;IPFV;SG;3;PRS
nu²-hyo¹ya V;PRF;SG;1
hẹ¹²ts’i V;PRF;SG;3
tsi²-hme V;IRR;SG;1
bë²-ndu²-mbʉ¹²i V;PRF;PL;1
jo¹ki V;PFV;SG;2
n=k’wa²ni V;IPFV;SG;3;PRS
ʔe¹ngi V;PRF;SG;1
k’o²ts’i V;IPFV;SG;3;PST
ho¹n-bi V;IPFV;SG;1;PRS
tsa¹²ʔts’i V;PRF;PL;1
pẹ¹hni V;PFV;SG;3
n=bø²ni V;PFV;SG;1
hʉ²m-bi V;IPFV;SG;2;PST
xẹ²t’i V;IRR;SG;2
n=pë¹ V;IRR;SG;1
n=kạ¹ts’i V;PFV;SG;3
ʔi¹²ngi V;PRF;SG;2
ʔe¹²xke V;PRF;PL;2
ma¹n=tho V;PRF;PL;2
na¹²ts’i V;IPFV;SG;3;PRS
yä²-mfø V;IPFV;SG;1;PST
pi²ʔmi V;PRF;PL;2
yạ²xki V;IRR;SG;1
ʔyø¹² V;IRR;SG;2
ts’a²hni V;IPFV;SG;3;PRS
ʔyẹ²t’i V;PFV;SG;3
ʔyä²-tsạ V;IRR;SG;1
n=ga¹²ti V;IPFV;SG;3;PRS
n=ʔyʉ¹ V;IPFV;SG;1;PST
tʉ²nts’i V;IRR;SG;3
ts’ẹ²di V;PRF;SG;3
pẹ²gi V;IPFV;SG;3;PRS
me¹²pya V;PRF;SG;1
mu¹ni V;PFV;SG;3
n=k’o¹²mmi V;IPFV;SG;3;PST
dë¹nts’i V;IPFV;SG;1;PRS
kʉ¹²ts’i V;IPFV;SG;2;PRS
tsẹ²ʔt’i V;IPFV;SG;3;PST
pa¹²ni V;PRF;SG;3
hu¹r-ba¹ ra² mbʉ¹²i V;IPFV;SG;1;PRS
k’ä¹ʔts’i V;PRF;PL;3
jʉ¹ts’i V;PFV;SG;1
fẹ¹n-za V;PFV;SG;2
ʔbạ¹m-ma²nhë V;PFV;SG;3
n=du¹ V;PFV;SG;3
n=k’ʉ²ʔts’i V;PFV;SG;2
n=jo¹ki V;PRF;SG;2
ne¹²i V;PFV;SG;3
n=hyë¹nni V;PRF;PL;2
n=ʔyʉ¹ V;IRR;SG;3
gạ²ni V;IRR;SG;3
fẹ¹m-hyä V;IPFV;SG;2;PRS
n=gʉ²-fo V;PRF;PL;1
xø²nni V;PFV;SG;1
kä²ni V;IPFV;SG;2;PST
ʔwe¹²ʔts’e V;PRF;PL;2
mi²hni V;PRF;PL;3
ʔʉ¹ʔt’i V;IPFV;SG;1;PST
bë²nna²-te V;PRF;SG;3
ʔạ²-pi V;PFV;SG;1
n=tạ¹²i V;IPFV;SG;3;PST
pø²ke V;PFV;SG;2
hwë¹²hi V;PRF;PL;2
po²x-jwa V;IRR;SG;3
n=mu²ʔts’i V;IRR;SG;2
ye²ʔts’e V;PFV;SG;3
ts’ʉ¹²hmi V;IPFV;SG;2;PST
ndø²-pe V;IPFV;SG;3;PST
hu¹ʔts’i V;IPFV;SG;1;PRS
xø¹ni V;PRF;PL;3
ʔạ¹nt’i V;IRR;SG;1
ju¹gi V;PRF;SG;3
hø¹n-ni¹gu V;IPFV;SG;3;PST
hwa¹²ʔt’i V;PRF;SG;1
ne¹²gi V;IRR;SG;2
ʔbo²ni V;PFV;SG;3
tso¹²ni V;PRF;PL;2
ʔʉ¹² V;PFV;SG;1
n=k’wa²ni V;PRF;SG;3
pʉ²nts’i V;PFV;SG;2
n=t’ʉ²ngi V;IPFV;SG;1;PRS
jạ¹ki V;IPFV;SG;2;PST
ʔø²the V;IPFV;SG;1;PST
he²he V;PRF;SG;1
hma¹²ts’i V;IPFV;SG;2;PST
jø²t’e V;PRF;SG;2
ʔya²i V;PFV;SG;2
fẹ¹-hjwa¹²i V;PRF;SG;2
tø²hni V;PRF;PL;1
tẹ²ki V;IRR;SG;2
ʔyø¹² V;PFV;SG;1
yạ²gi V;IRR;SG;3
n=pa¹²nts’i V;IPFV;SG;2;PST
n=du²-tsẹ V;PFV;SG;1
ʔʉ²ʔt’i V;PRF;PL;1
ʔda²gi V;IPFV;SG;2;PRS
jʉ¹ts’i V;PRF;PL;3
n=yä¹ni V;PFV;SG;1
tä²ngi V;IPFV;SG;1;PRS
tsʉ¹²ti V;IPFV;SG;2;PST
tu¹²ts’i V;IPFV;SG;1;PRS
hø²n-the V;IPFV;SG;2;PRS
tsi²-t’ë¹²i V;PFV;SG;2
kwa²ti V;IPFV;SG;1;PRS
n=xä²ʔmi V;PRF;SG;2
tsø²ni V;IPFV;SG;2;PST
tso¹gi V;PFV;SG;3
xo¹²ts’i V;PRF;PL;2
ʔe¹ngi V;PRF;PL;1
n=k’ʉ¹²nt’i V;IRR;SG;2
tsẹ¹di V;PRF;SG;3
fạ¹ts’i V;IPFV;SG;3;PRS
thä¹m-ma²nho V;PRF;PL;3
ʔa²-ʔyʉ²mu V;PRF;SG;2
n=sạ²ʔts’i V;PRF;PL;3
ʔu¹²ni V;PFV;SG;2
tso²ki V;IPFV;SG;3;PST
thä¹ni V;PRF;PL;3
kä²ki V;PRF;PL;3
ts’ï¹-da¹-nthe¹de V;IPFV;SG;2;PRS
he¹²ts’e V;PFV;SG;1
tu²-the V;IRR;SG;1
pạ¹²di V;IPFV;SG;3;PRS
ts’ʉ¹²ʔt’i V;IPFV;SG;3;PST
n=ho²gi V;IPFV;SG;2;PST
be²nts’i V;IRR;SG;3
tạ²gi V;PRF;SG;1
xi¹²i V;PRF;PL;2
zä¹mmi V;IPFV;SG;3;PST
xø²ka²-mfë¹ni V;PFV;SG;1
fẹ¹t’i V;IPFV;SG;1;PST
ts’a²hni V;IRR;SG;3
ʔø¹de V;IPFV;SG;2;PST
dë¹nts’i V;PRF;SG;3
n=hyë²ts’i V;IPFV;SG;1;PST
tsä²t’i V;IRR;SG;2
fa¹mmi V;PRF;PL;1
t’i¹²ni V;IPFV;SG;3;PST
mba¹ʔt’i V;PFV;SG;3
tsẹ²ʔt’i V;IPFV;SG;2;PST
ʔe¹nts’i V;IRR;SG;1
t’i¹²ni V;PRF;SG;1
yä¹-hyu V;IRR;SG;3
du¹nt’i V;PFV;SG;3
hë²ta²-te V;PRF;PL;1
hʉ²ki V;IRR;SG;3
tø²hni V;IPFV;SG;1;PST
pạ¹ts’i V;IRR;SG;1
po²pa²-de¹he V;IRR;SG;3
be²ʔts’e V;PRF;SG;3
ʔä²m-hu²di V;PRF;PL;2
hạ²nni V;IPFV;SG;2;PST
ʔo¹ V;PRF;PL;2
ʔdø²ke V;PRF;SG;2
hwa¹²ʔt’i V;IRR;SG;1
n=xạ¹t’i V;PFV;SG;1
n=gø¹²xt’e V;PFV;SG;1
n=tʉ¹²ni V;PFV;SG;3
n=thi¹nt’i V;IRR;SG;1
ʔẹ²-te V;IPFV;SG;1;PST
fo²gi V;PRF;SG;3
n=pi²t’i V;PRF;PL;3
te¹²ge V;PFV;SG;3
pø¹²hø V;PFV;SG;3
thä¹n-nde V;PRF;PL;1
te¹ V;IPFV;SG;1;PRS
ʔyạ¹ts’i V;PRF;SG;1
do¹²nni V;PFV;SG;3
hu¹r-pi V;PFV;SG;3
n=xä¹²ndi V;PRF;SG;2
n=xu¹²i V;IPFV;SG;3;PRS
gë²nni V;PRF;SG;3
pe¹te V;IPFV;SG;1;PST
du¹nt’i V;PRF;PL;2
ʔyë²hë²bi V;PRF;PL;1
pø²ʔts’e V;PRF;PL;3
n=ʔʉ¹²ni V;PRF;PL;1
xi²t’i V;IPFV;SG;2;PRS
to¹²ni V;PRF;SG;2
ʔwa²gi V;IPFV;SG;3;PRS
mu¹nni V;IRR;SG;2
n=zä¹²i V;IPFV;SG;2;PST
xi¹²i V;PRF;SG;2
ʔbẹ¹ki V;PRF;PL;3
hma¹²ts’i V;PRF;PL;2
ye²r-be V;PRF;PL;3
ʔë¹²nni V;PFV;SG;2
tsa¹²hmi V;PRF;PL;3
wä²nts’i V;PFV;SG;3
tø²ge V;IPFV;SG;3;PST
n=zʉ²nts’i V;PFV;SG;1
ʔbẹ¹²di V;PRF;PL;2
ʔbẹ²t’o V;PFV;SG;2
tsi¹²i V;PRF;SG;2
xa¹t’i V;PRF;SG;1
ʔʉ²h-jʉ V;IPFV;SG;2;PST
yʉ¹²-mʔbi²fi V;IRR;SG;2
ko²-xtha V;IPFV;SG;3;PRS
pa¹ V;PRF;PL;2
ʔa¹jʉ¹-mhạ¹²i V;PFV;SG;3
n=pø¹²hø V;IPFV;SG;1;PST
hu¹²hni V;PFV;SG;1
hẹ²nba²-te V;PFV;SG;2
hwa²n-jʉ V;PRF;PL;1
hwi¹xt’i V;IPFV;SG;1;PRS
k’wẹ¹²nt’i V;PRF;SG;3
xø²ʔts’e V;PRF;PL;1
tï²ʔt’i V;PFV;SG;3
yä¹²ni V;PRF;SG;1
n=ʔø²x-te V;IPFV;SG;1;PST
ʔe¹nt’i V;IPFV;SG;1;PRS
bʉ¹nt’i V;IPFV;SG;2;PST
hu²m-bi V;IRR;SG;1
fʉ²ʔts’i V;PFV;SG;3
n=hạ¹²nts’i V;PFV;SG;3
zø²-te V;IRR;SG;3
tsi²x-te V;IPFV;SG;1;PRS
thu¹ki V;IPFV;SG;2;PRS
yo²ho V;PRF;PL;3
ʔo²t’i V;PRF;PL;3
ʔʉ²n-bi V;PRF;SG;2
fø²ts’e V;IPFV;SG;3;PST
xë²ki V;PFV;SG;1
hä¹²ts’i V;IRR;SG;1
n=ʔạ²nni V;IPFV;SG;2;PST
xạ¹r-pi V;PRF;SG;1
tsa¹²ʔts’i V;PFV;SG;3
ʔi¹²t’i V;PRF;SG;2
zo²fo V;PFV;SG;3
thä¹nt’i V;PRF;PL;2
tʉ²gi V;IRR;SG;3
ju²-pi V;PFV;SG;1
gu²xni V;PFV;SG;3
n=fʉ²ki V;IPFV;SG;1;PRS
pʉ²ti V;IPFV;SG;1;PRS
yø¹²ni V;PRF;PL;1
ha²x-ma²nho V;IPFV;SG;3;PRS
mbo²ʔmi V;PFV;SG;3
n=hyu²s-pi V;IPFV;SG;2;PST
n=ʔbạ²n-yä V;PRF;SG;3
n=ʔyu²di V;PRF;SG;2
ʔwä²ki V;IPFV;SG;3;PRS
hạ¹²ni V;IPFV;SG;2;PRS
dä²xi V;IRR;SG;2
dë¹nts’i V;PRF;PL;3
hẹ²nba²-te V;PRF;PL;1
xo²ki V;IPFV;SG;3;PST
te¹t’e V;PFV;SG;1
n=ʔbẹ²di V;PRF;PL;1
kä¹ti V;PFV;SG;3
kạ¹hạ V;PRF;SG;1
kạ¹ʔts’i V;PFV;SG;3
pe²ʔt’e V;PFV;SG;1
mbạ²ʔt’i V;PRF;SG;1
kwẹ¹-pi V;IPFV;SG;1;PRS
n=hë²ni V;IPFV;SG;3;PST
ba¹t’i V;PRF;PL;1
ti¹²ni V;PRF;SG;3
tsa¹²hmi V;IPFV;SG;1;PRS
ʔä¹²ni V;PRF;SG;2
ʔyo¹-xi¹ngwa V;PFV;SG;2
xʉ²ki V;IPFV;SG;1;PST
ts’ʉ²-nhyẹ¹ts’i V;IRR;SG;3
tʉ²t’i V;IRR;SG;3
fẹ¹x-fa¹ni V;IRR;SG;2
ʔbẹ¹²di V;IPFV;SG;2;PST
xạ¹ts’i V;PRF;SG;3
mi²x-te V;PFV;SG;2
k’ä²ts’i V;IRR;SG;1
ʔø²ʔts’e V;IPFV;SG;2;PST
ndo¹ki V;PFV;SG;1
hä²ki V;PRF;PL;3
hä²ʔmi V;PRF;SG;1
n=tsa²-ngu²ru V;IPFV;SG;2;PST
tä¹²hä V;PRF;PL;2
nde²-hme V;PRF;PL;2
n=gø¹²xt’e V;IPFV;SG;2;PRS
ʔʉ²ʔmi V;IRR;SG;2
fø¹²ta²-do V;IRR;SG;3
xʉ¹t’i V;PFV;SG;3
jo²hya V;IPFV;SG;2;PST
n=ʔyo²hʉ V;IRR;SG;1
hä¹² V;PFV;SG;3
xẹ¹-pi V;IRR;SG;1
me¹gi V;PRF;SG;3
mu²ʔts’i V;IPFV;SG;2;PRS
n=pä²hni V;PFV;SG;3
hä¹ki V;IPFV;SG;3;PRS
yo²ho V;IPFV;SG;1;PRS
to¹ʔma¹-hạ¹²i V;PFV;SG;1
hë²ʔt’i V;PRF;SG;1
ʔạ¹nt’i V;PFV;SG;2
tẹ²ʔmi V;IPFV;SG;1;PRS
pạ¹² V;PRF;SG;2
tsu¹-pi V;IPFV;SG;3;PRS
pʉ²ʔts’i V;PRF;PL;3
ʔẹ¹ki V;IRR;SG;3
tä¹-dẹ¹thä V;IRR;SG;1
ta¹mmi V;IPFV;SG;3;PRS
so¹ni V;IPFV;SG;1;PRS
n=ʔbø¹nt’i V;IRR;SG;3
n=ʔdo²ʔts’i V;PRF;PL;2
bä¹nts’i V;PRF;PL;2
tu²nʔa¹-ʔyo V;IRR;SG;2
pi²xi V;IPFV;SG;1;PST
kʉ¹mmi V;IRR;SG;2
hyẹ²h=tho V;IPFV;SG;3;PST
n=mba²hni V;IPFV;SG;2;PRS
n=ʔyø²rbe V;PRF;SG;2
pe¹²nts’i V;PRF;PL;2
mu¹hni V;IPFV;SG;1;PRS
pø²n-ni¹go V;PFV;SG;1
tsa²n-te V;IPFV;SG;3;PRS
ʔu²nni V;IRR;SG;1
ma¹m-ma²nho V;IRR;SG;1
ta¹ni V;IPFV;SG;1;PST
wë²t’i V;PRF;SG;3
do¹²nni V;PFV;SG;1
ʔbạ²ki V;PRF;SG;2
xa¹ʔmi V;PRF;PL;1
thä¹ni V;IPFV;SG;1;PST
n=jo¹ki V;PRF;PL;1
nu²-ma²nʔʉ V;PRF;SG;2
ʔu²nni V;PFV;SG;3
ko¹²ngi V;PRF;PL;3
tsä²t’i V;IRR;SG;1
ne¹ti V;IRR;SG;2
ʔẹ¹²m-bi V;PRF;SG;2
pu²-mbë²ni V;PRF;SG;2
tso²ʔts’i V;IPFV;SG;3;PST
pi¹ V;PFV;SG;3
bø²ka V;PRF;SG;2
kwẹ¹-pi V;IPFV;SG;2;PST
yø¹²t’e V;PRF;SG;3
tu²-na²-mpa V;IPFV;SG;2;PRS
n=wä¹²ngi V;IRR;SG;2
tä¹²-pi V;PRF;PL;3
pẹ²gi V;PFV;SG;2
hä¹² V;PRF;SG;3
kwa²ti V;PRF;PL;3
n=jo¹ki V;IRR;SG;3
tu²hu V;PRF;SG;2
ne¹t’i V;PRF;SG;2
pi²ʔmi V;IPFV;SG;3;PRS
n=ho²ki V;PRF;PL;1
k’wẹ¹²nt’i V;IRR;SG;3
tsä¹t’i V;PRF;PL;3
zẹ¹²r-pi V;PFV;SG;3
ʔẹ¹t’i V;PRF;PL;2
yä¹²fi V;IPFV;SG;1;PRS
tso¹gi V;IPFV;SG;1;PST
ʔë²-te V;IPFV;SG;3;PRS
xạ¹n-bi V;PRF;PL;3
zʉ²nts’i V;IPFV;SG;2;PRS
pa²t’i V;IRR;SG;3
hu²di V;PRF;PL;1
ma²ʔt’i V;IPFV;SG;2;PST
n=ʔbẹ²ni V;IPFV;SG;3;PRS
ʔba²t’i V;IPFV;SG;3;PST
hyo²nni V;IPFV;SG;1;PRS
hi²ti V;PRF;PL;2
jo¹ki V;PRF;SG;3
n=gä²m-bi V;IPFV;SG;3;PRS
da²r-bi V;PRF;PL;2
fạ²ʔts’i V;IPFV;SG;2;PST
pø²r-be V;IPFV;SG;2;PRS
ʔä¹²-xmi V;PRF;PL;3
xø²ke V;IPFV;SG;3;PST
de¹ʔmi V;IRR;SG;1
zø²k’a²t’i V;PRF;SG;3
pu²-mbë²ni V;IPFV;SG;1;PRS
ts’a¹²ti V;PFV;SG;2
n=pi¹²di V;PRF;PL;1
ʔẹ²-za V;IPFV;SG;1;PST
xẹ¹²ni V;IRR;SG;1
hwi¹²xki V;IRR;SG;2
thu¹ki V;PRF;PL;1
to¹ʔmi V;IPFV;SG;1;PRS
n=hye² V;IPFV;SG;1;PST
ʔe¹ngi V;PFV;SG;2
fạ¹²i V;PFV;SG;3
pi¹di V;PRF;SG;1
yo²ho V;IPFV;SG;2;PRS
hʉ²xi V;IPFV;SG;2;PST
tsø²hø V;PRF;PL;3
ma¹t’i V;PRF;SG;1
kwa²r-pi V;IRR;SG;1
hma¹²ts’i V;IPFV;SG;2;PRS
ma²nda V;IRR;SG;1
tsø²ni V;IPFV;SG;3;PST
kä¹ti V;IPFV;SG;2;PRS
xï¹ki V;IRR;SG;3
hi²ti V;IPFV;SG;2;PST
t’ẹ²t’i V;IRR;SG;3
ʔo²-pi V;PRF;PL;1
tso¹ V;PFV;SG;2
hä¹²ni V;IPFV;SG;2;PRS
n=ʔyu²ts’i V;PRF;SG;2
ts’ï²xni V;IPFV;SG;2;PRS
n=yä¹ni V;PRF;PL;1
tsi²ʔt’i V;PFV;SG;2
n=ʔyẹ²nt’i V;PRF;PL;2
n=ts’ʉ²nt’ʉ V;IPFV;SG;1;PRS
hä²xa¹-njwä²ni V;IPFV;SG;2;PRS
bä¹t’i V;PRF;SG;1
ʔạ¹di V;PRF;PL;1
kø²de V;PFV;SG;1
thẹ¹²i V;IPFV;SG;2;PST
thä²nts’i V;PFV;SG;2
hyo¹nya V;PRF;SG;2
n=tạ¹²i V;PRF;SG;1
ʔwe¹ngi V;IPFV;SG;2;PST
ʔo²r-bi V;PRF;PL;2
n=pä²hni V;PRF;PL;2
ʔo²ts’i V;IPFV;SG;3;PST
ʔyo¹-fa¹ni V;IPFV;SG;1;PST
n=ʔwẹ²ni V;IPFV;SG;3;PST
n=ʔa²nni V;IPFV;SG;1;PRS
ʔẹ²-za V;IRR;SG;3
n=do²ka¹-ʔbạ¹²i V;IRR;SG;2
kä²-ʔbø²ngu¹²i V;PRF;SG;3
pä¹²di V;IPFV;SG;2;PRS
xạ¹ts’i V;PRF;PL;3
pạ²hạ V;IRR;SG;3
ʔø²ke V;PFV;SG;3
kʉ²ti V;IRR;SG;1
n=hye² V;PFV;SG;2
hä²kma²-nt’ä¹gi V;IPFV;SG;1;PRS
ne¹ti V;PFV;SG;3
ʔu²ʔmi V;PFV;SG;3
fø²t’e V;PRF;PL;2
ʔä²nba²-tho¹ho V;PRF;PL;2
t’ø¹ʔts’e V;PRF;SG;2
kʉ²ti V;PRF;PL;2
n=xë²ni V;PRF;PL;2
n=t’ʉ²ngi V;IPFV;SG;1;PST
wä¹ti V;PFV;SG;2
ma¹t’i V;IRR;SG;1
n=pa²xni V;IPFV;SG;2;PST
ma¹m-ma²nho V;PRF;PL;1
fe²ʔts’e V;PFV;SG;2
ʔe¹²xt’e V;IPFV;SG;2;PRS
xä²ʔts’i V;IRR;SG;3
mbạ²ʔt’i V;IPFV;SG;3;PRS
ʔʉ²t’i¹-na¹ni V;PFV;SG;1
n=pạ²di V;IPFV;SG;2;PRS
pạ¹²ki V;IPFV;SG;3;PRS
tẹ²s-pi V;PRF;PL;1
do²-re V;PRF;PL;3
tu²-jʉ V;IRR;SG;1
n=pi²t’i V;PFV;SG;1
n=xʉ²di V;IPFV;SG;3;PRS
tsẹ²n-ʔyo²xʔyo V;IPFV;SG;2;PRS
du²ʔmi V;PRF;SG;1
thë²ʔts’i V;PRF;SG;1
n=tø¹²k=tho¹²ho V;PFV;SG;3
fï¹ti V;IPFV;SG;1;PRS
xi²x-yä¹bi V;IPFV;SG;3;PST
tẹ²ki V;PRF;SG;1
ʔyo²-xu¹²i V;IRR;SG;3
thø¹ge V;IPFV;SG;2;PST
n=ʔạ²-fạ²di V;IPFV;SG;2;PST
pi²ʔmi V;IRR;SG;1
ja²=tho V;IPFV;SG;3;PRS
mi²x-te V;IPFV;SG;1;PST
ʔbẹ¹t’o V;IPFV;SG;2;PRS
tu¹²ts’i V;PRF;PL;1
te¹ts’e V;IPFV;SG;3;PST
n=dä²-ʔye V;PFV;SG;3
tʉ¹k-ka¹fe V;IPFV;SG;2;PRS
yø¹²t’e V;IPFV;SG;2;PRS
mu¹hni V;PRF;PL;3
n=ʔä²gi V;PFV;SG;2
hyẹ²h=tho V;PRF;PL;3
nu²-hạ¹²i V;PFV;SG;1
thi¹mmi V;IPFV;SG;1;PRS
ko²h-sẹ²hạ¹²i V;PRF;SG;1
pë¹ V;IPFV;SG;2;PRS
jʉ¹ki V;IPFV;SG;2;PST
pẹ¹²i V;IPFV;SG;1;PST
ʔo¹²-mfi V;PRF;PL;3
pa¹²ha V;IPFV;SG;3;PST
to¹²ngi V;IPFV;SG;1;PST
fẹ¹m-hyä V;IPFV;SG;3;PRS
pạ¹ma²-nt’ä¹gi V;IPFV;SG;3;PRS
ʔu¹²ʔts’i V;PRF;PL;1
n=hyø¹ts’e V;IRR;SG;1
hẹ¹²ni V;PRF;PL;3
xʉ²ki V;PRF;PL;3
tø¹t’e V;IPFV;SG;3;PRS
tsẹ²ʔts’i V;PRF;SG;1
n=ʔbạ¹²i V;PFV;SG;1
n=nda²nni V;PFV;SG;2
n=ʔyä¹ni V;IPFV;SG;1;PST
n=ʔyø¹t’e V;IRR;SG;2
jʉ¹nts’i V;PRF;SG;1
ʔyä²-tsạ²=bi V;IRR;SG;2
wä¹ti V;PRF;SG;3
ko²m-ma²nho V;PFV;SG;3
tsi²-t’ë¹²i V;IRR;SG;1
n=hwa²hni V;IPFV;SG;1;PRS
hwẹ¹mmi V;PRF;PL;2
thä¹ni V;PRF;SG;1
jä²t’i V;PRF;PL;2
tsi¹-pi V;PFV;SG;1
jạ¹t’i V;IPFV;SG;2;PRS
pi¹ V;PRF;PL;2
n=dẹ²ki V;PRF;SG;2
ko¹hi V;IRR;SG;3
n=pe¹ni V;PFV;SG;1
tä¹ V;IPFV;SG;3;PST
ku¹²i V;IRR;SG;3
zʉ²ʔts’i V;IPFV;SG;2;PST
tạ¹²i V;PRF;SG;2
hø¹nni V;IRR;SG;3
n=yo¹-jä¹ʔi V;PRF;SG;1
n=pø²nga¹-hyä V;IRR;SG;1
hmi¹²ʔt’i V;PFV;SG;3
ʔë²-te V;IRR;SG;3
hø¹²e V;IPFV;SG;1;PST
jø²t’e V;IPFV;SG;1;PST
tu¹²ts’i V;PRF;SG;1
n=ʔyo¹²hʉ V;IPFV;SG;1;PST
kʉ²t’i V;IRR;SG;2
pẹ¹²hni V;PFV;SG;3
n=xä¹²ndi V;PFV;SG;1
ʔbạ¹ʔt’i V;IPFV;SG;2;PST
pø²ni V;PRF;SG;2
n=nda²nni V;IPFV;SG;3;PST
xø¹k-pe V;PRF;PL;1
ko¹²nts’i V;IPFV;SG;3;PST
tso¹t’i V;PFV;SG;1
ʔyo²-ma²ngä¹t’i V;IPFV;SG;1;PRS
gʉ¹²ʔt’i V;PFV;SG;3
xẹ²t’i V;IPFV;SG;3;PST
na²ni V;PFV;SG;2
yo¹²ʔt’i V;PFV;SG;1
kʉ¹²i V;IPFV;SG;3;PRS
ʔe²nts’a²-te V;IPFV;SG;2;PST
me²ʔmi V;PRF;PL;1
tsi¹² V;PRF;SG;1
xø¹²ngi V;PRF;SG;3
n=ʔʉ¹²ni V;PRF;SG;2
fạ¹di V;PFV;SG;1
tä¹ V;PRF;SG;3
wä¹r-pi V;IRR;SG;1
ju¹nt’ẹ¹²i V;IRR;SG;1
ho²gi V;IPFV;SG;2;PST
tʉ²t’i V;PRF;SG;1
da²r-bi V;IRR;SG;2
tẹ²xa²-xä¹hi V;PFV;SG;1
xi²x-yä¹bi V;IPFV;SG;1;PST
k’ẹ²t’i V;PRF;PL;1
n=ʔi²n-hya¹di V;IRR;SG;2
k’o²gi V;PFV;SG;3
sẹ²ya V;IPFV;SG;2;PRS
ʔo²ts’i V;IRR;SG;2
tsʉ²t’i V;IPFV;SG;1;PST
fø²hni V;IRR;SG;2
pø²spe V;PRF;SG;3
kʉ²ʔt’i V;PRF;PL;2
hʉ¹xt’i V;PFV;SG;3
ʔbạ¹²i V;IPFV;SG;3;PST
k’wa²xni V;IPFV;SG;1;PRS
tsẹ¹gi V;PRF;SG;1
dä²m-hyä V;PRF;PL;2
pa¹ʔt’i V;PRF;PL;2
ʔo²r-bi V;PFV;SG;3
n=hyë²ts’i V;PRF;PL;3
ʔʉ¹gi V;IRR;SG;3
hu¹t’a¹-nza²-mbʉ¹²i V;PRF;PL;1
ʔø¹de V;IRR;SG;3
zẹ¹²di V;IPFV;SG;3;PRS
pẹ²m-du V;PFV;SG;2
n=xạ¹t’i V;IPFV;SG;1;PRS
n=sạ²ni V;PRF;PL;1
k’ä¹-ma²nʔʉ V;IPFV;SG;3;PRS
go²-gu V;IPFV;SG;3;PRS
ha²ts’i V;IPFV;SG;3;PRS
k’wa²ʔts’-ma²ʔʉ²t’i V;PRF;PL;2
pa²ʔts’i V;PRF;PL;1
nu²-ma²nʔʉ V;PRF;SG;1
ko²-xtha V;IPFV;SG;3;PST
pu²-mbë²ni V;IPFV;SG;2;PRS
ʔø²ʔt’e V;IRR;SG;2
hä²ki V;PRF;SG;3
thu¹ts’i V;PRF;PL;3
n=hnu¹²ngi V;PFV;SG;3
ʔyo¹-dä¹po V;IPFV;SG;3;PRS
ʔạ¹t’i V;IPFV;SG;1;PRS
ʔwẹ¹ʔmi V;IRR;SG;2
hø¹n-ni¹gu V;IRR;SG;1
hä²xa¹-njwä²ni V;IPFV;SG;1;PRS
k’wä²ts’i V;PRF;PL;3
n=yu¹²nt’i V;PFV;SG;2
ʔạ¹di V;IRR;SG;1
to¹ʔt’i V;IPFV;SG;1;PRS
ka¹di V;PRF;PL;1
ne¹ni V;PRF;SG;1
kʉ²ʔmi V;PRF;SG;3
n=pë¹ V;PRF;PL;1
hyẹ²h=tho V;PFV;SG;3
pʉ¹ki V;PRF;SG;2
thë²ʔts’i V;PRF;PL;2
tsø²ke V;IPFV;SG;3;PST
fa¹mmi V;IPFV;SG;2;PRS
tsʉ²t’i V;PRF;PL;1
n=ya²xi V;IPFV;SG;3;PST
fï¹ti V;PFV;SG;3
fẹ²hni V;PRF;PL;2
tu¹²ʔts’i V;IPFV;SG;3;PST
kạ²ti V;IRR;SG;2
ko¹²nts’i V;PRF;SG;1
tsä¹ki V;IPFV;SG;3;PST
ʔë¹²nts’i V;IRR;SG;3
ʔø²ge V;PRF;PL;3
kø²de V;IPFV;SG;1;PST
ʔe¹nt’i V;PRF;PL;2
yʉ¹²ni V;PFV;SG;1
jʉ¹ts’i V;IPFV;SG;2;PST
ts’ʉ¹²ʔt’i V;IPFV;SG;1;PRS
jwä²n-bi V;IPFV;SG;1;PRS
pʉ²xki V;PRF;SG;3
wä¹r-pi V;IPFV;SG;2;PST
thë¹²ts’i V;PFV;SG;1
dʉ¹ V;IPFV;SG;3;PST
kwa²t’i V;PRF;SG;1
hu¹s-pi V;PFV;SG;2
pẹ¹²i V;IPFV;SG;2;PRS
n=hma²ki V;IPFV;SG;3;PRS
pʉ²t’i V;IRR;SG;1
n=thë²-ndo V;PRF;PL;2
hi²ti V;IRR;SG;1
k’ʉ²ki V;IPFV;SG;1;PRS
jwä²n-bi V;IRR;SG;3
fo¹ʔmi V;IPFV;SG;2;PST
ʔu²nni V;IPFV;SG;3;PRS
tso¹ts’i V;IPFV;SG;2;PST
tsi¹ti V;IPFV;SG;1;PST
ʔo²r-bi V;PFV;SG;2
pi²gi V;IRR;SG;3
hu¹r-ba¹ ra² mbʉ¹²i V;PRF;PL;3
to²ki V;PRF;PL;1
ʔbø¹nt’i V;PRF;PL;1
gʉ¹²ʔts’i V;PRF;SG;3
n=jạ¹²t’i V;PFV;SG;3
nde² V;IRR;SG;1
n=hyë²ts’i V;PFV;SG;3
n=jo¹ki V;PRF;SG;3
ʔu²di V;PFV;SG;3
te²ʔts’e V;IRR;SG;2
to²nts’i V;PFV;SG;1
jo²hya V;PRF;PL;2
ts’a²hni V;PFV;SG;3
k’wa²ʔts’-ma²ʔʉ²t’i V;IPFV;SG;3;PRS
xä¹ki V;IPFV;SG;3;PRS
hwi¹xt’i V;IPFV;SG;2;PST
hu²m-bi V;IRR;SG;3
thä²xt’i V;IRR;SG;2
n=xi²x-yä V;IPFV;SG;3;PRS
hu¹ni V;PRF;PL;3
tä²-te V;IPFV;SG;2;PRS
n=tạ¹²i V;PRF;PL;3
hø¹²e V;PFV;SG;2
nu²-hyo¹ya V;IPFV;SG;1;PST
thä¹ti V;PRF;SG;3
ti¹²ni V;PFV;SG;3
n=hyu²s-pi V;IPFV;SG;2;PRS
dä²-nhyë¹²i V;PRF;SG;3
ʔyạ²gi V;IPFV;SG;1;PST
n=nu²-te V;IPFV;SG;3;PST
pø²spe V;IRR;SG;3
dä²m-hyä V;IPFV;SG;1;PRS
bi¹ V;PRF;SG;3
tsä¹ts’i V;IPFV;SG;3;PRS
n=ʔwa¹t’i V;IPFV;SG;3;PRS
jo¹²t’i V;PRF;PL;1
bë²n-bi V;PRF;PL;3
jʉ¹t’i V;PRF;PL;1
ʔyø¹ni V;PRF;PL;1
ʔyo¹ V;IPFV;SG;2;PST
n=jwä²n-xtha V;IPFV;SG;2;PRS
xa²ha V;PRF;SG;3
wä²nni V;IRR;SG;3
pu²-mbë²ni V;IRR;SG;1
pi²xi V;PRF;SG;3
n=tẹ¹² V;PRF;SG;1
tu¹² V;IPFV;SG;2;PRS
n=ʔạ²nni V;PRF;SG;2
zʉ²nts’i V;PRF;PL;2
ʔyø¹² V;IPFV;SG;1;PRS
n=pẹ²ti V;IPFV;SG;3;PST
ho¹ni V;PFV;SG;1
nda²ts’i V;PRF;SG;1
xạ¹t’i V;IPFV;SG;1;PRS
k’ä¹-ma²nʔʉ V;PRF;SG;1
zo²hni V;IPFV;SG;1;PRS
pʉ¹²nts’i V;IPFV;SG;2;PST
wä¹²hi V;PFV;SG;3
n=ʔbẹ²-mfo V;PFV;SG;2
fạ¹gi V;IRR;SG;3
ʔu¹²xt’i V;PFV;SG;2
tsi¹²-the²=bi V;PRF;SG;2
k’a²hni V;PFV;SG;2
n=hä²-t’ʉ²hni V;IPFV;SG;1;PST
pẹ¹²hi V;PRF;SG;1
kä²ʔt’i V;PRF;PL;1
thä¹ti V;IPFV;SG;3;PST
n=ʔwë²xni V;IRR;SG;2
tsʉ¹ V;PRF;PL;1
zʉ²ʔts’i V;IRR;SG;1
n=ye¹²ke V;PRF;SG;3
yä¹²-ma²mbʉ²ʔts’i V;IPFV;SG;2;PST
ko²t’i V;PRF;PL;2
n=ʔạ²di V;IPFV;SG;2;PST
sạ²ts’i V;PRF;SG;2
n=ho²ki V;IRR;SG;3
jwa¹ti V;PRF;PL;2
n=pu²ni V;IRR;SG;3
kwa²t’i V;PFV;SG;2
k’ẹ²t’i V;IPFV;SG;2;PRS
n=mu²ni V;PRF;PL;2
pø²ke V;IRR;SG;1
hyo¹nya V;IRR;SG;1
ha¹nts’i V;PFV;SG;3
ho²gi V;PRF;SG;3
fẹ¹²i V;IRR;SG;3
ʔạ²t’i V;PRF;SG;2
n=ʔyë²hë V;PRF;PL;2
kʉ²t’i V;PRF;SG;1
k’o²ʔmi V;IPFV;SG;2;PST
pi¹²xt’i V;IPFV;SG;2;PRS
hu¹²hni V;IRR;SG;1
tu²ki V;PFV;SG;3
tu²hu V;IPFV;SG;2;PRS
ne¹²i V;PRF;PL;3
k’ʉ²t’i V;PFV;SG;2
tu¹² V;IRR;SG;3
ʔä¹m-bi V;PRF;SG;2
ʔʉ¹²i V;IRR;SG;1
ʔë¹²ts’i V;IRR;SG;2
ta¹²xki V;PFV;SG;2
n=ku¹²i V;IRR;SG;1
thä¹m-ma²nho V;IRR;SG;3
tsạ¹²-ma²nhëi V;PRF;PL;2
tsʉ¹²i V;IPFV;SG;1;PRS
tạ¹²i V;PFV;SG;1
xø²m-hmi V;IRR;SG;1
tsa²ʔt’i V;PRF;PL;1
hu¹ʔts’i V;IRR;SG;2
ʔba²ʔts’i V;PRF;SG;2
tho²ni V;IRR;SG;3
n=hyë¹nni V;PFV;SG;2
n=ʔwë¹²xt’i V;IPFV;SG;3;PST
k’ä¹ʔt’i V;PRF;SG;3
hu¹²i V;PRF;PL;2
pạ²hạ V;PFV;SG;2
n=xʉ²t’i V;PRF;PL;3
tso¹ts’i V;PRF;SG;3
nda²ts’i V;IPFV;SG;3;PST
yä²-fạ²di V;PFV;SG;3
jwa²di V;IPFV;SG;3;PRS
hwä¹²ʔt’i V;IPFV;SG;2;PST
gä¹²i V;PRF;SG;1
yø¹ʔt’e V;PRF;PL;2
yu¹ts’i V;IRR;SG;1
kä¹²ni V;PRF;SG;3
tsa²r-bi V;IPFV;SG;3;PST
tsẹ²ʔts’i V;IPFV;SG;1;PRS
hʉ¹²r-kwa V;PRF;PL;2
pu²-mbë²ni V;IPFV;SG;3;PRS
be²nts’i V;IRR;SG;3
jwa²di V;PRF;SG;3
tsʉ¹ndi V;PRF;PL;3
zø¹ʔmi V;IRR;SG;3
kä¹ti V;IPFV;SG;2;PST
tẹ¹²t’i V;IPFV;SG;2;PRS
pi¹di V;IRR;SG;2
kʉ¹²ts’i V;PFV;SG;1
ʔwa¹ki V;PRF;SG;3
ta¹mmi V;PRF;SG;1
thï¹ʔa¹-xʉ¹²tha V;IPFV;SG;3;PST
tsi²-t’ë¹²i V;PRF;PL;2
pa²-te V;IPFV;SG;2;PST
thi¹nni V;PRF;PL;2
hyʉ¹gi V;PRF;PL;3
ʔbạ²n-yä V;PRF;SG;2
tsu¹²-na²-nhyʉ V;IPFV;SG;1;PRS
ʔdo²ʔmi V;PFV;SG;3
hu²n-du²m-bʉ¹²i V;IPFV;SG;3;PST
tsi²x-te V;PFV;SG;1
k’wa¹nt’i V;IPFV;SG;3;PRS
pa¹²nts’i V;IPFV;SG;2;PST
ʔu²di V;PRF;PL;1
k’wa¹ V;PRF;SG;3
ʔe²nts’a²-te V;IRR;SG;2
ʔẹ¹²m-bi V;PRF;PL;2
hya²nd-bi V;IPFV;SG;3;PRS
hmi¹² V;IRR;SG;2
xạ¹r-pi V;PRF;PL;3
wä¹²hi V;PRF;PL;1
ʔø¹m-ma²nho V;PRF;SG;3
ʔbẹ¹²di V;IRR;SG;2
thu¹ts’i V;PRF;SG;1
za²-mbʉ¹²i V;IPFV;SG;3;PRS
te¹ke V;IPFV;SG;1;PST
yạ²xt’i V;IPFV;SG;2;PRS
ʔyo²-ma²nza²ki V;PRF;SG;1
yä²r-bi V;PRF;PL;3
jʉ¹²ʔt’i V;IRR;SG;3
n=ʔwë²xni V;IPFV;SG;1;PST
ko¹²hmi V;PRF;PL;2
n=jạ²di V;IPFV;SG;3;PST
ʔä¹gi V;IRR;SG;2
hẹ²n-hạ¹²i V;PRF;SG;3
tï¹ V;IPFV;SG;1;PRS
ʔe¹ʔmi V;PFV;SG;2
t’a¹-xi²jo V;PRF;PL;2
di²nts’i V;PRF;SG;3
n=hya¹²ni V;PRF;PL;3
he²he V;PRF;PL;2
wä²nts’i V;PRF;PL;3
n=pa¹²nts’i V;IPFV;SG;2;PRS
yä¹-pi V;IPFV;SG;3;PST
ʔwẹ¹²ti V;IPFV;SG;2;PRS
tẹ²t’i V;IPFV;SG;2;PST
hʉ²xi V;PFV;SG;1
n=ʔạ²-fạ²di V;PRF;PL;2
