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NINV.PAS
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Wrap
Pascal/Delphi Source File
|
1985-05-17
|
3KB
|
80 lines
(*-------------------------------------------------------------------------*)
(* Ninv -- Find Percentage Point of Normal Distribution *)
(*-------------------------------------------------------------------------*)
FUNCTION Ninv( P : REAL ) : REAL;
(*-------------------------------------------------------------------------*)
(* *)
(* Function: Ninv *)
(* *)
(* Purpose: Finds percentage point of normal distribution *)
(* (low accuracy) *)
(* *)
(* Calling Sequence: *)
(* *)
(* Perc := Ninv( P : REAL ) : REAL; *)
(* *)
(* P --- input probability *)
(* Perc --- resultant percentage point *)
(* *)
(* Calls: None *)
(* *)
(* Remark: This method provides about 6.5 decimal digits of *)
(* accuracy. *)
(* *)
(*-------------------------------------------------------------------------*)
CONST
Lim = 1.0E-20;
VAR
Y: REAL;
Pr: REAL;
Nv: REAL;
(* Structured *) CONST
PN: ARRAY[1..5] OF REAL =
( -0.322232431088 ,
-1.0 ,
-0.342242088547 ,
-0.0204231210245 ,
-0.453642210148E-4 );
QN: ARRAY[1..5] OF REAL =
( 0.0993484626060 ,
0.588581570495 ,
0.531103462366 ,
0.103537752850 ,
0.38560700634E-2 );
BEGIN (* Ninv *)
Ninv := 0.0;
IF( P > 0.5 ) THEN
Pr := 1.0 - P
ELSE
Pr := P;
IF( ( Pr >= Lim ) AND ( Pr <> 0.5 ) ) THEN
BEGIN
Y := SQRT ( LN( 1.0 / Pr / Pr ) );
Nv := Y + ((((Y * PN[ 5 ] + PN[ 4 ]) * Y + PN[ 3 ] ) * Y
+ PN[ 2 ]) * Y + PN[ 1 ] ) /
((((Y * QN[ 5 ] + QN[ 4 ]) * Y + QN[ 3 ] ) * Y
+ QN[ 2 ]) * Y + QN[ 1 ] );
IF( P < 0.5 ) THEN
Ninv := -Nv
ELSE
Ninv := Nv;
END;
END (* Ninv *);