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A two-state model of simple reaction time

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'-..,<br />

CJ<br />

SRTEXP 17<br />

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- 139 -<br />

SUBROUTINE DTANLQlCI STM.XRT)<br />

DIMENSION ISTM( IQle).XRT( 1(0).XITI (5bXTBL( 5.5.10).<br />

* J TEL ( 5. 5). X ST:>1C 5). XXRT( 5)<br />

DO I 00 I I= I. 2 Ql<br />

DO I 10 I I 1= I. 5<br />

J 1= CI I- I> * 5+ I I I<br />

XXRT(I II>=XRT(J I><br />

KSTM= 100<br />

KSTP= I S T:1 (J I><br />

IFCKSTP.EQ.0)GO TO Ilf<br />

KS TM = I F I X ( FL 0 AT ( KSTM >* I • 3)<br />

KSTP=KSTP- I<br />

GO TO 112<br />

XSTMCI II>=FLOATCKSTM)/100. 0<br />

CONTINUE<br />

WRITE(6. 11(0) (XSTM(J IbXXRTCJ I>.J 1= I. 5)<br />

FOR"1ATC IX. 5( F5. 2, F6. 2. 3X»<br />

CONTINUE<br />

DO 200 I 2= I. 5<br />

DO 201 121=1.5<br />

DO 202122=1.10<br />

XTBL(I2.I21.I22)=99999.9<br />

CONTINUE<br />

J TBL ( I 2. I 2· I> = 0<br />

CONTINUE<br />

CONTINUE<br />

K2= I SnlC P + I<br />

DO 2 10 I 2= 2. I 00<br />

K I=K2<br />

K2=I STM( I 2)+ 1<br />

JTEL(K I. K2)=JTBLCK I. K2)+ I<br />

K3=JTBLC K 1. K2)<br />

XTBLCK I. K2. K3) =XRTCI 2)<br />

CONTINUE<br />

KITI=100<br />

DO 300 13= I. 5<br />

XITI(I3)=FLOAT(KITI)/100.0<br />

KITI=IFIX(FLOAT(KITI)*1.3)<br />

CONTINUE<br />

v.IRI TE( 6.20(0)<br />

FOR'1AT( IHI. 5X. 'CONTINGENCY TABLES')<br />

DO 4130 I 4= 1. 5<br />

WHIT E( 6. 2 I (0) XI TI CI Lj) • (X I TI (J 4) • J 4 = I. 5)<br />

FOf1l1AT(IIIISX. 'RT"S FOR'.F5.2. IX. 'SEC. FP'II<br />

* 12X. 'CONTINGENT ON PREVIUOS FP' 'So 'II<br />

* 10X.S(FS.2.' SEC.')II)<br />

WRI TE( 6.22(0) «XTBL(JK I. 14. Jl(2).• JK 1= I. 5). JK2= I. 10)<br />

·FO[{j"1AT( 10( lex. 5( F5. 2. SX). I»<br />

CONTINUE

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