pʉ¹²nts’i V;IPFV;SG;3;PRS
ʔë²r-bi V;PRF;SG;3
n=jwe²ni V;PFV;SG;3
hmi¹² V;PFV;SG;1
n=ʔwa¹t’i V;IPFV;SG;2;PST
n=gä²t’i V;IPFV;SG;3;PRS
pa¹ʔt’i V;IRR;SG;3
thï²gi V;PRF;PL;2
tsu¹-pi V;PFV;SG;2
tsi²m-ma²nho V;IPFV;SG;2;PST
n=pạ²t’i V;IPFV;SG;3;PST
ts’ạ¹nt’i V;IRR;SG;3
yø¹²t’e V;IPFV;SG;1;PRS
ho¹²ga¹m-mu¹²i V;PRF;SG;3
ʔo¹hni V;IPFV;SG;3;PRS
hʉ²k-pi V;PRF;SG;2
hạ²nni V;PFV;SG;3
tso¹gi V;IRR;SG;1
nu²-ma²nsu V;IPFV;SG;3;PRS
n=ʔwë¹ni V;PRF;PL;2
kä¹t’i V;IPFV;SG;3;PRS
ʔẹ¹²i V;IPFV;SG;2;PRS
hyʉ¹²ni V;IPFV;SG;3;PST
tso¹ti V;PRF;PL;3
mu²ʔts’i V;IPFV;SG;2;PST
k’wẹ¹²nt’i V;IPFV;SG;2;PRS
ʔda²s-pi V;PFV;SG;2
pä²ʔts’i V;IRR;SG;2
ʔẹ¹²m-bi V;IPFV;SG;3;PST
tạ²t’i V;IRR;SG;1
ʔi¹²xki V;PRF;SG;3
ʔdø¹k-yä V;IRR;SG;3
tsi¹²ni V;IPFV;SG;1;PST
pa¹²ha V;IRR;SG;2
po¹²ni V;IPFV;SG;3;PST
k’wẹ²ʔts’i V;IPFV;SG;3;PST
fø¹²ta²-do V;PRF;SG;2
n=gä²t’i V;PRF;PL;1
jʉ¹ki V;PRF;PL;2
tso²ts’i V;PFV;SG;3
n=ʔyạ²ni V;PFV;SG;3
za¹nt’i V;IPFV;SG;3;PST
tso¹t’i V;PFV;SG;3
pø²n-ni¹go V;PRF;PL;3
ʔba²ʔt’i V;IPFV;SG;2;PRS
zo²ni V;PRF;PL;2
ʔda²ni V;PRF;PL;1
do²-gwa V;IRR;SG;3
n=ʔa²ts’i V;PRF;PL;2
hwä¹ni V;IRR;SG;1
hwë¹²gi V;PRF;SG;1
jø¹²ts’e V;IPFV;SG;3;PST
ʔwa²gi V;PFV;SG;3
n=jạ²di V;IRR;SG;2
n=gʉ²t’i V;IPFV;SG;2;PST
ho¹ V;PRF;PL;2
gä²ʔts’i V;IPFV;SG;3;PRS
po¹²ni V;IPFV;SG;1;PRS
ʔẹ¹ki V;IPFV;SG;3;PST
thä²ns-pi V;PFV;SG;2
pʉ¹²ngi V;PFV;SG;2
n=ʔạ²di V;PRF;PL;1
fạ²di V;IRR;SG;1
ʔwë¹ni V;PRF;PL;1
k’o²ki V;IRR;SG;2
to¹²nt’i V;IRR;SG;3
n=pạ²t’i V;PRF;SG;2
ʔʉ¹²ni V;PFV;SG;3
bi²nts’i V;PRF;PL;3
fẹ¹n-za V;IPFV;SG;2;PRS
pø²ge V;IPFV;SG;3;PRS
n=wä¹²ngi V;PRF;PL;2
n=pø²ts’e V;IPFV;SG;3;PST
dï²xni V;IRR;SG;3
ti¹ V;IRR;SG;3
bʉ¹ V;IPFV;SG;2;PRS
mbo²ʔts’i V;PFV;SG;3
n=ʔyo²hʉ V;PRF;SG;2
ʔʉ²-na²ni V;PFV;SG;3
ʔwẹ¹ V;IRR;SG;1
mu¹nni V;IRR;SG;3
kä¹²i V;IPFV;SG;2;PST
thu¹ts’i V;IPFV;SG;1;PST
mba²fi V;IPFV;SG;2;PRS
ko¹²h-ma²hyä V;IRR;SG;1
ʔwä²ki V;IPFV;SG;1;PST
ndo¹ki V;IPFV;SG;3;PRS
ʔbʉ²m-ma²nho V;PRF;SG;2
n=xä²ʔmi V;PRF;PL;3
tsi²ʔt’i V;PFV;SG;1
tẹ²ʔts’i V;PFV;SG;1
tsẹ²ʔmi V;IRR;SG;2
ʔwe²ke V;IPFV;SG;1;PRS
ʔẹ¹²ts’i V;PRF;SG;1
ʔwë¹t’i V;PRF;PL;3
tsa²r-bi V;IPFV;SG;2;PST
n=hä²-t’ʉ²hni V;PFV;SG;1
thʉ²xni V;PRF;SG;3
ts’ä¹²t’i V;IPFV;SG;3;PRS
k’wa¹nt’i V;PFV;SG;3
pẹ¹hni V;IRR;SG;1
pe¹te V;PRF;SG;1
xo²fo V;PRF;SG;3
hä²ki V;IPFV;SG;2;PST
ʔï²ti²mma¹-te V;PRF;SG;3
zẹ¹²di V;PRF;PL;1
pe²ngi V;PRF;SG;1
yë²h-ra²-xʉ¹tha V;IPFV;SG;3;PST
hwë²ʔt’i V;IPFV;SG;3;PRS
na¹²ni V;PRF;PL;1
xo²t’i V;IPFV;SG;3;PST
n=tø²n-yä V;IRR;SG;2
ye¹² V;PRF;PL;3
tsi¹-pi V;PRF;PL;3
n=yu¹²nt’i V;IPFV;SG;1;PRS
ʔbạ¹ʔmi V;IPFV;SG;2;PRS
ʔe¹²ʔts’e V;IRR;SG;2
kʉ¹nts’i V;IRR;SG;2
pe¹ V;IPFV;SG;1;PRS
xu²hna²-nya V;PRF;SG;2
hø¹t’e V;IRR;SG;2
n=thë²n-the V;IRR;SG;3
hwi¹xt’i V;PRF;PL;3
hë²ta²-te V;PRF;SG;2
tsä²ki V;PRF;SG;3
ʔba²ʔts’i V;IPFV;SG;1;PST
kä¹ʔts’i V;IPFV;SG;1;PST
n=ʔạ²-thä V;PRF;SG;1
thu¹²i V;PRF;SG;1
ʔbẹ²-ʔbo V;PRF;SG;2
n=sạ²hni V;PRF;SG;1
ʔbạ²n-yä V;PRF;PL;3
ʔä¹²xi V;IRR;SG;1
tẹ²t’i V;PRF;SG;3
n=pø¹²hø V;IPFV;SG;2;PRS
pø²m-mi²xa¹ V;PRF;SG;2
k’a²t’i V;PRF;PL;2
ʔbạ¹²nts’i V;PFV;SG;3
xạ¹t’i V;PRF;SG;1
ʔyë²hë V;IPFV;SG;2;PST
tẹ²t’i V;IPFV;SG;3;PRS
thä¹mmi V;IPFV;SG;3;PST
ʔạ¹t’i V;IPFV;SG;1;PST
yä²ti V;PFV;SG;3
to¹²ni V;IPFV;SG;1;PRS
n=ho¹ʔa¹-hyä V;IPFV;SG;3;PRS
jwa²ts’i V;PRF;SG;3
pẹ²t’i V;IPFV;SG;1;PRS
tso¹ V;PRF;SG;2
k’wa²ʔmi V;IPFV;SG;3;PST
thä¹t’i V;PFV;SG;3
pẹ²ki V;IPFV;SG;3;PST
n=hyë¹nni V;PRF;PL;3
n=sạ¹ki V;PRF;PL;2
jạ¹t’i V;PRF;SG;2
n=xa¹²ha V;IRR;SG;2
do²ʔmi V;PFV;SG;3
n=wä¹²nni V;PFV;SG;3
ʔbạ¹²ni V;PRF;PL;1
pʉ¹ʔts’i V;IPFV;SG;3;PRS
ʔï²ti V;IPFV;SG;2;PRS
dʉ¹xki¹-bi V;PFV;SG;2
hë¹²ni V;PRF;SG;3
n=hye² V;PRF;SG;3
nda²nts’i V;PFV;SG;2
ʔø²ʔt’e V;IRR;SG;1
nde²-the V;PRF;SG;3
ba¹t’a²-do V;PFV;SG;3
xạ¹²i V;PRF;PL;3
kʉ²nni V;PRF;PL;2
fʉ²ni V;IPFV;SG;3;PST
xʉ²-ʔyẹ V;IPFV;SG;3;PRS
kwe²nts’i V;IPFV;SG;3;PST
ʔʉ¹²i V;IPFV;SG;2;PST
n=pï²ts’i V;IPFV;SG;1;PRS
hä¹ti V;IPFV;SG;1;PRS
tsʉ²hni V;IPFV;SG;1;PRS
tu¹² V;IPFV;SG;1;PST
n=za¹ʔa¹-ʔyo V;PRF;SG;3
tsẹ¹gi V;PFV;SG;3
tẹ¹²ts’i V;IRR;SG;1
n=ʔda²ʔts’i V;IRR;SG;1
n=hyẹ²gi V;IPFV;SG;1;PST
fo¹ti V;PRF;SG;3
pa²ʔts’i V;IRR;SG;3
hø¹nni V;IPFV;SG;1;PST
ʔwẹ¹²ti V;IPFV;SG;3;PRS
n=hyẹ²gi V;IPFV;SG;3;PST
n=ʔyo²-mfë²ni V;PRF;SG;3
ʔạ²-pi V;IPFV;SG;2;PRS
ʔyạ¹ts’i V;IPFV;SG;1;PRS
ha²x-ma²nho V;PRF;SG;3
hạ¹²nt’i V;PRF;SG;2
ʔdø¹k-yä V;IPFV;SG;3;PST
n=sạ²hni V;PRF;PL;3
ne¹rba¹-hạ¹²i V;IRR;SG;2
te¹ke V;PFV;SG;2
mi¹t’i V;PFV;SG;1
nu¹²nni V;PRF;PL;2
hẹ²n-bi V;PRF;SG;2
bẹ¹nt’i V;PFV;SG;2
kạ¹²i V;PRF;PL;2
n=ʔyo¹hni V;PFV;SG;3
thạ²hạ V;PRF;SG;3
fo¹ʔts’i V;IPFV;SG;1;PRS
n=tsa²-ngu²ru V;IPFV;SG;2;PRS
n=ʔyë¹²ts’i V;IPFV;SG;1;PRS
ʔba¹²xni V;IPFV;SG;2;PRS
ʔe¹ngi V;PRF;SG;3
xạ¹-ʔyẹ V;PRF;PL;1
fï²ts’i V;PFV;SG;3
jwa²di V;IPFV;SG;1;PRS
yø¹²e V;PRF;PL;3
n=ho¹ʔa¹-hyä V;PFV;SG;2
n=pi¹²di V;PFV;SG;3
sẹ¹ya²bi V;PFV;SG;3
ʔdo²ʔmi V;PFV;SG;1
dä²-nhyë¹²i V;PRF;SG;2
ʔẹ²-za V;IPFV;SG;2;PST
n=pạ¹ts’i V;PRF;PL;3
xạ¹ts’i V;IPFV;SG;3;PST
ʔo¹ V;PRF;PL;3
ʔbʉ²m-bø²ka V;PRF;PL;3
pẹ¹²hi V;IPFV;SG;2;PST
tø¹²ts’e V;IRR;SG;1
ku²hni V;PFV;SG;2
n=pø²ts’e V;IRR;SG;2
n=tu¹²ʔts’i V;IPFV;SG;3;PRS
sẹ²ya V;PRF;PL;3
yo²t’i V;PRF;PL;2
ʔyo²-gwa V;PRF;PL;1
k’ʉ¹n-the¹de V;PRF;SG;1
yä²hni V;PFV;SG;2
n=tẹ¹²ts’i V;PRF;SG;3
n=to¹²ni V;IPFV;SG;3;PST
ʔbạ²ki V;IPFV;SG;3;PST
mi¹²hi V;PRF;PL;1
pa²ʔts’i V;IPFV;SG;3;PST
n=pạ²di V;IRR;SG;1
ʔẹ¹k-pi V;IPFV;SG;1;PST
ʔe²nts’a²-te V;IRR;SG;1
tsi²ki V;IRR;SG;2
ʔu¹²di V;PFV;SG;1
pʉ²t’i V;PRF;SG;1
yo²ho V;IPFV;SG;2;PST
tsẹ¹h=tho V;PRF;SG;3
n=zi²-b-de V;PRF;SG;3
xi²x-yä¹bi V;PFV;SG;2
n=wä¹²nni V;PRF;PL;3
ho²-te V;PRF;SG;2
hwë²ʔt’i V;PRF;PL;3
bä¹t’i V;PRF;SG;2
hä¹ki V;IRR;SG;3
ju¹nt’ẹ¹²i V;PRF;PL;2
hi¹ V;IPFV;SG;1;PST
ʔʉ²h-jʉ V;IRR;SG;3
n=xạ¹di V;IPFV;SG;2;PRS
xạ²ʔt’i V;IPFV;SG;3;PST
tsʉ²ʔts’i V;PFV;SG;3
tʉ²nts’i V;IPFV;SG;3;PRS
thä¹n-nde V;IPFV;SG;2;PST
tso²t’i V;PRF;PL;3
hyo²nni V;PRF;PL;2
kạ¹t’i V;PRF;SG;2
ʔbạ¹²i V;IRR;SG;1
kʉ¹²n-do²ndo V;IRR;SG;1
n=ʔyo¹hni V;PRF;PL;1
mi¹²hi V;PFV;SG;1
thẹ²t’i V;IPFV;SG;3;PRS
jä¹ʔts’i V;PFV;SG;1
ʔo¹hni V;PRF;PL;1
k’wa²hni V;PFV;SG;3
ma¹n-nde² tho¹²ho V;PFV;SG;1
ho¹n-bi V;PRF;PL;3
ne¹²hi V;IRR;SG;2
tu¹²ʔts’i V;IPFV;SG;2;PST
hndø²ni V;IPFV;SG;3;PST
jʉ¹r-bi V;PRF;SG;3
n=ts’ʉ¹-t’a¹bi V;PFV;SG;2
n=do¹²ki V;PFV;SG;3
ko¹²ʔts’i V;IRR;SG;2
ʔyë²hë²bi V;PFV;SG;2
ʔä¹²hmi V;IPFV;SG;2;PST
nda¹ʔt’i V;IPFV;SG;3;PST
ye²r-be V;IPFV;SG;1;PRS
ju²-pi V;PRF;SG;3
gu¹²xt’i V;PRF;SG;2
jʉ²nni V;IRR;SG;2
tsẹ²ʔt’i V;PFV;SG;1
ʔạ¹ʔts’i V;PFV;SG;1
k’wä²ts’i V;IPFV;SG;3;PRS
jo¹ V;IPFV;SG;2;PST
yo¹²ʔt’i V;PFV;SG;2
ba¹²ha V;IPFV;SG;3;PRS
tø¹²te V;PRF;SG;1
ts’ä¹²t’i V;PRF;PL;2
n=ho²ki V;IRR;SG;2
pa¹kpa¹-hạ¹²i V;IPFV;SG;3;PRS
n=ʔyo¹²hʉ V;IPFV;SG;3;PRS
n=gä²-yä V;IRR;SG;3
nu²-hyo¹ya V;IPFV;SG;2;PRS
pạ¹ni V;IPFV;SG;3;PST
dä²-xo²ki V;IPFV;SG;2;PRS
kạ²ti V;PRF;PL;2
n=hyø¹mmi V;PFV;SG;3
ʔbẹ²ʔt’i V;IRR;SG;2
hạ¹²nt’i V;IRR;SG;2
ma¹m-ma²nho V;PFV;SG;2
n=pø²ʔt’e V;PFV;SG;1
n=ʔyø²rbe V;IPFV;SG;2;PRS
ʔạ¹nni V;IPFV;SG;1;PST
po²pa²-de¹he V;IPFV;SG;3;PST
n=xʉ²t’i V;IRR;SG;3
thi¹nni V;IRR;SG;1
n=ʔạ²-thä V;IRR;SG;2
n=ʔyo²hʉ V;IPFV;SG;3;PST
ko¹²ngi V;IPFV;SG;3;PST
k’a¹²r-pi V;PFV;SG;3
ʔï¹²t’i V;PRF;PL;2
hë¹²ti V;IRR;SG;1
ʔyo²-xu¹²i V;PRF;PL;1
xä²ʔts’i V;PRF;SG;3
bä¹nts’i V;PRF;PL;3
hẹ²n-hạ¹²i V;PFV;SG;3
tä¹-dẹ¹thä V;IPFV;SG;3;PST
thu²gi V;IPFV;SG;3;PST
kạ¹²ki V;IPFV;SG;1;PRS
ʔä¹²xi V;PFV;SG;2
n=tä² V;PFV;SG;1
tsi²ʔt’i V;IPFV;SG;3;PRS
xạ²ʔt’i V;PFV;SG;2
hø¹t’e V;IPFV;SG;2;PRS
mbạ²nt’i V;PRF;SG;3
yä¹ti V;PRF;SG;2
thï¹ʔa¹-xʉ¹²tha V;PFV;SG;1
xä¹²gi V;IPFV;SG;2;PST
ʔạ¹t’i V;PRF;SG;3
ʔbẹ²ʔt’i V;PRF;SG;3
hu¹ V;PFV;SG;3
ʔẹ¹nt’i V;PRF;SG;1
ʔdo²gi V;PRF;SG;3
ts’ï¹-da¹-nthe¹de V;PRF;SG;2
ʔu¹ni V;IPFV;SG;3;PRS
kʉ¹ V;IPFV;SG;3;PRS
n=pẹ¹fi V;PFV;SG;3
ko²ti V;PFV;SG;2
tu¹²ʔts’i V;PFV;SG;3
ko¹ʔa¹-xʉ¹²tha V;PRF;PL;1
xä¹gi V;IRR;SG;3
tʉ²t’i V;IPFV;SG;2;PST
n=k’wa²ni V;IPFV;SG;3;PST
pu²-mbë²ni V;PFV;SG;3
ʔbʉ²m-ma²nho V;IPFV;SG;2;PST
xa²xni V;PRF;SG;3
yø¹ʔt’e V;PRF;SG;1
ye¹ V;PRF;PL;3
kä² V;IPFV;SG;3;PRS
he²he V;PRF;PL;1
ʔạ¹ʔts’i V;IRR;SG;1
ko¹²ʔts’i V;IPFV;SG;1;PRS
n=hä²-t’ʉ²hni V;IPFV;SG;2;PST
ya¹ʔa¹bi V;PFV;SG;3
hʉ¹xt’i V;PRF;SG;2
ʔä²nba²-tho¹ho V;IPFV;SG;1;PST
xi²x-yä¹bi V;IRR;SG;2
pø¹²ts’e V;IPFV;SG;3;PST
hø¹te V;IPFV;SG;1;PRS
hä¹ki V;IRR;SG;1
n=ʔyẹ²nt’i V;PRF;SG;1
ʔø²the V;PRF;PL;1
n=zạ²-ma²nʔʉ V;PRF;PL;2
xo¹ki V;IRR;SG;1
ʔe¹nt’i V;PRF;SG;1
fẹ¹ki V;PRF;SG;2
n=pạ¹ V;PFV;SG;2
n=hë²ni V;IPFV;SG;1;PST
pi¹ V;IPFV;SG;3;PST
n=dẹ²ki V;PRF;PL;3
pạ¹ni V;IPFV;SG;1;PRS
tsä¹t’i V;PRF;SG;1
n=ts’ʉ²k-pi V;IPFV;SG;3;PST
ʔo¹²h-fʉ²ni V;IPFV;SG;2;PST
zʉ²di V;PFV;SG;3
n=ʔa¹²ki V;PRF;SG;3
pa¹²nts’i V;PRF;SG;3
ʔạ¹ni V;IPFV;SG;2;PRS
te¹ts’e V;IPFV;SG;1;PRS
hä²ki V;IPFV;SG;2;PRS
k’ä¹-ma²nʔʉ V;PFV;SG;3
n=ʔdo²ʔts’i V;IPFV;SG;2;PRS
tø²ʔmi V;IPFV;SG;2;PRS
hwi¹fi V;IPFV;SG;2;PRS
yo¹ndi²bi V;IPFV;SG;3;PRS
ʔä¹²ni V;PFV;SG;3
ʔyø¹² V;PRF;SG;3
ʔë¹²m-bi V;IRR;SG;2
xʉ² V;PRF;PL;1
fẹ¹t’i V;PRF;PL;3
hë¹ʔts’i V;IPFV;SG;2;PST
tu¹²ts’i V;IPFV;SG;2;PST
nu¹² V;PRF;SG;3
po²ts’i V;IRR;SG;1
hmi¹²-du V;PFV;SG;3
fʉ²nts’i V;PFV;SG;2
ʔʉ²k-pi V;IPFV;SG;2;PST
n=tsu¹ V;IRR;SG;2
ʔbẹ¹t’i V;IPFV;SG;1;PST
ʔyo²-ma²nza²ki V;IPFV;SG;3;PST
xë²ki V;IPFV;SG;3;PRS
pi¹di V;PRF;SG;2
wä²p-thu¹hu V;IRR;SG;3
kạ¹²ki V;IRR;SG;3
ma¹ V;IPFV;SG;3;PST
ne¹ti V;IPFV;SG;3;PST
ʔo²i V;PRF;SG;1
ʔä¹²ni V;PFV;SG;1
me¹²t’i V;IPFV;SG;3;PRS
tø¹te V;IPFV;SG;3;PRS
n=tä²s-pi V;IPFV;SG;2;PST
hmi¹ti V;PFV;SG;3
ʔyo¹ V;PRF;PL;1
tsi²-t’ë¹²i V;PRF;PL;1
ʔʉ²n-bi V;IPFV;SG;2;PRS
hẹ²hni V;PRF;SG;1
dë¹nts’i V;IPFV;SG;2;PST
zʉ¹nt’i V;PFV;SG;2
k’o²gi V;IRR;SG;3
ʔyo¹-fa¹ni V;PRF;PL;1
tẹ¹²t’i V;PRF;PL;3
yä¹²-ma²ngä¹t’i V;PRF;SG;2
jo¹²t’i V;IRR;SG;1
n=du¹-yä V;IPFV;SG;3;PST
k’wä²ts’i V;IPFV;SG;2;PST
tsu¹²-ma²nhë¹²i V;IPFV;SG;2;PST
zʉ²di V;PRF;SG;3
n=ʔu¹²ni V;PRF;SG;2
yä¹-hyu V;PFV;SG;1
do¹²nni V;PRF;PL;3
mu¹t’i V;PRF;SG;2
ja²m-ma¹di V;PFV;SG;1
k’wä²ts’i V;PRF;SG;3
fẹ¹t’i V;IPFV;SG;1;PRS
hä²n-bi V;IPFV;SG;1;PST
mi²hni V;IRR;SG;3
kwe²ngi V;IPFV;SG;1;PST
kä¹ti V;PFV;SG;3
po¹²ni V;IPFV;SG;1;PST
n=xï¹ki V;IRR;SG;3
hwï¹ʔts’i V;IPFV;SG;1;PRS
to¹²nt’i V;IRR;SG;2
n=jwä²nba²-te V;IPFV;SG;3;PST
xø²ge V;IPFV;SG;3;PST
thu¹ts’i V;IPFV;SG;2;PRS
ʔa¹ka¹-ʔyo V;PFV;SG;1
k’a¹²i V;IPFV;SG;3;PRS
tu¹t’i V;PFV;SG;3
thu²nt’i V;IPFV;SG;3;PST
do²-re V;PRF;SG;3
yä¹²fi V;IPFV;SG;2;PRS
ʔyo²-ma²ngä¹t’i V;IPFV;SG;1;PST
bʉ¹ V;IPFV;SG;3;PRS
ʔo¹t’i V;IPFV;SG;3;PRS
ʔi¹²ni V;PFV;SG;3
gạ²ti V;IRR;SG;2
ʔo¹t’i V;PRF;SG;3
tsa²r-bi V;PRF;SG;2
n=ʔyạ²ni V;PRF;SG;2
fo¹ʔts’i V;PRF;PL;3
ne²k-ma²nho V;PRF;PL;2
pẹ¹-ʔbi¹da V;IRR;SG;1
n=pi¹²di V;PRF;PL;3
xạ²n-the V;IRR;SG;2
ja²-pi V;IPFV;SG;1;PRS
hạ¹²nts’i V;PFV;SG;2
tsi¹ti V;IRR;SG;2
n=k’o¹²mmi V;PFV;SG;1
mbạ²ʔts’i V;PRF;SG;2
yä²hni V;IPFV;SG;1;PST
n=ga¹²ti V;IPFV;SG;1;PST
n=du¹-ʔbẹ¹ni V;PFV;SG;2
n=t’ʉ²ngi V;IPFV;SG;3;PST
tsạ¹²-ma²nhëi V;IRR;SG;1
tsa²n-te V;IPFV;SG;1;PRS
gʉ¹²i V;IRR;SG;2
ʔbạ²n-yä V;IRR;SG;2
pø¹²ni V;PFV;SG;3
ʔẹ²-za V;IRR;SG;2
hë²ʔt’i V;IPFV;SG;1;PRS
dʉ²ʔts’i V;PRF;PL;3
tu²-ma²nthu¹hu V;IPFV;SG;2;PRS
tsi²nni V;PRF;PL;1
mu¹ni V;PRF;PL;3
te²spe V;IPFV;SG;3;PRS
mbo²ʔmi V;IRR;SG;2
hwë²m-bi V;PFV;SG;3
ne¹t’i V;IPFV;SG;2;PRS
n=thạ²n=tho V;PRF;SG;1
do²-re V;PRF;PL;2
nu²-jä¹ʔi V;IPFV;SG;3;PST
n=jä²ʔi V;IPFV;SG;3;PST
mu² V;IPFV;SG;1;PRS
tsi¹² V;IRR;SG;2
pø²n-ni¹go V;PFV;SG;3
jwa²ts’i V;PFV;SG;1
jwa²t’i V;PFV;SG;2
ko²t’a¹-fạ²di V;IPFV;SG;1;PRS
hẹ¹²ni V;IPFV;SG;3;PRS
xi²x-yä¹bi V;PRF;PL;2
thï²-xtha V;PRF;PL;1
yo²-bë²ni V;IRR;SG;2
ko¹²hmi V;IPFV;SG;2;PRS
ʔyẹ²ʔmi V;PFV;SG;3
n=hwa²hni V;IPFV;SG;1;PST
ʔu²ti V;PRF;SG;1
hø²ts’e V;IRR;SG;1
mbạ²ʔts’i V;IRR;SG;3
zʉ²ʔts’i V;PRF;SG;3
n=ʔwẹ²ni V;PRF;PL;3
yo¹²r-bi V;PFV;SG;2
hwi¹²xt’i V;PRF;SG;1
ʔe¹²xke V;PFV;SG;3
tsạ¹²-ma²nʔʉ V;PFV;SG;1
jʉ¹ki V;PRF;PL;3
n=nu¹nts’i V;IPFV;SG;3;PST
tsạ¹ti V;PFV;SG;2
xẹ¹-pi V;IPFV;SG;3;PRS
fʉ²ki V;IPFV;SG;2;PST
hya²nd-bi V;PRF;PL;2
zẹ¹²ngwa V;PFV;SG;2
xạ¹r-pi V;IPFV;SG;3;PRS
tsʉ²t’i V;IRR;SG;3
dʉ²ʔmi V;IPFV;SG;1;PRS
fʉ²nts’i V;PRF;PL;3
n=ʔyø²rbe V;IPFV;SG;3;PST
bë¹²ni V;IPFV;SG;3;PST
nu²-do²ndo V;IPFV;SG;3;PRS
thä¹di V;IRR;SG;1
pu²n-bi V;IPFV;SG;1;PST
tsi² V;PFV;SG;1
zʉ²ni V;PRF;SG;3
yä¹ V;PRF;PL;1
n=ʔa²ts’i V;IPFV;SG;3;PST
tsi²x-te V;PFV;SG;2
pẹ¹²ti V;PFV;SG;3
tẹ²ki V;PRF;PL;3
pạ¹²xi V;PRF;SG;2
n=pø²nga¹-hyä V;PRF;SG;3
n=ʔwa¹t’i V;PRF;SG;2
dä²-nhyë¹²i V;PFV;SG;3
pa²xki V;PRF;SG;3
ʔyo²-xu¹²i V;PRF;SG;1
pẹ¹-pi V;IRR;SG;2
ʔbạ²n-yä V;IPFV;SG;3;PRS
kä¹²ni V;PRF;PL;3
n=ʔdo²ʔts’i V;IRR;SG;1
tsʉ¹ V;IRR;SG;2
hø¹mba¹-hạ¹²i V;PRF;PL;3
ko²h-sẹ²hạ¹²i V;IRR;SG;2
tso²ʔt’i V;IPFV;SG;3;PST
ndø¹ʔts’e V;PRF;PL;3
zø¹te V;PFV;SG;3
nu¹nts’i V;IPFV;SG;1;PRS
he²he V;IPFV;SG;2;PST
ʔbẹ¹ki V;PRF;SG;2
kä¹ts’i V;IRR;SG;1
pu²-mbë²ni¹-bi V;PRF;PL;1
pʉ¹ni V;IRR;SG;3
n=xʉ²t’i V;PFV;SG;1
xẹ¹ʔt’i V;IPFV;SG;2;PST
tu¹ V;PRF;SG;2
ʔẹ¹ʔt’i V;IPFV;SG;3;PST
n=jwä²nni V;PFV;SG;2
ye²ʔts’e V;IPFV;SG;3;PST
gạ¹²ts’i V;IPFV;SG;3;PST
zä¹²ndi V;IRR;SG;2
tso¹²ni V;IRR;SG;1
ne¹t’a¹-hạ¹²i V;IPFV;SG;1;PRS
pʉ²ti V;PRF;SG;3
pi¹²ts’i V;IPFV;SG;3;PRS
kwa¹²hmi V;IPFV;SG;1;PRS
hwä¹²ʔts’i V;PRF;PL;3
ʔda²s-pi V;IPFV;SG;2;PST
n=pẹ¹²hni V;PRF;PL;3
n=fạ¹ni V;IRR;SG;3
ʔda²ni V;IPFV;SG;3;PRS
fẹ¹ni V;IPFV;SG;3;PRS
n=do²ka¹-ʔbạ¹²i V;PFV;SG;3
ma²ʔt’i V;IRR;SG;2
fʉ²ni V;IRR;SG;3
fạ²-ʔye V;IPFV;SG;3;PRS
jø²t’e V;PFV;SG;3
pa¹ V;IRR;SG;1
fẹ¹ʔts’i V;PRF;SG;2
n=bø²ni V;IPFV;SG;1;PRS
hyo²ya V;PRF;PL;3
fa¹²ʔts’i V;IRR;SG;3
n=ʔbẹ²-mfo V;IRR;SG;3
n=ts’ʉ²-pi V;PRF;PL;1
kʉ²ni V;PRF;SG;1
n=nda²nni V;IRR;SG;2
mu¹nts’i V;IPFV;SG;1;PRS
nda¹nt’i V;PRF;SG;2
hmi¹ti V;IPFV;SG;1;PST
hẹ²ʔts’i V;PRF;PL;2
ndø²-pe V;IPFV;SG;2;PRS
ye²h=tho V;IRR;SG;1
fạ¹gi V;IPFV;SG;2;PST
hwï¹ki V;PRF;SG;2
fe²t’e V;IPFV;SG;3;PST
tsø²r-be V;IPFV;SG;3;PRS
n=ʔyẹ¹²i V;IRR;SG;2
hʉ²ki V;IPFV;SG;1;PRS
n=ʔyø²rbe V;PFV;SG;2
xẹ¹²ni V;PFV;SG;1
pu²-mbë²ni¹-bi V;IPFV;SG;1;PRS
tʉ¹k-ka¹fe V;PFV;SG;2
du²-ʔye V;PFV;SG;1
mu²wi V;PRF;PL;3
xu¹t’i V;PFV;SG;3
ts’a¹nt’i V;PFV;SG;2
hʉ²m-bi V;PRF;SG;2
kä¹²ts’i V;IPFV;SG;3;PST
xạ¹ki V;PRF;PL;1
ʔda²s-pi V;PFV;SG;3
di¹²nts’i V;IPFV;SG;1;PST
n=k’o²ʔmi V;PRF;SG;2
n=tso¹di V;PFV;SG;1
ju¹nt’ẹ¹²i V;PRF;PL;1
ʔu¹²ʔts’i V;IRR;SG;1
tẹ²nni V;IRR;SG;1
n=ʔyë¹²ts’i V;PFV;SG;2
fʉ²ʔts’i V;IPFV;SG;1;PST
hwä¹t’i V;IRR;SG;3
thẹ¹ki V;IPFV;SG;3;PST
mba²ki V;PRF;SG;3
po²gi V;PFV;SG;3
xi¹²i V;IPFV;SG;1;PRS
dä²-nhyë¹²i V;IPFV;SG;2;PST
dʉ¹ V;IPFV;SG;3;PRS
thä¹ti V;PFV;SG;1
hë¹ki V;PRF;PL;2
he²he V;PRF;SG;3
n=ʔyẹ¹²i V;PFV;SG;2
nu²-do²ndo V;IPFV;SG;2;PST
ye¹² V;IPFV;SG;1;PRS
k’a¹²r-pi V;IPFV;SG;3;PRS
ndø¹²nt’i V;IRR;SG;1
ʔbø¹²ts’e V;IPFV;SG;3;PST
tsʉ²t’i V;IPFV;SG;2;PRS
ʔa¹jʉ¹-mhạ¹²i V;PFV;SG;1
hạ¹²ni V;IRR;SG;3
n=gʉ²zʉ V;IPFV;SG;1;PST
tsø²r-be V;PRF;PL;3
dä²-nhyë¹²i V;IPFV;SG;1;PRS
ts’ʉ²-ʔbạ¹t’i V;IPFV;SG;1;PST
ts’ʉ²-ʔbạ¹t’i V;PRF;SG;2
ha²nni V;IPFV;SG;1;PRS
hya²ki V;IPFV;SG;1;PST
xa¹²xi V;IPFV;SG;1;PST
kʉ²ti V;IPFV;SG;2;PRS
xʉ²-dạ V;IRR;SG;1
n=dä²-hya²ts’i V;PRF;SG;3
hø¹ts’e V;PRF;SG;2
tsa²ʔt’i V;PFV;SG;1
ʔä¹²-xmi V;IPFV;SG;1;PST
nde²-tsʉ¹²i V;IPFV;SG;3;PRS
pa¹r-bi V;IRR;SG;1
thʉ¹ti V;PFV;SG;2
hẹ¹²ts’i V;IRR;SG;1
ʔẹ¹ni V;IRR;SG;2
hu¹ʔts’i V;PFV;SG;2
n=ʔạ²-fạ²di V;PRF;PL;1
hø¹x-yä V;PFV;SG;2
thu¹ki V;PRF;SG;2
po²gi V;IPFV;SG;2;PRS
ʔyẹ²ʔmi V;IRR;SG;1
ba¹²ha V;IPFV;SG;2;PRS
ʔo²-fạ²di V;IPFV;SG;3;PST
hyo¹nya V;PFV;SG;1
n=dä¹n-yä¹hmu V;PFV;SG;1
fạ¹di V;IPFV;SG;2;PRS
tsạ²gi V;IRR;SG;1
gʉ¹²ʔts’i V;IRR;SG;2
na²t’i V;PRF;SG;2
mbo¹²ki V;IPFV;SG;3;PRS
n=thi¹nt’i V;PFV;SG;1
thẹ¹ V;PRF;PL;2
jʉ¹ki V;IRR;SG;1
ʔwẹ¹ V;PFV;SG;1
ʔbẹ²t’o V;IRR;SG;1
ʔẹ²nt’i V;PFV;SG;2
jø¹²ts’e V;PRF;PL;3
ʔba²hni V;IPFV;SG;3;PST
yä¹-pi V;PRF;SG;3
thä¹t’i V;IPFV;SG;1;PST
n=hyu²s-pi V;IPFV;SG;3;PST
jʉ¹ts’i V;PRF;SG;2
n=ʔwa¹t’a¹-ʔyo V;IPFV;SG;3;PRS
kä¹²ts’i V;IPFV;SG;2;PRS
n=ʔyë²-te V;PRF;SG;1
kạ¹ti V;PRF;SG;2
wä²hi V;IPFV;SG;3;PRS
ts’ï¹ V;IPFV;SG;3;PRS
hø¹-go²gu V;IPFV;SG;1;PST
jwä²n-bi V;PRF;SG;3
yë¹²ʔts’i V;IRR;SG;3
tʉ²ʔts’i V;PFV;SG;2
me¹gi V;IPFV;SG;3;PST
yo¹²ʔt’i V;IRR;SG;2
jä¹-pi V;IRR;SG;2
pi¹²hi V;PRF;PL;2
fa¹nt’i V;PRF;PL;2
ʔä¹²ts’i V;IPFV;SG;2;PRS
gä¹²i V;IPFV;SG;2;PST
pạ¹ts’i V;PRF;PL;1
pi²-ts’ʉ V;IPFV;SG;2;PST
yä¹r-pi V;IPFV;SG;1;PST
k’ẹ²xhni V;PFV;SG;3
xu¹ni V;IRR;SG;2
pë¹ V;PRF;PL;1
tso²ʔts’i V;IPFV;SG;2;PRS
ja¹² V;PRF;PL;1
n=ha¹hni V;IPFV;SG;2;PST
n=tø¹²k=tho¹²ho V;IRR;SG;3
hwë²gi V;IPFV;SG;2;PRS
hạ¹ʔts’i V;IRR;SG;3
pa¹r-bi V;IPFV;SG;2;PST
ta¹mmi V;PRF;PL;2
zẹ¹²ngwa V;PRF;PL;1
hwa²n-jʉ V;IPFV;SG;2;PST
n=hyu²m-bi V;PRF;SG;1
pa¹-pi yø² t’o V;IPFV;SG;2;PST
bë²nna²-te V;PFV;SG;3
tsạ¹²-ma²nʔʉ V;IPFV;SG;3;PST
n=xa¹²ha V;IPFV;SG;1;PST
ʔẹ¹²i V;PRF;PL;3
yë¹gi V;IRR;SG;3
ʔbẹ²-jwa V;PFV;SG;2
xa¹t’i V;PRF;PL;3
ʔyä²-tsạ²=bi V;PFV;SG;1
tø²hni V;IPFV;SG;1;PRS
kạ¹hạ V;IPFV;SG;1;PST
n=sạ¹ki V;PRF;SG;1
he²ke V;PRF;SG;3
thạ¹ni V;PFV;SG;1
fø²ʔts’e V;IRR;SG;3
xạ¹ts’i V;PRF;SG;1
tsạ¹ndä¹-te V;IPFV;SG;2;PRS
be²ʔts’e V;IPFV;SG;3;PST
jwe¹-te V;IPFV;SG;2;PRS
ʔya¹ V;IPFV;SG;3;PST
n=zä¹²i V;IRR;SG;3
pø²m-ma²nho V;PRF;SG;3
ʔʉ¹²ni V;PRF;PL;2
fẹ¹x-fa¹ni V;PFV;SG;3
te²spe V;IRR;SG;1
thẹ¹ti V;PFV;SG;2
xạ¹ts’i V;IRR;SG;2
jʉ¹r-bi V;PFV;SG;2
bë²n-bi V;PRF;PL;1
hwi¹²xki V;PFV;SG;1
pa¹ V;PFV;SG;1
n=mu¹²-pa V;IPFV;SG;1;PST
n=hyạ²t’i V;IPFV;SG;2;PST
hʉ²ʔmi V;IPFV;SG;3;PST
ʔda²ʔts’i V;IPFV;SG;3;PRS
tsʉ²ʔt’i V;PRF;PL;2
hä¹²ts’i V;PRF;PL;1
tsä²t’i V;PFV;SG;3
ʔo²ʔts’i V;PRF;SG;3
dë¹nts’i V;PFV;SG;1
ʔë¹²na V;PRF;PL;3
ʔyạ²gi V;IPFV;SG;3;PST
ya¹²xt’i V;IPFV;SG;2;PST
n=to¹²ni V;IPFV;SG;3;PRS
mu¹²m-hyä V;IPFV;SG;3;PST
jwa²ni V;IPFV;SG;2;PST
kä¹²ts’i V;IPFV;SG;2;PRS
ne¹²gi V;IPFV;SG;3;PST
hạ²t’i V;IRR;SG;1
ye¹² V;PFV;SG;1
hʉ¹ki V;IRR;SG;1
n=hyø¹ts’e V;PRF;SG;1
yo²-bë²ni V;PRF;SG;3
ʔyo¹²-mt’ë¹²ni V;PRF;PL;3
n=hyø¹ʔts’e V;PFV;SG;2
ʔyä¹²ni V;PFV;SG;1
n=gẹ²skẹ V;IRR;SG;2
ʔʉ¹² V;IRR;SG;1
fʉ²t’i V;PFV;SG;3
ha¹ndi V;IPFV;SG;3;PRS
ʔo¹²-mfi V;PFV;SG;3
tsu¹ V;PRF;PL;1
ʔạ²t’i V;IRR;SG;3
k’ë¹ V;IPFV;SG;3;PRS
ju¹ti V;IRR;SG;2
n=ts’ạ²-mbʉ¹²i V;PFV;SG;2
xo¹²ts’i V;IRR;SG;2
n=pi¹²di V;IRR;SG;1
jạ¹²ti V;PRF;PL;1
n=hyʉ²ki V;IPFV;SG;3;PRS
n=ʔa¹²ki V;IPFV;SG;2;PST
pẹ²gi V;PRF;PL;2
t’ẹ²t’i V;PFV;SG;3
ʔbẹ²ʔt’i V;PRF;PL;3
tsä²ki V;IPFV;SG;3;PRS
pẹ²ʔmi V;IPFV;SG;3;PRS
ʔda²ʔts’i V;PRF;SG;3
hwi¹ki V;PRF;SG;1
n=yä¹ni V;PRF;PL;2
xʉ²ki V;PRF;PL;1
n=xø¹²ngi V;IPFV;SG;3;PST
n=sạ²hni V;PRF;SG;3
ye¹²ts’e V;PRF;PL;1
ʔbø¹nt’i V;IRR;SG;1
jʉ¹ki V;IRR;SG;3
xạ¹t’i V;PRF;SG;3
pu²-mbë²ni¹-bi V;IPFV;SG;2;PRS
hä²ki V;IRR;SG;1
n=pạ²di V;IPFV;SG;1;PRS
n=ʔwa¹t’i V;IRR;SG;1
ʔyë²hë V;IRR;SG;1
yä²-njo²t’re V;IRR;SG;1
tsʉ¹di V;PFV;SG;3
ʔwe²ge V;PRF;PL;1
ʔʉ¹ʔt’i V;IPFV;SG;3;PST
n=gø¹²xt’e V;PRF;SG;3
hmi¹ti V;IPFV;SG;3;PRS
n=xø¹²-nʔyo²gu V;PRF;PL;2
pi¹²xt’i V;IRR;SG;3
n=ʔyë²hë V;IRR;SG;3
fẹ¹ʔts’i V;IRR;SG;3
hø²n-the V;PRF;PL;1
n=gẹ²skẹ V;IPFV;SG;1;PST
ʔë²-hya V;IRR;SG;2
hu¹r-pi V;IPFV;SG;3;PRS
fø¹²ni V;IPFV;SG;1;PST
bo¹t’i V;PFV;SG;3
tä²ngi V;IRR;SG;3
tsø²ni V;IRR;SG;1
hä¹² V;IRR;SG;3
pa²t’i V;IPFV;SG;3;PST
mbạ¹²xni V;PFV;SG;2
yu²di V;IRR;SG;3
hạ¹ki V;IRR;SG;1
wä¹²nni V;PFV;SG;3
pe¹²nts’i V;PFV;SG;3
n=ʔbạ¹²i V;IRR;SG;2
thẹ¹ V;PRF;SG;2
te¹ke V;IPFV;SG;3;PST
kä²ʔt’i V;IPFV;SG;2;PRS
the¹nni V;PRF;SG;3
ts’ʉ²-ʔbạ¹t’i V;PRF;PL;1
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bʉ¹nt’i V;PRF;SG;1
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n=k’o¹²mmi V;IRR;SG;2
hẹ¹²ts’i V;PFV;SG;2
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j o h a r ג ' ו ה ר
j u n a y d ג ' ו נ י י ד
j u n i n h o ג ' ו נ י נ ה ו
j u s t i n ג ' א ס ט ן
j u u s o י ו ס ו
k a d l e c ק א ד ל י ץ
k a f i ק א פ י
k a h a l a n i ק ה ל א נ י
k a h a n a כ ה נ א
k a i a ק א י א
k a j a v a ק א י א ו ו א
k a j i ק א ג ' י
k a j i u r a ק א ג ' י ו ר א
k a k u ק א ק ו
k a l a n g a ק א ל א נ ג א
k a l i l i l o ח ל י ל י ל ו
k a l o u ק א ל ו
k a n t h e r ק א נ ת ר
k a p i t s a ק א פ י ט ס א
k a p l a n ק פ ל א ן
k a p l i n s k y ק א פ ל י נ ס ק י
k a p s i s ק א פ ס י ס
k a r a g o u n i s ק א ר א ג ו נ י ס
k a r e m b e u ק א ר י מ ב ו
k a r i n ק א ר י ן
k a r l o f f ק א ר ל ו ף
k a r l o v y ק א ר ל ו ב י
k a r p e n k o ק א ר פ י נ ק ו
k a s d i ק א ס ד י
k a s e y ק י י ס י
k a t h e r i n e ק א ת ר י ן
k a t h l e e n ק א ת ל י ן
k a t s i n a ק א ט ס י נ א
k a t s u r a ק א צ ו ר א
k e e g a n ק י ג א ן
k e i t a ק י י ט א
k e l l y ק י ל י
k e n n e d y ק י נ י ד י
k e r i ק י ר י
k h o u r y ח ו ר י
k h u r t s i l a v a ח ו ר ט ס י ל א ב א
k i e r a n ק י ר א ן
k i l a ק י ל א
k i m ק י ם
k i n g ק י נ ג
k l a n ק ל א ן
k l u g ק ל ו ג
k o e c h n e r ק ו ש נ י ר
k o f i ק ו פ י
k o h n ק ו ן
k o k i c h i ק ו ק י צ ' י
k o m o d o ק ו מ ו ד ו
k o n e ק ו נ י
k o n s t a n t i n o u ק ו נ ס ט א נ ט י נ ו
k o o l h a a s ק ו ל ה א ס
k o r k m a z ק ו ר ק מ א ז
k o r u t u r k ק ו ר ו ט ו ר ק
k o t a r b a ק ו ט א ר ב א
k o t l e r ק ו ט ל ר
k o t o k u ק ו ט ו ק ו
k r a m n i k ק ר א מ נ י ק
k r e m e r s ק ר י מ ר ז
k r e m n i t z ק ר מ נ י ץ
k r i m ק ר י ם
k r o l d r u p ק ר ו ל ד ר ו פ
k r u g e r ק ר ו ג ר
k r z y n o w e k ק ר ז י נ ו ו י ק
k u n t a r ק ו נ ט א ר
k u r d i s t a n ק ו ר ד י ס ט א ן
k y d ק י ד
l a c a r n e ל א ק א ר ן
l a d a ל א ד א
l a h a d ל ח ד
l a h o u d ל ח ו ד
l a j o s ל א י ו ס
l a m b o u r d e ל א מ ב ו ר ד
l a m i a ל א מ י א
l a n c e l o t ל א נ ס ל ו ט
l a n d r y ל א נ ד ר י
l a n d s t e i n e r ל א נ ד ש ט א י נ ר
l a n s i n g ל א נ ס י נ ג
l a r o u i ל ע ר ו י
l a r s ל א ר ס
l a s t ל א ס ט
l a t h a n ל א ת א ן
l a t i n a ל א ט י נ א
l a u r e n ל ו ר ן
l a v r a ל א ב ר א
l a z a r o n i ל א ז א ר ו נ י
l e o n e ל י ו ן
l e o n e l ל י ו נ ל
l e p i l l e r ל י פ י ל י ר
l e s l i e ל י ס ל י
l i a m ל י א ם
l i d o c a i n e ל י ד ו ק א י ן
l i e d h o l m ל י ד ה ו ל ם
l i l i a n ל י ל י א ן
l i m a n ל י מ א ן
l i n c o l n ל י נ ק ו ל ן
l i n d e l o f ל י נ ד ל ו ף
l i n u s ל א י נ ו ס
l i n u x ל י נ ו ק ס
l i o t t a ל א י ו ט א
l i t a ל י ט א
l i t t l e ל י ט ל
l i v i o ל י ו ו י ו
l o c h h e a d ל ו ק ה ד
l o c k l e a r ל ו ק ל י ר
l o t h a i r ל ו ת י י ר
l o u s ל ו ס
l u c a ל ו ק א
l u c i u s ל ו ס י ו ס
l u d o v i c ל ו ד ו ב י ק
l u l e ל ו ל י
l u m u m b a ל ו מ ו מ ב א
l u r z ל ו ר ז
l u s s e n h o f f ל ו ס י נ ה ו ף
m a c c o b y מ א ק ו ב י
m a c h i n e מ א ש י ן
m a c i e j מ א ס י ג '
m a d e i r a מ א ד י ר א
m a d r u z z o מ א ד ר ו צ ו
m a h l e r מ א ה ל ר
m a h m u d מ ח מ ו ד
m a h y a d i מ א ה י א ד י
m a i l l o l מ א י ו ל
m a i m o n מ א י מ ו ן
m a l k o מ א ל ק ו
m a m m e r i מ ע מ ר י
m a n d a מ א נ ד א
m a n n i n מ א נ י ן
m a n n i n g e r מ א נ י נ ג ר
m a r c e l l o מ א ר צ ' ל ו
m a r c o n i מ א ר ק ו נ י
m a r i a n a מ א ר י א נ א
m a r i l y n מ א ר י ל י ן
m a r i n מ א ר י ן
m a r i n a מ א ר י נ א
m a r i o מ א ר י ו
m a r k מ א ר ק
m a r k k u מ א ר ק ו
m a r l b o r o u g h מ א ר ל ב ו ר ו
m a r l e n e מ א ר ל י ן
m a r l o n מ א ר ל ו ן
m a r v i n מ א ר ו י ן
m a r y מ ר י
m a s a h i r o מ א ס א ה י ר ו
m a s a r u מ א ס א ר ו
m a s a r y k מ א ז א ר י ק
m a s a y o s h i מ א ס א י ו ש י
m a s s a m a s s o מ א ס א מ א ס ו
m a t a r מ ט ר
m a t h i j s e n מ א ת י ס ן
m a t i l d a מ א ט י ל ד א
m a t i s s e מ א ט י ס
m a t o v i n o v i c מ א ט ו ב י נ ו ב י ט ש
m a u r o y מ ו ר ו י
m a x מ א ק ס
m a x i m i l i a n מ א ק ס י מ י ל י א ן
m a z o w i e c k i מ א ז ו י ק י
m c b r i d e מ ק ב ר א י ד
m c c a r t h y מ ק א ר ת י
m c f a d d e n מ ק פ א ד י ן
m c g r a w מ א ק ג ר א ו
m c n a b מ א ק נ א ב
m d l e d l e מ ד ל י ד ל י
m e d v e d e v מ י ד ב י ד י ב
m e g מ י ג
m e l p o m e n e מ י ל פ ו מ י נ י
m e n a c h e m מ נ ח ם
m e n e g a z z o מ י נ י ג א ז ו
m e n i c h e l l i מ נ י ק י ל י
m e r i d a מ י ר י ד א
m e r i d o r מ ר י ד ו ר
m e r i e m e מ ר י א ם
m e r o m מ ר ו ם
m e s z o l y מ י ס ז ו ל י
m e z e y מ י ז י
m i c h e l l e מ י ש ל
m i c h e ľ מ י כ י ל
m i k e y מ א י ק י
m i k i m o t o מ י ק י מ ו ט ו
m i l a n o מ י ל א נ ו
m i l l i c h i p מ י ל י צ ' י פ
m i l l s מ י ל ז
m i l o s z מ י ל ו ש
m i n a m b r e s מ י נ א מ ב ר י ס
m i n a r מ י נ א ר
m i n a v a n d מ י נ א ו א נ ד
m i r a n מ י ר א ן
m i s s o u r i מ י ז ו ר י
m i t s u b i s h i מ י ט ס ו ב י ש י
m i y u מ י ו
m i y u k i מ י ו ק י
m l a d i c מ ל א ד י ט ש
m o k d a d מ ו ק ד א ד
m o l d o v a n מ ו ל ד ו ב א ן
m o n g e מ ו נ ג
m o n t m a r t r e מ ו נ ט מ א ר ט ר
m o n t t מ ו נ ט
m o r a d i מ ו ר א ד י
m o r a v c i k מ ו ר א ב צ ' י ק
m o r a v i a מ ו ר א ב י א
m o r s e מ ו ר ס
m o s h e מ ש ה
m o u l o u d מ ו ל ו ד
m p h e l a מ פ י ל א
m u d h a f a r מ ו ז פ ר
m u d r i k מ ו ד ר י ק
m u i n מ ו ע י ן
m u k h t a r א ל מ ו כ ט א ר
m u l e n g a מ ו ל י נ ג א
m u r e n מ ו ר ן
m u s a m p a מ ו ס א מ פ א
m w a r u w a r i מ ו א ר ו ו א ר י
m y l e s מ א י ל ז
m y s k i n a מ י ס ק י נ א
n a f t i נ פ ט י
n a m i e נ א מ י
n a o r נ א ו ר
n a r e n d r a נ א ר י נ ד ר א
n a r e y נ א ר י
n a s h e e d נ א ש י ד
n a z a r נ ז א ר
n a z i k נ א ז י ק
n e e s o n נ י ס ו ן
n e f z i נ פ ז י
n e o t נ י ו ת
n e r e o נ י ר י ו
n e u m a n n נ ו י מ א ן
n i c c o l o נ י ק ו ל ו
n i c o נ י ק ו
n i c o l e נ י ק ו ל
n i c o l e t נ י ק ו ל ה
n i g h y נ א י
n i k o l a o s נ י ק ו ל א ו ס
n i l s s o n נ י ל ס ו ן
n i m e i r y נ מ י י ר י
n i n o m i y a נ י נ ו מ י א
n i t z a נ י צ ה
n i z a m נ י ז א ם
n o b e l נ ו ב ל
n o b u y u k i נ ו ב ו י ו ק י
n o g l y נ ו ג ל י
n o r d s t r o m נ ו ר ד ס ט ר ו ם
n o r i a k i נ ו ר י א ק י
n o r o d o m נ ו ר ו ד ו ם
n o r t o n נ ו ר ט ן
n o s r a t i נ ו ס ר ט י
n u m a נ ו מ א
n y a n d o r o נ י א נ ד ו ר ו
o b l a s t א ו ב ל א ס ט
o c t a n e א ו ק ט א ן
o k e l l o א ו ק י ל ו
o m a a r ע ו מ ר
o r e g o n א ו ר י ג ו ן
o r l a n d o n i א ו ר ל א נ ד ו נ י
o t i א ו ט י
o u e d ו ד
p a g e פ י י ג '
p a l a t i n a t e פ א ל א ט י נ י י ט
p a l l a d i n o פ א ל א ד י נ ו
p a l m e פ א ל ם
p a n u c c i פ א נ ו צ ' י
p a p a s פ א פ א ס
p a p i n פ א פ י ן
p a r פ א ר
p a r i e t t i פ א ר י א ט י
p a r k o u r פ א ר ק ו ר
p a r m e n i d e s פ א ר מ נ י ד ס
p a s t e r n a k פ א ס ט ר נ א ק
p a s t e u r פ א ס ט ו ר
p a t a g o n i a פ א ט א ג ו נ י א
p a t r i c k פ א ט ר י ק
p a t t e r s o n פ א ט י ר ס ו ן
p e a r l פ י ר ל
p e g u y פ י ג ו י
p e r e z פ י ר י ז
p e t r a פ י ט ר א
p h a n r i t פ א נ ר י ט
p h i l i p p o u s s i s פ י ל י פ ו ס י ס
p h o t o s h o p פ ו ט ו ש ו פ
p i o l a פ י ו ל א
p i o t r פ י ו ט ר
p i r a e u s פ י ר א ו ס
p i s i n פ י ס י ן
p j a n i c פ י א נ י ט ש
p l e s s e r s פ ל י ס י ר ז
p l o i e s t i פ ל ו י ס ט י
p o l g a r פ ו ל ג א ר
p o l o פ ו ל ו
p o p p e r פ ו פ ר
p o r t m a n פ ו ר ט מ א ן
p o r u s h פ ו ר ו ש
p o t s d a m פ ו ט ס ד א ם
p r a t i פ ר א ט י
p r o y a s פ ר ו י א ס
p y g m a l i o n פ י ג מ א ל י ו ן
q a b b a n i ק ב א נ י
q a n a ק א נ א
q u e i r o z ק י ר ו ז
q u e u d r u e ק ו ד ר ו
q u i n n ק ו י ן
q u z m a n ק ו ז מ א ן
r a b i n d r a n a t h ר א ב נ ד ר א נ א ת
r a d h i ר א ד י
r a e d ר א א ד
r a e m o n ר א י מ ו ן
r a m i ר א מ י
r a m s a y ר א מ ס י י
r a m z y ר מ ז י
r a n d ר א נ ד
r a v i n ר א ב י ן
r a w h i ר א ו ח י
r e c i f e ר ס י פ י
r e d k n a p p ר י ד נ א פ
r e g a n ר י ג ן
r e g u e i r o ר י ג י י ר ו
r e i k i ר י י ק י
r e i n d e r s ר י י נ ד י ר ס
r e j e w s k i ר ג ' ו ס ק י
r e l m y ר י ל מ י
r e m e t t e r ר י מ י ט י ר
r e m e z ר מ ז
r e n s e n b r i n k ר י נ ס י נ ב ר י נ ק
r e p ר פ
r e v i e ר י ב י
r e x h e p i ר ק פ י
r h e e ר י
r i ר י
r i c a r d o ר י ק א ר ד ו
r i j s b e r g e n ר י ס ב י ר ג ן
r i m i n i ר י מ י נ י
r i m o n ר י מ ו ן
r i n a ר י נ א
r i n c o n ר י נ ק ו ן
r i q u e l m e ר י ק י ל מ י
r i y a s h i ר י א ש י
r o c h e t e a u ר ו צ ' י ט ו
r o d n e y ר ו ד נ י
r o h r ר ו ה ר
r o m a n i a ר ו מ י י נ י ה
r o m e r o ר ו מ י ר ו
r o m i n a ר ו מ י נ א
r o m u a l d ר ו מ א ל ד
r o n e n ר ו נ ן
r o o n e y ר ו נ י
r o s e n b e r g ר ו ז נ ב ר ג
r u h l ר ו ל
r u m e r ר ו מ ר
r u w i ר ו י
r u y ר ו י
r y a n ר א י א ן
r y o k o ר י ו ק ו
r y u j i ר י ו ג ' י
s a b a h ס ב א ח
s a f i n a ס א פ י נ ה
s a f r a n e k ס א פ ר א נ י ק
s a g n a ס א נ י א
s a i o n j i ס א י ו נ ג ' י
s a i p a n ס א י פ א ן
s a l a m ס ל א ם
s a l a m p e s s y ס א ל א מ פ ס י
s a l f o r d ס א ל פ ו ר ד
s a l i b i ס ל י ב י
s a l i f ס א ל י ף
s a l o m o n ס א ל ו מ ו ן
s a l v a ס א ל ב א
s a n b a r ס נ ב ר
s a n d r a ס א נ ד ר א
s a n d r o ס א נ ד ר ו
s a n t i l l a n a ס א נ ט י ל א נ ה
s a n t o s ס א נ ט ו ס
s a r d i n i a ס ר ד י נ י א
s a t o r u ס א ט ו ר ו
s a t s u k i ס א צ ו ק י
s a u v a g e ס ו ב א ג '
s a y a k o ס א י א ק ו
s a y e d ס י י ד
s a y y i d ס א י י ד
s c h a c h t ש א כ ט
s c h m i d ש מ י ד
s c h m i t t ש מ י ט
s c h r o e d e r ש ר ו ד ר
s c h u m a n n ש ו מ א ן
s c h w a r t z ש ו א ר ץ
s c h w a r t z m a n ש ו א ר m מ ן
s e d a r o u s ס י ד א ר ו ס
s e g a ס ג א
s e i d a t h ס י י ד א ת
s e r z h ס י ר ז '
s h a f i k ש פ י ק
s h a h n a m e h ש א ה נ א מ ה
s h a m e k h ש א מ ך
s h a m k h a n i ש א מ כ א נ י
s h a m m a s ש מ א ס
s h a t i l i ש א ט י ל י
s h a u k a t ש א ו ק א ט
s h a w k y ש ו ק י
s h e r l o c k ש ר ל ו ק
s h e r m a n ש ר מ א ן
s h i k i b u ש י ק י ב ו
s h i n a w a t r a ש י נ א ו א ט ר א
s h o r e y ש ו ר י
s i l w a n ס י ל ו א ן
s i n g h ס י נ ג
s i o n k o ס י ו נ ק ו
s i r k i n ס י ר ק ן
s i r o u s ס י ר ו ס
s i s l e y ס י ס ל י
s i x ס י ק ס
s k i l e s ס ק א י ל ז
s k o b l a r ס ק ו ב ל א ר
s l a v k o ס ל א ב ק ו
s m a l l e y ס מ ו ל י
s m u s h ס מ א ש
s o d e r b e r g ס ו ד ר ב י ר ג
s o h r a b ס ו ה ר א ב
s o l o w ס ו ל ו
s o m ס ו ם
s o n d e r g a a r d ס ו נ ד ר ג א ר ד
s o n u ס ו נ ו
s o n y ס ו נ י
s o r o s ס ו ר ו ס
s o u a d ס ו ע א ד
s o y i n k a ס ו י נ ק א
s p e c t o r ס פ ק ט ו ר
s p i r o ס פ י ר ו
s t a l l o n e ס ט א ל ו ן
s t a n d f e s t ס ט א נ ד פ י ס ט
s t a n i s l a w ס ט א נ י ס ל ו
s t e f a n i a ס ט י פ א נ י א
s t e n d a r d o ס ט י נ ד א ר ד ו
s t e p h a n o p o u l o s ס ט י פ א נ ו פ ו ל ו ס
s t e p n e y ס ט י פ נ י י
s t i f t e r ס ט י פ ט ר
s t i l l e r ס ט י ל ר
s t o i c h i t a ס ט ו י ק י ט א
s t r a t f o r d ס ט ר א ט פ ו ר ד
s t r a u s s ס ט ר א ו ס
s t r o u s t r u p ס ט ר ו ס ט ר ו פ
s t u d e n t ס ט ו ד נ ט
s u a z o ס ו א ז ו
s u f y a n ס ו פ י א ן
s u g i t a ס ו ג י ט א
s u m m e r b e e ס א מ ר ב י
s u m m e r s ס א מ ר ז
s u r j a k ס ו ר י א ק
s u z a n n e ס ו ז א ן
s w a n k ס ו א נ ק
t ט
t a a r a b t ט א ר א ב ט
t a d i c ט א ד י ט ש
t a d i r a n ט א ד י ר א ן
t a d m o r ט ד מ ו ר
t a h e y y a ט ח י ה
t a k a g i ט א ק א ג י
t a k a h a t a ט א ק א ה א ט א
t a r t u ט א ר ט ו
t a t a r s t a n ט א ט א ר ס ט א ן
t a u p o ט א ו פ ו
t a y e ט א י
t e m p e l h o f ט מ פ ל ה ו ף
t e m s a m a n i ט מ ס מ א נ י
t e n e r i f e ט נ ר י ף
t e r e s h k o v a ט ר ש ק ו ב א
t e r t u l l i a n ט ר ט ל י א ן
t h e e r a w e s i n ת י ר א ו ו ס י ן
t h i o ת י ו
t h o m ט ו ם
t h o r ת ו ר
t i m m y ט י מ י
t i m o r i m ט י מ ו ר י ם
t i r a s p o l ט י ר א ס פ ו ל
t i s e l i u s ט י ס י ל י ו ס
t o n e g a w a ט ו נ י ג א ו א
t o n g ט ו נ ג
t o o m e y ט ו מ י
t o s h i m i c h i ט ו ש י מ י ט ש י
t o t m a ט ו ט מ א
t o u j a n ט ו ג ' א ן
t r a p a n i ט ר א פ א נ י
t r i e r ט ר י ר
t r o n d h e i m ט ר ו נ ד ה א י ם
t r o o s t ט ר ו ס ט
t s u j i צ ו ג ' י
t u m a r t ט ו מ א ר ט
t u n c a y ט ו נ ק י י
t u r b o ט ו ר ב ו
t u r k i s h ט ו ר ק י ש
t z i p i צ י פ י
u c h i d a א ו צ ' י ד א
u n i l e v e r י ו נ י ל י ב ר
u t a d a א ו ט א ד א
v a l d a n o ו א ל ד א נ ו
v a n g e l i s ו א נ ג י ל י ס
v a r n h a g e n ו א ר נ ה א ג ן
v a s h t i ו ש ת י
v a s i l i ع א ס י ל י
v a s i l i s ו א ס י ל י ס
v e l i k o ו ל י ק ו
v e n e z i a ו י נ י ז י א
v e n e z u e l a ו נ ז ו י ל א
v e r e d ו ר ד
v e r m e l h i n h o ו ר מ י ל ה י נ ו
v e r n e r ו ר נ ר
v e s e l i n ו ס י ל י ן
v i e w ו י ו
v i l l e g a s ו י ל י ג א ס
v i l l e t t e ו י ל י ט
v i n g a d a ו י נ ג א ד א
v i o l a ו י ו ל א
v i o l e a u ו י ו ל ו
v i z e k ו י ז י ק
v l a d i k a v k a z ו ל א ד י ק א ב ק א ז
v l a d i m i r ו ל א ד י מ י ר
v o l d e m o r t ו ו ל ד מ ו ר ט
v u j a n o v i c ב ו י א נ ו ב י ט ש
v u j o v i c ב ו י ו ב י ט ש
v y n t r a ו י נ ט ר א
w a d e ו י י ד
w a l e s a ו א ל י ס א
w a n g c h u c k ו א נ ג צ ' ו ק
w e i z m a n ו י צ מ ן
w e n d e e ו נ ד י
w e n t w o r t h ו נ ט ו ו ר ת
w e r n e r ו ר נ ר
w i e n e r ו י נ ר
w i e r t z ו י ר ץ
w i n d h o e k ו י נ ד ה ו ק
w i n t e r ו י נ ט ר
w i s c o n s i n ו י ס ק ו נ ס ן
w i t s c h g e ו י ט ס ט ש ג
w o o d g a t e ו ו ד ג י י ט
w o o d s ו ו ד ז
w o o d v i l l e ו ו ד ב י ל
x a b i ש א ב י
x i n ז י ן
y a d e י א ד
y a k u t s k י א ק ו ט ס ק
y a n g o n י א נ ג ו ן
y a r k o n i י ר ק ו נ י
y a s s e r י א ס ר
y e h u d י ה ו ד
y o a n י ו א ן
y o r k י ו ר ק
y o s h i h i r o י ו ש י ה י ר ו
y o s h i n a k a י ו ש י נ א ק א
y u i י ו י
y u i c h i י ו י צ ' י
y u m i י ו מ י
y u n י ו ן
y u s u f י ו ס ו ף
z a h i r ז א ה י ר
z a l e s s k y ז א ל ס ק י
z a n e t t i ז א נ י ט י
z a v e n ז א ב י ן
z a y d u n ז י י ד ו ן
z e n g a ז נ ג א
z e n k o ז י נ ק ו
z e r k a ז ר ק א
z e r o u a l i ז ר ו א ל י
z h a o ז ' א ו
z i y i ז י י
z o l t a n ז ו ל ט א ן
z o r i n ז ו ר י ן
z o r r o ז ו ר ו
z o u b e i r ז ו ב י ר
z u a b i ז ו ע ב י
z u b e i d i ז ו ב י י ד י
z u h r ז ו ה ר
z u r a b ז ו ר א ב
z v a r t n o t s ז ב א ר ט נ ו ט ס
|
c3187d718664a1ec7f52059cdcaa9364845bbeff | 449d555969bfd7befe906877abab098c6e63a0e8 | /761/CH3/EX3.11/3_11.sce | 53e65d9332e177a43121f4fe896816ef299976bc | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 371 | sce | 3_11.sce | clc;
// page no 127
// prob no 3.11
//Refering the fig. 3.17
//From fig it is clear that thee waveform is made from two sine waves
Vp=12.5;//Since Vp-p is 25V from fig hence individual Vp is half of Vp-p
Rl=50;//Load resistance is 50 ohm
//Determination of average power
Vrms=Vp/sqrt(2);
P=((Vrms)^2)/Rl;
disp('W',P,'The value of average power of signal is '); |
698f33b761cbed7c9077dd6248eea0ea1be7ff9b | 449d555969bfd7befe906877abab098c6e63a0e8 | /69/CH11/EX11.7/11_7.sce | 009c8de4b4c98f573ad89310741c79275c46ae25 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 212 | sce | 11_7.sce | clear; clc; close;
Rf = 1*10^(6);
R1 = 100*10^(3);
R2 = 50*10^(3);
R3 = 500*10^(3);
v2 = ["*V2"];
v1 = ["*V1"];
Vo = strcat([string((-Rf/R2)),v2,"+",string((Rf/R3)*(Rf/R1)),v1]);
disp(Vo,'Output voltage = ');
|
aca8e99b2fe1c570b84ebc5f926008ff7a8e597b | 449d555969bfd7befe906877abab098c6e63a0e8 | /181/CH6/EX6.12/example6_12.sce | 2876aa285e2801265e35c7615e072a56a8c9fd80 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 455 | sce | example6_12.sce | // Determine approximate Rds
// Basic Electronics
// By Debashis De
// First Edition, 2010
// Dorling Kindersley Pvt. Ltd. India
// Example 6-12 in page 287
clear; clc; close;
// Given data
K=0.25*10^-3; // Constant in mA/V^2
Vt=2; // Voltage in V
Vgs=[4 6 10]; // Drain-source voltage in V
// Calculation
for i=1:3
rds=1/(2*K*(Vgs(i)-Vt));
printf("Rds = %0.0f ohm\n",rds);
end
// Result
// Rds = 1 K-ohm, 500 ohm, 250 ohm |
03b60579629b4075dc45bd12d152f974067b0734 | 449d555969bfd7befe906877abab098c6e63a0e8 | /881/CH12/EX12.4/exa12_4.sce | c43470311b1c51855626982ac43d9a9f396c46e5 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 302 | sce | exa12_4.sce | clc;
//Example 12.4
//Page No 509
//solution
C=96.6*10^-12;
L=241.56*10^-9;
ep=2.3;
c=3*10^8;
disp("From equation 12-16 ");
Vp=(1/sqrt(C*L));
disp('m/s',Vp,"Vp = ");
disp("From equation 12-24 ");
Vf=(Vp/c);
disp(Vf,"Vf = ");
disp("From equation 12-26 ");
vf=(1/sqrt(ep));
disp(vf,"Vf = "); |
91bcd42944786bfa8a8714d55be27fc644867e91 | 449d555969bfd7befe906877abab098c6e63a0e8 | /278/CH25/EX25.11/ex_25_11.sce | 6af92c3e62caba77d179f2d7c547364cee75338c | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 325 | sce | ex_25_11.sce | //find..
clc
//solution
//given
d=600//mm
r=0.300//mm
q=4.2//rad
t=5//mm
w=100//mm
u=0.3
ft=50//N/mm^2
//let P be least force req
//log(T1/T2)=u*q
//T1/T2=3.53 ...eq1
T1=ft*t*w
T2=T1/3.53
P=(T2*150-T1*75)/(600)//N
printf("force req is ,%f N\n ",P)
Tb=(T1-T2)*r//N-m
printf("torque applied is,%f N-m\n",Tb) |
ea30ffcf73af836dcf07647869482bee42655d5b | 9d2c9394c6b6997318b9d04556462c9bba639045 | /Replication 2/Dave_RIFData/Dave_RIFData/Sub24/VP24_OneBack.sce | c13fd7fb2f8c00b45822ad2d934eaa19562f3482 | [] | no_license | rettopnivek/Wimber_et_al_replication_3 | 673b156d8d18d58b92b2f05fedef87976e787089 | 8dbc22329093a61b1e5cb8aac3feca45a5c82d06 | refs/heads/master | 2020-12-31T04:42:39.856717 | 2018-02-01T15:49:15 | 2018-02-01T15:49:15 | 58,006,910 | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 2,885 | sce | VP24_OneBack.sce | array <int> finalSeq[432] = {8,32,53,55,55,63,42,68,60,20,41,42,37,6,49,8,59,14,65,39,32,27,34,35,31,31,16,7,9,3,59,23,13,12,36,58,46,46,68,46,46,44,54,1,52,31,14,13,11,20,33,13,20,18,17,13,64,64,32,22,15,10,17,43,65,10,45,71,50,40,2,2,28,59,42,41,72,70,56,55,58,26,26,48,53,53,55,42,54,54,12,12,29,61,10,41,32,65,70,33,52,17,48,4,34,16,58,51,21,11,45,45,30,49,60,27,46,17,17,29,6,28,28,29,29,5,19,19,25,36,47,65,4,52,21,6,18,11,44,67,51,1,69,61,18,36,23,52,62,40,13,40,40,38,38,69,50,50,24,24,27,62,40,69,69,30,45,45,69,54,65,68,51,1,68,33,31,37,57,57,34,34,14,59,43,60,22,25,6,53,5,24,33,26,26,71,48,16,66,66,20,25,42,36,52,16,30,48,33,33,64,48,48,21,21,72,70,51,44,54,7,7,29,22,3,3,22,37,9,5,61,23,66,26,47,63,57,72,35,66,27,44,39,65,24,64,30,70,71,5,68,68,38,3,5,51,64,30,58,57,4,4,63,53,1,7,59,14,53,32,23,15,15,49,50,56,20,8,8,34,39,39,24,61,7,18,37,19,39,42,1,28,28,55,26,60,62,66,49,34,43,45,67,15,4,52,41,58,19,39,6,6,16,37,37,63,40,59,62,62,11,11,1,47,36,47,36,58,13,43,35,35,10,10,23,23,49,49,41,56,12,20,25,2,22,62,61,38,67,18,47,47,31,31,61,17,9,9,16,50,7,43,43,67,67,9,55,29,63,69,70,46,2,24,12,70,25,28,10,9,27,60,60,71,72,64,56,57,56,4,51,41,35,35,3,21,5,56,66,19,8,8,14,14,18,32,15,12,71,30,54,44,44,25,57,38,38,22,71,15,3,72,72,50,19,27,63,21,2,2,11,67};
array <int> buttons[432] = {0,2,2,2,1,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,1,2,2,2,2,2,2,2,2,2,2,2,1,2,2,1,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,1,2,2,2,2,2,2,2,2,2,2,2,2,2,1,2,2,2,2,2,2,2,2,2,2,1,2,2,1,2,2,2,1,2,1,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,1,2,2,2,2,2,2,1,2,2,2,1,2,1,2,2,1,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,1,2,1,2,2,1,2,1,2,2,2,2,1,2,2,1,2,2,2,2,2,2,2,2,2,2,2,1,2,1,2,2,2,2,2,2,2,2,2,2,2,2,1,2,2,2,2,1,2,2,2,2,2,2,2,2,2,1,2,2,1,2,1,2,2,2,2,2,2,1,2,2,2,1,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,1,2,2,2,2,2,2,2,2,2,1,2,2,2,2,2,2,2,2,2,2,1,2,2,2,2,2,1,2,2,1,2,2,2,2,2,2,2,2,2,2,1,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,1,2,2,1,2,2,2,2,1,2,1,2,2,2,2,2,2,2,2,2,1,2,1,2,1,2,1,2,2,2,2,2,2,2,2,2,2,2,2,2,1,2,1,2,2,2,1,2,2,2,2,1,2,1,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,2,1,2,2,2,2,2,2,2,2,2,2,1,2,2,2,2,2,2,2,1,2,1,2,2,2,2,2,2,2,2,1,2,2,2,1,2,2,2,2,2,1,2,2,2,2,2,2,1,0,0};
array <int> nullEvents[145] = {8,10,13,18,20,21,29,33,34,42,45,46,54,57,58,61,64,73,77,83,88,90,95,96,99,103,110,111,112,114,115,127,130,131,135,141,150,152,153,166,174,175,176,177,184,188,189,190,193,200,202,213,214,218,223,225,228,232,235,239,241,244,253,255,260,261,263,270,280,285,287,288,295,296,303,304,309,314,315,316,324,328,332,336,337,338,339,341,351,353,365,367,368,378,381,384,385,390,395,403,407,411,412,416,417,427,429,431,437,438,447,453,454,459,461,462,466,472,474,477,484,490,491,494,499,501,506,510,519,521,522,525,537,540,544,546,547,551,555,560,561,562,563,574,577};
array <int> selPic[36] = {1,5,9,13,17,21,25,29,33,37,41,45,49,53,57,61,65,69,4,8,12,16,20,24,28,32,36,40,44,48,52,56,60,64,68,72};
|
da27aa828382a1addf3ab3fd7f8c7765c90a4d7c | 4bbafdcb09bc6e988d512f6eaa98595da34ae7e6 | /examples/QMLBarcodeScanner/images/toolbutton.sci | 9e4f9653078d6a31907a80b4e66d60aa17a497ed | [
"Apache-2.0"
] | permissive | ftylitak/qzxing | 79f6b1625f13e6a44179014d983004f26db11e96 | 641da3618b3c3e386d32c70a208a49df72839c0a | refs/heads/master | 2023-08-30T06:30:35.244893 | 2022-11-16T12:02:02 | 2022-11-16T12:02:02 | 11,994,153 | 576 | 334 | Apache-2.0 | 2023-07-31T17:29:35 | 2013-08-09T05:56:52 | C++ | UTF-8 | Scilab | false | false | 87 | sci | toolbutton.sci | border.left: 15
border.top: 4
border.bottom: 4
border.right: 15
source: toolbutton.png
|
a9901a5a057e6524ecea1a530e87883c394306fc | 6373fc463d246d62439b191e765f698ba0f4c2d4 | /exercises/Ex2/gabriel_gava_trab2_script.sce | 2c7056bfa8912e9db2ffd4a77ba26f82f45c2284 | [] | no_license | gabrielgaava/Numerical-Calculus-Laboratory | 50a1daa4ef1b5c7e1186078a87d8a89e90d5fd3e | 48874bde79b713488d9e03bd5b5ac22278e3d8c6 | refs/heads/main | 2023-01-12T21:07:58.741065 | 2020-11-09T23:43:00 | 2020-11-09T23:43:00 | 303,496,548 | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 2,600 | sce | gabriel_gava_trab2_script.sce | // Define the function needed
function [result] = f(x)
result = cos(%pi * (x + 1) / 8) + 0.148 * x - 0.9062;
endfunction
function [result] = fp(x)
result = -0.125 * (%pi * sin(%pi * (x + 1) / 8) - 1.184);
endfunction
// Plot the graphic of the function
function plot_function(start, finish, window_id)
x=[start:0.1:finish];
show_window(window_id);
plot(x, f(x));
xgrid(2);
endfunction
// Two plots were plotted to identify the intervals for the real zeros
plot_function(-20, 20, 0);
plot_function(-1, 1, 1);
// Range considered
// [-1, 0]
// [0, 1]
// [9, 10]
printf("\n\n(1) - Ranges considered based on graphs:\n");
printf("1. [-1, 0]\n");
printf("2. [ 0, 1]\n");
printf("3. [ 9, 10]\n");
// Apply the bissection method for two iterrations
[raiz1, x1, iter1, ea1] = bisseccao(-1, 0, f, 0.000001, 2);
[raiz2, x2, iter2, ea2] = bisseccao(0, 1, f, 0.000001, 2);
[raiz3, x3, iter3, ea3] = bisseccao(9, 10, f, 0.000001, 2);
function [_range] = extract_last_range(list_of_points)
start = list_of_points($-1);
finish = list_of_points($);
if (start < finish) then
_range = [start, finish];
else
_range = [finish, start];
end
endfunction
range1 = extract_last_range(x1);
range2 = extract_last_range(x2);
range3 = extract_last_range(x3);
printf("\n\n(2) - Ranges after two iterrations of bissection method:\n");
printf("1. [%5.5f, %5.5f]\n", range1(1), range1(2));
printf("2. [%5.5f, %5.5f]\n", range2(1), range2(2));
printf("3. [%5.5f, %5.5f]\n", range3(1), range3(2));
// Apply newton-raphson with initial guess as the average
// tolerance = 0.000001 and max iteratins = 100
printf("\n\nTolerance used for Newton-Raphson = 0.000001 \n");
function [raiz, x, iter, ea] = nr(_range)
guess = (_range(1) + _range(2)) / 2;
[raiz, x, iter, ea] = newtonraphson(guess, f, fp, 0.000001, 100);
endfunction
[raiz1, x1, iter1, ea1] = nr(range1);
[raiz2, x2, iter2, ea2] = nr(range2);
[raiz3, x3, iter3, ea3] = nr(range3);
printf("\n\n(3) - Initial guess for the root in the range:\n");
printf("1. %5.5f\n", (range1(1) + range1(2)) / 2);
printf("2. %5.5f\n", (range2(2) + range2(2)) / 2);
printf("3. %5.5f\n", (range3(1) + range3(2)) / 2);
printf("\n\n(4) - Number of interractions for each range:\n");
printf("1. %3d\n", iter1);
printf("2. %3d\n", iter2);
printf("3. %3d\n", iter3);
printf("\n\n(5) - Final estimate for the root in the range:\n");
printf("1. %5.5f\n", raiz1);
printf("2. %5.5f\n", raiz2);
printf("3. %5.5f\n", raiz3);
|
d99ab70290c8bf1907f503e790f38aa37e96943c | 449d555969bfd7befe906877abab098c6e63a0e8 | /2066/CH5/EX5.4/5_4.sce | 819041ae3da4ba57cc4fde93f219b84d01d045a4 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 345 | sce | 5_4.sce | clc
clear
//Initialization of variables
g=32.2
gam=62.4
r0=1
//calculations
function al= func1(r)
al=8/r0^8 *(r0^2-r^2)^3 *(2*r)
endfunction
alpha=intg(0,r0,func1)
function a2= func2(r)
a2=4/r0^6 *(r0^2 -r^2) ^2 *(2*r)
endfunction
bet=intg(0,r0,func2)
//results
printf("Alpha = %d ",alpha)
printf("\n beta = %.2f",bet)
|
90c27dcb498de9507d194f4da718f0a89983b2c1 | 449d555969bfd7befe906877abab098c6e63a0e8 | /2339/CH13/EX13.2.1/Ex13_2.sce | a9ff24b37d48d3114479028a22122546fe5a24cd | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 576 | sce | Ex13_2.sce | clc
clear
D1=600;
D2=300;
N1=100;
VR=D1/D2;
N2=VR*N1;
printf('Case One \n');
printf('Velocity Ratio= %2.2f',VR);
printf('\n');
printf('Speed of driven shaft= %2.2f RPM',N2);
printf('\n\n');
printf('Case Two \n');
VR=(D1+5)/(D2+5);
N2=VR*N1;
printf('Velocity Ratio= %2.2f',VR);
printf('\n');
printf('Speed of driven shaft= %2.2f RPM',N2);
printf('\n\n');
printf('Case Three \n');
S=4;
VR=[(D1+5)/(D2+5)]*[(100-S)/100];
N2=VR*N1;
printf('Velocity Ratio= %2.2f',VR);
printf('\n');
printf('Speed of driven shaft= %2.2f RPM',N2);
printf('\n\n');
|
be4fddf8f509e5324a399f3c24f01bf8b9a2c603 | 4fb238a760c6455db1aff7bb230317e175011b4a | /ScilabFichiers/CodeCalculCoefficient_stagiaire_Malik.sce | 8b37db0f5d7ae3ecaacd84ee031bd7ceac80fda2 | [] | no_license | Abdel-Malik/scilabBSFC | 90feaf817c2bb1367fc2a8b97399b1b9fc3693ba | 2b5ffe850f8b66af6e387672ef5d805e963746ec | refs/heads/master | 2020-12-02T16:25:39.167882 | 2017-07-25T16:11:56 | 2017-07-25T16:11:56 | 96,550,494 | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 8,527 | sce | CodeCalculCoefficient_stagiaire_Malik.sce | //**Données du moteur**//
//Plage de fonctionnement (tr/min):
miniR = 800;
maxiR = 2500;
//Couple fourni (Nm):
miniCouple = 0;
maxiCouple = 1800;
//Puissance fourni (W):
miniP = 0;
maxiP = 266000;
//Consommation (g/kWh):
miniConso = 180;
maxiConso = 210;
n = 10;
//intervalle dans lequel l'échantillonnage a été réalisé
//Puissance :
intervalleBasP = 1000;
intervalleHautP = 2000;
//Couple :
intervalleBasC = 1000;
intervalleHautC = 2000;
//Conso :
intervalleBasConso = 1015.3846;
intervalleHautConso = 1984.6154;
//interpolation de l'echantillonnage
degreInterpolationCouple = 3;
degreInterpolationConso = 2;
//Points échantillonnés (pas constant) pour moindres carrés
ptsPuiss = [172000,194200,212100,229000,246000,261900,263800,264600,265000,264600,260200];
ptsCouple = [1696,1700,1696,1690,1680,1659,1578,1493,1415,1334,1253];
ptsConso = [193,190,189,188,189,191,193,195,198,201];
//ptsConsoModifiee = [193,190,189,188,189,191,193,195,198,206];
//exposant pour le calcul de consommation spécifique
expRotation1 = 1.5;
expRotation2 = -1;
expCorrelation = 0.9;
expCouple = 0.45;
/*Fonctions maths*/
function Xn = RacineTchebychev(n,a,b)
i = linspace(1,n,n)
Xn=cos(((2.*i-1).*%pi)./(2. *n))
Xn = (Xn.*((a-b)/2))+((a+b)/2)
endfunction
//*Résolution du système des moindres carrés
//retourne X (un vecteur) dans l'équation : AX = b
function X = moindresCarres(x,val,ordre)
A = [x,ones(size(x,1),1)];
xT = x;
for i = (2:1:ordre)
xT = xT.*x;
A = [xT A]
end
X = inv(A'*A)*A'*val;
endfunction
//x un vecteur de points
//X un vecteur contenant des coefficients des moindres carrés
//y le calcul du polynôme de coefficient X pour tout élément de x
function y = fMC(x,X)
l = size(X,1)
y = zeros(1,size(x,2))
xT = ones(1,size(x,2))
for i = linspace(l,1,l)
y = y+xT*X(i);
xT = xT.*x;
end
endfunction
//fMC pour Matrice
function y = fMCM(x,X)
l = size(X,1);
lM = size(x,1);
y = [];
yt = zeros(1,size(x,2));
xT = ones(1,size(x,2));
for j = linspace(1,lM,lM)
for i = linspace(l,1,l)
yt = yt+xT*X(i);
xT = xT.*x(j,:);
end
y = [y;yt];
end
endfunction
function res = calculRxy(x,y)
nb = size(x,2);
xy = x*y';
xySep = (sum(x)*sum(y))/nb;
varX = sum(x.^2)-((sum(x)^2)/nb);
varY = sum(y.^2)-((sum(y)^2)/nb);
res = (xy-xySep)/(varX*varY);
endfunction
//calcul la régression [0;1] entre x et y
function res = calculRcarre(x,y)
nb = size(x,2);
xm = sum(x)/nb;
ym = sum(y)/nb
Sxy = (sum((x-xm).*(y-ym)))/(nb-1);
Sx2 = sum((x-xm).^2)/(nb-1);
Sy2 = sum((y-ym).^2)/(nb-1);
res = (Sxy^2)/(Sx2*Sy2);
endfunction
/*fin fonction*/
//Vecteurs : plage de rotations moteurs en fonction d'un intervalle donné
rpmP = linspace(intervalleBasP,intervalleHautP,size(ptsPuiss,2));
rpmCouple = linspace(intervalleBasC,intervalleHautC,size(ptsCouple,2));
rpmConso = linspace(intervalleBasConso,intervalleHautConso,size(ptsConso,2));
rpmConsoM = linspace(intervalleBasConso,intervalleHautConso,size(ptsConsoModifiee,2));
//--Calcul de coefficients par la méthode des moindres carrés--//
polyCouple = moindresCarres(rpmCouple',ptsCouple',degreInterpolationCouple);
polyConso = moindresCarres(rpmConso',ptsConso',degreInterpolationConso);
polyConsoM = moindresCarres(rpmConsoM',ptsConsoModifiee',degreInterpolationConso);
//vecteur (abscisses) pour le calcul et l'affichage des courbes
ech=linspace(miniR,maxiR,1000);
//Affichage Courbes de couple
y3 = fMC(ech,polyCouple);
plot(ech,y3,'c');
plot(rpmCouple,ptsCouple,'b--');
xgrid(1);
zoom_rect([miniR miniCouple maxiR 1.1*maxiCouple]);
xtitle("Courbe de Couple pleine charge","regime moteur (tr/min)","couple moteur (Nm)");
//attends un clique souris pour continuer le code
xclick();
//remise à zéro de l'affichage
clf();
//Affichage Courbes de puissance
plot(ech,(%pi/30)*(y3.*ech),'g');
plot(rpmP,ptsPuiss,'b--');
xtitle("Courbe de puissance pleine charge","regime moteur (tr/min)","puissance (W)");
zoom_rect([miniR miniP maxiR 1.1*maxiP]);
xgrid(1);
xclick();
clf();
//Affichage Courbes de consommation
plot(ech,fMC(ech,polyConso),'r');
plot(rpmConso,ptsConso,'b--');
xgrid(1);
xtitle("Courbe de consommation pleine charge","regime moteur (tr/min)","Consommation (g/kWh)");
zoom_rect([miniR miniConso maxiR 1.1*maxiConso]);
xclick();
clf();
//--Partie graphique consommation spécifique--//
function res = calculGrilleSurface(x,y,A)
res = A(1)*(x.^expRotation1)+A(2)*((x+1).^expRotation2) + A(3)*(y.*x).^expCorrelation + A(4)*(y.^expCouple) + A(5);
endfunction
function res = amplifierEcart(Z,a,M,alpha)
valeurMin = fMC(a,M);
consoT = fMC(a,M);
for regime = linspace(1,size(Z,1),size(Z,1))
for j = linspace(1,size(Z,2),size(Z,2));
Z(regime,j) = Z(regime,j)*(1+(alpha*(1-(valeurMin(regime)/Z(regime,j)))));
end
end
res = Z;
endfunction
function res = matriceVal3D(x,mcCouple,mcConso,mMinConso)
res = [];
p=0;
xx = x;
t = fMC(x,mcCouple);
c = fMC(x,mcConso);
c = c';
res = [(xx.^expRotation1)' ((xx+1).^expRotation2)' ((t.*xx).^expCorrelation)' (t.^expCouple)' ones(size(x,2),1)];
res = inv(res'*res)*res'*c;
endfunction
function res = afficheConsoPC(x,y,Z,X)
res = 0;
XIntervalleConsoMin = [];
YIntervalleConsoMin = [];
xIntervalleValeursTh = [];
yIntervalleValeursTh = [];
for i = (1:1:ptsGraph)
a = fMC(x(i),X);
q = 0;
for j = (1:2:ptsGraph)
if(modulo(i,3) == 1) then
if((Z(i,j) >= a-0.3) & (Z(i,j) <= a+0.3) & q < 20) then
XIntervalleConsoMin = [XIntervalleConsoMin x(i)];
YIntervalleConsoMin = [YIntervalleConsoMin y(j)];
//q = q+1; //A décommenter si le nombre de croix est trop important
end
end
for k = (1:1:size(rpmConso,2))
p=0;
if(x(i) <= (rpmConso(k)+5) & x(i) >= (rpmConso(k)-5)) then
for jj = (1:1:ptsGraph)
if((Z(i,j) >= ptsConso(k)-0.2) & (Z(i,j) <= ptsConso(k)+0.2) & p == 0) then
xIntervalleValeursTh = [xIntervalleValeursTh x(i)];
yIntervalleValeursTh = [yIntervalleValeursTh y(j)];
p = 1;
end
end
end
end
end
end
if(size(xIntervalleValeursTh,2) > 0 & size(yIntervalleValeursTh,2) > 0) then
plot(xIntervalleValeursTh,yIntervalleValeursTh,'wxx');
end
if(size(XIntervalleConsoMin,2) > 0 & size(YIntervalleConsoMin,2) > 0) then
plot(XIntervalleConsoMin,YIntervalleConsoMin,'x');
end
endfunction
//nombre de points par axe pour le graphique (influe sur le niveau de détail)
ptsGraph = 150;
//initialisation vecteurs
rpm = linspace(400,maxiR,ptsGraph);
couple = fMC(rpm,polyCouple);
puissance =(%pi/30)*(couple.*rpm);
a = linspace(miniR,maxiR,n);
coupleVal = linspace(miniCouple,1.1*max(couple),ptsGraph);
puissVal = linspace(miniP,1.1*max(puissance),ptsGraph);
[A,B] = meshgrid(rpm,coupleVal);
Z = calculGrilleSurface(A,B,matriceVal3D(a,polyCouple,polyConso));
Z = Z';
//Z = amplifierEcart(Z,rpm,polyConso,1.10);
//--Affichage--//
//positionnement de l'affichage
zoom_rect([miniR miniCouple maxiR 1.1*maxiCouple]);
//préparation de la coloration (choix d'un nombre de nuances)
f=gcf();f.color_map=hotcolormap(32);
//nomme le graphique ainsi que les axes
xtitle("Graphique d interpolation d un BSFC diesel : f(x,y)=ax^"+string(expRotation1)+" + bx^("+string(expRotation2)+") + cxy^"+string(expCorrelation)+" + dy^"+string(expCouple)+" + e","regime moteur (tr/min)","couple fourni (Nm)")
//initialise les extrémités de l'intervalle de la matrice utilisé pour la coloration
colorbar(min(Z),(max(Z)));
//coloration (affichage du 3e axe)
grayplot(rpm,coupleVal,Z);
//affichage courbes
plot(rpm,couple);
//affichage points de donnée
plot(rpmCouple,ptsCouple,'roo');
//affichage des croix bleus
r = afficheConsoPC(rpm,coupleVal,Z,polyConso);
//Ecriture coefficients dans la console
disp(polyConso,"Les coefficients du polynôme de consommation (du degré n au degré 0) :");
disp(polyCouple,"Les coefficients du polynôme de couple (du degré n au degré 0):");
disp(matriceVal3D(a,polyCouple,polyConso),"Les coefficients de la formule de consommation spécifique :");
|
78243f420749191b91687448069effd27fc0f1d1 | a195e307602bacc3397b8f74a3b9b4cbd7a3b752 | /trajectory_generator/scilab/plot.sce | ceb01afb0632ad91f662e20286a202fb56c3b8c9 | [
"BSD-3-Clause"
] | permissive | Robator/red_manipulation_step | eb0026e92b9eef7ba1bbf9bd2bc9730be7a45f02 | 7f8d82c47a97a1ae641fbfee64efa09c23f56853 | refs/heads/master | 2021-01-01T18:30:54.118019 | 2018-03-11T08:25:11 | 2018-03-11T08:25:11 | 98,350,282 | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 1,486 | sce | plot.sce | function makeWorkSpacePlot()
filePath="~/vrepWS/src/red_manipulation_step/trajectory_generator/logs/WorkSpaceTraj.log"
results=read(filePath, -1, 4);
i=1;
angle=[results(:,i)*RAD2DEG,...
results(:,i+1)*RAD2DEG,...
results(:,i+2)*RAD2DEG,...
results(:,i+3)*RAD2DEG]
plot(angle(:,4), angle(:,3));
endfunction
//makeWorkSpacePlot();
//return;
filePath="~/vrepWS/src/red_manipulation_step/trajectory_generator/logs/JointSpaceTraj.log"
results=read(filePath, -1, 10);
RAD2DEG = 180/%pi;
RAD2DEG = 1;
i=1;
angle=[results(:,i)*RAD2DEG,...
results(:,i+1)*RAD2DEG,...
results(:,i+2)*RAD2DEG,...
results(:,i+3)*RAD2DEG,...
results(:,i+4)*RAD2DEG];
text='положение звена';
//function e=G(a,z),
//e=z(2)-a(1)*z(1)+a(1)*a(2)-a(1)*a(2)*%e^(-z(1)/a(2));
//endfunction
//att=[4;8];
//[k,error]=datafit(G,aim',att);
//model=k(1)*time-k(1)*k(2)+k(1)*k(2)*%e^(-time/k(2));
//deletefile("F:\temp1.txt")
//write("F:\temp1.txt", aim)
xset("font size", 3);
xtitle(text+' 1', 'Точка, ном.', 'Угол, [ ]');
subplot(321);
plot(angle(:,1), "r");
subplot(322);
xtitle('Положение звена 2', 'Точка, ном.', 'Угол, [ ]');
plot(angle(:,2), "r");
subplot(323);
xtitle(text+' 3', 'Точка, ном.', 'Угол, [ ]');
plot(angle(:,3), "r");
subplot(324);
xtitle(text+' 4', 'Точка, ном.', 'Угол, [ ]');
plot(angle(:,4), "r");
subplot(325);
xtitle(text+' 5', 'Точка, ном.', 'Угол, [ ]');
plot(angle(:,5), "r");
|
6579b5e0f63ebf938f42919e10897d7c8e774465 | 449d555969bfd7befe906877abab098c6e63a0e8 | /1280/CH3/EX3.2/3_2.sce | a46a219d260f0a7046ec214079e58b4e6f350af9 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 275 | sce | 3_2.sce | clc
//initialisation of variables
M= 20 //grams
V= 25 //mm^3
//CALCULATIONS
d= M/V
d1= M*0.001/(V*0.000001)
d2= M*0.0022/(V*0.00003531)
//RESULTS
printf ('density = %.2f gm/cm^3',d)
printf ('\n density = %.f kg/m^3',d1)
printf ('\n density = %.1f slugs/ft^3',d2)
|
4ccedf4c7f1b244ff78391a45f87b006ecc33c5b | 449d555969bfd7befe906877abab098c6e63a0e8 | /104/CH5/EX5.21/5_21.sce | f109bb2b850070f059648a8acdac3eadee2056a0 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 168 | sce | 5_21.sce | //observability
A=[-2 0;0 -1]
B=[3;1]
C=[1 0]
V=[C;C*A]
if det(V)==0 then
printf("system is unobservable")
else
printf("system is observable")
end |
609c3bede03bb54a3b3e5bd0929322b07aff002a | 449d555969bfd7befe906877abab098c6e63a0e8 | /2882/CH3/EX3.17/Ex3_17.sce | 39cbdd3b7d4bfacf03637630f5ec6f8555c7a85a | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 740 | sce | Ex3_17.sce | //Tested on Windows 7 Ultimate 32-bit
//Chapter 3 Semiconductor Diodes and Miscellaneous Devices Pg no. 101
clear;
clc;
//Given Data
Vin1=24;//value of voltage source in volts
Vin2=20;//value of voltage source in volts
Vz=12;//zener breakdown voltage in volts
Izmax=20;//maximum zener current in milli-amperes
//Solution
disp("Vin=24V");
R=(Vin1-Vz)/Izmax*1000;//series resistance required for maximum safe current in ohms
printf("The minimum value of resistor required R=%d ohms.",R);
printf("Using R=680 ohms i.e. standaed value.")
R=680;//standard value of resistor selected
disp("Vin=20V");
Iz=(Vin2-Vz)/R*1000;//value of zener current in milli-amperes
printf("Current level at Vin=20V is Iz=%.1f mA",Iz);
|
4bae285dad4ab7751db5a975e6721c563b157b3a | 449d555969bfd7befe906877abab098c6e63a0e8 | /132/CH10/EX10.3.b/Example10_3_b.sce | fc538880915389b3d869eddc8ec81607d7405db7 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 549 | sce | Example10_3_b.sce | //Example 10.3(b)
//Program to Determine the Percentage Increase in Power because of Distortion
clear;
clc ;
close ;
P1=poly(0,"P1");
//Given Circuit Data
//io=15*sin(600*t)+1.5*sin(1200*t)+1.2*sin(1800*t)+0.5*sin(2400*t)
I1=15;
I2=1.5;
I3=1.2;
I4=0.5;
//Calculation
D2=(I2/I1)*100;
D3=(I3/I1)*100;
D4=(I4/I1)*100;
D=sqrt(D2^2+D3^2+D4^2);//Distortion Factor
P=(1+(D/100)^2)*P1;
Pi=((P-P1)/P1)*100;
//Displaying The Results in Command Window
disp(Pi,"The Percentage Increase in Power because of Distortion is, Pi (in percent)= "); |
5d3207eb43d2b1d27834a9ee948420ace064b2c0 | 449d555969bfd7befe906877abab098c6e63a0e8 | /1226/CH3/EX3.39/EX3_39.sce | a6aa5a4c874044f19789a4967e08347b524b3175 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 1,170 | sce | EX3_39.sce | clc;funcprot(0);//EXAMPLE 3.39
// Initialisation of Variables
etat=0.85;..............//Turbine efficiency
etac=0.8;...............//Compressor efficiency
t3=1148;................//Max temperature in K
t1=300;................//Temperature of working fluid when entering the compressor in Kelvin
cp=1;...................//specific heat at constant pressure in kJ/kgK
ga=1.4;................//ratio of specific heats
p1=1;...................//Pressure of working fluid while entering the compressor in bar
rp=4;...................//Pressure ratio
C=42000;...............//Calorific value of fuel used in kJ/kgK
perlcc=10;.............//Percentage loss of calorific value in combustion chamber
//calculations
p2=p1*rp;.................//pressure of air while leaving the compressor in bar
etacc=1-(perlcc/100);............//efficiency of combustion chamber
t2=t1*(rp^((ga-1)/ga));...........//Ideal Temperature of air while leaviing the compressor in K
t21=((t2-t1)/etac)+t1;............//Actual Temperature of air while leaviing the compressor in K
afr=((C*etacc)/(cp*(t3-t21)))-1;...........//Air fuel ratio
printf("Air fuel ratio is %d:1",round(afr))
|
146b58a2e363bfea8963f3337857e15252590d0f | f23cac45e0a1e3e9444fd3bb8e11d56a5be97cf8 | /fsolvehexs.sci | 50f7349b272e61ef6586f87806bb6cd1bb9d4665 | [] | no_license | paulaperdigaoram/YOGURT | 4cd805bfb9a06630fba0d990ad7edbbf3786903b | fc95ba5408e085c91bca2a04084fc36b2ea39f95 | refs/heads/master | 2020-03-22T07:56:53.718648 | 2018-08-23T17:31:35 | 2018-08-23T17:31:35 | 139,734,779 | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 217 | sci | fsolvehexs.sci | function y = fsolvehexs(x)
y(1) = mf * Cpf * (x(1)-Tf1) - x(2);
y(2) = x(4) * lambda - x(2);
y(3) = A * U * x(3) - x(2);
y(4) = ((Tc-x(1))-(Tc-Tf1))/(log((Tc-x(1))/(Tc-Tf1))) - x(3);
endfunction
|
9d95ffb5951a0d664168f521b16c848c36ddafd4 | 449d555969bfd7befe906877abab098c6e63a0e8 | /2783/CH8/EX8.9/Ex8_9.sce | 93b95e2c5132e6a36a720fd7009ce9aace4ddc16 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 204 | sce | Ex8_9.sce | clc
//initialization of new variables
clear
Cd=1.2
r=1.2 //kg/m^3
u=15 //km/h
l=1 //m
b=1 //m
//calculations
D=Cd*1/2*r*(u/3.6)^2*(l*b)
//result
printf('The force on the plate is %.1f N',D)
|
3ed34ffa1bcc94765efcf72a8f25eb6347c2b5b1 | 449d555969bfd7befe906877abab098c6e63a0e8 | /2858/CH5/EX5.4/Ex5_4.sce | ceb47146696ffa91b80f17acea26c818ececea7f | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 363 | sce | Ex5_4.sce | //example 5.4
clc; funcprot(0);
zbar=5;
mus=0.3;
F1=0.641;
F2=0.031;
z1=2;
z2=1;
z3=2;
Es1=10000;
Es2=8000;
Es3=12000;
qo=150;
//from table
If=0.709;
Es=(Es1*z1+Es2*z2+Es3*z3)/zbar;
disp(Es,"modulus of elasticity in kN/m^2");
Is=F1+(2-mus)/(1-mus)*F2;
Sc=qo*(1/Es-mus^2/Es)*Is*If*2;
Scrigid=0.93*Sc;
disp(Scrigid*1000,"settelement in mm");
|
bfd7b29e3c02a2c0bd4e5f79c0578164b893d7f5 | 449d555969bfd7befe906877abab098c6e63a0e8 | /779/CH2/EX2.1/2_1.sce | f170d895abe8c37ed53526c067fdc8356112fe6e | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 279 | sce | 2_1.sce | d = 1; l = 1; // Assuming
A_ACDB = (%pi/4)*(1/3)*((1.05*d)^2)*10.5*l - (%pi/4)*(1/3)*d^2*10*l ; // Area of ABCD
A_AEFB = (%pi/4)*(1/3)*((1.1*d)^2)*11*l - (%pi/4)*(1/3)*d^2*10*l;
t = 100*(A_ACDB/A_AEFB);
disp("degree Celcius",t,"The straight bore thermometer reading would e") |
029b6d4340d82192a1ed0c7f10423aefe83c5283 | b33a9177edaaf6bf185ef20bf87d36eada719d4f | /qtdeclarative/examples/quick/imageelements/content/colors-stretch.sci | e4989a723cd692db3fc3fc7a2f5af7f647f7716d | [
"LGPL-2.0-or-later",
"LGPL-2.1-only",
"LGPL-3.0-only",
"GPL-1.0-or-later",
"GPL-3.0-only",
"Qt-LGPL-exception-1.1",
"LGPL-2.1-or-later",
"LicenseRef-scancode-unknown-license-reference",
"GPL-2.0-only",
"GFDL-1.3-only",
"LicenseRef-scancode-digia-qt-preview",
"LicenseRef-scancode-warranty-discl... | permissive | wgnet/wds_qt | ab8c093b8c6eead9adf4057d843e00f04915d987 | 8db722fd367d2d0744decf99ac7bafaba8b8a3d3 | refs/heads/master | 2021-04-02T11:07:10.181067 | 2020-06-02T10:29:03 | 2020-06-02T10:34:19 | 248,267,925 | 1 | 0 | Apache-2.0 | 2020-04-30T12:16:53 | 2020-03-18T15:20:38 | null | UTF-8 | Scilab | false | false | 80 | sci | colors-stretch.sci | border.left:30
border.top:30
border.right:30
border.bottom:30
source:colors.png
|
0abd8125502b8adbf3eb6a39f6721f8fc7e2dd05 | 449d555969bfd7befe906877abab098c6e63a0e8 | /2528/CH8/EX8.7/Ex8_7.sce | 3da1fc8a9a44ca0e172ecec2c51b9832669155fa | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 356 | sce | Ex8_7.sce | // Chapter8
// Determine appropiate heat sink rating
// Page.No-296
// Example8_7
//Figure 8.34
// Given
clear;clc;
Tj=150; // in degree C
Ta=40; // in degree C
Qjc=3.0; // in C/W
Qcs=1.6; // in C/W
PD=6; //in W
Qsa=(Tj-Ta)/PD - Qjc-Qcs;
printf("\n Value of Qsa = %.2f C/W\n",Qsa); // Result
|
413dae8ac34df4d3ca5c535079dae636b511df1e | 449d555969bfd7befe906877abab098c6e63a0e8 | /1847/CH1/EX1.28/Ch01Ex28.sce | 30338da0dae336727a5e6d018c5c71ca6f0836ab | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 530 | sce | Ch01Ex28.sce | // Scilab Code Ex1.28:: Page-1.33 (2009)
clc; clear;
h = 6.6e-034; // Planck's constant, Js
e = 1.6e-019; // Energy equivalent of 1 eV, J/eV
delta_v = 7.54e-015; // Uncertainty in velocity of the particle, m/s
m = 0.25e-06; // Mass of particle, kg
// delta_x*delta_p = h/(4*%pi), solving for delta_x
delta_x = h/(4*%pi*m*delta_v); // Position uncertainty of particle, m
printf("\nThe position uncertainty of particle = %4.2e m", delta_x);
// Result
// The position uncertainty of particle = 2.79e-14 m
|
3836fb6bf0dd0b60c16a540db98ba0385f73cdaf | 449d555969bfd7befe906877abab098c6e63a0e8 | /1205/CH6/EX6.4/S_6_4.sce | 0a3cfcaee8ed7b7cf4947f42b0bfd2f43b116784 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 699 | sce | S_6_4.sce | clc;
//Entire truss
//Applying sum(Fy)=0
Ay=480;//N, Y component of reaction at A
//Applying sum(M_A)=0
B=480*100/160;//N, reaction at B
//Applying sum(Fx)=0
Ax=-300;//N, X component of reaction at A
alpha=atan(80/150);//radian
//Free body member BCD
//Applying sum(M_C)=0
F_DE=(-480*100-B*60)/(sin(alpha)*250);//N, Force in link DE
printf("Force in link DE is F_DE=%.0f N\n Negative sign shows force is compressive\n",F_DE);
//Applying sum(Fx)=0
Cx=F_DE*cos(alpha)-B;//N, X component of force exerted at C
//Applying sum(Fy)=0
Cy=F_DE*sin(alpha)+Ay;//N, Y component of force exerted at C
printf("Components of force exerted at C is Cx=%.0f N and Cy=%.0f N \n",Cx,Cy);
|
1d73f60c2ba2c5d70279de6fad47e880f4366122 | 449d555969bfd7befe906877abab098c6e63a0e8 | /761/CH5/EX5.9/5_9.sce | 8f86ba87a472749047007289aa64aaa78b2e765a | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 879 | sce | 5_9.sce | clc;
//page no 204
//prob no. 5.9
//A direct FM transmitter with kf=2kHz/V & max deviatn of 300Hz.
kf=2*10^3;tx_dev=300;
disp('a)See fig.5.23 for this block diagram');
f_mul=3*2*3;//3 stage freq multiplier with tripler doubler and tripler
//b)Determination of max dev at oscillator
dev_o=5*10^3;//Deviation at o/p
dev_osc=dev_o/f_mul;
if dev_osc < tx_dev then
disp('b)Transmitter is capable of 5kHz deviation');
else
disp('b)Transmitter is not capable of 5kHz deviation')
end;
//c)Determination of oscillator freq
fo=150;//carrier freq in MHz
fosc=fo/f_mul;
disp('MHz',fosc,'c)The oscillator freq is');
//d)Determination of audio voltage for full deviation
Vi_peak=dev_osc/kf;//dev at oscillator of 278Hz causes full 5kHz deviation
//converting peak voltage to rms voltage
Vi_RMS=Vi_peak/sqrt(2);
disp('mV',Vi_RMS*10^3,'The audio RMS voltage is') |
1af0be566687e32d953aab7b1c8761562e9dc0cb | 341625013613a364dc510d6265238858e3666ff4 | /TP1/sourcePonctuelle.sce | 591c558b102bc45375a984a4f478812eb2ade127 | [] | no_license | Remynoschka/TI | b63476a8f4d1d6070e0b365c5217f93839a2e2d5 | 0a03f607ce668037f517599983be7e35b589f0ad | refs/heads/master | 2021-01-22T14:02:08.519549 | 2014-11-25T23:29:51 | 2014-11-25T23:29:51 | null | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 555 | sce | sourcePonctuelle.sce | // Définition des échantillons sur un axe
axe = [0:99] / 100 + 5e-3;
// Définition des éléments de surface
x = ones (1:100)' * axe;
y = axe' * ones (1:100);
// Position de la source
xs = 0.5;
ys = 0.5;
// Calcul de la distance
d = sqrt ((x - xs).^2 + (y - ys).^2);
surface = 2*%pi;
Io = 100/(2*%pi);
h = 0.5;
r = sqrt (d.^2 + h^2);
cos_a = h ./ r;
Ip = Io .* cos_a;
Ep=Io*h./(r.^3);
Epl = Ip .* cos_a ./ r.^2;
disp(cos_a);
// Trace de la fonction distance
plot3d (axe, axe, Epl);
// Visualisation sous forme d'image en niveaux de gris
imshow (Epl);
|
16e2b06ec3b70f812e1f869613fee12bbbe4cb0e | 89019820ed684cab108f9e2ba182353e5a3bde8b | /input1.sci | 58b473df3f60a0c2a1c6b1535c182e92d7e4cabd | [] | no_license | LuizAlbino/MC_NPT_HGO-SW | 42243632503527e5286f544c5f15de60dac856e6 | 81cc90e83246afa2f4b642a774ed6686c4cea954 | refs/heads/main | 2023-07-08T06:05:54.374255 | 2021-08-13T12:24:14 | 2021-08-13T12:24:14 | 388,113,429 | 2 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 109 | sci | input1.sci | n_particles= 500
eta0= 0.01d0
pressure= 0.0260d0
temp= 2.1819d0
ke= 3.4953d0
coord= 3
initang= 0
steps= 1000
|
25afe40abaa707a57bcb5fef68614d5b2bd6ed2c | 449d555969bfd7befe906877abab098c6e63a0e8 | /1442/CH13/EX13.3/13_3.sce | aa0f70cb6010288b96b813ecc049d0d578212622 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 274 | sce | 13_3.sce | clc
//initialisation of variables
hfg= 2406.7 //kJ/kg
Psat40= 7.384 //kPa
R= 8.314 //J/mol K
T= 40 //C
T1= 50 //C
M= 18 //kg
//CALCULATIONS
Psat50= Psat40*%e^((hfg*M/R)*((1/(273.15+T))-(1/(273.15+T1))))
//RESULTS
printf (' Saturation pressure= %.3f kPa',Psat50)
|
e789e35dafff25ed463ef89ec74bf51100f55afb | 2e494112a7fd2c06f9bedfc7be770d24e2350e2b | /1857_3.sce | a06773f32237f6178d22cdab4434de699f9fe7b5 | [] | no_license | NipunBhat/SCILAB | d6d8b0ff0318acabbca724b8a3325cd4487ecfe3 | db25212389eaae4de650b6d4118240c3dbf4f860 | refs/heads/master | 2022-09-25T23:50:48.302369 | 2020-06-04T05:31:45 | 2020-06-04T05:31:45 | 269,266,496 | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 279 | sce | 1857_3.sce | function best_fit(A,b)
x = (A'*A) \ (A'*b);
disp (x,'x=');
C = x(1,1);
D = x(2,1);
disp(C,"C=");
disp(D,"D=");
endfunction
A = [1 -1;1 1;1 3];
disp(A,'A=');
b = [2;4;3];
disp(b,'b=');
best_fit(A,b);
disp('The-line of best fit is b=C+Dt');
|
7aafc166dbd4067b8fcac96b2091f7224201789e | 449d555969bfd7befe906877abab098c6e63a0e8 | /3836/CH9/EX9.8/Ex9_8.sce | 4ede5dd284562a17cf6424c8c1f104e2ee98c0b7 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 320 | sce | Ex9_8.sce | clear
//Initialization
ni1=11010 //binary number
//Calculation
ni=ni1
deci = 0
i = 0
while (ni > 0)
rem = ni-int(ni/10.)*10
ni = int(ni/10.)
deci = deci + rem*2**i
i = i + 1
end
w=deci //calling the function
//Declaration
printf("\n Decimal Equivalent = %f",w)
|
b3519d57fdb42cb850c933444c15c4e0b7e63adb | 449d555969bfd7befe906877abab098c6e63a0e8 | /3415/CH5/EX5.3/Ex5_3.sce | 8aef87cacb91016f6c1c3903229b136f2b83fdae | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 359 | sce | Ex5_3.sce | //fiber optic communications by joseph c. palais
//example 5.3
//OS=Windows XP sp3
//Scilab version 5.4.1
clc
clear all
//given
d=62.5*10^-3//Daimeter in mm
delta=0.01//change in reractive index
//to find
a=d/2//radius in mm
P=a*%pi*sqrt(2/delta)//Pitch of GRIN rod lens in mm
mprintf(' Pitch of GRIN rod lens =%f mm',P)//converting P to mm
|
34fb9b62ca5bdaf005267c0657e50810cb92dd5e | dd62f0e176af8b35f4de2d6b64692105fd90afd6 | /bj.sci | dd21928319428c0e5cae00e9c1825112c4abad76 | [] | no_license | FOSSEE/FOSSEE-System-Identification-Toolbox | 2a631de0f2d6b993b3f19df4a220b274a1d85edb | 11ee9c829fe88301c69b731cdf9fe7957d0fa68c | refs/heads/master | 2018-10-15T08:25:21.323393 | 2018-07-31T10:56:53 | 2018-07-31T10:56:53 | 108,255,727 | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 5,319 | sci | bj.sci |
function sys = bj(varargin)
// Parameters Estimation of BJ(Box-Jenkins) model using Input Output time-domain data
//
// Calling Sequence
// sys = bj(ioData,[nb nc nd nf nk])
//
// Parameters
// ioData : iddata or [outputData inputData] ,matrix of nx2 dimensions, type plant data
// nb : non-negative integer number specified as order of the polynomial B(z^-1)+1
// nc : non-negative integer number specified as order of the polynomial C(z^-1)
// nd : non-negative integer number specified as order of the polynomial D(z^-1)
// nf : non-negative integer number specified as order of the polynomial f(z^-1)
// nk : non-negative integer number specified as input output delay, Default value is 1
// sys : idpoly type polynomial have estimated coefficients of B(z^-1),C(z^-1),D(z^-1) and f(z^-1) polynomials
//
// Description
// Fit BJ model on given input output data
// The mathematical equation of the BJ model
// <latex>
// begin{eqnarray}
// y(n) = \frac {B(q)}{D(q)}u(n) + \frac {C(q)}{D(q)}e(t)
// end{eqnarray}
// </latex>
// It is SISO type model. It minimizes the sum of the squares of nonlinear functions using Levenberg-Marquardt algorithm.
// sys ,an idpoly type class, have different fields that contains estimated coefficients, sampling time, time unit and other estimated data in Report object.
//
// Examples
// u = idinput(1024,'PRBS',[0 1/20],[-1 1])
// a = [1 0.5];b = [0 2 3];
// model = idpoly(a,b,'Ts',0.1)
// y = sim(u,model) + rand(length(u),1)
// ioData = iddata(y,u,0.1)
// sys = bj(ioData,[2,2,2,2,1])
//
// Examples
// u = idinput(1024,'PRBS',[0 1/20],[-1 1])
// a = [1 0.5];b = [0 2 3];
// model = idpoly(a,b,'Ts',0.1)
// y = sim(u,model) + rand(length(u),1)
// ioData = [y,u]
// sys = bj(ioData,[2,2,2,2,1])
//
// Authors
// Ashutosh Kumar Bhargava, Harpreet,Inderpreet
[lhs , rhs] = argn();
if ( rhs < 2 ) then
errmsg = msprintf(gettext("%s: Unexpected number of input arguments : %d provided while should be 2"), "bj", rhs);
error(errmsg)
end
z = varargin(1)
if typeof(z) == 'iddata' then
Ts = z.Ts;unit = z.TimeUnit
z = [z.OutputData z.InputData]
elseif typeof(z) == 'constant' then
Ts = 1;unit = 'seconds'
end
if ((~size(z,2)==2) & (~size(z,1)==2)) then
errmsg = msprintf(gettext("%s: input and output data matrix should be of size (number of data)*2"), "bj");
error(errmsg);
end
if (~isreal(z)) then
errmsg = msprintf(gettext("%s: input and output data matrix should be a real matrix"), "bj");
error(errmsg);
end
n = varargin(2)
if (size(n,"*")<4| size(n,"*")>5) then
errmsg = msprintf(gettext("%s: The order and delay matrix [nb nc nd nf nk] should be of size [4 5]"), "bj");
error(errmsg);
end
if (size(find(n<0),"*") | size(find(((n-floor(n))<%eps)== %f))) then
errmsg = msprintf(gettext("%s: values of order and delay matrix [nb nc nd nf nk] should be nonnegative integer number "), "bj");
error(errmsg);
end
nb = n(1); nc = n(2); nd = n(3); nf = n(4);
if (size(n,"*") == 4) then
nk = 1
else
nk = n(5);
end
// storing U(k) , y(k) and n data in UDATA,YDATA and NDATA respectively
YDATA = z(:,1);
UDATA = z(:,2);
NDATA = size(UDATA,"*");
function e = G(p,m)
e = YDATA - _objfunbj(UDATA,p,nd,nc,nf,nb,nk);
endfunction
tempSum = nb+nc+nd+nf
p0 = linspace(0.5,0.9,tempSum)';
[var,errl] = lsqrsolve(p0,G,size(UDATA,"*"));
err = (norm(errl)^2);
opt_err = err;
resid = G(var,[]);
b = poly([repmat(0,nk,1);var(1:nb)]',"q","coeff");
c = poly([1; var(nb+1:nb+nc)]',"q","coeff");
d = poly([1; var(nb+nc+1:nb+nc+nd)]',"q","coeff");
f = poly([1; var(nb+nd+nc+1:nd+nc+nf+nb)]',"q","coeff");
t = idpoly(1,coeff(b),coeff(c),coeff(d),coeff(f),Ts)
// estimating the other parameters
[temp1,temp2,temp3] = predict(z,t)
[temp11,temp22,temp33] = pe(z,t)
estData = calModelPara(temp1,temp11,sum(n(1:4)))
// pause
t.Report.Fit.MSE = estData.MSE
t.Report.Fit.FPE = estData.FPE
t.Report.Fit.FitPer = estData.FitPer
t.Report.Fit.AIC = estData.AIC
t.Report.Fit.AICc = estData.AICc
t.Report.Fit.nAIC = estData.nAIC
t.Report.Fit.BIC = estData.BIC
t.TimeUnit = unit
sys = t
endfunction
function yhat = _objfunbj(UDATA,x,nd,nc,nf,nb,nk)
x=x(:)
q = poly(0,'q')
tempSum = nb+nc+nd+nf
// making polynomials
b = poly([repmat(0,nk,1);x(1:nb)]',"q","coeff");
c = poly([1; x(nb+1:nb+nc)]',"q","coeff");
d = poly([1; x(nb+nc+1:nb+nc+nd)]',"q","coeff");
f = poly([1; x(nb+nd+nc+1:nd+nc+nf+nb)]',"q","coeff");
bd = coeff(b*d); cf = coeff(c*f); fc_d = coeff(f*(c-d));
if size(bd,"*") == 1 then
bd = repmat(0,nb+nd+1,1)
end
maxDelay = max([length(bd) length(cf) length(fc_d)])
yhat = [YDATA(1:maxDelay)]
for k=maxDelay+1:size(UDATA,"*")
bdadd = 0
for i = 1:size(bd,"*")
bdadd = bdadd + bd(i)*UDATA(k-i+1)
end
fc_dadd = 0
for i = 1:size(fc_d,"*")
fc_dadd = fc_dadd + fc_d(i)*YDATA(k-i+1)
end
cfadd = 0
for i = 2:size(cf,"*")
cfadd = cfadd + cf(i)*yhat(k-i+1)
end
yhat = [yhat; [ bdadd + fc_dadd - cfadd ]];
end
endfunction
|
b49a88fb5ee14a7a9720fdc1c4fcf1deba052db0 | 449d555969bfd7befe906877abab098c6e63a0e8 | /2090/CH16/EX16.9/Chapter16_example9.sce | 39c871a649207d797443c1f2ad1cad52f179e190 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 1,963 | sce | Chapter16_example9.sce | clc
clear
//Input data
n=6;//Number of cylinder
bp=130;//Brake power in kW
N=1800;//The speed of the engine in rpm
CV=42000;//The calorific value of the fuel in kJ/kg
C=86;//The composition of carbon in the fuel in percent
H=13;//The composition of Hydrogen in the fuel in percent
NC=1;//The non combustibles present in the fuel in percent
na=85;//The absolute volumetric efficiency in percent
ni=38;//The indicated thermal efficiency in percent
nm=80;//The mechanical efficiency in percent
ac=110;//The excess consumption of air in percent
sb=1.2;//The stroke to the bore ratio
da=1.3;//The density of air in kg/m^3
pi=3.141;//Mathematical constant of pi
//Calculations
saf=(((C/100)*(32/12))+((H/100)*(8/1)))*(1/0.23);//The stoichiometric air fuel ratio
aaf=saf*(1+1.1);//The actual air fuel ratio
Ma=(0.23*32)+(0.77*28);//The molecular weight of air in kg/kmol
a=(C/100)/12;//For carbon balance
b=(H/100)/2;//For hydrogen balace
x=aaf/Ma;//Number of kmol of air per kg of fuel
c=(0.21*x)-a-(b/2);//For oxygen balance
d1=0.79*x;//For nitrogen balance
ip=bp/(nm/100);//The indicated power in kW
mf=ip/[(ni/100)*CV];//The mass flow rate of fuel in kg/s
ma=mf*aaf;//The mass flow rate of air in kg/s
Va=ma/da;//Actual volume flow rate in m^3/s
Vs=Va/(na/100);//The swept volume per second in m^3/s
d=[[Vs*(4/pi)*(1/1.2)*((2*60)/N)*(1/n)]^(1/3)]*1000;//The diameter of the bore in mm
L=1.2*d;//The length of the stroke in mm
T=a+c+d1;//The total composition in kmol
CO2=(a/T)*100;//The volume of CO2 in %
O2=(c/T)*100;//The volume of O2 in %
N2=(d1/T)*100;//The volume of N2 in %
//Output
printf(' The volumetric composition of dry exhaust gas : \n 1) CO2 = %3.5f kmol and volume = %3.2f percent \n 2) O2 = %3.5f kmol and volume = %3.2f percent \n 3) N2 = %3.5f kmol and volume = %3.2f percent \n The bore of the engine = %3.0f mm \n The stroke of the engine = %3.1f mm ',a,CO2,c,O2,d1,N2,d,L)
|
8b3aab661e3e99495636f312864055fe5abcd95b | 449d555969bfd7befe906877abab098c6e63a0e8 | /2492/CH6/EX6.7/ex6_7.sce | c714653407f8bcf5f050fe1fba6300b092b95f4a | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 263 | sce | ex6_7.sce | // Exa 6.7
format('e',9)
clc;
clear;
close;
// Given data
f_o = 1;// in kHz
f_o = f_o * 10^3;// in Hz
// f_o = 1/(2*%pi*Rc);
RC = 1/(2*%pi*f_o);
disp(RC,"The value of RC is : ")
disp("So R and C can be choosen as 15.9 kΩ and 0.01 µF respectively.")
|
3702e7fa1405e78a44df9623f53b89f262beb15c | 449d555969bfd7befe906877abab098c6e63a0e8 | /2753/CH3/EX3.13/Ex3_13.sce | 5702ea20f219fb6d9fb494054b9ec42726ac4a62 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 404 | sce | Ex3_13.sce | //Example 3.13:
clc;
clear;
close;
//given data :
Ie1=20;// in mA
Ie2=15;// in mA
Ib1=0.48;// in mA
Ib2=0.32;// in mA
del_Ie=(Ie1-Ie2)*10^-3;// in A
del_Ib=(Ib1-Ib2)*10^-3;// in A
del_Ic=del_Ie-del_Ib;// in A
alfa=del_Ic/del_Ie;//
Beta=del_Ic/del_Ib;
format('v',5)
disp(alfa,"ac current gain in common base arrangement, = ")
format('v',4)
disp(Beta,"ac current gain in common emitter arrangement, = ")
|
a51670c967f8c006aa550ef4a6210f078cdb10bb | 449d555969bfd7befe906877abab098c6e63a0e8 | /3710/CH7/EX7.3/Ex7_3.sce | a9ec66e7b7c148d1169bcd877bf1a148e94a2c56 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 1,287 | sce | Ex7_3.sce | //Example 7.3, Page Number 311
//The Function fpround(dependency) is used to round a floating point number x to n decimal places
//Minimum detectable signal
clc;
A=1000*(10**-6) //Cathode Area in metre square
wf=1.25 //Work function in eV
T=300 //Cathode temperature in Kelvin
e=1.6*(10**-19) //Charge of an electron in Coulombs
k=1.38*(10**-23) //Boltzman Constant in meter square kilogram per second square Kelvin
a1=1.2*(10**6) //constant for pure metals in Ampere per metre square kelvin square
l=0.5*(10**-6) //Wavelength in meters
q=0.25 //Quantum Efficiency
h=6.63*(10**-34) //Plancks Constant in meter square kilogram per second
c=3*(10**8) //Speed of light in meters per second
f=1//bandwidth in hertz
//From equation 7.11
e1=(k*T)/e
e1=fpround(e1,3)
c2=(-1*wf)/e1
c2=fpround(c2,4)
c3=exp(c2)
it=a1*A*(T**2)*c3 //it is the current generated in Amperes
mprintf("The Thermionic Emission Current is:%.2e A\n",it)
//Using Equation 7.9
r=(q*e*l)/(h*c) //r is the responsivity in A/W
r=fpround(r,2)
mprintf(" The Responsivity is:%0.1f A/W\n",r)
//Using Equation 7.13
W=(sqrt(2*it*e*f))/r //W is the minimum detectable power in Watts
mprintf(" The Minimum detectable signal power is:%.3e W",W)
//The answer provided in the textbook is wrong
|
e428e34f90f7d79918e81639f87b39a2b4e88558 | efa427de3490f3bb884d8ac0a7d78829ec7990f9 | /smallest-greatest-numbers.sce | 7757b05242f73175b0308c1a8ca3ec2d5a621201 | [] | no_license | letyrobueno/Scilab | a47648473aa681556561d5cea20659d143e4f492 | 2f23623dccea89a3ab2db12ec1f615186f785aa4 | refs/heads/master | 2020-09-01T19:00:30.804237 | 2019-11-01T17:45:22 | 2019-11-01T17:45:22 | 219,031,973 | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 386 | sce | smallest-greatest-numbers.sce | // Return the smallest and the greatest number among many numbers
n = input("How many numbers would you like to enter? ")
smallest = %inf
greatest = 0
for(i=1:n)
x = input("Give a number: ")
if (x<smallest)
smallest = x
end
if (x>greatest)
greatest = x
end
end
printf("The smallest number is: %g and the greatest number is: %g", smallest, greatest)
|
74cd140c78d49589cb5b84209f2f965176f0c370 | 449d555969bfd7befe906877abab098c6e63a0e8 | /3250/CH4/EX4.11/Ex4_11.sce | 23b32d1518d5387bc7bff0d7bf175e4dd5f88df2 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 729 | sce | Ex4_11.sce | clc
// Given that
alpha_b = 6 // Back rake angle in Degree
alpha_s = 10 // Side rake angle in Degree
gama = 7 // Front clearance angle in Degree
gama_ = 7 // Side clearance angle in Degree
Shi = 10 // End cutting edge angle in Degree
shi = 30 // Side cutting edge angle in Degree
r= 0.5 // Nose radius in mm
// Sample Problem 11 on page no. 224
printf("\n # PROBLEM 4.11 # \n")
k = tand(alpha_b) * cosd(shi) - tand(alpha_s) * sind(shi)
printf("\n The value of k=%f,which is near to 0. Hence the case is close to orthogonal one.\n",k)
alpha= atand(((tand(alpha_b) * sind(shi) ) + (tand(alpha_s) * (cosd(shi))))/ (sqrt(1+((tand(alpha_b)*cosd(shi)) - (tand(alpha_s)*sind(shi)))^(2))))
printf(" \n Normal rake angle = %f°.",alpha)
|
965cd9010e8dcad382c8514977eb4f462763f751 | d465fcea94a1198464d7f8a912244e8a6dcf41f9 | /system/kiks_reset.sci | 011e5905d101d4d5d22f2979f874605323d968ee | [] | no_license | manasdas17/kiks-scilab | 4f4064ed7619cad9e2117a6c0040a51056c938ee | 37dc68914547c9d0f423008d44e973ba296de67b | refs/heads/master | 2021-01-15T14:18:21.918789 | 2009-05-11T05:43:11 | 2009-05-11T05:43:11 | null | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 3,066 | sci | kiks_reset.sci | function [res] = kiks_reset(rndobjects)
// Ouput variables initialisation (not found in input variables)
res=[];
// Display mode
mode(0);
// Display warning for floating point exception
ieee(1);
// -----------------------------------------------------
// (c) 2000-2004 Theodor Storm <theodor@tstorm.se>
// http://www.tstorm.se
// -----------------------------------------------------
global("KIKS_COLOR_ROBOT","KIKS_ROBOT_MATRIX","KIKS_OBJECT_BALL","KIKS_OBJECT_SMALLBALL","KIKS_BALLDATA","KIKS_RBTARRAY","KIKS_BALLARRAY","KIKS_ROUNDOBJARRAY","KIKS_LIGHTARRAY","KIKS_LIGHTDATA");
global("KIKS_CHK_ROBOT_MATRIX","KIKS_CHK_OBJECT_BALL","KIKS_CHK_OBJECT_SMALLBALL","KIKS_CHK_BALLDATA","KIKS_CHK_KHEPARRAY","KIKS_CHK_BALLARRAY","KIKS_CHK_ROUNDOBJARRAY","KIKS_CHK_LIGHTARRAY","KIKS_CHK_LIGHTDATA");
global("KIKS_CHECKPOINT");
if ~isempty(KIKS_CHECKPOINT) then
[rows,cols] = size(mtlb_double(KIKS_RBTARRAY));
for i = 1:cols
xp = floor(mtlb_double(KIKS_ROBOT_MATRIX(abs(mtlb_double(mtlb_e(KIKS_RBTARRAY,i))),1,1)));
yp = floor(mtlb_double(KIKS_ROBOT_MATRIX(abs(mtlb_double(mtlb_e(KIKS_RBTARRAY,i))),1,2)));
//kiks_arena_subrobot(abs(KIKS_RBTARRAY(i)),xp,yp);
kiks_arena_sub_mask(xp,yp,KIKS_COLOR_ROBOT,KIKS_ROBOT_MATRIX(abs(mtlb_double(mtlb_e(KIKS_RBTARRAY,i))),2,2));
end;
[rows,cols] = size(mtlb_double(KIKS_BALLARRAY));
for i = 1:cols
id = mtlb_e(KIKS_BALLARRAY,i);
xp = KIKS_BALLDATA(id,1);
yp = KIKS_BALLDATA(id,2);
kiks_arena_subball(id,floor(mtlb_double(xp)),floor(mtlb_double(yp)));
end;
KIKS_ROBOT_MATRIX = KIKS_CHK_ROBOT_MATRIX;
KIKS_OBJECT_BALL = KIKS_CHK_OBJECT_BALL;
// ! L.29: mtlb(KIKS_CHK_OBJECT_SMALLBAL) can be replaced by KIKS_CHK_OBJECT_SMALLBAL() or KIKS_CHK_OBJECT_SMALLBAL whether KIKS_CHK_OBJECT_SMALLBAL is an M-file or not
KIKS_OBJECT_SMALLBALL = mtlb(KIKS_CHK_OBJECT_SMALLBAL);
KIKS_BALLDATA = KIKS_CHK_BALLDATA;
KIKS_RBTARRAY = KIKS_CHK_KHEPARRAY;
KIKS_BALLARRAY = KIKS_CHK_BALLARRAY;
KIKS_LIGHTARRAY = KIKS_CHK_LIGHTARRAY;
KIKS_LIGHTDATA = KIKS_CHK_LIGHTDATA;
[rows,cols] = size(mtlb_double(KIKS_RBTARRAY));
for i = 1:cols
xp = floor(mtlb_double(KIKS_ROBOT_MATRIX(abs(mtlb_double(mtlb_e(KIKS_RBTARRAY,i))),1,1)));
yp = floor(mtlb_double(KIKS_ROBOT_MATRIX(abs(mtlb_double(mtlb_e(KIKS_RBTARRAY,i))),1,2)));
//kiks_arena_addrobot(abs(KIKS_RBTARRAY(i)),xp,yp);
kiks_arena_add_mask(xp,yp,KIKS_COLOR_ROBOT,KIKS_ROBOT_MATRIX(abs(mtlb_double(mtlb_e(KIKS_RBTARRAY,i))),2,2));
kiks_draw_robot(mtlb_e(KIKS_RBTARRAY,i));
end;
[rows,cols] = size(mtlb_double(KIKS_BALLARRAY));
for i = 1:cols
id = mtlb_e(KIKS_BALLARRAY,i);
xp = KIKS_BALLDATA(id,1);
yp = KIKS_BALLDATA(id,2);
kiks_arena_addball(id,floor(mtlb_double(xp)),floor(mtlb_double(yp)));
kiks_draw_ball(mtlb_e(KIKS_BALLARRAY,i));
end;
[rows,cols] = size(mtlb_double(KIKS_LIGHTARRAY));
for i = 1:cols
id = mtlb_e(KIKS_LIGHTARRAY,i);
xp = KIKS_LIGHTDATA(id,1);
xy = KIKS_LIGHTDATA(id,1);
kiks_draw_light(mtlb_e(KIKS_LIGHTARRAY,i));
end;
end;
endfunction
|
d7e39aa40db7ea3600d6d2cdeafad6db83f391ee | 449d555969bfd7befe906877abab098c6e63a0e8 | /1322/CH8/EX8.7/65ex3.sce | 50f6cd31ab87008e08e4084a20d231757ba276da | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 652 | sce | 65ex3.sce |
//ex3
clear;
clc;
close;
//let x=number originally sold at 25p
//let y=number originally sold at 20p
//amounts received for these were 25x pence and 20y pence & their total value was 1100pence =>25x+20y=1100
x=poly(0,'x');
y=(1100-25*x)/20;
//when the no.s are reversed he receives 20x and 25ypence ans their total value is 1150 pence =>20x+25y=1150
y=(1150-20*x)/25;
for x=1:100
if((1100-25*x)/20==(1150-20*x)/25)
break
end
end
//"substitute the x value in any one of the above equations"
y=(1100-25*x)/20;
mprintf("the total no. of books sold was %i \n ",x+y)
mprintf("the number originally sold at 25p was %i",x);
|
aba9c2cb5d753c25ff90f832b41a7857844dedee | 449d555969bfd7befe906877abab098c6e63a0e8 | /3432/CH6/EX6.16/Ex6_16.sce | a21196a34fadfba763103bb5607a42390512b514 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 1,503 | sce | Ex6_16.sce | //Example 6.16
//Lead compensation for Servomechanism System.
xdel(winsid())//close all graphics Windows
clear;
clc;
//------------------------------------------------------------------
//System transfer function
s=poly(0,'s');
numG=10;
denG=s*(s/2.5+1)*(s/6+1);
G=numG/denG;
//Dc gain
K=1;
KGs=syslin('c',K*G);
//Lead compensator 1
numD=s/2+1;
denD=s/20+1;
D1=numD/denD;
D1s=syslin('c',D1);
KGD1s=D1s*KGs; //compensated system
//Lead compensator 2
numD=s/4+1;
denD=s/40+1;
D2=D1*numD/denD; //double compensator
D2s=syslin('c',D2);
KGD2s=D2s*KGs; //compensated system
//The bode plot of the system with K
bode([KGs;KGD1s;KGD2s],0.1/2/%pi,100/2/%pi,['KG';'KGD1';'KGD2'],"rad");
exec .\fig_settings.sci; //custom script for setting figure properties
title('Bode plot for lead compensation design','fontsize',3)
//------------------------------------------------------------------
//Margins of uncompensated and compensated systems
[gm1,wcg1]=g_margin(KGs);
[pm1,wcp1]=p_margin(KGs);
disp(wcp1*2*%pi,"Wcp",wcg1*2*%pi,"Wcg",pm1,...
"Phase margin",gm1,"Gain margin","Uncompensated system :")
[gm2,wcg2]=g_margin(KGD1s);
[pm2,wcp2]=p_margin(KGD1s);
disp(wcp2*2*%pi,"Wcp",wcg2*2*%pi,"Wcg",pm2,...
"Phase margin",gm2,"Gain margin","System with D1 compensator :")
[gm3,wcg3]=g_margin(KGD2s);
[pm3,wcp3]=p_margin(KGD2s);
disp(wcp3*2*%pi,"Wcp",wcg3*2*%pi,"Wcg",pm3,...
"Phase margin",gm3,"Gain margin","System with D2 compensator :")
//------------------------------------------------------------------
|
b0e18ef75a1fb76474765f506409b8b343f788cf | b2efed85f1632d9ed4b7d9f4eebc7126d3074940 | /ted_mini/artandsci_positive/22.ted.sci | 35e1eaa6064535eb0c80428df34b0f7d93dcf327 | [] | no_license | joytafty-work/unsupervised_nlp | 837d8ed75eb084b630d75a1deba7bdd53bbcf261 | 7812c7d24bb677c90cf6397ed0e274caba1b884c | refs/heads/master | 2021-01-10T09:24:33.254190 | 2015-11-11T20:40:32 | 2015-11-11T20:40:32 | 45,651,958 | 2 | 7 | null | 2018-01-28T18:54:18 | 2015-11-06T01:42:42 | Scilab | UTF-8 | Scilab | false | false | 11,704 | sci | 22.ted.sci | hey i am michael shermer the director of the skeptics society the publisher of skeptic magazine we investigate claims of the paranormal pseudo science and fringe groups and cults and claims of all kinds between science and pseudo science and non science and junk science voodoo science pathological science bad science non science and plain old nonsense and unless you ve been on mars recently you know there s a lot of that out there some people call us debunkers which is kind of a negative term but let s face it there s a lot of bunk and we are like the bunko squads of the police departments out there flushing out well we re sort of like the ralph naders of bad ideas trying to replace bad ideas with good ideas i ll show you an example of a bad idea i brought this with me this was given to us by nbc dateline to test it s the it s produced by the quadro corporation of west virginia it s called the quadro 2000 dowser rod this was being sold to high school administrators for 900 dollars a piece it s a piece of plastic with a radio shack antenna attached to it you could dowse for all sorts of things but this particular one was built to dowse for marijuana in students lockers so the way it works is you go down the hallway and you see if it tilts toward a particular locker and then you open the locker so it looks something like this i ll show you no it well it has kind of a right leaning bias so i ll show well this is science so we ll do a controlled experiment it ll go this way for sure sir you want to empty your pockets please sir so the question was can it actually find marijuana in students lockers and the answer is if you open enough of them yes but in science we have to keep track of the misses not just the hits and that s probably the key lesson to my short talk here is that this is how psychics work astrologers and tarot card readers and so on people remember the hits they forget the misses in science we have to keep the whole database and look to see if the number of hits somehow stands out from the total number that you would expect by chance in this case we tested it we had two opaque boxes one with government approved thc marijuana and one with nothing and it got it 50 percent of the time which is exactly what you d expect with a coin flip model so that s just a fun little example here of the sorts of things we do skeptic is the quarterly publication each one has a particular theme like this one is on the future of intelligence are people getting smarter or dumber i have an opinion of this myself because of the business i m in but in fact people it turns out are getting smarter three iq points per 10 years going up sort of an interesting thing with science do n t think of skepticism as a thing or even science as a thing are science and religion compatible it s like are science and plumbing compatible these they re just two different things science is not a thing it s a verb it s a way of thinking about things it s a way of looking for natural explanations for all phenomena i mean what s more likely that extraterrestrial intelligences or multi dimensional beings travel across the vast distances of interstellar space to leave a crop circle in farmer bob s field in puckerbrush kansas to promote skeptic com our webpage or is it more likely that a reader of skeptic did this with photoshop and in all cases we have to ask what s the more likely explanation and before we say something is out of this world we should first make sure that it s not in this world what s more likely that arnold had a little extraterrestrial help in his run for the governorship or that the world weekly news makes stuff up and part of that the same theme is expressed nicely here in this sidney harris cartoon for those of you in the back it says here then a miracle occurs i think you need to be more explicit here in step two this single slide completely dismantles the intelligent design arguments there s nothing more to it than that you can say a miracle occurs it s just that it does n t explain anything it does n t offer anything there s nothing to test it s the end of the conversation for intelligent design creationists whereas and it s true scientists sometimes throw terms out as linguistic place fillers dark energy or dark matter or something like that until we figure out what it is we ll just call it this it s the beginning of the causal chain for science for intelligent design creationists it s the end of the chain so again we can ask this what s more likely are ufos alien spaceships or perceptual cognitive mistakes or even fakes this is a ufo shot from my house in altadena california looking down over pasadena and if it looks a lot like a buick hubcap it s because it is you do n t even need photoshop you do n t need high tech equipment you do n t need computers this was shot with a throwaway kodak instamatic camera you just have somebody off on the side with a hubcap ready to go camera s ready that s it so although it s possible that most of these things are fake or illusions or so on and that some of them are real it s more likely that all of them are fake like the crop circles on a more serious note in all of science we re looking for a balance between data and theory in the case of galileo he had two problems when he turned his telescope to saturn first of all there was no theory of planetary rings and second of all his data was grainy and fuzzy and he could n t quite make out what it was he was looking at so he wrote that he had seen i have observed that the furthest planet has three bodies and this is what he ended up concluding that he saw so without a theory of planetary rings and with only grainy data you ca n t have a good theory and it was n t solved until 1655 this is christiaan huygens s book in which he cataloged all the mistakes that people made in trying to figure out what was going on with saturn it was n t till huygens had two things he had a good theory of planetary rings and how the solar system operated and then he had better telescopic more fine grain data in which he could figure out that as the earth is going around faster according to kepler s laws than saturn then we catch up with it and we see the angles of the rings at different angles there and that in fact turns out to be true the problems with having a theory is that your theory may be loaded with cognitive biases so one of the problems of explaining why people believe weird things is that we have things on a simple level and then i ll go to more serious ones like we have a tendency to see faces this is the face on mars which was in 1976 where there was a whole movement to get nasa to photograph that area because people thought this was monumental architecture made by martians well it turns out here s the close up of it from 2001 if you squint you can still see the face and when you re squinting what you re doing is you re turning that from fine grain to coarse grain and so you re reducing the quality of your data and if i did n t tell you what to look for you d still see the face because we re programmed by evolution to see faces faces are important for us socially and of course happy faces faces of all kinds are easy to see you can see the happy face on mars there if astronomers were frogs perhaps they d see kermit the frog do you see him there little froggy legs or if geologists were elephants religious iconography discovered by a tennessee baker in 1996 he charged five bucks a head to come see the nun bun till he got a cease and desist from mother teresa s lawyer here s our lady of guadalupe and our lady of watsonville just down the street or is it up the street from here tree bark is particularly good because it s nice and grainy branchy black and white splotchy and you can get the pattern seeking humans are pattern seeking animals here s the virgin mary on the side of a glass window in sao paulo now here s the virgin mary made her appearance on a cheese sandwich which i got to actually hold in a las vegas casino of course this being america this casino paid 28 500 dollars on ebay for the cheese sandwich but who does it really look like the virgin mary it has that sort of puckered lips 1940s era look virgin mary in clearwater florida i actually went to see this one there was a lot of people there the faithful come to be in their wheelchairs and crutches and so on and we went down investigated just to give you a size that s dawkins me and the amazing randi next to this two two and a half story size image all these candles so many thousands of candles people had lit in tribute to this so we walked around the backside just to see what was going on here where it turns out wherever there s a sprinkler head and a palm tree you get the effect here s the virgin mary on the backside which they started to wipe off i guess you can only have one miracle per building so is it really a miracle of mary or is it a miracle of marge and then i m going to finish up with another example of this with audio auditory illusions there is this film white noise with michael keaton about the dead talking back to us by the way this whole business of talking to the dead it s not that big a deal anybody can do it turns out it s getting the dead to talk back that s the really hard part in this case supposedly these messages are hidden in electronic phenomena there s a reversespeech com web page from which i downloaded this stuff here is the forward this is the most famous one of all of these here s the forward version of the very famous song boy could n t you just listen to that all day all right here it is backwards and see if you can hear the hidden messages that are supposedly in there what did you get audience satan michael shermer satan ok well at least we got satan now i ll prime your auditory part of your brain to tell you what you re supposed to hear and then hear it again you ca n t miss it when i tell you what s there all right i m going to just end with a positive nice little story about the skeptics is a nonprofit educational organization we re always looking for little good things that people do and in england there s a pop singer very one of the top popular singers in england today katie melua and she wrote a beautiful song it was in the top five in 2005 called nine million bicycles in beijing it s a love story she s sort of the norah jones of the u k about how she much loves her guy and compared to nine million bicycles and so forth and she has this one passage here we are 12 billion light years from the edge that s a guess no one can ever say it s true but i know that i will always be with you well that s nice at least she got it close in america it would be we re 6 000 light years from the edge but my friend simon singh the particle physicist now turned science educator and he wrote the book the big bang and so on he uses every chance he gets to promote good science and so he wrote an op ed piece in the guardian about katie s song in which he said well we know exactly how old how far from the edge you know it s 12 it s 13 7 billion light years and it s not a guess we know within precise error bars there how close it is and so we can say although not absolutely true that it s pretty close to being true and to his credit katie called him up after this op ed piece came out and said i m so embarrassed i was a member of the astronomy club and i should have known better and she re cut the song so i ll end with the new version we are 13 7 billion light years from the edge of the observable universe that s a good estimate with well defined error bars and with the available information i predict that i will always be with you how cool is that |
044a94519451d5fcdd7da2b3296f82f4f835dfcd | 717ddeb7e700373742c617a95e25a2376565112c | /2474/CH11/EX11.24/Ch11Ex24.sce | 467817b3289d0b5d192a5e11175888d66c8eb6c3 | [] | no_license | appucrossroads/Scilab-TBC-Uploads | b7ce9a8665d6253926fa8cc0989cda3c0db8e63d | 1d1c6f68fe7afb15ea12fd38492ec171491f8ce7 | refs/heads/master | 2021-01-22T04:15:15.512674 | 2017-09-19T11:51:56 | 2017-09-19T11:51:56 | 92,444,732 | 0 | 0 | null | 2017-05-25T21:09:20 | 2017-05-25T21:09:19 | null | UTF-8 | Scilab | false | false | 1,083 | sce | Ch11Ex24.sce | // Scilab code Ex11.24: Pg.535 (2008)
clc; clear;
// Part (a)
k = 9e+09; // Coulomb's constant, N-m^2/C^2
e = 1.6e-19; // Electronic charge, C
r = 3.0e-15; // Separation between tne charges, m
U = k*e^2/r; // Height of potential barrier, J
k = 1.38e-23; // Boltzmann constant, J/K
// In order to overcome this barrier, the average energy of the protons in the plasma i.e (3/2)*k*T >= U/2, solving for T we get
T = 2*U/(3*2*k); // Minimum temperature required to overcome barrier, K
printf("\nThe minimum temperature required by proton in H plasma to overcome the Coulomb barrier = %3.1e K", T);
// Part (b)
m_H_1 = 1.007825; // Mass of Hydrogen, u
m_H_2 = 2.014102; // Mass of Deutrium, u
m_e = 0.001097/2; // Mass of electron, u
Q = (2*m_H_1 - m_H_2 - 2*m_e)*931.5; // Energy released in the fusion, MeV
printf("\nThe energy released in the fusion = %4.2f MeV", Q);
// Result
// The minimum temperature required by proton in H plasma to overcome the Coulomb barrier = 1.9e+009 K
// The energy released in the fusion = 0.42 MeV |
fc0b8c0b081ba70d603f639b6053fcf7d8a11446 | 449d555969bfd7befe906877abab098c6e63a0e8 | /476/CH4/EX4.15/Example_4_15.sce | a8eeb800d02506d1116d993ab9a996c5581c4fc5 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 1,111 | sce | Example_4_15.sce | //A Textbook of Chemical Engineering Thermodynamics
//Chapter 4
//Second Law of Thermodynamics
//Example 15
clear;
clc;
//Given:
V = 1; //volume of each compartment in cubic m
T = 300; //temperature of ideal gas in 1st compartment (K)
P = 200; //pressure of ideal gas in 1st compartment (kPa)
R = 8.314; //ideal gas constant
//To calculate entropy change
//Let n be the number of moles of gas
n = ((P*V)/(R*T));
//Since gas in vessel exchanges no heat and work with surrounding so internal energy remains same
//This implies temperature after mixing is same as that before mixing
//Final conditions:
Tf = 300; //final temperature (K)
Vf = 2; //final volume (cubic m)
Pf = 100; //final pressure (kPa)
//Initial conditions:
Ti = 300; //initial temperature (K)
Vi = 1; //initial volume (cubic m)
Pi = 200; //initial pressure (kPa)
//Using equation 4.33 (Page num 94)
S = n*R*log(Vf/Vi); //entropy change of system (kJ/K)
//Since entropy of surrounding does not change
S_total = S; //total entropy change
mprintf('The change in total entropy is %f kJ/K', S_total);
//end |
5b5c1582c8818ae2efe34dc42e77c72d8d193ac4 | 1bb72df9a084fe4f8c0ec39f778282eb52750801 | /test/PT5.prev.tst | 35354b4d9e5c01d984e4f2e60fca326e6ab7a95e | [
"Apache-2.0",
"LicenseRef-scancode-unknown-license-reference"
] | permissive | gfis/ramath | 498adfc7a6d353d4775b33020fdf992628e3fbff | b09b48639ddd4709ffb1c729e33f6a4b9ef676b5 | refs/heads/master | 2023-08-17T00:10:37.092379 | 2023-08-04T07:48:00 | 2023-08-04T07:48:00 | 30,116,803 | 2 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 60 | tst | PT5.prev.tst | a^3 + 2*b^3 + 3*c^3 - d^3 can be transposed in 0 ways:
{}
|
112ab870f32bc83378cd1f804dc04da70ffbef1e | 449d555969bfd7befe906877abab098c6e63a0e8 | /401/CH9/EX9.3/Example9_3.sce | f2cb81770cb3fc62eea143f65fa83d6da8527a35 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 1,268 | sce | Example9_3.sce | //Example 9.3
//Program to compare the shot noise generated in the photodetector
//with the thermal noise in the load resistor
clear;
clc ;
close ;
//Given data
Id=3*10^(-9); //A - DARK CURRENT
e=1.602*10^(-19); //Coulumbs - CHARGE OF AN ELECTRON
h= 6.626*10^(-34); //J/K - PLANK's CONSTANT
Lambda=0.9*10^(-6); //metre - OPERATING WAVELENGTH
c=2.998*10^8; //m/s - VELOCITY OF LIGHT IN VACCUM
eeta=0.6; //*100 percent - QUANTUM EFFICIENCY
Po=200*10^(-9); //Watt- INCIDENT OPTICAL POWER
k=1.381*10^(-23); //m^2 kg/s - BOLTZMANN's CONSTANT
T=293; //Kelvin - TEMPERATURE
B=5*10^6; //Hz - BANDWIDTH OF RECEIVER
Rl=4*10^3; //Ohms - LOAD RESISTANCE
//RMS shot noise current
Ip=eeta*Po*e*Lambda/(h*c);
Shot_noise_current=sqrt(2*e*B*(Id+Ip));
//RMS thermal noise current
Thermal_noise_current=sqrt(4*k*T*B/Rl);
//Displaying the Results in Command Window
printf("\n\n RMS shot noise current = %0.3f X 10^(-10) A.",Shot_noise_current/10^(-10));
printf("\n\n RMS thermal noise current = %0.3f X 10^(-9) A.",Thermal_noise_current/10^(-9)); |
debedcbe956692f63e6630938fa6f7d8391e02de | 449d555969bfd7befe906877abab098c6e63a0e8 | /767/CH1/EX1.4.1/Ch1Exa1_4_1.sci | 15b3a12f73155b5cc2d4e067003d748d83dbb623 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 354 | sci | Ch1Exa1_4_1.sci | // Scilab code Exa1.4.1: To calculate the energy of electron at rest : Page 33 (2011)
m = 9.1e-031; // Mass of the electron, Kg
C = 3e+08; // Velocity of the light,m/s
E = m*C^2/1.6e-013; // Energy of the electron at rest, MeV
printf("\nEnergy of the electron at rest : %5.3f MeV", E)
// Result
// Energy of the electron at rest : 0.512 MeV |
0b42abe5e00799a049b162e355a4bf0728ecc0a2 | 449d555969bfd7befe906877abab098c6e63a0e8 | /1385/CH4/EX4.2/4_2.sce | c330d3201dd2f2f4a2f5f19eeedc48b64526df18 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 412 | sce | 4_2.sce | clc
//initialisation of variables
m= 0.0346 //gms
V= 800 //ml
P= 742 //mm
M= 32 //gms
p= 400 //mm
//CALCULATIONS
c= m*1000/V
g= c*760/(P*M)
K= g*22.4
k= c/P
c1= k*p
//RESULTS
printf (' concentration of oxygen= %.4f gram per litre',c)
printf (' \n moles dissolved = %.5f moles',g)
printf (' \n Bunsen absorption = %.4f litre',K)
printf (' \n grams of oxygen dissolved = %.4f gram per litre',c1)
|
49745cfacbdbd38f588d62185c3c502d70993158 | c7ca7c2793552f5f73495c73ad14a36f10d92e80 | /M3DA/Simu1/InterpolationTriangle.sci | 4e91ef78069cfc957300bad936a9936449d4b20f | [] | no_license | UchihaMadamiaow/Lille1-Master-Info | f402fb69497b1dd100236ed634590deae983bbcc | 353b05ede296d729bc66b0cec8fa146a3552448b | refs/heads/master | 2021-09-07T19:14:09.730841 | 2018-02-27T19:13:57 | 2018-02-27T19:13:57 | null | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 442 | sci | InterpolationTriangle.sci | function [Phi1, Phi2, Phi3]=InterpolationTriangle(P1,P2,P3)
P(:,1)=P1;
P(:,2)=P2;
P(:,3)=P3;
// positions en X et Y des noeuds 1, 2 et 3 du triangle
x1 = P1(1);
y1 = P1(2);
x2 = P2(1);
y2 = P2(2);
x3 = P3(1);
y3 = P3(2);
// matrice pour créer les fonctions d'interpolation
B = [1, 1, 1; x1, x2, x3; y1, y2, y3];
A = inv(B);
// matrice des fonctions d'interpolation linéaire
Phi1 = A(1,:);
Phi2 = A(2,:);
Phi3 = A(3,:);
endfunction
|
e3d16a2b29cea3b42e9031bf82c3137a41651505 | 449d555969bfd7befe906877abab098c6e63a0e8 | /2024/CH8/EX8.8/8_8.sce | 1fbbb22ee5c5bd8ecf7b62a29e2033b7d6dab1e4 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 340 | sce | 8_8.sce | clc
//Initialization of variables
R=1545
n=1.3
T1=520 //R
p2=125 //psia
p1=14.7 //psia
M=29
cv=0.171
k=1.4
//calculations
Wrev= R*T1/M/(1-n) *((p2/p1)^((n-1)/n) -1)
T2= T1*(p2/p1)^((n-1)/n)
Qrev= cv*((k-n)/(1-n))*(T2-T1)
//results
printf("Work done = %d ft lbf/lbm",Wrev)
printf("\n Heat transferred = %.1f Btu/lbm",Qrev)
|
7eccdf5de1b0958bc72d9327fb7ed860e27ab212 | 449d555969bfd7befe906877abab098c6e63a0e8 | /401/CH3/EX3.8/Example3_8.sce | 178599d54407ffc766a018e56959cd77a703d7e1 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 1,410 | sce | Example3_8.sce | //Example 3.8
//Program to estimate
//(a)The delay difference between the slowest and fastest modes at the fiber output
//(b)The rms pulse broadening due to intermodal dispersion on the link
//(c)The maximum bit rate
//(d)Bandwidth-length product corresponding to (c)
clear;
clc ;
close ;
//Given data
delta=0.01; //*100 percent - RELATIVE REFRACTIVE INDEX DIFFERENCE
L=6; //km - LENGTH OF OPTICAL LINK
n1=1.5; //CORE REFRACTIVE INDEX
c=2.998*10^8; //m/s - VELOCITY OF LIGHT IN VACCUM
//(a)The delay difference between the slowest and fastest modes at the fiber output
del_Ts=L*n1*delta/c;
//(b)The rms pulse broadening due to intermodal dispersion on the link
sigma_s=L*n1*delta/(2*sqrt(3)*c);
//(c)The maximum bit rate
Bt=1/(2*del_Ts);
//Improved maximum bit rate
Bti=0.2/sigma_s;
//(d)Bandwidth-length product corresponding to (c)
BoptXL=Bti*L;
//Displaying the Results in Command Window
printf("\n\n\t (a)The delay difference between the slowest and fastest modes at the fiber output is %1.0f ns.",del_Ts/10^(-12));
printf("\n\n\t (b)The rms pulse broadening due to intermodal dispersion on the link is %0.1f ns.",sigma_s/10^(-12));
printf("\n\n\t (c)The maximum bit rate is %0.1f Mbit/s and improved bit rate is %0.1f Mbit/s.",Bt/10^(9),Bti/10^(9));
printf("\n\n\t (d)Bandwidth-length product is %0.1f MHz km.",BoptXL/10^(9)); |
bcbbc99216b4f39a13156052f5f34769ab27ee09 | 449d555969bfd7befe906877abab098c6e63a0e8 | /405/CH7/EX7.7/7_7.sce | 34016d7aad340c174db88174b17f4f6351f5ecbc | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 1,394 | sce | 7_7.sce | clear;
clc;
printf("\t\t\tExample Number 7.7\n\n\n");
// calculation with simplified relations
// Example 7.7 (page no.-338-339)
// solution
// this example is calculation of heat transfer with simplified relations for example (7.5) so we use the data of example 7.5
d = 0.3048;// [m] diameter of pipe
Ts = 250;// [degree celsius] surface temperature of pipe
Ta = 15;// [degree celsius] temperature of air
// we first determine the Grashof-prandtl number product and then select the appropriate constants from table 7-1(page no.-328) for use with equation (7-25)
// the properties of air are evaluated at the film temperature:
Tf = (Ts+Ta)/2;// [degree celsius]
// the properties of interest are thus
v = 26.54*10^(-6);// [square meter/s]
k = 0.03406;// [W/m degree celsius]
Pr = 0.687;// prandtl number
Beta = 1/(Tf+273);// [K^(-1)]
g = 9.8;// [square meter/s] acceleration due to gravity
// in example (7.5) we found that a rather large pipe with a substantial temperature difference between the surface and air still had a GrPr product of 1.57*10^(8)<10^(9), so laminar equation is selected from table 7-2(page no.-339). the heat transfer coefficient is given by
h = 1.32*((Ts-Ta)/d)^(1/4);// [W/square meter degree celsius]
// the heat transfer is then
q_by_L = h*%pi*d*(Ts-Ta);// [W/m]
printf("heat transfer is %f kW/m",q_by_L/1000);
|
bf6657e45ef5b28c69877b612c03243301ead908 | 8217f7986187902617ad1bf89cb789618a90dd0a | /browsable_source/2.1.1/Unix/scilab-2.1.1/macros/metanet/circuit.sci | 14fbff39a1ba94c52d66d3318657d2de23a0201b | [
"MIT",
"LicenseRef-scancode-public-domain",
"LicenseRef-scancode-warranty-disclaimer"
] | permissive | clg55/Scilab-Workbench | 4ebc01d2daea5026ad07fbfc53e16d4b29179502 | 9f8fd29c7f2a98100fa9aed8b58f6768d24a1875 | refs/heads/master | 2023-05-31T04:06:22.931111 | 2022-09-13T14:41:51 | 2022-09-13T14:41:51 | 258,270,193 | 0 | 1 | null | null | null | null | UTF-8 | Scilab | false | false | 130 | sci | circuit.sci | function p=circuit(g)
[lhs,rhs]=argn(0), if rhs==0 then g=the_g, end
[i,r]=frank(g)
if i==0 then p=[]
else p=prevn2p(i,i,r,g)
end
|
9ea76a4358c61394cd2d587bc76d5d49a7bc14c1 | 8217f7986187902617ad1bf89cb789618a90dd0a | /browsable_source/2.5/Unix-Windows/scilab-2.5/macros/mtlb/mtlb_sscanf.sci | 6d69419f1f2ae0b36902b41db3d9a4304c84365f | [
"LicenseRef-scancode-public-domain",
"LicenseRef-scancode-warranty-disclaimer"
] | permissive | clg55/Scilab-Workbench | 4ebc01d2daea5026ad07fbfc53e16d4b29179502 | 9f8fd29c7f2a98100fa9aed8b58f6768d24a1875 | refs/heads/master | 2023-05-31T04:06:22.931111 | 2022-09-13T14:41:51 | 2022-09-13T14:41:51 | 258,270,193 | 0 | 1 | null | null | null | null | UTF-8 | Scilab | false | false | 1,164 | sci | mtlb_sscanf.sci | function [a,nvars,errmsg,nextindex] = mtlb_sscanf(s,fmt,sz)
[lhs,rhs]=argn()
if lhs==4 then error('mtlb_sscanf: nextindex not implemented'),end
if rhs<3 then sz=%inf,end
nmx=prod(sz)
nvars=0
errmsg=''
//replicate the format many times to emulate Matlab format reuse
fmt=strcat(fmt(ones(1,50)))
lvars=msscanf(s,fmt);
if lvars==-1 then
a=''
return
errmsg='End of string reached before a datun has been read'
else
nvars=size(lvars)
nv=min(nvars,nmx)
if nv==0 then
a=[]
else
typ=10
a=[]
for k=1:nv,typ=min(typ,type(lvars(k))),end
if typ==1 then
for k=1:nv
if type(lvars(k))==1 then
a=[a;lvars(k)]
else
a=[a;ascii(lvars(k))']
end
end
if size(sz,'*')<>1 then
nv=size(a,'*')
n=ceil(nv/sz(1))
if n*sz(1)>nv then a(n*sz(1))=0;end
a=matrix(a,sz(1),n),
end
else
for k=1:nv
a=[a;lvars(k)]
end
if size(sz,'*')<>1 then
if sz(1)<=nv then
A=ascii(a)'
nv=size(A,'*')
n=ceil(nv/sz(1))
if n*sz(1)>nv then A(nv+1:n*sz(1))=ascii(' ');end
A=matrix(A,sz(1),n)
a=[]
for l=1:sz(1)
a=[a;ascii(A(l,:))]
end
end
else
a=strcat(a)
end
end
end
end
|
3b2ec07837d2785eed61a19c96c33e378571255b | 449d555969bfd7befe906877abab098c6e63a0e8 | /3875/CH7/EX7.7/Ex7_7.sce | cea418d3fb8067574f639ae31c496ad4dd14f56f | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 250 | sce | Ex7_7.sce | clc;
clear;
P=1 //power in W
lambda=694.3*10^-9 //wavelength in m
h=6.63*10^-34 //Plancks constant in J-s
c=3*10^8 //velocity of light in m/s
//calculation
n=(P*lambda)/(h*c)
mprintf("The number of photons emitted per second = %1.2e",n)
|
f7f76b472b27b3077f6d0cbff83c0cccc2fb8abc | 8781912fe931b72e88f06cb03f2a6e1e617f37fe | /scilab/wave_intro/run_wave1d_intro.sce | dacbf8466285c4c526bd01a9e7ca9b923321af09 | [] | no_license | mikeg2105/matlab-old | fe216267968984e9fb0a0bdc4b9ab5a7dd6e306e | eac168097f9060b4787ee17e3a97f2099f8182c1 | refs/heads/master | 2021-05-01T07:58:19.274277 | 2018-02-11T22:09:18 | 2018-02-11T22:09:18 | 121,167,118 | 1 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 595 | sce | run_wave1d_intro.sce | wavetype=1; //stationary
nsteps=50;
maxamplitude=10;
wavenumber=1*2*%pi;
wavefreq=2;
delta=0.01;
deltat=0.05;
nmax=400;
//Wave packet
npackets=5;
pwavfreq=2;
pwavnum=7;
x=1:1:nmax;
clf;
for i=1:nsteps
//clf;
//realtime(i);
y=wave1d(i*deltat, wavetype, maxamplitude, wavenumber, wavefreq, delta,nmax)+wave1d(i*deltat, wavetype, maxamplitude, 3*wavenumber, wavefreq, delta,nmax);
plot2d(x, y);
//plot2d(x, wavepacket1d(i, wavetype, maxamplitude, wavenumber, wavefreq,pwavnum, pwavfreq, npackets, delta,nmax));
xset('wshow');
xset('wwpc');
//xpause(1000000);
end
|
a4befcccd16067150fb2126575bbc7a5f1f08247 | 2cd8b0e4bbb07d439d7279a1b2e9125d94467388 | /scilab/Nearest.sci | a245097513cdcd0235c21d1e6bcd0cad0b9a1781 | [] | no_license | edielsonpf/particle-swarm-optimization | 1887aa8045f78406f5249ef00ba920aee838be8e | 204602da90563c55530717439252543b4db3fa42 | refs/heads/master | 2023-02-06T08:38:24.921081 | 2021-05-26T08:26:36 | 2021-05-26T08:26:36 | 32,630,421 | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 853 | sci | Nearest.sci | function x = Nearest(birds)
[a,b] = size(birds);
x = 1:b;
for i=1:b //Para cada passaro do bando.
//Calcula a distância euclidiana para cada um dos outros passaros e
//identifica o passaro que está mais próximo.
best = 1000000;
for j=1:b //para todos os passaros
if i~=j //exceto ele mesmo
//Calcula a distância euclidiana.
dist = sqrt((birds(1,i)-birds(1,j))^2+(birds(2,i)-birds(2,j))^2+(birds(3,i)-birds(3,j))^2);
if best>dist //Se é menor que a já existente
x(i) = j; //Substitui.
best = dist;
end
end
end
if best>20
x(i)=i;
end
end
endfunction
|
8000f07d8503d1c333ebddd6a5cd51a96c3eba05 | e0124ace5e8cdd9581e74c4e29f58b56f7f97611 | /3899/CH15/EX15.5/Ex15_5.sce | 11f4e917d9f16012153fad99dedcb2ea64875491 | [] | no_license | psinalkar1988/Scilab-TBC-Uploads-1 | 159b750ddf97aad1119598b124c8ea6508966e40 | ae4c2ff8cbc3acc5033a9904425bc362472e09a3 | refs/heads/master | 2021-09-25T22:44:08.781062 | 2018-10-26T06:57:45 | 2018-10-26T06:57:45 | null | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 129 | sce | Ex15_5.sce | //clear//
//Example 15.5:Lapalce Transform of delta (t)
syms t s;
y = laplace (delta (t));
disp(y)
//Result
//delta(t) ;
|
432b47f20b2ad367a121d5f0fdb995cf34c5eaf7 | 449d555969bfd7befe906877abab098c6e63a0e8 | /2417/CH2/EX2.11/Ex2_11.sce | cd9a69ab812ce8a892d07a7073bf99ed605abce8 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 909 | sce | Ex2_11.sce | clear;
clc;
printf("\t\t\tProblem Number 2.11\n\n\n");
// Chapter 2: Work, Energy, and Heat
// Problem 2.11 (page no. 74)
// Solution
printf("At the entrance of device,\n");
p1=100; //pressure at the entance //Unit:psia,lbf/in^2
Rho1=62.4; //Unit:lbm/ft^3 //Rho=The density
v1=144*(1/Rho1) //Specific Volume at entrance or reciprocal of fluid density // 144 in^2=1 ft^2
//1 Btu = 778 ft*lbf
J=778; //Unit:ft*lbf/Btu //conversion factor
FW1=(p1*v1)/J; //Flow work //Btu/lbm
printf("Flow work = %f Btu/lbm\n",FW1);
printf("At the exit of device,\n");
p2=50; //pressure at the exit //Unit:psia,lbf/in^2
Rho2=30; //Unit:lbm/ft^3 //Rho=The density
v2=144*(1/Rho2) //Specific Volume at exit or reciprocal of fluid density // 144 in^2=1 ft^2
//1 Btu = 778 ft*lbf
J=778; //Unit:ft*lbf/Btu //conversion factor
FW2=(p2*v2)/J; //Flow work //Btu/lbm
printf("Flow work = %f Btu/lbm\n",FW2);
|
9c4f328ae7030e157cb09f8d15ecaea3ea858e0a | 449d555969bfd7befe906877abab098c6e63a0e8 | /1913/CH1/EX1.34/ex34.sce | f509241d302cd9dc7f5bd91824f9833c2fba7171 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 421 | sce | ex34.sce | clc
clear
//Input data
p1=32;//Pressure in mm of Hg at triple point of water
p2=76;//Pressure in mm of Hg above atmospheric pressure
p3=752;//Barometric pressure in mm of Hg
T=273.16;//Triple point of water in K
//Calculations
P1=p3+p1;//Total pressure in mm of Hg
P2=p2+p3;//Total pressure in mm of Hg
T2=((T*P2)/P1)-273.16;//Temperture in degree C
//Output
printf('Temperature is %3.2f degree C',T2)
|
048b63a80ffc0c62c13dc6640e0b4aa712ab72ef | f542bc49c4d04b47d19c88e7c89d5db60922e34e | /PresentationFiles_Subjects/CONT/RA72WYU/ATWM1_Working_Memory_MEG_RA72WYU_Session2/ATWM1_Working_Memory_MEG_Salient_Uncued_Run1.sce | 2d50ea976c2035b951c9b63d0a0bf61497635d17 | [] | no_license | atwm1/Presentation | 65c674180f731f050aad33beefffb9ba0caa6688 | 9732a004ca091b184b670c56c55f538ff6600c08 | refs/heads/master | 2020-04-15T14:04:41.900640 | 2020-02-14T16:10:11 | 2020-02-14T16:10:11 | 56,771,016 | 0 | 1 | null | null | null | null | UTF-8 | Scilab | false | false | 48,478 | sce | ATWM1_Working_Memory_MEG_Salient_Uncued_Run1.sce | # ATWM1 MEG Experiment
scenario = "ATWM1_Working_Memory_MEG_salient_uncued_run1";
#scenario_type = fMRI; # Fuer Scanner
#scenario_type = fMRI_emulation; # Zum Testen
scenario_type = trials; # for MEG
#scan_period = 2000; # TR
#pulses_per_scan = 1;
#pulse_code = 1;
pulse_width=6;
default_monitor_sounds = false;
active_buttons = 2;
response_matching = simple_matching;
button_codes = 10, 20;
default_font_size = 28;
default_font = "Arial";
default_background_color = 0 ,0 ,0 ;
write_codes=true; # for MEG only
begin;
#Picture definitions
box { height = 300; width = 300; color = 0, 0, 0;} frame1;
box { height = 290; width = 290; color = 255, 255, 255;} frame2;
box { height = 30; width = 4; color = 0, 0, 0;} fix1;
box { height = 4; width = 30; color = 0, 0, 0;} fix2;
box { height = 30; width = 4; color = 255, 0, 0;} fix3;
box { height = 4; width = 30; color = 255, 0, 0;} fix4;
box { height = 290; width = 290; color = 128, 128, 128;} background;
TEMPLATE "StimuliDeclaration.tem" {};
trial {
sound sound_incorrect;
time = 0;
duration = 1;
} wrong;
trial {
sound sound_correct;
time = 0;
duration = 1;
} right;
trial {
sound sound_no_response;
time = 0;
duration = 1;
} miss;
# Start of experiment (MEG only) - sync with CTF software
trial {
picture {
box frame1; x=0; y=0;
box frame2; x=0; y=0;
box background; x=0; y=0;
bitmap fixation_cross_black; x=0; y=0;
} expStart;
time = 0;
duration = 1000;
code = "ExpStart";
port_code = 80;
};
# baselinePre (at the beginning of the session)
trial {
picture {
box frame1; x=0; y=0;
box frame2; x=0; y=0;
box background; x=0; y=0;
bitmap fixation_cross_black; x=0; y=0;
}default;
time = 0;
duration = 10000;
#mri_pulse = 1;
code = "BaselinePre";
port_code = 91;
};
TEMPLATE "ATWM1_Working_Memory_MEG.tem" {
trigger_encoding trigger_retrieval cue_time preparation_time encoding_time single_stimulus_presentation_time delay_time retrieval_time intertrial_interval alerting_cross stim_enc1 stim_enc2 stim_enc3 stim_enc4 stim_enc_alt1 stim_enc_alt2 stim_enc_alt3 stim_enc_alt4 trial_code stim_retr1 stim_retr2 stim_retr3 stim_retr4 stim_cue1 stim_cue2 stim_cue3 stim_cue4 fixationcross_cued retr_code the_target_button posX1 posY1 posX2 posY2 posX3 posY3 posX4 posY4;
42 62 292 292 399 125 1992 2992 2142 fixation_cross gabor_148 gabor_116 gabor_003 gabor_080 gabor_148 gabor_116 gabor_003_alt gabor_080_alt "1_1_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_2000_3000_2150_gabor_patch_orientation_148_116_003_080_target_position_3_4_retrieval_position_4" gabor_circ gabor_circ gabor_circ gabor_080_framed blank blank blank blank fixation_cross_white "1_1_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_080_retrieval_position_4" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 1892 2992 2342 fixation_cross gabor_103 gabor_129 gabor_067 gabor_145 gabor_103 gabor_129_alt gabor_067_alt gabor_145 "1_2_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_1900_3000_2350_gabor_patch_orientation_103_129_067_145_target_position_2_3_retrieval_position_2" gabor_circ gabor_129_framed gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_2_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_129_retrieval_position_2" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 1992 2992 1992 fixation_cross gabor_066 gabor_101 gabor_021 gabor_131 gabor_066_alt gabor_101 gabor_021_alt gabor_131 "1_3_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_2000_3000_2000_gabor_patch_orientation_066_101_021_131_target_position_1_3_retrieval_position_3" gabor_circ gabor_circ gabor_021_framed gabor_circ blank blank blank blank fixation_cross_white "1_3_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_021_retrieval_position_3" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 63 292 292 399 125 1892 2992 2092 fixation_cross gabor_002 gabor_111 gabor_032 gabor_092 gabor_002 gabor_111_alt gabor_032 gabor_092_alt "1_4_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_UncuedRetriev_300_300_399_1900_3000_2100_gabor_patch_orientation_002_111_032_092_target_position_2_4_retrieval_position_3" gabor_circ gabor_circ gabor_169_framed gabor_circ blank blank blank blank fixation_cross_white "1_4_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_UncuedRetriev_retrieval_patch_orientation_169_retrieval_position_3" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 2042 2992 2192 fixation_cross gabor_005 gabor_069 gabor_127 gabor_111 gabor_005_alt gabor_069 gabor_127 gabor_111_alt "1_5_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_2050_3000_2200_gabor_patch_orientation_005_069_127_111_target_position_1_4_retrieval_position_1" gabor_005_framed gabor_circ gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_5_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_005_retrieval_position_1" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 1892 2992 2142 fixation_cross gabor_067 gabor_135 gabor_153 gabor_119 gabor_067_alt gabor_135 gabor_153_alt gabor_119 "1_6_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_1900_3000_2150_gabor_patch_orientation_067_135_153_119_target_position_1_3_retrieval_position_3" gabor_circ gabor_circ gabor_153_framed gabor_circ blank blank blank blank fixation_cross_white "1_6_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_153_retrieval_position_3" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 2142 2992 2442 fixation_cross gabor_044 gabor_119 gabor_002 gabor_156 gabor_044_alt gabor_119 gabor_002 gabor_156_alt "1_7_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_2150_3000_2450_gabor_patch_orientation_044_119_002_156_target_position_1_4_retrieval_position_1" gabor_044_framed gabor_circ gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_7_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_044_retrieval_position_1" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 1742 2992 1992 fixation_cross gabor_112 gabor_047 gabor_024 gabor_168 gabor_112_alt gabor_047_alt gabor_024 gabor_168 "1_8_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_1750_3000_2000_gabor_patch_orientation_112_047_024_168_target_position_1_2_retrieval_position_2" gabor_circ gabor_095_framed gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_8_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_095_retrieval_position_2" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 2092 2992 2242 fixation_cross gabor_090 gabor_117 gabor_134 gabor_177 gabor_090_alt gabor_117 gabor_134_alt gabor_177 "1_9_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_2100_3000_2250_gabor_patch_orientation_090_117_134_177_target_position_1_3_retrieval_position_1" gabor_045_framed gabor_circ gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_9_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_045_retrieval_position_1" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 1792 2992 2142 fixation_cross gabor_112 gabor_050 gabor_003 gabor_177 gabor_112 gabor_050_alt gabor_003 gabor_177_alt "1_10_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_1800_3000_2150_gabor_patch_orientation_112_050_003_177_target_position_2_4_retrieval_position_4" gabor_circ gabor_circ gabor_circ gabor_132_framed blank blank blank blank fixation_cross_white "1_10_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_132_retrieval_position_4" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 64 292 292 399 125 1792 2992 2142 fixation_cross gabor_163 gabor_122 gabor_107 gabor_077 gabor_163_alt gabor_122_alt gabor_107 gabor_077 "1_11_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_UncuedRetriev_300_300_399_1800_3000_2150_gabor_patch_orientation_163_122_107_077_target_position_1_2_retrieval_position_4" gabor_circ gabor_circ gabor_circ gabor_077_framed blank blank blank blank fixation_cross_white "1_11_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_UncuedRetriev_retrieval_patch_orientation_077_retrieval_position_4" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 2242 2992 2392 fixation_cross gabor_032 gabor_101 gabor_122 gabor_078 gabor_032 gabor_101_alt gabor_122_alt gabor_078 "1_12_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_2250_3000_2400_gabor_patch_orientation_032_101_122_078_target_position_2_3_retrieval_position_2" gabor_circ gabor_053_framed gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_12_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_053_retrieval_position_2" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 2192 2992 2342 fixation_cross gabor_087 gabor_001 gabor_126 gabor_151 gabor_087_alt gabor_001 gabor_126 gabor_151_alt "1_13_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_2200_3000_2350_gabor_patch_orientation_087_001_126_151_target_position_1_4_retrieval_position_1" gabor_039_framed gabor_circ gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_13_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_039_retrieval_position_1" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 1742 2992 2042 fixation_cross gabor_161 gabor_105 gabor_049 gabor_124 gabor_161 gabor_105_alt gabor_049 gabor_124_alt "1_14_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_1750_3000_2050_gabor_patch_orientation_161_105_049_124_target_position_2_4_retrieval_position_4" gabor_circ gabor_circ gabor_circ gabor_124_framed blank blank blank blank fixation_cross_white "1_14_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_124_retrieval_position_4" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 64 292 292 399 125 1942 2992 2092 fixation_cross gabor_143 gabor_117 gabor_070 gabor_053 gabor_143 gabor_117_alt gabor_070_alt gabor_053 "1_15_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_UncuedRetriev_300_300_399_1950_3000_2100_gabor_patch_orientation_143_117_070_053_target_position_2_3_retrieval_position_1" gabor_143_framed gabor_circ gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_15_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_UncuedRetriev_retrieval_patch_orientation_143_retrieval_position_1" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 2142 2992 2342 fixation_cross gabor_118 gabor_158 gabor_041 gabor_090 gabor_118 gabor_158_alt gabor_041_alt gabor_090 "1_16_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_2150_3000_2350_gabor_patch_orientation_118_158_041_090_target_position_2_3_retrieval_position_3" gabor_circ gabor_circ gabor_041_framed gabor_circ blank blank blank blank fixation_cross_white "1_16_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_041_retrieval_position_3" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 1942 2992 2192 fixation_cross gabor_076 gabor_058 gabor_096 gabor_165 gabor_076 gabor_058_alt gabor_096_alt gabor_165 "1_17_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_1950_3000_2200_gabor_patch_orientation_076_058_096_165_target_position_2_3_retrieval_position_2" gabor_circ gabor_010_framed gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_17_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_010_retrieval_position_2" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 1892 2992 2392 fixation_cross gabor_066 gabor_009 gabor_082 gabor_126 gabor_066 gabor_009_alt gabor_082_alt gabor_126 "1_18_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_1900_3000_2400_gabor_patch_orientation_066_009_082_126_target_position_2_3_retrieval_position_3" gabor_circ gabor_circ gabor_082_framed gabor_circ blank blank blank blank fixation_cross_white "1_18_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_082_retrieval_position_3" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 2042 2992 2392 fixation_cross gabor_001 gabor_153 gabor_024 gabor_075 gabor_001_alt gabor_153 gabor_024_alt gabor_075 "1_19_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_2050_3000_2400_gabor_patch_orientation_001_153_024_075_target_position_1_3_retrieval_position_1" gabor_047_framed gabor_circ gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_19_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_047_retrieval_position_1" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 63 292 292 399 125 2242 2992 2092 fixation_cross gabor_054 gabor_094 gabor_112 gabor_033 gabor_054_alt gabor_094 gabor_112 gabor_033_alt "1_20_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_UncuedRetriev_300_300_399_2250_3000_2100_gabor_patch_orientation_054_094_112_033_target_position_1_4_retrieval_position_3" gabor_circ gabor_circ gabor_162_framed gabor_circ blank blank blank blank fixation_cross_white "1_20_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_UncuedRetriev_retrieval_patch_orientation_162_retrieval_position_3" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 1992 2992 2042 fixation_cross gabor_013 gabor_103 gabor_071 gabor_157 gabor_013 gabor_103 gabor_071_alt gabor_157_alt "1_21_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_2000_3000_2050_gabor_patch_orientation_013_103_071_157_target_position_3_4_retrieval_position_3" gabor_circ gabor_circ gabor_071_framed gabor_circ blank blank blank blank fixation_cross_white "1_21_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_071_retrieval_position_3" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 2092 2992 2242 fixation_cross gabor_018 gabor_108 gabor_088 gabor_051 gabor_018_alt gabor_108_alt gabor_088 gabor_051 "1_22_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_2100_3000_2250_gabor_patch_orientation_018_108_088_051_target_position_1_2_retrieval_position_1" gabor_018_framed gabor_circ gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_22_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_018_retrieval_position_1" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 1892 2992 2392 fixation_cross gabor_113 gabor_141 gabor_176 gabor_027 gabor_113 gabor_141_alt gabor_176_alt gabor_027 "1_23_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_1900_3000_2400_gabor_patch_orientation_113_141_176_027_target_position_2_3_retrieval_position_2" gabor_circ gabor_141_framed gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_23_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_141_retrieval_position_2" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 63 292 292 399 125 1792 2992 2442 fixation_cross gabor_131 gabor_148 gabor_063 gabor_095 gabor_131 gabor_148 gabor_063_alt gabor_095_alt "1_24_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_UncuedRetriev_300_300_399_1800_3000_2450_gabor_patch_orientation_131_148_063_095_target_position_3_4_retrieval_position_2" gabor_circ gabor_009_framed gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_24_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_UncuedRetriev_retrieval_patch_orientation_009_retrieval_position_2" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 2092 2992 2042 fixation_cross gabor_133 gabor_002 gabor_112 gabor_048 gabor_133_alt gabor_002 gabor_112_alt gabor_048 "1_25_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_2100_3000_2050_gabor_patch_orientation_133_002_112_048_target_position_1_3_retrieval_position_3" gabor_circ gabor_circ gabor_161_framed gabor_circ blank blank blank blank fixation_cross_white "1_25_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_161_retrieval_position_3" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 2092 2992 2192 fixation_cross gabor_132 gabor_151 gabor_167 gabor_024 gabor_132_alt gabor_151_alt gabor_167 gabor_024 "1_26_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_2100_3000_2200_gabor_patch_orientation_132_151_167_024_target_position_1_2_retrieval_position_1" gabor_082_framed gabor_circ gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_26_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_082_retrieval_position_1" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 2242 2992 2492 fixation_cross gabor_099 gabor_083 gabor_062 gabor_012 gabor_099_alt gabor_083 gabor_062 gabor_012_alt "1_27_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_2250_3000_2500_gabor_patch_orientation_099_083_062_012_target_position_1_4_retrieval_position_4" gabor_circ gabor_circ gabor_circ gabor_012_framed blank blank blank blank fixation_cross_white "1_27_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_012_retrieval_position_4" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 2142 2992 2192 fixation_cross gabor_045 gabor_162 gabor_130 gabor_072 gabor_045_alt gabor_162 gabor_130 gabor_072_alt "1_28_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_2150_3000_2200_gabor_patch_orientation_045_162_130_072_target_position_1_4_retrieval_position_4" gabor_circ gabor_circ gabor_circ gabor_024_framed blank blank blank blank fixation_cross_white "1_28_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_024_retrieval_position_4" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 2042 2992 2092 fixation_cross gabor_035 gabor_078 gabor_101 gabor_157 gabor_035 gabor_078_alt gabor_101 gabor_157_alt "1_29_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_2050_3000_2100_gabor_patch_orientation_035_078_101_157_target_position_2_4_retrieval_position_2" gabor_circ gabor_078_framed gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_29_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_078_retrieval_position_2" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 1842 2992 2442 fixation_cross gabor_086 gabor_120 gabor_030 gabor_007 gabor_086_alt gabor_120 gabor_030_alt gabor_007 "1_30_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_1850_3000_2450_gabor_patch_orientation_086_120_030_007_target_position_1_3_retrieval_position_1" gabor_136_framed gabor_circ gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_30_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_136_retrieval_position_1" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 2192 2992 2092 fixation_cross gabor_090 gabor_175 gabor_141 gabor_109 gabor_090 gabor_175_alt gabor_141 gabor_109_alt "1_31_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_2200_3000_2100_gabor_patch_orientation_090_175_141_109_target_position_2_4_retrieval_position_2" gabor_circ gabor_125_framed gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_31_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_125_retrieval_position_2" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 64 292 292 399 125 2192 2992 2142 fixation_cross gabor_111 gabor_023 gabor_150 gabor_135 gabor_111 gabor_023_alt gabor_150_alt gabor_135 "1_32_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_UncuedRetriev_300_300_399_2200_3000_2150_gabor_patch_orientation_111_023_150_135_target_position_2_3_retrieval_position_1" gabor_111_framed gabor_circ gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_32_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_UncuedRetriev_retrieval_patch_orientation_111_retrieval_position_1" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 1842 2992 2242 fixation_cross gabor_020 gabor_158 gabor_129 gabor_088 gabor_020 gabor_158 gabor_129_alt gabor_088_alt "1_33_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_1850_3000_2250_gabor_patch_orientation_020_158_129_088_target_position_3_4_retrieval_position_4" gabor_circ gabor_circ gabor_circ gabor_088_framed blank blank blank blank fixation_cross_white "1_33_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_088_retrieval_position_4" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 2142 2992 1992 fixation_cross gabor_084 gabor_007 gabor_113 gabor_033 gabor_084 gabor_007 gabor_113_alt gabor_033_alt "1_34_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_2150_3000_2000_gabor_patch_orientation_084_007_113_033_target_position_3_4_retrieval_position_3" gabor_circ gabor_circ gabor_113_framed gabor_circ blank blank blank blank fixation_cross_white "1_34_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_113_retrieval_position_3" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 1992 2992 2142 fixation_cross gabor_003 gabor_110 gabor_075 gabor_048 gabor_003 gabor_110_alt gabor_075 gabor_048_alt "1_35_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_2000_3000_2150_gabor_patch_orientation_003_110_075_048_target_position_2_4_retrieval_position_4" gabor_circ gabor_circ gabor_circ gabor_093_framed blank blank blank blank fixation_cross_white "1_35_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_093_retrieval_position_4" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 1942 2992 2292 fixation_cross gabor_119 gabor_155 gabor_081 gabor_046 gabor_119 gabor_155_alt gabor_081 gabor_046_alt "1_36_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_1950_3000_2300_gabor_patch_orientation_119_155_081_046_target_position_2_4_retrieval_position_4" gabor_circ gabor_circ gabor_circ gabor_001_framed blank blank blank blank fixation_cross_white "1_36_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_001_retrieval_position_4" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 1792 2992 2442 fixation_cross gabor_130 gabor_041 gabor_103 gabor_068 gabor_130 gabor_041 gabor_103_alt gabor_068_alt "1_37_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_1800_3000_2450_gabor_patch_orientation_130_041_103_068_target_position_3_4_retrieval_position_4" gabor_circ gabor_circ gabor_circ gabor_019_framed blank blank blank blank fixation_cross_white "1_37_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_019_retrieval_position_4" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 63 292 292 399 125 1742 2992 2192 fixation_cross gabor_105 gabor_067 gabor_021 gabor_134 gabor_105 gabor_067 gabor_021_alt gabor_134_alt "1_38_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_UncuedRetriev_300_300_399_1750_3000_2200_gabor_patch_orientation_105_067_021_134_target_position_3_4_retrieval_position_1" gabor_155_framed gabor_circ gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_38_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_UncuedRetriev_retrieval_patch_orientation_155_retrieval_position_1" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 1742 2992 2492 fixation_cross gabor_117 gabor_005 gabor_172 gabor_083 gabor_117 gabor_005_alt gabor_172 gabor_083_alt "1_39_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_1750_3000_2500_gabor_patch_orientation_117_005_172_083_target_position_2_4_retrieval_position_2" gabor_circ gabor_143_framed gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_39_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_143_retrieval_position_2" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 1742 2992 2292 fixation_cross gabor_029 gabor_069 gabor_085 gabor_046 gabor_029 gabor_069_alt gabor_085_alt gabor_046 "1_40_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_1750_3000_2300_gabor_patch_orientation_029_069_085_046_target_position_2_3_retrieval_position_2" gabor_circ gabor_116_framed gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_40_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_116_retrieval_position_2" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 1942 2992 2492 fixation_cross gabor_105 gabor_023 gabor_071 gabor_132 gabor_105 gabor_023_alt gabor_071_alt gabor_132 "1_41_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_1950_3000_2500_gabor_patch_orientation_105_023_071_132_target_position_2_3_retrieval_position_2" gabor_circ gabor_023_framed gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_41_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_023_retrieval_position_2" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 63 292 292 399 125 1942 2992 2342 fixation_cross gabor_172 gabor_066 gabor_083 gabor_133 gabor_172_alt gabor_066 gabor_083_alt gabor_133 "1_42_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_UncuedRetriev_300_300_399_1950_3000_2350_gabor_patch_orientation_172_066_083_133_target_position_1_3_retrieval_position_2" gabor_circ gabor_017_framed gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_42_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_UncuedRetriev_retrieval_patch_orientation_017_retrieval_position_2" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 2242 2992 2042 fixation_cross gabor_064 gabor_030 gabor_099 gabor_169 gabor_064 gabor_030_alt gabor_099_alt gabor_169 "1_43_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_2250_3000_2050_gabor_patch_orientation_064_030_099_169_target_position_2_3_retrieval_position_3" gabor_circ gabor_circ gabor_144_framed gabor_circ blank blank blank blank fixation_cross_white "1_43_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_144_retrieval_position_3" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 2042 2992 2492 fixation_cross gabor_043 gabor_090 gabor_122 gabor_008 gabor_043_alt gabor_090 gabor_122_alt gabor_008 "1_44_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_2050_3000_2500_gabor_patch_orientation_043_090_122_008_target_position_1_3_retrieval_position_3" gabor_circ gabor_circ gabor_169_framed gabor_circ blank blank blank blank fixation_cross_white "1_44_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_169_retrieval_position_3" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 64 292 292 399 125 1892 2992 2242 fixation_cross gabor_164 gabor_095 gabor_074 gabor_035 gabor_164_alt gabor_095_alt gabor_074 gabor_035 "1_45_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_UncuedRetriev_300_300_399_1900_3000_2250_gabor_patch_orientation_164_095_074_035_target_position_1_2_retrieval_position_3" gabor_circ gabor_circ gabor_074_framed gabor_circ blank blank blank blank fixation_cross_white "1_45_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_UncuedRetriev_retrieval_patch_orientation_074_retrieval_position_3" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 1892 2992 2242 fixation_cross gabor_082 gabor_011 gabor_170 gabor_055 gabor_082_alt gabor_011 gabor_170_alt gabor_055 "1_46_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_1900_3000_2250_gabor_patch_orientation_082_011_170_055_target_position_1_3_retrieval_position_3" gabor_circ gabor_circ gabor_125_framed gabor_circ blank blank blank blank fixation_cross_white "1_46_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_125_retrieval_position_3" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 1792 2992 2092 fixation_cross gabor_173 gabor_021 gabor_157 gabor_142 gabor_173 gabor_021_alt gabor_157_alt gabor_142 "1_47_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_1800_3000_2100_gabor_patch_orientation_173_021_157_142_target_position_2_3_retrieval_position_2" gabor_circ gabor_021_framed gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_47_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_021_retrieval_position_2" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 2242 2992 2042 fixation_cross gabor_075 gabor_056 gabor_028 gabor_098 gabor_075 gabor_056_alt gabor_028 gabor_098_alt "1_48_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_2250_3000_2050_gabor_patch_orientation_075_056_028_098_target_position_2_4_retrieval_position_4" gabor_circ gabor_circ gabor_circ gabor_146_framed blank blank blank blank fixation_cross_white "1_48_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_146_retrieval_position_4" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 64 292 292 399 125 1792 2992 1992 fixation_cross gabor_114 gabor_067 gabor_178 gabor_140 gabor_114_alt gabor_067_alt gabor_178 gabor_140 "1_49_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_UncuedRetriev_300_300_399_1800_3000_2000_gabor_patch_orientation_114_067_178_140_target_position_1_2_retrieval_position_4" gabor_circ gabor_circ gabor_circ gabor_140_framed blank blank blank blank fixation_cross_white "1_49_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_UncuedRetriev_retrieval_patch_orientation_140_retrieval_position_4" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 2092 2992 2042 fixation_cross gabor_075 gabor_056 gabor_038 gabor_116 gabor_075 gabor_056_alt gabor_038 gabor_116_alt "1_50_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_2100_3000_2050_gabor_patch_orientation_075_056_038_116_target_position_2_4_retrieval_position_2" gabor_circ gabor_056_framed gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_50_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_056_retrieval_position_2" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 1992 2992 2292 fixation_cross gabor_042 gabor_169 gabor_126 gabor_107 gabor_042 gabor_169_alt gabor_126_alt gabor_107 "1_51_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_2000_3000_2300_gabor_patch_orientation_042_169_126_107_target_position_2_3_retrieval_position_3" gabor_circ gabor_circ gabor_126_framed gabor_circ blank blank blank blank fixation_cross_white "1_51_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_126_retrieval_position_3" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 2042 2992 2342 fixation_cross gabor_154 gabor_081 gabor_049 gabor_032 gabor_154_alt gabor_081_alt gabor_049 gabor_032 "1_52_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_2050_3000_2350_gabor_patch_orientation_154_081_049_032_target_position_1_2_retrieval_position_1" gabor_154_framed gabor_circ gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_52_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_154_retrieval_position_1" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 1842 2992 1992 fixation_cross gabor_059 gabor_103 gabor_129 gabor_173 gabor_059_alt gabor_103_alt gabor_129 gabor_173 "1_53_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_1850_3000_2000_gabor_patch_orientation_059_103_129_173_target_position_1_2_retrieval_position_1" gabor_013_framed gabor_circ gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_53_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_013_retrieval_position_1" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 1742 2992 2142 fixation_cross gabor_134 gabor_150 gabor_044 gabor_064 gabor_134 gabor_150_alt gabor_044 gabor_064_alt "1_54_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_1750_3000_2150_gabor_patch_orientation_134_150_044_064_target_position_2_4_retrieval_position_4" gabor_circ gabor_circ gabor_circ gabor_064_framed blank blank blank blank fixation_cross_white "1_54_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_064_retrieval_position_4" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 1742 2992 2092 fixation_cross gabor_066 gabor_090 gabor_154 gabor_120 gabor_066 gabor_090_alt gabor_154 gabor_120_alt "1_55_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_1750_3000_2100_gabor_patch_orientation_066_090_154_120_target_position_2_4_retrieval_position_2" gabor_circ gabor_041_framed gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_55_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_041_retrieval_position_2" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 1992 2992 1992 fixation_cross gabor_175 gabor_112 gabor_154 gabor_068 gabor_175_alt gabor_112_alt gabor_154 gabor_068 "1_56_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_2000_3000_2000_gabor_patch_orientation_175_112_154_068_target_position_1_2_retrieval_position_1" gabor_130_framed gabor_circ gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_56_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_130_retrieval_position_1" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 64 292 292 399 125 2192 2992 2442 fixation_cross gabor_168 gabor_052 gabor_115 gabor_083 gabor_168 gabor_052_alt gabor_115_alt gabor_083 "1_57_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_UncuedRetriev_300_300_399_2200_3000_2450_gabor_patch_orientation_168_052_115_083_target_position_2_3_retrieval_position_4" gabor_circ gabor_circ gabor_circ gabor_083_framed blank blank blank blank fixation_cross_white "1_57_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_UncuedRetriev_retrieval_patch_orientation_083_retrieval_position_4" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 2092 2992 2292 fixation_cross gabor_028 gabor_097 gabor_143 gabor_061 gabor_028_alt gabor_097 gabor_143_alt gabor_061 "1_58_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_2100_3000_2300_gabor_patch_orientation_028_097_143_061_target_position_1_3_retrieval_position_3" gabor_circ gabor_circ gabor_007_framed gabor_circ blank blank blank blank fixation_cross_white "1_58_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_007_retrieval_position_3" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 2142 2992 2492 fixation_cross gabor_145 gabor_090 gabor_069 gabor_110 gabor_145 gabor_090 gabor_069_alt gabor_110_alt "1_59_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_2150_3000_2500_gabor_patch_orientation_145_090_069_110_target_position_3_4_retrieval_position_3" gabor_circ gabor_circ gabor_020_framed gabor_circ blank blank blank blank fixation_cross_white "1_59_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_020_retrieval_position_3" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 1842 2992 2392 fixation_cross gabor_116 gabor_080 gabor_161 gabor_052 gabor_116_alt gabor_080_alt gabor_161 gabor_052 "1_60_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_1850_3000_2400_gabor_patch_orientation_116_080_161_052_target_position_1_2_retrieval_position_2" gabor_circ gabor_080_framed gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_60_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_080_retrieval_position_2" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 1842 2992 2442 fixation_cross gabor_112 gabor_050 gabor_073 gabor_005 gabor_112_alt gabor_050 gabor_073 gabor_005_alt "1_61_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_1850_3000_2450_gabor_patch_orientation_112_050_073_005_target_position_1_4_retrieval_position_1" gabor_112_framed gabor_circ gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_61_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_112_retrieval_position_1" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 63 292 292 399 125 2192 2992 2292 fixation_cross gabor_097 gabor_039 gabor_157 gabor_118 gabor_097_alt gabor_039_alt gabor_157 gabor_118 "1_62_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_UncuedRetriev_300_300_399_2200_3000_2300_gabor_patch_orientation_097_039_157_118_target_position_1_2_retrieval_position_4" gabor_circ gabor_circ gabor_circ gabor_068_framed blank blank blank blank fixation_cross_white "1_62_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_UncuedRetriev_retrieval_patch_orientation_068_retrieval_position_4" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 2242 2992 2392 fixation_cross gabor_101 gabor_034 gabor_057 gabor_082 gabor_101_alt gabor_034 gabor_057 gabor_082_alt "1_63_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_2250_3000_2400_gabor_patch_orientation_101_034_057_082_target_position_1_4_retrieval_position_1" gabor_146_framed gabor_circ gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_63_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_146_retrieval_position_1" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 2192 2992 2342 fixation_cross gabor_107 gabor_025 gabor_043 gabor_180 gabor_107 gabor_025_alt gabor_043_alt gabor_180 "1_64_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_2200_3000_2350_gabor_patch_orientation_107_025_043_180_target_position_2_3_retrieval_position_3" gabor_circ gabor_circ gabor_043_framed gabor_circ blank blank blank blank fixation_cross_white "1_64_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_043_retrieval_position_3" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 1792 2992 2492 fixation_cross gabor_064 gabor_046 gabor_170 gabor_102 gabor_064_alt gabor_046 gabor_170 gabor_102_alt "1_65_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_1800_3000_2500_gabor_patch_orientation_064_046_170_102_target_position_1_4_retrieval_position_1" gabor_064_framed gabor_circ gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_65_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_064_retrieval_position_1" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 61 292 292 399 125 2142 2992 1992 fixation_cross gabor_146 gabor_165 gabor_078 gabor_018 gabor_146 gabor_165 gabor_078_alt gabor_018_alt "1_66_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_300_300_399_2150_3000_2000_gabor_patch_orientation_146_165_078_018_target_position_3_4_retrieval_position_3" gabor_circ gabor_circ gabor_127_framed gabor_circ blank blank blank blank fixation_cross_white "1_66_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_CuedRetrieval_retrieval_patch_orientation_127_retrieval_position_3" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 1842 2992 2242 fixation_cross gabor_121 gabor_101 gabor_171 gabor_060 gabor_121 gabor_101_alt gabor_171_alt gabor_060 "1_67_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_1850_3000_2250_gabor_patch_orientation_121_101_171_060_target_position_2_3_retrieval_position_3" gabor_circ gabor_circ gabor_171_framed gabor_circ blank blank blank blank fixation_cross_white "1_67_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_171_retrieval_position_3" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 63 292 292 399 125 2042 2992 2192 fixation_cross gabor_064 gabor_126 gabor_048 gabor_016 gabor_064_alt gabor_126 gabor_048 gabor_016_alt "1_68_Encoding_Working_Memory_MEG_Salient_Uncued_DoChange_UncuedRetriev_300_300_399_2050_3000_2200_gabor_patch_orientation_064_126_048_016_target_position_1_4_retrieval_position_3" gabor_circ gabor_circ gabor_094_framed gabor_circ blank blank blank blank fixation_cross_white "1_68_Retrieval_Working_Memory_MEG_Salient_Uncued_DoChange_UncuedRetriev_retrieval_patch_orientation_094_retrieval_position_3" 2 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 62 292 292 399 125 1842 2992 2292 fixation_cross gabor_028 gabor_156 gabor_135 gabor_048 gabor_028 gabor_156_alt gabor_135_alt gabor_048 "1_69_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_300_300_399_1850_3000_2300_gabor_patch_orientation_028_156_135_048_target_position_2_3_retrieval_position_2" gabor_circ gabor_156_framed gabor_circ gabor_circ blank blank blank blank fixation_cross_white "1_69_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_CuedRetrieval_retrieval_patch_orientation_156_retrieval_position_2" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
42 64 292 292 399 125 1942 2992 2042 fixation_cross gabor_141 gabor_119 gabor_089 gabor_164 gabor_141 gabor_119_alt gabor_089_alt gabor_164 "1_70_Encoding_Working_Memory_MEG_Salient_Uncued_NoChange_UncuedRetriev_300_300_399_1950_3000_2050_gabor_patch_orientation_141_119_089_164_target_position_2_3_retrieval_position_4" gabor_circ gabor_circ gabor_circ gabor_164_framed blank blank blank blank fixation_cross_white "1_70_Retrieval_Working_Memory_MEG_Salient_Uncued_NoChange_UncuedRetriev_retrieval_patch_orientation_164_retrieval_position_4" 1 45.96 45.96 -45.96 45.96 -45.96 -45.96 45.96 -45.96;
};
# baselinePost (at the end of the session)
trial {
picture {
box frame1; x=0; y=0;
box frame2; x=0; y=0;
box background; x=0; y=0;
bitmap fixation_cross_black; x=0; y=0;
};
time = 0;
duration = 5000;
code = "BaselinePost";
port_code = 92;
}; |
18a7016045f70c3f961ab0537988b9423e425d18 | 2e676e3b1cebfbb9d20f9b935ceacd507c57d36a | /Octave/octave-4.2.1/share/octave/4.2.1/etc/tests/fixed/while.tst | f205706fe2e5052afc8206f4addacd4e54b7e957 | [] | no_license | vohrahul/ML-ang-coursera | 239469e763b290aa178b7aa8a86eda08e4e7f4be | 4c24fd2ecfb9f3de7df15e3a9f75627f782f9915 | refs/heads/master | 2022-12-28T03:45:54.810173 | 2020-10-16T12:33:25 | 2020-10-16T12:33:25 | 304,620,441 | 1 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 1,806 | tst | while.tst | ## Copyright (C) 2006-2017 John W. Eaton
##
## This file is part of Octave.
##
## Octave is free software; you can redistribute it and/or modify it
## under the terms of the GNU General Public License as published by
## the Free Software Foundation; either version 3 of the License, or (at
## your option) any later version.
##
## Octave is distributed in the hope that it will be useful, but
## WITHOUT ANY WARRANTY; without even the implied warranty of
## MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU
## General Public License for more details.
##
## You should have received a copy of the GNU General Public License
## along with Octave; see the file COPYING. If not, see
## <http://www.gnu.org/licenses/>.
%!test
%! i = 0;
%! while (eye (2))
%! i++;
%! __printf_assert__ ("%d\n", i);
%! end # "end" is part of test, check not using "endwhile"
%! assert (__prog_output_assert__ (""));
%!test
%! i = 5;
%! while (--i)
%! __printf_assert__ ("%d", i);
%! endwhile
%! __printf_assert__ ("\n");
%! assert (__prog_output_assert__ ("4321"));
%!test
%! i = 5;
%! while (i)
%! i--;
%! __printf_assert__ ("%d", i);
%! endwhile
%! __printf_assert__ ("\n");
%! assert (__prog_output_assert__ ("43210"));
%!test
%! i = 0;
%! while (i++ < 20)
%! if (i > 2)
%! break;
%! endif
%! __printf_assert__ ("%d", i);
%! endwhile
%! __printf_assert__ ("\n");
%! assert (__prog_output_assert__ ("12"));
%!test
%! i = 0;
%! while (++i < 5)
%! if (i < 3)
%! continue;
%! endif
%! __printf_assert__ ("%d", i);
%! endwhile
%! __printf_assert__ ("\n");
%! assert (__prog_output_assert__ ("34"));
%% test parsing of single-quoted character string appearing immediately
%% after a while condition.
%!test
%! i = 0;
%! while (++i < 5)
%! 'foo';
%! endwhile
%! assert (i, 5);
|
c1411d3f79ff29252dad7c690a2a7ccff344f9e6 | 449d555969bfd7befe906877abab098c6e63a0e8 | /3472/CH27/EX27.8/Example27_8.sce | 9e5bfe0231e0810455e4201434bc75a598fda944 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 1,313 | sce | Example27_8.sce | // A Texbook on POWER SYSTEM ENGINEERING
// A.Chakrabarti, M.L.Soni, P.V.Gupta, U.S.Bhatnagar
// DHANPAT RAI & Co.
// SECOND EDITION
// PART III : SWITCHGEAR AND PROTECTION
// CHAPTER 1: SYMMETRICAL SHORT CIRCUIT CAPACITY CALCULATIONS
// EXAMPLE : 1.8 :
// Page number 472
clear ; clc ; close ; // Clear the work space and console
// Given data
X_d_st = 0.2 // Sub-transient reactance(p.u)
X_d_t = 0.4 // Transient reactance(p.u)
X_d = 1.0 // Direct axis reactance(p.u)
I_pu = 1.0 // Load current(p.u)
PF = 0.80 // Lagging power factor
// Calculations
V = 1.0 // Terminal voltage(p.u)
sin_phi = (1-PF**2)**0.5
I = I_pu*(PF-%i*sin_phi) // Load current(p.u)
E_st = V+%i*I*X_d_st // Voltage behind sub-transient reactance(p.u)
E_t = V+%i*I*X_d_t // Voltage behind transient reactance(p.u)
E = V+%i*I*X_d // Voltage behind direct axis reactance(p.u)
// Results
disp("PART III - EXAMPLE : 1.8 : SOLUTION :-")
printf("\nVoltage behind sub-transient reactance = %.2f∠%.2f° p.u", abs(E_st),phasemag(E_st))
printf("\nVoltage behind transient reactance = %.2f∠%.2f° p.u", abs(E_t),phasemag(E_t))
printf("\nVoltage behind direct axis reactance, E = %.2f∠%.2f° p.u", abs(E),phasemag(E))
|
073ca1bfa289d91248ad6f232850827163b3ddf4 | 449d555969bfd7befe906877abab098c6e63a0e8 | /503/CH9/EX9.11/ch9_11.sci | 59899d2bd16bf66770fffb19d1508f954a3ed465 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 538 | sci | ch9_11.sci | //to find starting current and torque, necessary exteranl resistance and corresponding starting torque
clc;
f=50;
R2=.1;
X2=2*%pi*f*3.61*10^-3;
a=3.6;
R22=a^2*R2;
X22=a^2*X2;
V=3000;
n_s=1000;
w_s=2*%pi*n_s/60;
I_s=(V/sqrt(3))/sqrt(R22^2+X22^2);disp(I_s,'starting current(A)');
T_s=(3/w_s)*(V/sqrt(3))^2*R22/(R22^2+X22^2);disp(T_s,'torque(Nm)');
Iss=30;
Rext=sqrt(((V/sqrt(3)/Iss)^2-X22^2)-R22);
disp(Rext,'external resistance(ohm)');
T_s=(3/w_s)*(V/sqrt(3))^2*(R22+Rext)/((R22+Rext)^2+X22^2);disp(T_s,'torque(Nm)');
|
f0fae7da2224a74b39558e40a5727dc8e4830088 | 449d555969bfd7befe906877abab098c6e63a0e8 | /1598/CH4/EX4.5/ex4_5.sce | 39ac0cfcb6a5ce729a573deec93728f675d6c03c | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 317 | sce | ex4_5.sce | clc;
m=9*10^-31; //mass of electron in kg
q=-3.2*10^-7; //charge in C
e=-1.6*10^-19; //charge on electron in C
n=(q/e); //calculating n
M=n*m; //calculating mass transfered
disp(n,"no. of electrons = "); //displaying result
disp(M,"Mass transfered to polythene in kg = "); //displaying result |
4c9eb08d73c55de5b1c2f98d788af121fdd38c2f | 449d555969bfd7befe906877abab098c6e63a0e8 | /3472/CH27/EX27.11/Example27_11.sce | e74e57098a9fd9f7d8b2655a5752505408899408 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 1,607 | sce | Example27_11.sce | // A Texbook on POWER SYSTEM ENGINEERING
// A.Chakrabarti, M.L.Soni, P.V.Gupta, U.S.Bhatnagar
// DHANPAT RAI & Co.
// SECOND EDITION
// PART III : SWITCHGEAR AND PROTECTION
// CHAPTER 1: SYMMETRICAL SHORT CIRCUIT CAPACITY CALCULATIONS
// EXAMPLE : 1.11 :
// Page number 472-473
clear ; clc ; close ; // Clear the work space and console
// Given data
X_d_st_G = 0.15 // Sub-transient reactance of generator(p.u)
X_d_st_M = 0.45 // Sub-transient reactance of motor(p.u)
X = 0.10 // Leakage reactance of transformer(p.u)
V = 0.9 // Terminal voltage of the generator(p.u)
I_G = 1.0 // Output current of the generator(p.u)
PF = 0.8 // Power factor of the load
// Calculations
sin_phi = (1-PF**2)**0.5
I = I_G*(PF+%i*sin_phi) // Load current(p.u)
E_st_G = V+%i*I*X_d_st_G // Sub-transient voltage of the generator(p.u)
E_st_M = V-%i*I*X_d_st_M // Sub-transient voltage of the motor(p.u)
I_st_g = E_st_G/(%i*(X_d_st_G+X)) // Sub-transient current in the generator at fault(p.u)
I_st_m = E_st_M/(%i*(X_d_st_M-X)) // Sub-transient current in the motor at fault(p.u)
// Results
disp("PART III - EXAMPLE : 1.11 : SOLUTION :-")
printf("\nCase(a): Sub-transient current in the fault in generator = %.3f∠%.3f° p.u", abs(I_st_g),phasemag(I_st_g))
printf("\nCase(b): Sub-transient current in the fault in motor = %.3f∠%.2f° p.u \n", abs(I_st_m),180+phasemag(I_st_m))
printf("\nNOTE: ERROR: Sub-transient reactance of motor is 0.45 p.u & not 0.35 p.u as mentioned in textbook statement")
|
e000a473b4be09f163eb0a6b1edcac61604cbc5e | da5b40d917ec2982828bd9bdf06b18b7bf189f26 | /sim/scripts/00_recycleIdeal.tst | bb3dbb2aacfe03bdeb7158043947b663930fbb6c | [] | no_license | psy007/NNPC-CHEMICAL-SIM- | 4bddfc1012e0bc60c5ec6307149174bcd04398f9 | 8fb4c90180dc96be66f7ca05a30e59a8735fc072 | refs/heads/master | 2020-04-12T15:37:04.174834 | 2019-02-06T10:10:20 | 2019-02-06T10:10:20 | 162,587,144 | 1 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 2,316 | tst | 00_recycleIdeal.tst | # A simple recycle test
# set up thermo - the name can be anything, I just use
# 'thermo' for convenience. Essentially the rhs causes
# a thermo package to be created and assigned to the unit op
# owning the name thermo - in the case the base flowsheet
# Also note that for now spaces are needed around the operators (= + etc)
# A further also is that case is always significant
$thermo = VirtualMaterials.IdealLiquid/Ideal/HC
/ -> $thermo
thermo + METHANOL ETHANOL
units SI
# Add a stream
# for now creating a unit op requires module.class(), but this
# will be stream lined in the future
stream = Stream.Stream_Material()
# Make the stream In port current to save typing
# You can use cd (named because it is similar to change directory in
# Unix and DOS) to sub objects in this case first to the unit op stream
# and then to its port In. This is just a typing convenience as everything
# could be done from the top level with full names i.e. stream.In.T = 360.15
cd stream.In
# Mole fractions can be enter indivually (Fraction.METHANOL = .25) or all
# together as below.
Fraction = .5 .5
VapFrac = 0.4
T = 300 K
MoleFlow = 3000
# Now create a recycle stream
cd / # return to top level - only place a slash is used
recycle = Stream.Stream_Material()
cd recycle.In
# Estimate the values in the stream
# Estimates use the ~= operator in place of the normal = which
# fixes values
T ~= 460.15 K
P ~= 715
MoleFlow ~= 300
Fraction # any object without an operator displays itself - here to get order
Fraction ~= 0 .5
. # a dot represents the current obj for display purposes
# add a mixer to combine the first stream with the recycle
cd /
mixer = Mixer.Mixer()
# ports are connected with the -> operator. They would be disconnected
# by having an empty rhs. Similarly "stream.In.T =" would remove any value
# for the stream In port Temperature
stream.Out -> mixer.In0
recycle.Out -> mixer.In1
mixer.Out
# add a separator
flash = Flash.SimpleFlash()
mixer.Out -> flash.In
# split the liquid from the flash
splitter = Split.Splitter()
flash.Liq0 -> splitter.In
# set the flow in one of the splitter outlets
splitter.Out1.MoleFlow = 200
# close the recycle
splitter.Out1 -> recycle.In
# All done - check some streams
recycle.Out
splitter.Liq0
#splitter.Liq0.Out
splitter.Out0
flash.In
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d343a8b7252e64529f4220c62f57010ec5fcda6f | 449d555969bfd7befe906877abab098c6e63a0e8 | /1793/CH15/EX15.5/15Q5.sce | d297656c358cb583f73a8c769d2916553fbb54ba | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 150 | sce | 15Q5.sce | clc
Fs=1
b=56
Kh=0.25
M=3.66
Cu=500
G=100
Hc=Cu*M/G
printf('a)The maximum depth = %f ft\n',Hc)
Fs=2
H=Cu*M/(G*Fs)
printf(' b)H= %f ft',H)
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597edeeeeb07eb246d94c2eecacc962b48bc291d | 99b4e2e61348ee847a78faf6eee6d345fde36028 | /Toolbox Test/icceps/icceps4.sce | 89360ff602a326d889a589750777c0508dc6ec4d | [] | no_license | deecube/fosseetesting | ce66f691121021fa2f3474497397cded9d57658c | e353f1c03b0c0ef43abf44873e5e477b6adb6c7e | refs/heads/master | 2021-01-20T11:34:43.535019 | 2016-09-27T05:12:48 | 2016-09-27T05:12:48 | 59,456,386 | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 257 | sce | icceps4.sce | //check o/p when the i/p arg nd is negative
xhat=[0.1 .2 .3 .4 .5];
nd=-4;
y=icceps(xhat,nd);
disp(y);
//output
// column 1 to 3
//
// 0.8382767 0.9046584 0.9513608
//
// column 4 to 5
//
// 1.1333049 0.6540882
//
//
|
695e7c285bc1a26cceda24fce1c1ffce8c2cfd1d | 449d555969bfd7befe906877abab098c6e63a0e8 | /1370/CH4/EX4.9/Exp4_9.sce | f44cedef7744863386532f6eea7fda6a5770b8c2 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 918 | sce | Exp4_9.sce | //Example 4.9
clc
disp("P = 10, N_a = 600 r.p.m, slots = 90")
disp("phi = 16 mWb, E_line = 11 kW")
f=6000/120
format(3)
disp("N_s = 120f / P")
disp(f,"Therefore, f(in Hz) =")
eph=(11*10^3)/sqrt(3)
format(9)
disp(eph,"For star connection, E_ph(in V) = E_line/sqrt(3) =")
disp("Now E_ph = 4.44*K_c*K_d*phi*f*T_ph")
disp("K_c = 1 as no information about short pitching is given")
n=90/10
disp(n,"n = slots/pole =")
m=9/3
disp(m,"m = slots/pole/phase = n/3 =")
beta=180/9
disp(beta,"beta = slot angle = 180/n =")
kd=sind(30)/(3*sind(10))
format(7)
disp(kd,"Therefore, K_d = sin(m*beta/2) / m*sin(beta/2) =")
disp("Therefore, 6350.853 = 4.44*1*0.9598*16*10^-3*50*T_ph")
tph=6350.853/(4.44*1*0.9598*16*50*10^-3)
format(5)
disp(tph,"Therefore, T_ph =")
zph=2*1862
disp(zph,"Therefore, Z_ph = 2*T_ph =")
disp("These are armature conductors per phase required to be connected in series.")
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64cc3cfc6adcf8329ffb02a6e141743da45c125b | bbf84038a44646a2fcb96b7d840d8b4f721e93bd | /Reduced cluster size.sce | 054ff0c17ebbe4ae09f584ebb7c40ee21d3f660b | [] | no_license | Dhwaninaik22/SCILAB | 2e1f685572ef4868792391e3ec187cf1a2e946bb | e954a2bd9452d6363cbe16d480858cc98ea2dca4 | refs/heads/main | 2023-06-25T23:19:06.513029 | 2021-07-28T16:34:47 | 2021-07-28T16:34:47 | 390,406,576 | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 467 | sce | Reduced cluster size.sce | Asys=4200//area of system
Acell=12//area of cell
N=1001
K=7
Acl=K*Acell//area of cluster
M=Asys/Acl//no. of clusters
disp(M,'no. of clusters')
J=N/K//cell capacity
disp(J,'cell capacity in channels/cell')
C=N*M//system capacity
disp(C,'the system capacity in no. of channels')
k=4
acl=k*Acell
m=Asys/acl
m1=floor(m)
disp(m1,'no. of clusters for reduced cluster size')
c=N*m1
disp(c,'new system capacity for reduced cluster size in no. of channels')
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e62fd8cf727ba7c1276d46041a59c9870f2ccdd5 | 449d555969bfd7befe906877abab098c6e63a0e8 | /1379/CH8/EX8.1.4/example8_4.sce | 05edf1a1246519fc65bca70fd249ec19b3d0183c | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 979 | sce | example8_4.sce |
//exapple 8.4
clc; funcprot(0);
// Initialization of Variable
t1=3*60;//time 3min
t2=12*60;//time 12min
t3=5*60;//time 5min
P=45*1000;//pressure at t1&t2
P2=85*1000;//pres. at t3
a=1.86;//area
mu=1.29/1000;
c=11.8;
V1=5.21/1000;//volume at t1
V2=17.84/1000;//volume at t2
V3=10.57/1000;//volume at t3
//calculation
b=[t1;t2];
A=[mu*c/2/a^2/P*V1^2 V1/P;mu*c/2/a^2/P*V2^2 V2/P];
x=A\b;
r45=x(1,1);
r85=(t3-x(2,1)*V3/P2)*2*a^2*P2/V3^2/mu/c;
n=log(r45/r85)/log(45/85);
rbar=r45/(1-n)/(45*1000)^n;
r78=rbar*(1-n)*(78*1000)^n;
//part1
//polynomial in V as a1x^2+bx+c1=0
c1=90*60;//time at 90
Pt=78*1000;//Pt=pressure at time t=90
r78=round(r78/10^12)*10^12;
a1=r78*mu/a^2/Pt*c/2;
b=x(2,1)/Pt;
y=poly([-c1 b a1],'V1','coeff');
V1=roots(y);
disp(V1(2),"Volume at P=90kPa in (m^3):");
//part2
Pt=45*1000;
c1=90*60;
a1=r45*mu/a^2/Pt*c/2;
b=x(2,1)/Pt;
y=poly([-c1 b a1],'V1','coeff');
V1=roots(y);
disp(V1(2),"Volume at p=45kPa in (m^3):");
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425252aadd15d02fe480b8b0003975654afc1574 | 449d555969bfd7befe906877abab098c6e63a0e8 | /2495/CH1/EX1.5.1/Ex1_5_1.sce | f57a4369345b0c731cbfa17ff6806d4222a63d91 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 647 | sce | Ex1_5_1.sce | clear ;
clc ;
T1 = 234.5 ;// Temperature in K
P = 1 ; // Pressure in atm
rho1 = 14.19 // Density of solid Hg in g/(cm^3)
rho2 = 13.70 // Density of liquid Hg in g/(cm^3)
V = 200.59 // volume of liquid and solid in g/mol
delV = ((V/rho2)-(V/rho1))*(10^-3)// in dm^3/mol
delTdelP = 0.0051 // K/atm
R1 = 8.314 // in J
R2 = 0.082 // in (dm)^3/atm
delH = ((delV*T1)/(delTdelP))*(R1/R2)*10^-3;//molar heat of fusion in kJ/mol
printf('delH = %.3f (KJ)/mol',delH)
T2 = 273// in K
delP = (delH*(R2/R1)*(T2-T1))/(delV*T1)*10^3;//pressure required to raise melting point to T2 in atm
printf('\ndelP = %d atm ',delP)
//Example in page 10
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1fd52e5132b2a15e4d92da2ed21ad01f026994d2 | 449d555969bfd7befe906877abab098c6e63a0e8 | /551/CH8/EX8.6/6.sce | 44ad8935989f8f7e9d055a901cd24ac49cdc5e55 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 291 | sce | 6.sce | clc
d=2.5; //m; diameter
V1=4/3*%pi*(d/2)^3; //volume of each sphere
T1=298; //K
T2=298; //K
m1=16; //kg
m2=8; //kg
V=2*V1; //total volume
m=m1+m2;
R=287; //kJ/kg K
p=m*R*T1/V/10^5; //bar
disp("pressure in the spheres when the system attains equilibrium=")
disp(p)
disp("bar") |
d3d4f93f955fb2695e47b2726c93af3987e147fc | 449d555969bfd7befe906877abab098c6e63a0e8 | /1847/CH7/EX7.2/Ch07Ex2.sce | 503c1ac4d9275f26b12c8ff5815c68293db5138e | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 777 | sce | Ch07Ex2.sce | // Scilab Code Ex7.2:: Page-7.8 (2009)
clc; clear;
n1 = 1.50; // Refractive index of core material of fibre
n2 = 1.47; // Refractive index of cladding material of fibre
phi_C = asind(n2/n1); // Critical angle of optical fibre, degrees
NA = sqrt(n1^2-n2^2); // Numerical aperture for the fibre
theta_Q = asind(sqrt(n1^2-n2^2)); // Acceptance angle of optical fibre, degrees
printf("\nThe critical angle of optical fibre = %4.1f degrees", phi_C);
printf("\nThe numerical aperture for the fibre = %5.3f", NA);
printf("\nThe angle of acceptance cone = %5.1f degrees", theta_Q);
// Result
// The critical angle of optical fibre = 78.5 degrees
// The numerical aperture for the fibre = 0.298
// The angle of acceptance cone = 17.4 degrees
|
05c5f97256cd07e07903fd2273fdf3c7f5cb1512 | a62e0da056102916ac0fe63d8475e3c4114f86b1 | /set8/s_Engineering_Economics_R._Panneerselvam_1682.zip/Engineering_Economics_R._Panneerselvam_1682/CH9/EX9.2/Exa9_2.sce | 8d3787129d4ad7f05531fd2a8baea7075e0bb044 | [] | no_license | hohiroki/Scilab_TBC | cb11e171e47a6cf15dad6594726c14443b23d512 | 98e421ab71b2e8be0c70d67cca3ecb53eeef1df6 | refs/heads/master | 2021-01-18T02:07:29.200029 | 2016-04-29T07:01:39 | 2016-04-29T07:01:39 | null | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 285 | sce | Exa9_2.sce | errcatch(-1,"stop");mode(2);//Exa 9.2
;
;
//Given data :
P=100000;//in Rs
F=20000;//in Rs
n=8;//in years
D5=(P-F)/n;//in Rs.
disp(D5,"D5 in Rs. : ");
disp("(This is independent of the time period)");
t=5;//in years
Bt=P-t*(P-F)/n;//in Rs
disp(Bt,"B5 in Rs. : ")
exit();
|
09ee7ed34af697df8fe5ec8a9b742dcee4d0a1e9 | 449d555969bfd7befe906877abab098c6e63a0e8 | /1847/CH3/EX3.23/Ch03Ex23.sce | 7254a98c0700eb4c5e6e8769303d94d783f3712b | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 706 | sce | Ch03Ex23.sce | // Scilab Code Ex3.23:: Page-3.45 (2009)
clc; clear;
lambda = 5500e-008; // Wavelength of light used, cm
N = 15000; // No. of lines per inch of grating, lines/inch
a_plus_b = 2.54/N; // Grating element, cm
n = 1; // Order of diffraction for principal maxima
// As (a+b)*sin(theta_n) = n*lambda and for maximum possible order of spectra sin(theta_n) = 1
// So (a+b) = n*lambda, solving for n
n = (a_plus_b)/lambda; // The highest order spectrum which can be seen in monochromatic light
printf("\nThe highest order spectrum which can be seen in monochromatic light = %d", n);
// Result
// The highest order spectrum which can be seen in monochromatic light = 3
|
dd9d443f4d144a9261f1284a9656585a3ca06bc9 | 8a2fe77cfeb71c00f74b267d5f024b9f8476a5c5 | /nand2tetris/projects/01/Or8Way.tst | aef561ddf1ab572bde61bbcd8e7a244ffb209db8 | [
"MIT"
] | permissive | kejadlen/katas | 3919d4e3f3943edd05c7e93ebea0566c4bb81a0d | cf7bef5b3477e7062d413dcfc5d01100557c1b2a | refs/heads/master | 2023-04-11T04:54:15.703636 | 2022-12-09T04:08:09 | 2022-12-09T04:09:06 | 196,322,880 | 0 | 0 | MIT | 2023-04-03T19:28:46 | 2019-07-11T05:02:10 | Ruby | UTF-8 | Scilab | false | false | 439 | tst | Or8Way.tst | // This file is part of www.nand2tetris.org
// and the book "The Elements of Computing Systems"
// by Nisan and Schocken, MIT Press.
// File name: projects/01/Or8Way.tst
load Or8Way.hdl,
output-file Or8Way.out,
compare-to Or8Way.cmp,
output-list in%B2.8.2 out%B2.1.2;
set in %B00000000,
eval,
output;
set in %B11111111,
eval,
output;
set in %B00010000,
eval,
output;
set in %B00000001,
eval,
output;
set in %B00100110,
eval,
output;
|
7ee047d3e2bfae98dd4a17ff5710fbd67b01d5a7 | 449d555969bfd7befe906877abab098c6e63a0e8 | /1301/CH2/EX2.5/ex2_5.sce | a834d00b2e99c40d3f6a5af35c7e2d6f623a2938 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 120 | sce | ex2_5.sce | clc;
s=1000; //distance in mile
v=400+120; //velocity in mile/hr
disp(s/v,"Time in hr = "); //using t=s/v |
91f33a19a7bd2ae461fc6d991cf0bad82e2e14cc | 449d555969bfd7befe906877abab098c6e63a0e8 | /3020/CH21/EX21.7/ex21_7.sce | f743ac6810d45b4d67fccdab29fcbe0c5ce760ef | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 446 | sce | ex21_7.sce | clc;
clear all;
er=80;//relative permittivity
C=2e-6;//the capacitance
V=1000;//applied voltage
E1=C*V^2/2;//energy stored in the capacitor
C0=C/er;//capacitance of the capacitor when the dielectric is removed
E2=C0*V^2/2;//energy stored in capacitor with vacume as dielectric
c=E1-E2;//'energy stored in polarissing the capacitor
disp('J',E1,'energy stored in the capacitor')
disp('J',c,'energy stored in polarissing the capacitor:')
|
de5044c3e63a595b37477fd1d0336c301872e912 | 449d555969bfd7befe906877abab098c6e63a0e8 | /260/CH14/EX14.6/14_6.sce | 5483e4bf158dfe2b5b866624fab4fa181131a8e7 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 452 | sce | 14_6.sce | //Eg-14.6
//pg-590
clear
clc
close()
a = [6 -6 1];
exec graeffe.sci
q = graeffe(a,10^-6);
x0 = 0;
x1 = q(2);
x2 = q(1);
x3 = 1;
P = [1 x0 x0^2 x0^3;1 x1 x1^2 x1^3;1 x2 x2^2 x2^3;1 x3 x3^2 x3^3];
Q = [0 1 2*x0 3*x0^2;0 1 2*x1 3*x1^2;0 1 2*x2 3*x2^2;0 1 2*x3 3*x3^2];
R = [0 0 2 6*x0;0 0 2 6*x1;0 0 2 6*x2;0 0 2 6*x3];
A = Q*inv(P);
B = R*inv(P);
printf('\nThe matrix A is \n')
disp(A)
printf('The matrix B is \n')
disp(B) |
84b602334866f05ef769b839d142a986fa4f3e92 | 54cca39cd1cf7f62b001c8a4d64dcc3d29e3cb4e | /CentralLimitTheorem/randomwalk.sce | 7b931c2131cc593bf775ae854a38ed902fc7d9d3 | [] | no_license | hamling-ling/NumericalResearches | d2487c2566c24ba3dc674e7e17f1745c1020d542 | a824357d7650d3ed86220f1315ee37e577285a7d | refs/heads/master | 2021-01-25T08:36:58.455319 | 2015-04-22T15:17:21 | 2015-04-22T15:17:21 | 7,775,139 | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 371 | sce | randomwalk.sce | clear;
// sampling num
samplenum=500
// number of repetition
repeat=1000;
R=grand(repeat,samplenum,'uin',0,1);
R=1-R*2;
// avarage of repetition
X=sum(R,'c');
//plot2d(X);
xmin=-samplenum/10;
xmax=samplenum/10;
param=[xmin:1:xmax];
histplot(param,X)
n=repeat;
p=1/2;
avg=0;
s=sqrt(n*p*(1-p))
x=[-50:0.05:50];
plot(x,(1/(s*sqrt(2*%pi)))*exp(-((avg-x).^2)/(2*s^2)));
|
5ebd7757dc0749dbadc8ac9c03c5c9004333beb0 | 449d555969bfd7befe906877abab098c6e63a0e8 | /2342/CH5/EX5.24/EX5_24.sce | d8b9c120141d9f7924ba8a9a73357b4e35f52531 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 839 | sce | EX5_24.sce | // Exa 5.24
format('v',5)
clc;
clear;
close;
// Given data
kn= 0.5;// in mA/V^2
V_T= 1;// in V
R2 = 40;// in k ohm
R1 = 60;// in k ohm
R_S= 1;// in k ohm
R_D= 2;// in k ohm
V_DD = 5;// in V
V_SS = -5;// in V
V_R2 = (R2/(R2+R1))*(V_DD-V_SS);// in V
V_G = V_R2 - V_DD;// in V
I_D= poly(0,'I_D');
V_S= I_D*R_S+V_SS;// in V
V_GS= V_G-V_S;// in V
// Evaluation the value of I_D by using polynomial method,
I_D=I_D-kn*(V_GS-V_T)^2;// in mA
I_D= roots(I_D);// in mA
// Discarding I_D(1), as it will result in a negative V_DS
I_D= I_D(2);// in mA
I_DQ= I_D;// in mA
V_S= I_D*R_S+V_SS;// in V
V_GS= V_G-V_S;// in V
// The value of V_DSQ,
V_DSQ= V_DD-V_SS-I_D*(R_D+R_S);// in V
disp(I_DQ,"The value of I_DQ in mA is : ")
disp(V_GS,"The value of V_GS in volts is : ")
disp(V_DSQ,"The value of V_DSQ in volts is : ")
|
46d7e1a61a177e2e0e191bd7a113f0ebafc40c9c | 449d555969bfd7befe906877abab098c6e63a0e8 | /1760/CH4/EX4.46/EX4_46.sci | bf30e1cbbc6cab837d4af62e3f1e9f71093bf4e4 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 511 | sci | EX4_46.sci | //EXAMPLE 4-46 PG NO-258-259
X1=[10 -104-%i*200;0 205+%i*150];
X2=[200+%i*200 -104-%i*200;-104-%i*200 205+%i*150];
I1=det(X1/X2);
disp(' Current is in polar form= '+string(I1)+' A');
X3=[200+%i*200 10;-104-%i*200 0];
X4=[200+%i*200 -104-%i*200;-104-%i*200 205+%i*150];
I2=det(X3/X4);
disp(' Current is in polar form = '+string(I2)+' A');
V=10; //VOLTAGE
P=V*5.1*10^-2; //POWERE
disp(' POWER is = '+string(P)+' W');
|
990303c3c4c69e29a36e431fad3f0d9b6bef0a50 | 717ddeb7e700373742c617a95e25a2376565112c | /278/CH8/EX8.3/ex_8_3.sce | d5999c60943676d607bd1140daccbb3282c67526 | [] | no_license | appucrossroads/Scilab-TBC-Uploads | b7ce9a8665d6253926fa8cc0989cda3c0db8e63d | 1d1c6f68fe7afb15ea12fd38492ec171491f8ce7 | refs/heads/master | 2021-01-22T04:15:15.512674 | 2017-09-19T11:51:56 | 2017-09-19T11:51:56 | 92,444,732 | 0 | 0 | null | 2017-05-25T21:09:20 | 2017-05-25T21:09:19 | null | UTF-8 | Scilab | false | false | 813 | sce | ex_8_3.sce | //find out dimension of joint
clc
//solution
//given
D=250//mm
p=0.7//N/mm^2
//ref table 8.1,foa cast iron ft=14//N/mm^2
ft=14//N/mm^2
//table 8.2,C=9 mm//
C=9//mm
pi=3.14
t=(p*D)/(2*ft)+C//mm
d=0.75*t + 10//mm//nominal dia of bolts
n=0.0275*D+1.6//mm//numbr of bolts
tf=1.5*t+3//mm//thickness of flanges
B=2.3*d//mm//width of flange
Do=D+2*t+2*B//mm//outside dia of flange
Dp=D+2*t+2*d+12//mm
Pc=pi*Dp/n//mm
printf("the thickness of pipe is,%f mm\n",t)
printf("the nominal diameter of bolts is,%f mm\n",d)
printf("the number of bolts is,%f \n",n)
printf("the thickness of flanges is,%f mm\n",tf)
printf("the width of flange is,%f mm\n",B)
printf("the outside dia of flange is,%f mm\n",Do)
printf("the pitch circle diameter is,%f mm\n",Dp)
printf("the circumferencial pitch is,%f mm",Pc) |
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